TSTP Solution File: SWW217+1 by CSE---1.6
View Problem
- Process Solution
%------------------------------------------------------------------------------
% File : CSE---1.6
% Problem : SWW217+1 : TPTP v8.1.2. Released v5.2.0.
% Transfm : none
% Format : tptp:raw
% Command : java -jar /export/starexec/sandbox2/solver/bin/mcs_scs.jar %s %d
% Computer : n024.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8042.1875MB
% OS : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit : 300s
% DateTime : Fri Sep 1 00:13:10 EDT 2023
% Result : Theorem 42.44s 42.58s
% Output : CNFRefutation 42.98s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.06/0.12 % Problem : SWW217+1 : TPTP v8.1.2. Released v5.2.0.
% 0.06/0.13 % Command : java -jar /export/starexec/sandbox2/solver/bin/mcs_scs.jar %s %d
% 0.13/0.33 % Computer : n024.cluster.edu
% 0.13/0.33 % Model : x86_64 x86_64
% 0.13/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.33 % Memory : 8042.1875MB
% 0.13/0.33 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.33 % CPULimit : 300
% 0.13/0.33 % WCLimit : 300
% 0.13/0.33 % DateTime : Sun Aug 27 21:26:23 EDT 2023
% 0.13/0.34 % CPUTime :
% 0.20/0.55 start to proof:theBenchmark
% 42.44/42.51 %-------------------------------------------
% 42.44/42.51 % File :CSE---1.6
% 42.44/42.51 % Problem :theBenchmark
% 42.44/42.51 % Transform :cnf
% 42.44/42.51 % Format :tptp:raw
% 42.44/42.51 % Command :java -jar mcs_scs.jar %d %s
% 42.44/42.51
% 42.44/42.51 % Result :Theorem 41.220000s
% 42.44/42.51 % Output :CNFRefutation 41.220000s
% 42.44/42.51 %-------------------------------------------
% 42.44/42.52 %------------------------------------------------------------------------------
% 42.44/42.52 % File : SWW217+1 : TPTP v8.1.2. Released v5.2.0.
% 42.44/42.52 % Domain : Software Verification
% 42.44/42.52 % Problem : Fundamental Theorem of Algebra 437055, 1000 axioms selected
% 42.44/42.52 % Version : Especial.
% 42.44/42.52 % English :
% 42.44/42.52
% 42.44/42.52 % Refs : [BN10] Boehme & Nipkow (2010), Sledgehammer: Judgement Day
% 42.44/42.52 % : [Bla11] Blanchette (2011), Email to Geoff Sutcliffe
% 42.44/42.52 % Source : [Bla11]
% 42.44/42.52 % Names : fta_437055.1000.p [Bla11]
% 42.44/42.52
% 42.44/42.52 % Status : Theorem
% 42.44/42.52 % Rating : 0.36 v8.1.0, 0.33 v7.5.0, 0.38 v7.4.0, 0.27 v7.3.0, 0.21 v7.2.0, 0.17 v7.1.0, 0.26 v7.0.0, 0.37 v6.4.0, 0.38 v6.2.0, 0.40 v6.1.0, 0.47 v6.0.0, 0.39 v5.5.0, 0.52 v5.4.0, 0.46 v5.3.0, 0.52 v5.2.0
% 42.44/42.52 % Syntax : Number of formulae : 1260 ( 376 unt; 0 def)
% 42.44/42.52 % Number of atoms : 3058 ( 755 equ)
% 42.44/42.52 % Maximal formula atoms : 13 ( 2 avg)
% 42.44/42.52 % Number of connectives : 1981 ( 183 ~; 58 |; 134 &)
% 42.44/42.52 % ( 221 <=>;1385 =>; 0 <=; 0 <~>)
% 42.44/42.52 % Maximal formula depth : 13 ( 5 avg)
% 42.44/42.52 % Maximal term depth : 7 ( 2 avg)
% 42.44/42.52 % Number of predicates : 74 ( 73 usr; 0 prp; 1-5 aty)
% 42.44/42.52 % Number of functors : 43 ( 43 usr; 15 con; 0-3 aty)
% 42.44/42.52 % Number of variables : 2818 (2784 !; 34 ?)
% 42.44/42.52 % SPC : FOF_THM_RFO_SEQ
% 42.44/42.52
% 42.44/42.52 % Comments : This file was generated by Isabelle (most likely Sledgehammer)
% 42.44/42.52 % 2011-03-01 11:35:10
% 42.44/42.52 %------------------------------------------------------------------------------
% 42.44/42.52 %----Relevant facts (997)
% 42.44/42.52 fof(fact_ext,axiom,
% 42.44/42.52 ! [V_g_2,V_f_2] :
% 42.44/42.52 ( ! [B_x] : hAPP(V_f_2,B_x) = hAPP(V_g_2,B_x)
% 42.44/42.52 => V_f_2 = V_g_2 ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_H_I4_J,axiom,
% 42.44/42.52 v_w____ != v_z ).
% 42.44/42.52
% 42.44/42.52 fof(fact_assms,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),v_e) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_H_I5_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,v_w____,v_z)),v_da____) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_dme,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),v_da____),v_m____),v_e) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_pCons,axiom,
% 42.44/42.52 ? [B_d] :
% 42.44/42.52 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_d)
% 42.44/42.52 & ! [B_w] :
% 42.44/42.52 ( ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,B_w,v_z)))
% 42.44/42.52 & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,B_w,v_z)),B_d) )
% 42.44/42.52 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_cs____),c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,B_w,v_z)),hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_cs____),c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,v_z,v_z)))),v_e) ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__mult__less,axiom,
% 42.44/42.52 ! [V_s,V_y,V_r,V_x,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_x),V_r)
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_y),V_s)
% 42.44/42.52 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_y)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_r),V_s)) ) ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact__096cmod_A_Iw_A_N_Az_J_A_K_Acmod_A_Ipoly_Acs_A_Iw_A_N_Az_J_J_A_060_061_Ad_A_K_Am_096,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,v_w____,v_z))),c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_cs____),c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,v_w____,v_z)))),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),v_da____),v_m____)) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__mult,axiom,
% 42.44/42.52 ! [V_y,V_x,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__div__algebra(T_a)
% 42.44/42.52 => c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_y)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,V_x)),c_RealVector_Onorm__class_Onorm(T_a,V_y)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact__096_B_Bw_O_Apoly_Aq_A_Iw_A_N_Az_J_A_061_Apoly_Ap_Aw_096,axiom,
% 42.44/42.52 ! [V_w_2] : hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_q____),c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,V_w_2,v_z)) = hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_p),V_w_2) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_poly__diff,axiom,
% 42.44/42.52 ! [V_x,V_q,V_p,T_a] :
% 42.44/42.52 ( class_Rings_Ocomm__ring(T_a)
% 42.44/42.52 => hAPP(c_Polynomial_Opoly(T_a,c_Groups_Ominus__class_Ominus(tc_Polynomial_Opoly(T_a),V_p,V_q)),V_x) = c_Groups_Ominus__class_Ominus(T_a,hAPP(c_Polynomial_Opoly(T_a,V_p),V_x),hAPP(c_Polynomial_Opoly(T_a,V_q),V_x)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_poly__mult,axiom,
% 42.44/42.52 ! [V_x,V_q,V_p,T_a] :
% 42.44/42.52 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.52 => hAPP(c_Polynomial_Opoly(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_p),V_q)),V_x) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(c_Polynomial_Opoly(T_a,V_p),V_x)),hAPP(c_Polynomial_Opoly(T_a,V_q),V_x)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__minus__commute,axiom,
% 42.44/42.52 ! [V_b,V_a,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b)) = c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Ominus__class_Ominus(T_a,V_b,V_a)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult_Odiff__right,axiom,
% 42.44/42.52 ! [V_b_H,V_b,V_a,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Ominus__class_Ominus(T_a,V_b,V_b_H)) = c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b_H)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult__right_Odiff,axiom,
% 42.44/42.52 ! [V_y,V_x,V_xa,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_xa),c_Groups_Ominus__class_Ominus(T_a,V_x,V_y)) = c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_xa),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_xa),V_y)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult_Odiff__left,axiom,
% 42.44/42.52 ! [V_b,V_a_H,V_a,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_a,V_a_H)),V_b) = c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_H),V_b)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult__left_Odiff,axiom,
% 42.44/42.52 ! [V_ya,V_y,V_x,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_x,V_y)),V_ya) = c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_ya),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y),V_ya)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_m_I1_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),v_m____) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_H_I1_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),v_da____) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_d_I1_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),v_d____) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_d1_I2_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),v_da____) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_th,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,v_w____,v_z)),v_da____) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_H_I2_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,v_da____,c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_H_I3_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,v_da____,c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,v_e,v_m____)) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_q_I1_J,axiom,
% 42.44/42.52 c_Polynomial_Odegree(tc_Complex_Ocomplex,v_q____) = c_Polynomial_Odegree(tc_Complex_Ocomplex,v_p) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__ge__zero,axiom,
% 42.44/42.52 ! [V_x,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,V_x)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__zero,axiom,
% 42.44/42.52 ! [T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Ozero__class_Ozero(T_a)) = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_poly__0,axiom,
% 42.44/42.52 ! [V_x,T_a] :
% 42.44/42.52 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.52 => hAPP(c_Polynomial_Opoly(T_a,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))),V_x) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__eq__zero,axiom,
% 42.44/42.52 ! [V_x_2,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => ( c_RealVector_Onorm__class_Onorm(T_a,V_x_2) = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)
% 42.44/42.52 <=> V_x_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__le__zero__iff,axiom,
% 42.44/42.52 ! [V_x_2,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_x_2),c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal))
% 42.44/42.52 <=> V_x_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult__right_Ozero,axiom,
% 42.44/42.52 ! [V_x,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),c_Groups_Ozero__class_Ozero(T_a)) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult_Ozero__right,axiom,
% 42.44/42.52 ! [V_a,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Ozero__class_Ozero(T_a)) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult__left_Ozero,axiom,
% 42.44/42.52 ! [V_y,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ozero__class_Ozero(T_a)),V_y) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult_Ozero__left,axiom,
% 42.44/42.52 ! [V_b,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ozero__class_Ozero(T_a)),V_b) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_zero__less__norm__iff,axiom,
% 42.44/42.52 ! [V_x_2,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,V_x_2))
% 42.44/42.52 <=> V_x_2 != c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__triangle__ineq2,axiom,
% 42.44/42.52 ! [V_b,V_a,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_a),c_RealVector_Onorm__class_Onorm(T_a,V_b)),c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b))) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__not__less__zero,axiom,
% 42.44/42.52 ! [V_x,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_x),c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__mult__ineq,axiom,
% 42.44/42.52 ! [V_y,V_x,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.52 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_y)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,V_x)),c_RealVector_Onorm__class_Onorm(T_a,V_y))) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_poly__eq__iff,axiom,
% 42.44/42.52 ! [V_qa_2,V_pa_2,T_a] :
% 42.44/42.52 ( ( class_Int_Oring__char__0(T_a)
% 42.44/42.52 & class_Rings_Oidom(T_a) )
% 42.44/42.52 => ( c_Polynomial_Opoly(T_a,V_pa_2) = c_Polynomial_Opoly(T_a,V_qa_2)
% 42.44/42.52 <=> V_pa_2 = V_qa_2 ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_dm_I2_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),v_d____),v_m____),v_e) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_dm_I1_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),v_d____),v_m____)) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_m_I2_J,axiom,
% 42.44/42.52 ! [V_z] :
% 42.44/42.52 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,V_z),c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.52 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_cs____),V_z)),v_m____) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_d1_I1_J,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,v_w____,v_z)),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_q_I2_J,axiom,
% 42.44/42.52 ! [V_x] : hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_q____),V_x) = hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_p),c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,v_z,V_x)) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_norm__ratiotest__lemma,axiom,
% 42.44/42.52 ! [V_y,V_x,V_c,T_a] :
% 42.44/42.52 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_c,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal))
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_c),c_RealVector_Onorm__class_Onorm(T_a,V_y)))
% 42.44/42.52 => V_x = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_em0,axiom,
% 42.44/42.52 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,v_e,v_m____)) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_real__mult__le__cancel__iff2,axiom,
% 42.44/42.52 ! [V_y_2,V_x_2,V_za_2] :
% 42.44/42.52 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_za_2)
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_za_2),V_x_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_za_2),V_y_2))
% 42.44/42.52 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,V_y_2) ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_real__mult__le__cancel__iff1,axiom,
% 42.44/42.52 ! [V_y_2,V_x_2,V_za_2] :
% 42.44/42.52 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_za_2)
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_x_2),V_za_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_y_2),V_za_2))
% 42.44/42.52 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,V_y_2) ) ) ).
% 42.44/42.52
% 42.44/42.52 fof(fact_mult__left__le__imp__le,axiom,
% 42.44/42.52 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.52 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b))
% 42.44/42.52 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__right__le__imp__le,axiom,
% 42.44/42.53 ! [V_b,V_c,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c))
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__less__imp__less__left,axiom,
% 42.44/42.53 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b))
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_d_I2_J,axiom,
% 42.44/42.53 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,v_d____,c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_one0,axiom,
% 42.44/42.53 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_d_I3_J,axiom,
% 42.44/42.53 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,v_d____,c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,v_e,v_m____)) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_degree__0,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_Groups_Ozero(T_a)
% 42.44/42.53 => c_Polynomial_Odegree(T_a,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide__self__if,axiom,
% 42.44/42.53 ! [V_a,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring__inverse__zero(T_a)
% 42.44/42.53 => ( ( V_a = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,V_a,V_a) = c_Groups_Ozero__class_Ozero(T_a) )
% 42.44/42.53 & ( V_a != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,V_a,V_a) = c_Groups_Oone__class_Oone(T_a) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide_Oadd,axiom,
% 42.44/42.53 ! [V_ya,V_y,V_x,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__field(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,V_x,V_y),V_ya) = c_Groups_Oplus__class_Oplus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_ya),c_Rings_Oinverse__class_Odivide(T_a,V_y,V_ya)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide__self,axiom,
% 42.44/42.53 ! [V_a,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => ( V_a != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,V_a,V_a) = c_Groups_Oone__class_Oone(T_a) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_right__inverse__eq,axiom,
% 42.44/42.53 ! [V_a_2,V_b_2,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => ( V_b_2 != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => ( c_Rings_Oinverse__class_Odivide(T_a,V_a_2,V_b_2) = c_Groups_Oone__class_Oone(T_a)
% 42.44/42.53 <=> V_a_2 = V_b_2 ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_add__divide__distrib,axiom,
% 42.44/42.53 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) = c_Groups_Oplus__class_Oplus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a,V_c),c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide__1,axiom,
% 42.44/42.53 ! [V_a,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,V_a,c_Groups_Oone__class_Oone(T_a)) = V_a ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_less__add__one,axiom,
% 42.44/42.53 ! [V_a,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(T_a,V_a,c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Oone__class_Oone(T_a))) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_norm__divide,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.53 & class_RealVector_Oreal__normed__field(T_a) )
% 42.44/42.53 => c_RealVector_Onorm__class_Onorm(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a,V_b)) = c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_a),c_RealVector_Onorm__class_Onorm(T_a,V_b)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide__zero,axiom,
% 42.44/42.53 ! [V_a,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring__inverse__zero(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a)) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide__zero__left,axiom,
% 42.44/42.53 ! [V_a,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_norm__one,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__algebra__1(T_a)
% 42.44/42.53 => c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Oone__class_Oone(T_a)) = c_Groups_Oone__class_Oone(tc_RealDef_Oreal) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_times__divide__eq__right,axiom,
% 42.44/42.53 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c)) = c_Rings_Oinverse__class_Odivide(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),V_c) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_diff__divide__distrib,axiom,
% 42.44/42.53 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b),V_c) = c_Groups_Ominus__class_Ominus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a,V_c),c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_comm__semiring__class_Odistrib,axiom,
% 42.44/42.53 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Ocomm__semiring(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_b)),V_c) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_combine__common__factor,axiom,
% 42.44/42.53 ! [V_c,V_b,V_e,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Osemiring(T_a)
% 42.44/42.53 => c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_e),c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_e),V_c)) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_b)),V_e),V_c) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_poly__add,axiom,
% 42.44/42.53 ! [V_x,V_q,V_p,T_a] :
% 42.44/42.53 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.53 => hAPP(c_Polynomial_Opoly(T_a,c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),V_p,V_q)),V_x) = c_Groups_Oplus__class_Oplus(T_a,hAPP(c_Polynomial_Opoly(T_a,V_p),V_x),hAPP(c_Polynomial_Opoly(T_a,V_q),V_x)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_zero__neq__one,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_Rings_Ozero__neq__one(T_a)
% 42.44/42.53 => c_Groups_Ozero__class_Ozero(T_a) != c_Groups_Oone__class_Oone(T_a) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_one__neq__zero,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_Rings_Ozero__neq__one(T_a)
% 42.44/42.53 => c_Groups_Oone__class_Oone(T_a) != c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_poly__1,axiom,
% 42.44/42.53 ! [V_x,T_a] :
% 42.44/42.53 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.53 => hAPP(c_Polynomial_Opoly(T_a,c_Groups_Oone__class_Oone(tc_Polynomial_Opoly(T_a))),V_x) = c_Groups_Oone__class_Oone(T_a) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_degree__diff__less,axiom,
% 42.44/42.53 ! [V_q,V_n,V_p,T_a] :
% 42.44/42.53 ( class_Groups_Oab__group__add(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_p),V_n)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_q),V_n)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,c_Groups_Ominus__class_Ominus(tc_Polynomial_Opoly(T_a),V_p,V_q)),V_n) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_degree__diff__le,axiom,
% 42.44/42.53 ! [V_q,V_n,V_p,T_a] :
% 42.44/42.53 ( class_Groups_Oab__group__add(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_p),V_n)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_q),V_n)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,c_Groups_Ominus__class_Ominus(tc_Polynomial_Opoly(T_a),V_p,V_q)),V_n) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__zero__not__eq__one,axiom,
% 42.44/42.53 c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) != c_Groups_Oone__class_Oone(tc_RealDef_Oreal) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__mult__1,axiom,
% 42.44/42.53 ! [V_z] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)),V_z) = V_z ).
% 42.44/42.53
% 42.44/42.53 fof(fact_zero__less__two,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oone__class_Oone(T_a),c_Groups_Oone__class_Oone(T_a))) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__squared__diff__one__factored,axiom,
% 42.44/42.53 ! [V_x,T_a] :
% 42.44/42.53 ( class_Rings_Oring__1(T_a)
% 42.44/42.53 => c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_x),c_Groups_Oone__class_Oone(T_a)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_x,c_Groups_Oone__class_Oone(T_a))),c_Groups_Ominus__class_Ominus(T_a,V_x,c_Groups_Oone__class_Oone(T_a))) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_nonzero__norm__divide,axiom,
% 42.44/42.53 ! [V_a,V_b,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__field(T_a)
% 42.44/42.53 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => c_RealVector_Onorm__class_Onorm(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a,V_b)) = c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_a),c_RealVector_Onorm__class_Onorm(T_a,V_b)) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_norm__triangle__ineq,axiom,
% 42.44/42.53 ! [V_y,V_x,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Oplus__class_Oplus(T_a,V_x,V_y)),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_x),c_RealVector_Onorm__class_Onorm(T_a,V_y))) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_norm__add__less,axiom,
% 42.44/42.53 ! [V_s,V_y,V_r,V_x,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_x),V_r)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_y),V_s)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Oplus__class_Oplus(T_a,V_x,V_y)),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_r,V_s)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_convex__bound__le,axiom,
% 42.44/42.53 ! [V_v,V_u,V_y,V_a,V_x,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semiring__1(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_u)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_v)
% 42.44/42.53 => ( c_Groups_Oplus__class_Oplus(T_a,V_u,V_v) = c_Groups_Oone__class_Oone(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_u),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_v),V_y)),V_a) ) ) ) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide_Ozero,axiom,
% 42.44/42.53 ! [V_y,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__field(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide_Odiff,axiom,
% 42.44/42.53 ! [V_ya,V_y,V_x,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__field(T_a)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ominus__class_Ominus(T_a,V_x,V_y),V_ya) = c_Groups_Ominus__class_Ominus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_ya),c_Rings_Oinverse__class_Odivide(T_a,V_y,V_ya)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult_Oadd__right,axiom,
% 42.44/42.53 ! [V_b_H,V_b,V_a,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Oplus__class_Oplus(T_a,V_b,V_b_H)) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b_H)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__right_Oadd,axiom,
% 42.44/42.53 ! [V_y,V_x,V_xa,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_xa),c_Groups_Oplus__class_Oplus(T_a,V_x,V_y)) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_xa),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_xa),V_y)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult_Oadd__left,axiom,
% 42.44/42.53 ! [V_b,V_a_H,V_a,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_a_H)),V_b) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_H),V_b)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__left_Oadd,axiom,
% 42.44/42.53 ! [V_ya,V_y,V_x,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_x,V_y)),V_ya) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_ya),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y),V_ya)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_eq__divide__imp,axiom,
% 42.44/42.53 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => ( V_c != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c) = V_b
% 42.44/42.53 => V_a = c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divide__eq__imp,axiom,
% 42.44/42.53 ! [V_a,V_b,V_c,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => ( V_c != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => ( V_b = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c)
% 42.44/42.53 => c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c) = V_a ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_nonzero__divide__eq__eq,axiom,
% 42.44/42.53 ! [V_a_2,V_b_2,V_ca_2,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => ( V_ca_2 != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => ( c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2) = V_a_2
% 42.44/42.53 <=> V_b_2 = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_nonzero__eq__divide__eq,axiom,
% 42.44/42.53 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.53 ( class_Rings_Odivision__ring(T_a)
% 42.44/42.53 => ( V_ca_2 != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => ( V_a_2 = c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2)
% 42.44/42.53 <=> hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2) = V_b_2 ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_pos__add__strict,axiom,
% 42.44/42.53 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(T_a,V_b,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_zero__le__one,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oone__class_Oone(T_a)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_not__one__le__zero,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.53 => ~ c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oone__class_Oone(T_a),c_Groups_Ozero__class_Ozero(T_a)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__diff__mult,axiom,
% 42.44/42.53 ! [V_b,V_a,V_y,V_x,T_a] :
% 42.44/42.53 ( class_Rings_Oring(T_a)
% 42.44/42.53 => c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_y),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),c_Groups_Ominus__class_Ominus(T_a,V_y,V_b)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_x,V_a)),V_b)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_eq__add__iff2,axiom,
% 42.44/42.53 ! [V_db_2,V_b_2,V_ca_2,V_ea_2,V_a_2,T_a] :
% 42.44/42.53 ( class_Rings_Oring(T_a)
% 42.44/42.53 => ( c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ea_2),V_ca_2) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_ea_2),V_db_2)
% 42.44/42.53 <=> V_ca_2 = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_b_2,V_a_2)),V_ea_2),V_db_2) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_eq__add__iff1,axiom,
% 42.44/42.53 ! [V_db_2,V_b_2,V_ca_2,V_ea_2,V_a_2,T_a] :
% 42.44/42.53 ( class_Rings_Oring(T_a)
% 42.44/42.53 => ( c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ea_2),V_ca_2) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_ea_2),V_db_2)
% 42.44/42.53 <=> c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2)),V_ea_2),V_ca_2) = V_db_2 ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_zero__less__one,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oone__class_Oone(T_a)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_not__one__less__zero,axiom,
% 42.44/42.53 ! [T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.53 => ~ c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),c_Groups_Ozero__class_Ozero(T_a)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_less__1__mult,axiom,
% 42.44/42.53 ! [V_n,V_m,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_m)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_n)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_m),V_n)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__0__le__divide__iff,axiom,
% 42.44/42.53 ! [V_y_2,V_x_2] :
% 42.44/42.53 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,V_x_2,V_y_2))
% 42.44/42.53 <=> ( ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal))
% 42.44/42.53 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_y_2) )
% 42.44/42.53 & ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.53 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_y_2,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_poly__zero,axiom,
% 42.44/42.53 ! [V_pa_2,T_a] :
% 42.44/42.53 ( ( class_Int_Oring__char__0(T_a)
% 42.44/42.53 & class_Rings_Oidom(T_a) )
% 42.44/42.53 => ( c_Polynomial_Opoly(T_a,V_pa_2) = c_Polynomial_Opoly(T_a,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)))
% 42.44/42.53 <=> V_pa_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_norm__diff__triangle__ineq,axiom,
% 42.44/42.53 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Ominus__class_Ominus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),c_Groups_Oplus__class_Oplus(T_a,V_c,V_d))),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_c)),c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Ominus__class_Ominus(T_a,V_b,V_d)))) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_convex__bound__lt,axiom,
% 42.44/42.53 ! [V_v,V_u,V_y,V_a,V_x,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__semiring__1__strict(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,V_y,V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_u)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_v)
% 42.44/42.53 => ( c_Groups_Oplus__class_Oplus(T_a,V_u,V_v) = c_Groups_Oone__class_Oone(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_u),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_v),V_y)),V_a) ) ) ) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__poly__0__right,axiom,
% 42.44/42.53 ! [V_p,T_a] :
% 42.44/42.53 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_p),c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))) = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__poly__0__left,axiom,
% 42.44/42.53 ! [V_q,T_a] :
% 42.44/42.53 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))),V_q) = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_diff__poly__code_I2_J,axiom,
% 42.44/42.53 ! [V_p,T_a] :
% 42.44/42.53 ( class_Groups_Oab__group__add(T_a)
% 42.44/42.53 => c_Groups_Ominus__class_Ominus(tc_Polynomial_Opoly(T_a),V_p,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))) = V_p ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_le__add__iff2,axiom,
% 42.44/42.53 ! [V_db_2,V_b_2,V_ca_2,V_ea_2,V_a_2,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__ring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ea_2),V_ca_2),c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_ea_2),V_db_2))
% 42.44/42.53 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_ca_2,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_b_2,V_a_2)),V_ea_2),V_db_2)) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_le__add__iff1,axiom,
% 42.44/42.53 ! [V_db_2,V_b_2,V_ca_2,V_ea_2,V_a_2,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__ring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ea_2),V_ca_2),c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_ea_2),V_db_2))
% 42.44/42.53 <=> c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2)),V_ea_2),V_ca_2),V_db_2) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_less__add__iff2,axiom,
% 42.44/42.53 ! [V_db_2,V_b_2,V_ca_2,V_ea_2,V_a_2,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__ring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ea_2),V_ca_2),c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_ea_2),V_db_2))
% 42.44/42.53 <=> c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_b_2,V_a_2)),V_ea_2),V_db_2)) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_less__add__iff1,axiom,
% 42.44/42.53 ! [V_db_2,V_b_2,V_ca_2,V_ea_2,V_a_2,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__ring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ea_2),V_ca_2),c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_ea_2),V_db_2))
% 42.44/42.53 <=> c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2)),V_ea_2),V_ca_2),V_db_2) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__left__le__one__le,axiom,
% 42.44/42.53 ! [V_y,V_x,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__idom(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,c_Groups_Oone__class_Oone(T_a))
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y),V_x),V_x) ) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__right__le__one__le,axiom,
% 42.44/42.53 ! [V_y,V_x,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__idom(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,c_Groups_Oone__class_Oone(T_a))
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_y),V_x) ) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult_Oprod__diff__prod,axiom,
% 42.44/42.53 ! [V_b,V_a,V_y,V_x,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.53 => c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_y),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)) = c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_x,V_a)),c_Groups_Ominus__class_Ominus(T_a,V_y,V_b)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_x,V_a)),V_b)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Ominus__class_Ominus(T_a,V_y,V_b))) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_norm__diff__ineq,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_a),c_RealVector_Onorm__class_Onorm(T_a,V_b)),c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b))) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_linorder__neqE__linordered__idom,axiom,
% 42.44/42.53 ! [V_y,V_x,T_a] :
% 42.44/42.53 ( class_Rings_Olinordered__idom(T_a)
% 42.44/42.53 => ( V_x != V_y
% 42.44/42.53 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.53 => c_Orderings_Oord__class_Oless(T_a,V_y,V_x) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__le__antisym,axiom,
% 42.44/42.53 ! [V_w,V_z] :
% 42.44/42.53 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_z,V_w)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_w,V_z)
% 42.44/42.53 => V_z = V_w ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__le__trans,axiom,
% 42.44/42.53 ! [V_k,V_j,V_i] :
% 42.44/42.53 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_i,V_j)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_j,V_k)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_i,V_k) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__le__linear,axiom,
% 42.44/42.53 ! [V_w,V_z] :
% 42.44/42.53 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_z,V_w)
% 42.44/42.53 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_w,V_z) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__le__refl,axiom,
% 42.44/42.53 ! [V_w] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_w,V_w) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__mult__commute,axiom,
% 42.44/42.53 ! [V_w,V_z] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_z),V_w) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_w),V_z) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__mult__assoc,axiom,
% 42.44/42.53 ! [V_z3,V_z2,V_z1] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_z1),V_z2)),V_z3) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_z1),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_z2),V_z3)) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__zero__left,axiom,
% 42.44/42.53 ! [V_a,T_a] :
% 42.44/42.53 ( class_Rings_Omult__zero(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ozero__class_Ozero(T_a)),V_a) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__zero__right,axiom,
% 42.44/42.53 ! [V_a,T_a] :
% 42.44/42.53 ( class_Rings_Omult__zero(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Ozero__class_Ozero(T_a)) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__eq__0__iff,axiom,
% 42.44/42.53 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.53 ( class_Rings_Oring__no__zero__divisors(T_a)
% 42.44/42.53 => ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_b_2) = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 <=> ( V_a_2 = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 | V_b_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_no__zero__divisors,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Ono__zero__divisors(T_a)
% 42.44/42.53 => ( V_a != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b) != c_Groups_Ozero__class_Ozero(T_a) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_divisors__zero,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Ono__zero__divisors(T_a)
% 42.44/42.53 => ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b) = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 => ( V_a = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.53 | V_b = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__le__eq__diff,axiom,
% 42.44/42.53 ! [V_y_2,V_x_2] :
% 42.44/42.53 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,V_y_2)
% 42.44/42.53 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,V_x_2,V_y_2),c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__less__def,axiom,
% 42.44/42.53 ! [V_y_2,V_x_2] :
% 42.44/42.53 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x_2,V_y_2)
% 42.44/42.53 <=> ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,V_y_2)
% 42.44/42.53 & V_x_2 != V_y_2 ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_less__eq__real__def,axiom,
% 42.44/42.53 ! [V_y_2,V_x_2] :
% 42.44/42.53 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,V_y_2)
% 42.44/42.53 <=> ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x_2,V_y_2)
% 42.44/42.53 | V_x_2 = V_y_2 ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__mult__right__cancel,axiom,
% 42.44/42.53 ! [V_b_2,V_a_2,V_ca_2] :
% 42.44/42.53 ( V_ca_2 != c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)
% 42.44/42.53 => ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_a_2),V_ca_2) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_b_2),V_ca_2)
% 42.44/42.53 <=> V_a_2 = V_b_2 ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_real__mult__left__cancel,axiom,
% 42.44/42.53 ! [V_b_2,V_a_2,V_ca_2] :
% 42.44/42.53 ( V_ca_2 != c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)
% 42.44/42.53 => ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_ca_2),V_a_2) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_ca_2),V_b_2)
% 42.44/42.53 <=> V_a_2 = V_b_2 ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_split__mult__neg__le,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__cancel__semiring(T_a)
% 42.44/42.53 => ( ( ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.53 & c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a)) )
% 42.44/42.53 | ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.53 & c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b) ) )
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_split__mult__pos__le,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__ring(T_a)
% 42.44/42.53 => ( ( ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.53 & c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b) )
% 42.44/42.53 | ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.53 & c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a)) ) )
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__mono,axiom,
% 42.44/42.53 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__semiring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,V_d)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_d)) ) ) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__mono_H,axiom,
% 42.44/42.53 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__semiring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,V_d)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_d)) ) ) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__left__mono__neg,axiom,
% 42.44/42.53 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__ring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__right__mono__neg,axiom,
% 42.44/42.53 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__ring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_comm__mult__left__mono,axiom,
% 42.44/42.53 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__comm__semiring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__left__mono,axiom,
% 42.44/42.53 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__semiring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__right__mono,axiom,
% 42.44/42.53 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__semiring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__nonpos__nonpos,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__ring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__nonpos__nonneg,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__cancel__semiring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.53 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.53
% 42.44/42.53 fof(fact_mult__nonneg__nonpos2,axiom,
% 42.44/42.53 ! [V_b,V_a,T_a] :
% 42.44/42.53 ( class_Rings_Oordered__cancel__semiring(T_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.53 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_a),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__nonneg__nonpos,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Oordered__cancel__semiring(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__nonneg__nonneg,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Oordered__cancel__semiring(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__le__0__iff,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_b_2),c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2)
% 42.44/42.54 & c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,c_Groups_Ozero__class_Ozero(T_a)) )
% 42.44/42.54 | ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 & c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b_2) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_zero__le__mult__iff,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_b_2))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2)
% 42.44/42.54 & c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b_2) )
% 42.44/42.54 | ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 & c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_zero__le__square,axiom,
% 42.44/42.54 ! [V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring(T_a)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_a)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_not__square__less__zero,axiom,
% 42.44/42.54 ! [V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring(T_a)
% 42.44/42.54 => ~ c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_a),c_Groups_Ozero__class_Ozero(T_a)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__less__cancel__right__disj,axiom,
% 42.44/42.54 ! [V_b_2,V_ca_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_ca_2))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 & c_Orderings_Oord__class_Oless(T_a,V_a_2,V_b_2) )
% 42.44/42.54 | ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 & c_Orderings_Oord__class_Oless(T_a,V_b_2,V_a_2) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__less__cancel__left__disj,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_a_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_b_2))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 & c_Orderings_Oord__class_Oless(T_a,V_a_2,V_b_2) )
% 42.44/42.54 | ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 & c_Orderings_Oord__class_Oless(T_a,V_b_2,V_a_2) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__less__cancel__left__pos,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_a_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_b_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless(T_a,V_a_2,V_b_2) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__pos__pos,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__pos__neg,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__pos__neg2,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_a),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_zero__less__mult__pos,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_zero__less__mult__pos2,axiom,
% 42.44/42.54 ! [V_a,V_b,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__less__cancel__left__neg,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_a_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_b_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless(T_a,V_b_2,V_a_2) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__neg__pos,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__neg__neg,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__strict__right__mono,axiom,
% 42.44/42.54 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__strict__left__mono,axiom,
% 42.44/42.54 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_comm__mult__strict__left__mono,axiom,
% 42.44/42.54 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__comm__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__strict__right__mono__neg,axiom,
% 42.44/42.54 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_c,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__strict__left__mono__neg,axiom,
% 42.44/42.54 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_c,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_real__mult__less__iff1,axiom,
% 42.44/42.54 ! [V_y_2,V_x_2,V_za_2] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_za_2)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_x_2),V_za_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_y_2),V_za_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x_2,V_y_2) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_real__mult__order,axiom,
% 42.44/42.54 ! [V_y,V_x] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_y)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_x),V_y)) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_real__mult__less__mono2,axiom,
% 42.44/42.54 ! [V_y,V_x,V_z] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_z)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x,V_y)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_z),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_z),V_y)) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__le__cancel__left__pos,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_a_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_b_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,V_b_2) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__le__cancel__left__neg,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_a_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ca_2),V_b_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,V_a_2) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__strict__mono,axiom,
% 42.44/42.54 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_c,V_d)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_d)) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__strict__mono_H,axiom,
% 42.44/42.54 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_c,V_d)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_d)) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__less__le__imp__less,axiom,
% 42.44/42.54 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,V_d)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_d)) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__le__less__imp__less,axiom,
% 42.44/42.54 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_c,V_d)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_d)) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__right__less__imp__less,axiom,
% 42.44/42.54 ! [V_b,V_c,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__less__imp__less__right,axiom,
% 42.44/42.54 ! [V_b,V_c,V_a,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__left__less__imp__less,axiom,
% 42.44/42.54 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__semiring(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact__096EX_Am_0620_O_AALL_Az_O_Acmod_Az_A_060_061_A1_A_N_N_062_Acmod_A_Ipoly_Acs_Az_J_A_060_061_Am_096,axiom,
% 42.44/42.54 ? [B_m] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_m)
% 42.44/42.54 & ! [B_z] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,B_z),c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_cs____),B_z)),B_m) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact__096EX_Aea_0620_O_Aea_A_060_A1_A_G_Aea_A_060_Ae_A_P_Am_096,axiom,
% 42.44/42.54 ? [B_e] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_e)
% 42.44/42.54 & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,B_e,c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.54 & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,B_e,c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,v_e,v_m____)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact__096_B_Bthesis_O_A_I_B_Bd_O_A_091_124_A0_A_060_Ad_059_Ad_A_060_A1_059_Ad_A_060_Ae_A_P_Am_A_124_093_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096,axiom,
% 42.44/42.54 ~ ! [B_d] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_d)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,B_d,c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.54 => ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,B_d,c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,v_e,v_m____)) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_le__divide__eq,axiom,
% 42.44/42.54 ! [V_ca_2,V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),V_b_2) )
% 42.44/42.54 & ( ~ c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2)) )
% 42.44/42.54 & ( ~ c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__le__eq,axiom,
% 42.44/42.54 ! [V_a_2,V_ca_2,V_b_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2),V_a_2)
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2)) )
% 42.44/42.54 & ( ~ c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),V_b_2) )
% 42.44/42.54 & ( ~ c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2) ) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_pos__le__divide__eq,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),V_b_2) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_pos__divide__le__eq,axiom,
% 42.44/42.54 ! [V_a_2,V_b_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2),V_a_2)
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__imp__div__pos__le,axiom,
% 42.44/42.54 ! [V_z,V_x,V_y,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_y))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),V_z) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__imp__le__div__pos,axiom,
% 42.44/42.54 ! [V_x,V_z,V_y,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_y),V_x)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,V_z,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_neg__le__divide__eq,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_neg__divide__le__eq,axiom,
% 42.44/42.54 ! [V_a_2,V_b_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2),V_a_2)
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),V_b_2) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_le__Suc__ex__iff,axiom,
% 42.44/42.54 ! [V_l_2,V_k_2] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k_2,V_l_2)
% 42.44/42.54 <=> ? [B_n] : V_l_2 = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k_2,B_n) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_real__add__left__mono,axiom,
% 42.44/42.54 ! [V_z,V_y,V_x] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x,V_y)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_z,V_x),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_z,V_y)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_real__add__mult__distrib,axiom,
% 42.44/42.54 ! [V_w,V_z2,V_z1] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_z1,V_z2)),V_w) = c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_z1),V_w),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_z2),V_w)) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__poly__code_I2_J,axiom,
% 42.44/42.54 ! [V_p,T_a] :
% 42.44/42.54 ( class_Groups_Ocomm__monoid__add(T_a)
% 42.44/42.54 => c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),V_p,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))) = V_p ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__poly__code_I1_J,axiom,
% 42.44/42.54 ! [V_q,T_a] :
% 42.44/42.54 ( class_Groups_Ocomm__monoid__add(T_a)
% 42.44/42.54 => c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),V_q) = V_q ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_degree__add__eq__left,axiom,
% 42.44/42.54 ! [V_p,V_q,T_a] :
% 42.44/42.54 ( class_Groups_Ocomm__monoid__add(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_q),c_Polynomial_Odegree(T_a,V_p))
% 42.44/42.54 => c_Polynomial_Odegree(T_a,c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),V_p,V_q)) = c_Polynomial_Odegree(T_a,V_p) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_degree__add__eq__right,axiom,
% 42.44/42.54 ! [V_q,V_p,T_a] :
% 42.44/42.54 ( class_Groups_Ocomm__monoid__add(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_p),c_Polynomial_Odegree(T_a,V_q))
% 42.44/42.54 => c_Polynomial_Odegree(T_a,c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),V_p,V_q)) = c_Polynomial_Odegree(T_a,V_q) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_degree__add__le,axiom,
% 42.44/42.54 ! [V_q,V_n,V_p,T_a] :
% 42.44/42.54 ( class_Groups_Ocomm__monoid__add(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_p),V_n)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_q),V_n)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),V_p,V_q)),V_n) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_degree__add__less,axiom,
% 42.44/42.54 ! [V_q,V_n,V_p,T_a] :
% 42.44/42.54 ( class_Groups_Ocomm__monoid__add(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_p),V_n)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_q),V_n)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),V_p,V_q)),V_n) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_degree__1,axiom,
% 42.44/42.54 ! [T_a] :
% 42.44/42.54 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.54 => c_Polynomial_Odegree(T_a,c_Groups_Oone__class_Oone(tc_Polynomial_Opoly(T_a))) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__poly__add__left,axiom,
% 42.44/42.54 ! [V_r,V_q,V_p,T_a] :
% 42.44/42.54 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.54 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),V_p,V_q)),V_r) = c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_p),V_r),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_q),V_r)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_real__two__squares__add__zero__iff,axiom,
% 42.44/42.54 ! [V_y_2,V_x_2] :
% 42.44/42.54 ( c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_x_2),V_x_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_y_2),V_y_2)) = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)
% 42.44/42.54 <=> ( V_x_2 = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)
% 42.44/42.54 & V_y_2 = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_degree__mult__le,axiom,
% 42.44/42.54 ! [V_q,V_p,T_a] :
% 42.44/42.54 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_p),V_q)),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_p),c_Polynomial_Odegree(T_a,V_q))) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_norm__triangle__ineq4,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_RealVector_Oreal__normed__vector(T_a)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b)),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,V_a),c_RealVector_Onorm__class_Onorm(T_a,V_b))) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_complex__mod__triangle__sub,axiom,
% 42.44/42.54 ! [V_z,V_w] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,V_w),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,V_w,V_z)),c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,V_z))) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_degree__mult__eq,axiom,
% 42.44/42.54 ! [V_q,V_p,T_a] :
% 42.44/42.54 ( class_Rings_Oidom(T_a)
% 42.44/42.54 => ( V_p != c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.54 => ( V_q != c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.54 => c_Polynomial_Odegree(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_p),V_q)) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_p),c_Polynomial_Odegree(T_a,V_q)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_times__divide__times__eq,axiom,
% 42.44/42.54 ! [V_w,V_z,V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.54 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y)),c_Rings_Oinverse__class_Odivide(T_a,V_z,V_w)) = c_Rings_Oinverse__class_Odivide(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_z),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y),V_w)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_zero__le__divide__iff,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_a_2,V_b_2))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2)
% 42.44/42.54 & c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b_2) )
% 42.44/42.54 | ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 & c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__le__0__iff,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a_2,V_b_2),c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2)
% 42.44/42.54 & c_Orderings_Oord__class_Oless__eq(T_a,V_b_2,c_Groups_Ozero__class_Ozero(T_a)) )
% 42.44/42.54 | ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 & c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b_2) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__right__mono,axiom,
% 42.44/42.54 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a,V_c),c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__right__mono__neg,axiom,
% 42.44/42.54 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c),c_Rings_Oinverse__class_Odivide(T_a,V_a,V_c)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_zero__less__divide__iff,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_a_2,V_b_2))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2)
% 42.44/42.54 & c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b_2) )
% 42.44/42.54 | ( c_Orderings_Oord__class_Oless(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 & c_Orderings_Oord__class_Oless(T_a,V_b_2,c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__less__0__iff,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a_2,V_b_2),c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2)
% 42.44/42.54 & c_Orderings_Oord__class_Oless(T_a,V_b_2,c_Groups_Ozero__class_Ozero(T_a)) )
% 42.44/42.54 | ( c_Orderings_Oord__class_Oless(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 & c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b_2) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__pos__pos,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__pos__neg,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_y,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__neg__pos,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_x,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__neg__neg,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_x,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_y,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__strict__right__mono,axiom,
% 42.44/42.54 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a,V_c),c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__strict__right__mono__neg,axiom,
% 42.44/42.54 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_c,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_a,V_c),c_Rings_Oinverse__class_Odivide(T_a,V_b,V_c)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_eq__divide__eq,axiom,
% 42.44/42.54 ! [V_ca_2,V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.54 => ( V_a_2 = c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2)
% 42.44/42.54 <=> ( ( V_ca_2 != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2) = V_b_2 )
% 42.44/42.54 & ( V_ca_2 = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => V_a_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__eq__eq,axiom,
% 42.44/42.54 ! [V_a_2,V_ca_2,V_b_2,T_a] :
% 42.44/42.54 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.54 => ( c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2) = V_a_2
% 42.44/42.54 <=> ( ( V_ca_2 != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => V_b_2 = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2) )
% 42.44/42.54 & ( V_ca_2 = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => V_a_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__divide__mult__cancel__right,axiom,
% 42.44/42.54 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.54 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.54 => ( V_c != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Rings_Oinverse__class_Odivide(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) = c_Rings_Oinverse__class_Odivide(T_a,V_a,V_b) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__divide__mult__cancel__left,axiom,
% 42.44/42.54 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.54 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.54 => ( V_c != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Rings_Oinverse__class_Odivide(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) = c_Rings_Oinverse__class_Odivide(T_a,V_a,V_b) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_frac__eq__eq,axiom,
% 42.44/42.54 ! [V_wa_2,V_x_2,V_za_2,V_y_2,T_a] :
% 42.44/42.54 ( class_Fields_Ofield(T_a)
% 42.44/42.54 => ( V_y_2 != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => ( V_za_2 != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => ( c_Rings_Oinverse__class_Odivide(T_a,V_x_2,V_y_2) = c_Rings_Oinverse__class_Odivide(T_a,V_wa_2,V_za_2)
% 42.44/42.54 <=> hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x_2),V_za_2) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_wa_2),V_y_2) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__nonneg__pos,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__nonneg__neg,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_y,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_frac__less2,axiom,
% 42.44/42.54 ! [V_z,V_w,V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_w)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_w,V_z)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_z),c_Rings_Oinverse__class_Odivide(T_a,V_y,V_w)) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_frac__less,axiom,
% 42.44/42.54 ! [V_z,V_w,V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_w)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_w,V_z)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_z),c_Rings_Oinverse__class_Odivide(T_a,V_y,V_w)) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_frac__le,axiom,
% 42.44/42.54 ! [V_z,V_w,V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_w)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_w,V_z)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_z),c_Rings_Oinverse__class_Odivide(T_a,V_y,V_w)) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__nonpos__pos,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__nonpos__neg,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_y,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__strict__left__mono__neg,axiom,
% 42.44/42.54 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_c,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_c,V_a),c_Rings_Oinverse__class_Odivide(T_a,V_c,V_b)) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__strict__left__mono,axiom,
% 42.44/42.54 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_c,V_a),c_Rings_Oinverse__class_Odivide(T_a,V_c,V_b)) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_neg__divide__less__eq,axiom,
% 42.44/42.54 ! [V_a_2,V_b_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2),V_a_2)
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),V_b_2) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_neg__less__divide__eq,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a_2,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless(T_a,V_b_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__imp__less__div__pos,axiom,
% 42.44/42.54 ! [V_x,V_z,V_y,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_y),V_x)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,V_z,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__imp__div__pos__less,axiom,
% 42.44/42.54 ! [V_z,V_x,V_y,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_y))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),V_z) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_pos__divide__less__eq,axiom,
% 42.44/42.54 ! [V_a_2,V_b_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2),V_a_2)
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless(T_a,V_b_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_pos__less__divide__eq,axiom,
% 42.44/42.54 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a_2,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),V_b_2) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__less__eq,axiom,
% 42.44/42.54 ! [V_a_2,V_ca_2,V_b_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2),V_a_2)
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,V_b_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2)) )
% 42.44/42.54 & ( ~ c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),V_b_2) )
% 42.44/42.54 & ( ~ c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2) ) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__divide__eq,axiom,
% 42.44/42.54 ! [V_ca_2,V_b_2,V_a_2,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a_2,c_Rings_Oinverse__class_Odivide(T_a,V_b_2,V_ca_2))
% 42.44/42.54 <=> ( ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),V_b_2) )
% 42.44/42.54 & ( ~ c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_ca_2)
% 42.44/42.54 => ( ( c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,V_b_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2)) )
% 42.44/42.54 & ( ~ c_Orderings_Oord__class_Oless(T_a,V_ca_2,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__num__frac,axiom,
% 42.44/42.54 ! [V_x,V_z,V_y,T_a] :
% 42.44/42.54 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.54 => ( V_y != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Groups_Oplus__class_Oplus(T_a,V_z,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y)) = c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_y)),V_y) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__divide__eq__iff,axiom,
% 42.44/42.54 ! [V_y,V_x,V_z,T_a] :
% 42.44/42.54 ( class_Fields_Ofield(T_a)
% 42.44/42.54 => ( V_z != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Groups_Oplus__class_Oplus(T_a,V_x,c_Rings_Oinverse__class_Odivide(T_a,V_y,V_z)) = c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_x),V_y),V_z) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__frac__num,axiom,
% 42.44/42.54 ! [V_z,V_x,V_y,T_a] :
% 42.44/42.54 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.54 => ( V_y != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Groups_Oplus__class_Oplus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),V_z) = c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_y)),V_y) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__add__eq__iff,axiom,
% 42.44/42.54 ! [V_y,V_x,V_z,T_a] :
% 42.44/42.54 ( class_Fields_Ofield(T_a)
% 42.44/42.54 => ( V_z != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Groups_Oplus__class_Oplus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_z),V_y) = c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_y)),V_z) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__frac__eq,axiom,
% 42.44/42.54 ! [V_w,V_x,V_z,V_y,T_a] :
% 42.44/42.54 ( class_Fields_Ofield(T_a)
% 42.44/42.54 => ( V_y != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => ( V_z != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Groups_Oplus__class_Oplus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),c_Rings_Oinverse__class_Odivide(T_a,V_w,V_z)) = c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_z),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_w),V_y)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y),V_z)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__frac__eq,axiom,
% 42.44/42.54 ! [V_w,V_x,V_z,V_y,T_a] :
% 42.44/42.54 ( class_Fields_Ofield(T_a)
% 42.44/42.54 => ( V_y != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => ( V_z != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Groups_Ominus__class_Ominus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_y),c_Rings_Oinverse__class_Odivide(T_a,V_w,V_z)) = c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_z),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_w),V_y)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y),V_z)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__diff__eq__iff,axiom,
% 42.44/42.54 ! [V_y,V_x,V_z,T_a] :
% 42.44/42.54 ( class_Fields_Ofield(T_a)
% 42.44/42.54 => ( V_z != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Groups_Ominus__class_Ominus(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_x,V_z),V_y) = c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ominus__class_Ominus(T_a,V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_y)),V_z) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__divide__eq__iff,axiom,
% 42.44/42.54 ! [V_y,V_x,V_z,T_a] :
% 42.44/42.54 ( class_Fields_Ofield(T_a)
% 42.44/42.54 => ( V_z != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 => c_Groups_Ominus__class_Ominus(T_a,V_x,c_Rings_Oinverse__class_Odivide(T_a,V_y,V_z)) = c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_z),V_x),V_y),V_z) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__half__sum,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,V_a,c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oone__class_Oone(T_a),c_Groups_Oone__class_Oone(T_a)))) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_gt__half__sum,axiom,
% 42.44/42.54 ! [V_b,V_a,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(T_a,c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oone__class_Oone(T_a),c_Groups_Oone__class_Oone(T_a))),V_b) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__left__mono__neg,axiom,
% 42.44/42.54 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_c,V_a),c_Rings_Oinverse__class_Odivide(T_a,V_c,V_b)) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_divide__left__mono,axiom,
% 42.44/42.54 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.54 ( class_Fields_Olinordered__field(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b))
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Rings_Oinverse__class_Odivide(T_a,V_c,V_a),c_Rings_Oinverse__class_Odivide(T_a,V_c,V_b)) ) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_le0,axiom,
% 42.44/42.54 ! [V_n] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__zeroE,axiom,
% 42.44/42.54 ! [V_n] : ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_complex__mod__triangle__ineq2,axiom,
% 42.44/42.54 ! [V_a,V_b] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,V_b,V_a)),c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,V_b)),c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,V_a)) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_DERIV__mult__lemma,axiom,
% 42.44/42.54 ! [V_h,V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.54 ( class_RealVector_Oreal__field(T_a)
% 42.44/42.54 => c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_d)),V_h) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ominus__class_Ominus(T_a,V_b,V_d),V_h)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_c),V_h)),V_d)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_sum__squares__gt__zero__iff,axiom,
% 42.44/42.54 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x_2),V_x_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y_2),V_y_2)))
% 42.44/42.54 <=> ( V_x_2 != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 | V_y_2 != c_Groups_Ozero__class_Ozero(T_a) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_not__sum__squares__lt__zero,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring(T_a)
% 42.44/42.54 => ~ c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y),V_y)),c_Groups_Ozero__class_Ozero(T_a)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_sum__squares__ge__zero,axiom,
% 42.44/42.54 ! [V_y,V_x,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring(T_a)
% 42.44/42.54 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y),V_y))) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_sum__squares__le__zero__iff,axiom,
% 42.44/42.54 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.54 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x_2),V_x_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y_2),V_y_2)),c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.54 <=> ( V_x_2 = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.54 & V_y_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__mult__distrib2,axiom,
% 42.44/42.54 ! [V_n,V_m,V_k] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n)) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_m),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_n)) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__add__inverse2,axiom,
% 42.44/42.54 ! [V_n,V_m] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n),V_n) = V_m ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__add__inverse,axiom,
% 42.44/42.54 ! [V_m,V_n] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,V_m),V_n) = V_m ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__diff__left,axiom,
% 42.44/42.54 ! [V_k,V_j,V_i] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i,V_j),V_k) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_k)) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__mult__distrib,axiom,
% 42.44/42.54 ! [V_k,V_n,V_m] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n)),V_k) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_k),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n),V_k)) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__cancel,axiom,
% 42.44/42.54 ! [V_n,V_m,V_k] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k,V_m),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k,V_n)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__cancel2,axiom,
% 42.44/42.54 ! [V_n,V_k,V_m] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_k),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,V_k)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_nat__add__right__cancel,axiom,
% 42.44/42.54 ! [V_n_2,V_k_2,V_ma_2] :
% 42.44/42.54 ( c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_ma_2,V_k_2) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n_2,V_k_2)
% 42.44/42.54 <=> V_ma_2 = V_n_2 ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_nat__add__left__cancel,axiom,
% 42.44/42.54 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.54 ( c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k_2,V_ma_2) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k_2,V_n_2)
% 42.44/42.54 <=> V_ma_2 = V_n_2 ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_nat__add__assoc,axiom,
% 42.44/42.54 ! [V_k,V_n,V_m] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n),V_k) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,V_k)) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_nat__add__left__commute,axiom,
% 42.44/42.54 ! [V_z,V_y,V_x] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_x,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_y,V_z)) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_y,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_x,V_z)) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_nat__add__commute,axiom,
% 42.44/42.54 ! [V_n,V_m] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,V_m) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__eq__self__zero,axiom,
% 42.44/42.54 ! [V_n,V_m] :
% 42.44/42.54 ( c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n) = V_m
% 42.44/42.54 => V_n = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diffs0__imp__equal,axiom,
% 42.44/42.54 ! [V_n,V_m] :
% 42.44/42.54 ( c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.54 => ( c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,V_m) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.54 => V_m = V_n ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__eq__self__implies__10,axiom,
% 42.44/42.54 ! [V_n,V_m] :
% 42.44/42.54 ( V_m = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n)
% 42.44/42.54 => ( V_n = c_Groups_Oone__class_Oone(tc_Nat_Onat)
% 42.44/42.54 | V_m = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__cancel2,axiom,
% 42.44/42.54 ! [V_n_2,V_k_2,V_ma_2] :
% 42.44/42.54 ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_k_2) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n_2),V_k_2)
% 42.44/42.54 <=> ( V_ma_2 = V_n_2
% 42.44/42.54 | V_k_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__cancel1,axiom,
% 42.44/42.54 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.54 ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_ma_2) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_n_2)
% 42.44/42.54 <=> ( V_ma_2 = V_n_2
% 42.44/42.54 | V_k_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__is__0,axiom,
% 42.44/42.54 ! [V_n_2,V_ma_2] :
% 42.44/42.54 ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_n_2) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.54 <=> ( V_ma_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.54 | V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__is__0,axiom,
% 42.44/42.54 ! [V_n_2,V_ma_2] :
% 42.44/42.54 ( c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_ma_2,V_n_2) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.54 <=> ( V_ma_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.54 & V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__add__0,axiom,
% 42.44/42.54 ! [V_m,V_n] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,V_m)) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__eq__if,axiom,
% 42.44/42.54 ! [V_n,V_m] :
% 42.44/42.54 ( ( V_m = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.54 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) )
% 42.44/42.54 & ( V_m != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.54 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Groups_Oone__class_Oone(tc_Nat_Onat))),V_n)) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__self__eq__0,axiom,
% 42.44/42.54 ! [V_m] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_m) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_minus__nat_Odiff__0,axiom,
% 42.44/42.54 ! [V_m] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) = V_m ).
% 42.44/42.54
% 42.44/42.54 fof(fact_Nat_Oadd__0__right,axiom,
% 42.44/42.54 ! [V_m] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) = V_m ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__0__right,axiom,
% 42.44/42.54 ! [V_m] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_plus__nat_Oadd__0,axiom,
% 42.44/42.54 ! [V_n] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n) = V_n ).
% 42.44/42.54
% 42.44/42.54 fof(fact_mult__0,axiom,
% 42.44/42.54 ! [V_n] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_n) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__0__eq__0,axiom,
% 42.44/42.54 ! [V_n] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__not__refl,axiom,
% 42.44/42.54 ! [V_n] : ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,V_n) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_not__add__less1,axiom,
% 42.44/42.54 ! [V_j,V_i] : ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_j),V_i) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_not__add__less2,axiom,
% 42.44/42.54 ! [V_i,V_j] : ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_i),V_i) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_nat__neq__iff,axiom,
% 42.44/42.54 ! [V_n_2,V_ma_2] :
% 42.44/42.54 ( V_ma_2 != V_n_2
% 42.44/42.54 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.54 | c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,V_ma_2) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_nat__add__left__cancel__less,axiom,
% 42.44/42.54 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k_2,V_ma_2),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k_2,V_n_2))
% 42.44/42.54 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_linorder__neqE__nat,axiom,
% 42.44/42.54 ! [V_y,V_x] :
% 42.44/42.54 ( V_x != V_y
% 42.44/42.54 => ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_x,V_y)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_y,V_x) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__irrefl__nat,axiom,
% 42.44/42.54 ! [V_n] : ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,V_n) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__not__refl2,axiom,
% 42.44/42.54 ! [V_m,V_n] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,V_m)
% 42.44/42.54 => V_m != V_n ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__not__refl3,axiom,
% 42.44/42.54 ! [V_t,V_s] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_s,V_t)
% 42.44/42.54 => V_s != V_t ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_trans__less__add1,axiom,
% 42.44/42.54 ! [V_m,V_j,V_i] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,V_j)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_m)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_trans__less__add2,axiom,
% 42.44/42.54 ! [V_m,V_j,V_i] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,V_j)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_j)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__less__mono1,axiom,
% 42.44/42.54 ! [V_k,V_j,V_i] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,V_j)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_k),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_k)) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__less__mono,axiom,
% 42.44/42.54 ! [V_l,V_k,V_j,V_i] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,V_j)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_k,V_l)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_k),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_l)) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__add__eq__less,axiom,
% 42.44/42.54 ! [V_n,V_m,V_l,V_k] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_k,V_l)
% 42.44/42.54 => ( c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_l) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k,V_n)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_add__lessD1,axiom,
% 42.44/42.54 ! [V_k,V_j,V_i] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_j),V_k)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,V_k) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_nat__less__cases,axiom,
% 42.44/42.54 ! [V_P_2,V_n_2,V_ma_2] :
% 42.44/42.54 ( ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.54 => hBOOL(hAPP(hAPP(V_P_2,V_n_2),V_ma_2)) )
% 42.44/42.54 => ( ( V_ma_2 = V_n_2
% 42.44/42.54 => hBOOL(hAPP(hAPP(V_P_2,V_n_2),V_ma_2)) )
% 42.44/42.54 => ( ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,V_ma_2)
% 42.44/42.54 => hBOOL(hAPP(hAPP(V_P_2,V_n_2),V_ma_2)) )
% 42.44/42.54 => hBOOL(hAPP(hAPP(V_P_2,V_n_2),V_ma_2)) ) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_diff__less__mono2,axiom,
% 42.44/42.54 ! [V_l,V_n,V_m] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.54 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_l)
% 42.44/42.54 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_l,V_n),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_l,V_m)) ) ) ).
% 42.44/42.54
% 42.44/42.54 fof(fact_less__imp__diff__less,axiom,
% 42.44/42.54 ! [V_n,V_k,V_j] :
% 42.44/42.54 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_j,V_k)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_n),V_k) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__diff__inverse,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n)) = V_m ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__diff__conv,axiom,
% 42.44/42.55 ! [V_k_2,V_j_2,V_i_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i_2,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j_2,V_k_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i_2,V_k_2),V_j_2) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__leE,axiom,
% 42.44/42.55 ! [V_n,V_k,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_k),V_n)
% 42.44/42.55 => ~ ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => ~ c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_n) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__leD1,axiom,
% 42.44/42.55 ! [V_n,V_k,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_k),V_n)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__leD2,axiom,
% 42.44/42.55 ! [V_n,V_k,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_k),V_n)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_n) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__diff__iff,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k_2,V_ma_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k_2,V_n_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_ma_2,V_k_2),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n_2,V_k_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_Nat_Odiff__diff__eq,axiom,
% 42.44/42.55 ! [V_n,V_m,V_k] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_m)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_n)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_k),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,V_k)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_eq__diff__iff,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k_2,V_ma_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k_2,V_n_2)
% 42.44/42.55 => ( c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_ma_2,V_k_2) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n_2,V_k_2)
% 42.44/42.55 <=> V_ma_2 = V_n_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__le__mono,axiom,
% 42.44/42.55 ! [V_l,V_k,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_l)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i),V_k),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j),V_l)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__le__mono,axiom,
% 42.44/42.55 ! [V_l,V_k,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_l)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_k),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_l)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__antisym,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m)
% 42.44/42.55 => V_m = V_n ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__trans,axiom,
% 42.44/42.55 ! [V_k,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_j,V_k)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_k) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__add__assoc2,axiom,
% 42.44/42.55 ! [V_i,V_j,V_k] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_j)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_i),V_k) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_k),V_i) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__diff__assoc2,axiom,
% 42.44/42.55 ! [V_i,V_j,V_k] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_j)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_k),V_i) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_i),V_k) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__add__assoc,axiom,
% 42.44/42.55 ! [V_i,V_j,V_k] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_j)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_j),V_k) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_k)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__imp__diff__is__add,axiom,
% 42.44/42.55 ! [V_k_2,V_j_2,V_i_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i_2,V_j_2)
% 42.44/42.55 => ( c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j_2,V_i_2) = V_k_2
% 42.44/42.55 <=> V_j_2 = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k_2,V_i_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__add__diff__inverse2,axiom,
% 42.44/42.55 ! [V_m,V_n] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_n) = V_m ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__diff__conv2,axiom,
% 42.44/42.55 ! [V_i_2,V_j_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k_2,V_j_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i_2,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j_2,V_k_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i_2,V_k_2),V_j_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__diff__assoc,axiom,
% 42.44/42.55 ! [V_i,V_j,V_k] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_j)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_k)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_j),V_k) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__add__diff__inverse,axiom,
% 42.44/42.55 ! [V_m,V_n] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n)) = V_m ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__diff__cancel,axiom,
% 42.44/42.55 ! [V_n,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_n)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,V_i)) = V_i ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__le__mono,axiom,
% 42.44/42.55 ! [V_l,V_n,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_l),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,V_l)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__le__mono2,axiom,
% 42.44/42.55 ! [V_l,V_n,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_l,V_n),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_l,V_m)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__le__mono2,axiom,
% 42.44/42.55 ! [V_k,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_i),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_j)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__le__mono1,axiom,
% 42.44/42.55 ! [V_k,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i),V_k),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j),V_k)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__le__mono1,axiom,
% 42.44/42.55 ! [V_k,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_k),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_k)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__add__diff,axiom,
% 42.44/42.55 ! [V_m,V_n,V_k] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_n)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,V_m),V_k)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_trans__le__add2,axiom,
% 42.44/42.55 ! [V_m,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_j)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_trans__le__add1,axiom,
% 42.44/42.55 ! [V_m,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_j,V_m)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_eq__imp__le,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( V_m = V_n
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__add__left__cancel__le,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k_2,V_ma_2),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k_2,V_n_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__diff__conv,axiom,
% 42.44/42.55 ! [V_i_2,V_k_2,V_j_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j_2,V_k_2),V_i_2)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_j_2,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i_2,V_k_2)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__diff__right,axiom,
% 42.44/42.55 ! [V_i,V_j,V_k] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_j)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_k)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_k),V_j) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__le__linear,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__iff__add,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.55 <=> ? [B_k] : V_n_2 = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_ma_2,B_k) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__le__self,axiom,
% 42.44/42.55 ! [V_n,V_m] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_m) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__cube,axiom,
% 42.44/42.55 ! [V_m] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_m))) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__add1,axiom,
% 42.44/42.55 ! [V_m,V_n] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,V_m)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__add2,axiom,
% 42.44/42.55 ! [V_m,V_n] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__square,axiom,
% 42.44/42.55 ! [V_m] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_m)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__refl,axiom,
% 42.44/42.55 ! [V_n] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_n) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_Deriv_Oadd__diff__add,axiom,
% 42.44/42.55 ! [V_d,V_b,V_c,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oab__group__add(T_a)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_d)) = c_Groups_Oplus__class_Oplus(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b),c_Groups_Ominus__class_Ominus(T_a,V_c,V_d)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_gr0I,axiom,
% 42.44/42.55 ! [V_n] :
% 42.44/42.55 ( V_n != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__less__mono2,axiom,
% 42.44/42.55 ! [V_k,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_i),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_j)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__less__mono1,axiom,
% 42.44/42.55 ! [V_k,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i),V_k),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j),V_k)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_gr__implies__not0,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => V_n != c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__less,axiom,
% 42.44/42.55 ! [V_m,V_n] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_m)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_m) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__less__cancel2,axiom,
% 42.44/42.55 ! [V_n_2,V_k_2,V_ma_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_k_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n_2),V_k_2))
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k_2)
% 42.44/42.55 & c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__less__cancel1,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_ma_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_n_2))
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k_2)
% 42.44/42.55 & c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__nat__zero__code,axiom,
% 42.44/42.55 ! [V_n] : ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__0__less__mult__iff,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_n_2))
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_ma_2)
% 42.44/42.55 & c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__gr__0,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_ma_2,V_n_2))
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_ma_2)
% 42.44/42.55 | c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_zero__less__diff,axiom,
% 42.44/42.55 ! [V_ma_2,V_n_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n_2,V_ma_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__diff__split,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,V_P_2] :
% 42.44/42.55 ( hBOOL(hAPP(V_P_2,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_a_2,V_b_2)))
% 42.44/42.55 <=> ( ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_a_2,V_b_2)
% 42.44/42.55 => hBOOL(hAPP(V_P_2,c_Groups_Ozero__class_Ozero(tc_Nat_Onat))) )
% 42.44/42.55 & ! [B_d] :
% 42.44/42.55 ( V_a_2 = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_b_2,B_d)
% 42.44/42.55 => hBOOL(hAPP(V_P_2,B_d)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__diff__split__asm,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,V_P_2] :
% 42.44/42.55 ( hBOOL(hAPP(V_P_2,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_a_2,V_b_2)))
% 42.44/42.55 <=> ~ ( ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_a_2,V_b_2)
% 42.44/42.55 & ~ hBOOL(hAPP(V_P_2,c_Groups_Ozero__class_Ozero(tc_Nat_Onat))) )
% 42.44/42.55 | ? [B_d] :
% 42.44/42.55 ( V_a_2 = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_b_2,B_d)
% 42.44/42.55 & ~ hBOOL(hAPP(V_P_2,B_d)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_neq0__conv,axiom,
% 42.44/42.55 ! [V_n_2] :
% 42.44/42.55 ( V_n_2 != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n_2) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_not__less0,axiom,
% 42.44/42.55 ! [V_n] : ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__is__0__eq_H,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__is__0__eq,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2] :
% 42.44/42.55 ( c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_ma_2,V_n_2) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__0__eq,axiom,
% 42.44/42.55 ! [V_n_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n_2,c_Groups_Ozero__class_Ozero(tc_Nat_Onat))
% 42.44/42.55 <=> V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__eq__nat_Osimps_I1_J,axiom,
% 42.44/42.55 ! [V_n] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__or__eq__imp__le,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 | V_m = V_n )
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__diff__iff,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k_2,V_ma_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k_2,V_n_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_ma_2,V_k_2),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n_2,V_k_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__less__mono,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_a,V_b)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_c,V_a)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_a,V_c),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_b,V_c)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__neq__implies__less,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => ( V_m != V_n
% 42.44/42.55 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__imp__le__nat,axiom,
% 42.44/42.55 ! [V_n,V_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__eq__less__or__eq,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.55 | V_ma_2 = V_n_2 ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__less__le,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.55 & V_ma_2 != V_n_2 ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_sum__squares__eq__zero__iff,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Rings_Olinordered__ring__strict(T_a)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x_2),V_x_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_y_2),V_y_2)) = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.55 <=> ( V_x_2 = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.55 & V_y_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__le__cancel2,axiom,
% 42.44/42.55 ! [V_n_2,V_k_2,V_ma_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_k_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n_2),V_k_2))
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k_2)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__le__cancel1,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_ma_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_n_2))
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k_2)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_lemma__MVT,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,V_f_2] : c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,hAPP(V_f_2,V_a_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,hAPP(V_f_2,V_b_2),hAPP(V_f_2,V_a_2)),c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,V_b_2,V_a_2))),V_a_2)) = c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,hAPP(V_f_2,V_b_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,hAPP(V_f_2,V_b_2),hAPP(V_f_2,V_a_2)),c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,V_b_2,V_a_2))),V_b_2)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__nonpos__neg,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__neg__nonpos,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__strict__increasing2,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_c)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_b,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__strict__increasing,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_c)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_b,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__nonneg__pos,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_b)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__pos__nonneg,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_b)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__less__add__iff1,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_u_2,V_i_2,V_j_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_j_2,V_i_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i_2),V_u_2),V_ma_2),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j_2),V_u_2),V_n_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i_2,V_j_2)),V_u_2),V_ma_2),V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__1,axiom,
% 42.44/42.55 ! [V_n] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Oone__class_Oone(tc_Nat_Onat)),V_n) = V_n ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__1__eq__mult__iff,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2] :
% 42.44/42.55 ( c_Groups_Oone__class_Oone(tc_Nat_Onat) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_n_2)
% 42.44/42.55 <=> ( V_ma_2 = c_Groups_Oone__class_Oone(tc_Nat_Onat)
% 42.44/42.55 & V_n_2 = c_Groups_Oone__class_Oone(tc_Nat_Onat) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__1__right,axiom,
% 42.44/42.55 ! [V_n] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n),c_Groups_Oone__class_Oone(tc_Nat_Onat)) = V_n ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__eq__1__iff,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2] :
% 42.44/42.55 ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_n_2) = c_Groups_Oone__class_Oone(tc_Nat_Onat)
% 42.44/42.55 <=> ( V_ma_2 = c_Groups_Oone__class_Oone(tc_Nat_Onat)
% 42.44/42.55 & V_n_2 = c_Groups_Oone__class_Oone(tc_Nat_Onat) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__commute,axiom,
% 42.44/42.55 ! [V_n,V_m] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n),V_m) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__assoc,axiom,
% 42.44/42.55 ! [V_k,V_n,V_m] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n)),V_k) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n),V_k)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__mult__distrib,axiom,
% 42.44/42.55 ! [V_k,V_n,V_m] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n)),V_k) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_k),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n),V_k)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__commute,axiom,
% 42.44/42.55 ! [V_k,V_j,V_i] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i,V_j),V_k) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i,V_k),V_j) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__mult__distrib2,axiom,
% 42.44/42.55 ! [V_n,V_m,V_k] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_m),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_n)) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_zero__reorient,axiom,
% 42.44/42.55 ! [V_x_2,T_a] :
% 42.44/42.55 ( class_Groups_Ozero(T_a)
% 42.44/42.55 => ( c_Groups_Ozero__class_Ozero(T_a) = V_x_2
% 42.44/42.55 <=> V_x_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_ab__semigroup__mult__class_Omult__ac_I1_J,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oab__semigroup__mult(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)),V_c) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_ab__semigroup__add__class_Oadd__ac_I1_J,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oab__semigroup__add(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) = c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Oplus__class_Oplus(T_a,V_b,V_c)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__left__cancel,axiom,
% 42.44/42.55 ! [V_ca_2,V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Ocancel__semigroup__add(T_a)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_b_2) = c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_ca_2)
% 42.44/42.55 <=> V_b_2 = V_ca_2 ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__right__cancel,axiom,
% 42.44/42.55 ! [V_ca_2,V_a_2,V_b_2,T_a] :
% 42.44/42.55 ( class_Groups_Ocancel__semigroup__add(T_a)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,V_b_2,V_a_2) = c_Groups_Oplus__class_Oplus(T_a,V_ca_2,V_a_2)
% 42.44/42.55 <=> V_b_2 = V_ca_2 ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__left__imp__eq,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ocancel__semigroup__add(T_a)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,V_a,V_b) = c_Groups_Oplus__class_Oplus(T_a,V_a,V_c)
% 42.44/42.55 => V_b = V_c ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__imp__eq,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ocancel__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,V_a,V_b) = c_Groups_Oplus__class_Oplus(T_a,V_a,V_c)
% 42.44/42.55 => V_b = V_c ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__right__imp__eq,axiom,
% 42.44/42.55 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.55 ( class_Groups_Ocancel__semigroup__add(T_a)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,V_b,V_a) = c_Groups_Oplus__class_Oplus(T_a,V_c,V_a)
% 42.44/42.55 => V_b = V_c ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__eq__diff__eq,axiom,
% 42.44/42.55 ! [V_db_2,V_ca_2,V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Oab__group__add(T_a)
% 42.44/42.55 => ( c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2) = c_Groups_Ominus__class_Ominus(T_a,V_ca_2,V_db_2)
% 42.44/42.55 => ( V_a_2 = V_b_2
% 42.44/42.55 <=> V_ca_2 = V_db_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_one__reorient,axiom,
% 42.44/42.55 ! [V_x_2,T_a] :
% 42.44/42.55 ( class_Groups_Oone(T_a)
% 42.44/42.55 => ( c_Groups_Oone__class_Oone(T_a) = V_x_2
% 42.44/42.55 <=> V_x_2 = c_Groups_Oone__class_Oone(T_a) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__eq__cancel__disj,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_ma_2) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_n_2)
% 42.44/42.55 <=> ( V_k_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.55 | V_ma_2 = V_n_2 ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_left__add__mult__distrib,axiom,
% 42.44/42.55 ! [V_k,V_j,V_u,V_i] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i),V_u),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j),V_u),V_k)) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_j)),V_u),V_k) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__0__left,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Omonoid__add(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__0,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ocomm__monoid__add(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_double__zero__sym,axiom,
% 42.44/42.55 ! [V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Olinordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Groups_Ozero__class_Ozero(T_a) = c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_a_2)
% 42.44/42.55 <=> V_a_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__0__right,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Omonoid__add(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a)) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add_Ocomm__neutral,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ocomm__monoid__add(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a)) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__le__cancel__right,axiom,
% 42.44/42.55 ! [V_b_2,V_ca_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add__imp__le(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_ca_2),c_Groups_Oplus__class_Oplus(T_a,V_b_2,V_ca_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,V_b_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__le__cancel__left,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add__imp__le(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_ca_2,V_a_2),c_Groups_Oplus__class_Oplus(T_a,V_ca_2,V_b_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,V_b_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__right__mono,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_c)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__left__mono,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_c,V_a),c_Groups_Oplus__class_Oplus(T_a,V_c,V_b)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__mono,axiom,
% 42.44/42.55 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,V_d)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_d)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__le__imp__le__right,axiom,
% 42.44/42.55 ! [V_b,V_c,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add__imp__le(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_c))
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__le__imp__le__left,axiom,
% 42.44/42.55 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add__imp__le(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_c,V_a),c_Groups_Oplus__class_Oplus(T_a,V_c,V_b))
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__less__imp__less__left,axiom,
% 42.44/42.55 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add__imp__le(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_c,V_a),c_Groups_Oplus__class_Oplus(T_a,V_c,V_b))
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__less__imp__less__right,axiom,
% 42.44/42.55 ! [V_b,V_c,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add__imp__le(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_c))
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__strict__mono,axiom,
% 42.44/42.55 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__cancel__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_c,V_d)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_d)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__strict__left__mono,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__cancel__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_c,V_a),c_Groups_Oplus__class_Oplus(T_a,V_c,V_b)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__strict__right__mono,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__cancel__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_c)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__less__cancel__left,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,V_ca_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add__imp__le(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_ca_2,V_a_2),c_Groups_Oplus__class_Oplus(T_a,V_ca_2,V_b_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(T_a,V_a_2,V_b_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__less__cancel__right,axiom,
% 42.44/42.55 ! [V_b_2,V_ca_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__semigroup__add__imp__le(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_ca_2),c_Groups_Oplus__class_Oplus(T_a,V_b_2,V_ca_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(T_a,V_a_2,V_b_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_right__minus__eq,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Ogroup__add(T_a)
% 42.44/42.55 => ( c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2) = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.55 <=> V_a_2 = V_b_2 ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_eq__iff__diff__eq__0,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Oab__group__add(T_a)
% 42.44/42.55 => ( V_a_2 = V_b_2
% 42.44/42.55 <=> c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2) = c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__self,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ogroup__add(T_a)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(T_a,V_a,V_a) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__0__right,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ogroup__add(T_a)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a)) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__eq__diff__less__eq,axiom,
% 42.44/42.55 ! [V_db_2,V_ca_2,V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2) = c_Groups_Ominus__class_Ominus(T_a,V_ca_2,V_db_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,V_b_2)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_ca_2,V_db_2) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__eq__diff__less,axiom,
% 42.44/42.55 ! [V_db_2,V_ca_2,V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2) = c_Groups_Ominus__class_Ominus(T_a,V_ca_2,V_db_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a_2,V_b_2)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(T_a,V_ca_2,V_db_2) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult_Ocomm__neutral,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ocomm__monoid__mult(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Oone__class_Oone(T_a)) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__1__right,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Oone__class_Oone(T_a)) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__1,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ocomm__monoid__mult(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oone__class_Oone(T_a)),V_a) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__1__left,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oone__class_Oone(T_a)),V_a) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__diff__cancel,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ogroup__add(T_a)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_b) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_diff__add__cancel,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Ogroup__add(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b),V_b) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__eq__cancel1,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k_2)
% 42.44/42.55 => ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_ma_2) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_n_2)
% 42.44/42.55 <=> V_ma_2 = V_n_2 ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__less__cancel1,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_ma_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_n_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__eq__add__iff2,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_u_2,V_j_2,V_i_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i_2,V_j_2)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i_2),V_u_2),V_ma_2) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j_2),V_u_2),V_n_2)
% 42.44/42.55 <=> V_ma_2 = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j_2,V_i_2)),V_u_2),V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__diff__add__eq2,axiom,
% 42.44/42.55 ! [V_n,V_m,V_u,V_j,V_i] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i,V_j)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i),V_u),V_m),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j),V_u),V_n)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_i)),V_u),V_n)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__le__add__iff2,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_u_2,V_j_2,V_i_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i_2,V_j_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i_2),V_u_2),V_ma_2),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j_2),V_u_2),V_n_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j_2,V_i_2)),V_u_2),V_n_2)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__eq__add__iff1,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_u_2,V_i_2,V_j_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_j_2,V_i_2)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i_2),V_u_2),V_ma_2) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j_2),V_u_2),V_n_2)
% 42.44/42.55 <=> c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i_2,V_j_2)),V_u_2),V_ma_2) = V_n_2 ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__diff__add__eq1,axiom,
% 42.44/42.55 ! [V_n,V_m,V_u,V_i,V_j] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_j,V_i)
% 42.44/42.55 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i),V_u),V_m),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j),V_u),V_n)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i,V_j)),V_u),V_m),V_n) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__le__add__iff1,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_u_2,V_i_2,V_j_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_j_2,V_i_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i_2),V_u_2),V_ma_2),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j_2),V_u_2),V_n_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_i_2,V_j_2)),V_u_2),V_ma_2),V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_zero__le__double__add__iff__zero__le__single__add,axiom,
% 42.44/42.55 ! [V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Olinordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_a_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_double__add__le__zero__iff__single__add__le__zero,axiom,
% 42.44/42.55 ! [V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Olinordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_a_2),c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__nonneg__nonneg,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_b)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__nonneg__eq__0__iff,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_x_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_y_2)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,V_x_2,V_y_2) = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.55 <=> ( V_x_2 = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.55 & V_y_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__increasing,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_c)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__increasing2,axiom,
% 42.44/42.55 ! [V_a,V_b,V_c,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_c)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_a)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__nonpos__nonpos,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_zero__less__double__add__iff__zero__less__single__add,axiom,
% 42.44/42.55 ! [V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Olinordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_a_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_double__add__less__zero__iff__single__add__less__zero,axiom,
% 42.44/42.55 ! [V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Olinordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_a_2),c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__pos__pos,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_b)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__neg__neg,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__comm__monoid__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_b,c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),c_Groups_Ozero__class_Ozero(T_a)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__less__le__mono,axiom,
% 42.44/42.55 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__cancel__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,V_d)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_d)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__le__less__mono,axiom,
% 42.44/42.55 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__cancel__ab__semigroup__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_c,V_d)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_d)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__iff__diff__le__0,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a_2,V_b_2)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2),c_Groups_Ozero__class_Ozero(T_a)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__iff__diff__less__0,axiom,
% 42.44/42.55 ! [V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Oordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a_2,V_b_2)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a_2,V_b_2),c_Groups_Ozero__class_Ozero(T_a)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__mult__le__cancel1,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_ma_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),V_n_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_nat__less__add__iff2,axiom,
% 42.44/42.55 ! [V_n_2,V_ma_2,V_u_2,V_j_2,V_i_2] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_i_2,V_j_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_i_2),V_u_2),V_ma_2),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_j_2),V_u_2),V_n_2))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j_2,V_i_2)),V_u_2),V_n_2)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_not__real__square__gt__zero,axiom,
% 42.44/42.55 ! [V_x_2] :
% 42.44/42.55 ( ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_x_2),V_x_2))
% 42.44/42.55 <=> V_x_2 = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I2_J,axiom,
% 42.44/42.55 ! [V_m,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_m),V_m) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Oone__class_Oone(T_a))),V_m) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I3_J,axiom,
% 42.44/42.55 ! [V_a,V_m,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_m,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_m)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Oone__class_Oone(T_a))),V_m) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I4_J,axiom,
% 42.44/42.55 ! [V_m,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_m,V_m) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oone__class_Oone(T_a),c_Groups_Oone__class_Oone(T_a))),V_m) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__scale__eq__noteq,axiom,
% 42.44/42.55 ! [V_d,V_c,V_b,V_a,V_r,T_a] :
% 42.44/42.55 ( class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(T_a)
% 42.44/42.55 => ( V_r != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.55 => ( ( V_a = V_b
% 42.44/42.55 & V_c != V_d )
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_r),V_c)) != c_Groups_Oplus__class_Oplus(T_a,V_b,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_r),V_d)) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I7_J,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_a) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I19_J,axiom,
% 42.44/42.55 ! [V_ry,V_rx,V_lx,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_rx),V_ry)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_rx),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_ry)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I18_J,axiom,
% 42.44/42.55 ! [V_ry,V_rx,V_lx,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_rx),V_ry)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_rx)),V_ry) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I17_J,axiom,
% 42.44/42.55 ! [V_rx,V_ly,V_lx,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_ly)),V_rx) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ly),V_rx)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I16_J,axiom,
% 42.44/42.55 ! [V_rx,V_ly,V_lx,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_ly)),V_rx) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_rx)),V_ly) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I14_J,axiom,
% 42.44/42.55 ! [V_ry,V_rx,V_ly,V_lx,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_ly)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_rx),V_ry)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ly),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_rx),V_ry))) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I15_J,axiom,
% 42.44/42.55 ! [V_ry,V_rx,V_ly,V_lx,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_ly)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_rx),V_ry)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_rx),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_ly)),V_ry)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I13_J,axiom,
% 42.44/42.55 ! [V_ry,V_rx,V_ly,V_lx,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_ly)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_rx),V_ry)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_lx),V_rx)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_ly),V_ry)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I20_J,axiom,
% 42.44/42.55 ! [V_d,V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),c_Groups_Oplus__class_Oplus(T_a,V_c,V_d)) = c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),c_Groups_Oplus__class_Oplus(T_a,V_b,V_d)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I23_J,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) = c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),V_b) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I21_J,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) = c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Oplus__class_Oplus(T_a,V_b,V_c)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I25_J,axiom,
% 42.44/42.55 ! [V_d,V_c,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Oplus__class_Oplus(T_a,V_c,V_d)) = c_Groups_Oplus__class_Oplus(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_c),V_d) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I22_J,axiom,
% 42.44/42.55 ! [V_d,V_c,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Oplus__class_Oplus(T_a,V_c,V_d)) = c_Groups_Oplus__class_Oplus(T_a,V_c,c_Groups_Oplus__class_Oplus(T_a,V_a,V_d)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I24_J,axiom,
% 42.44/42.55 ! [V_c,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_a,V_c) = c_Groups_Oplus__class_Oplus(T_a,V_c,V_a) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I9_J,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ozero__class_Ozero(T_a)),V_a) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I10_J,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Ozero__class_Ozero(T_a)) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_add__0__iff,axiom,
% 42.44/42.55 ! [V_a_2,V_b_2,T_a] :
% 42.44/42.55 ( class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(T_a)
% 42.44/42.55 => ( V_b_2 = c_Groups_Oplus__class_Oplus(T_a,V_b_2,V_a_2)
% 42.44/42.55 <=> V_a_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I6_J,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a)) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I5_J,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I34_J,axiom,
% 42.44/42.55 ! [V_z,V_y,V_x,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),c_Groups_Oplus__class_Oplus(T_a,V_y,V_z)) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_y),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_z)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_crossproduct__noteq,axiom,
% 42.44/42.55 ! [V_db_2,V_ca_2,V_b_2,V_a_2,T_a] :
% 42.44/42.55 ( class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(T_a)
% 42.44/42.55 => ( ( V_a_2 != V_b_2
% 42.44/42.55 & V_ca_2 != V_db_2 )
% 42.44/42.55 <=> c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_ca_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_db_2)) != c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_2),V_db_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b_2),V_ca_2)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I8_J,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_b)),V_c) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I1_J,axiom,
% 42.44/42.55 ! [V_b,V_m,V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_m),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_m)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oplus__class_Oplus(T_a,V_a,V_b)),V_m) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_crossproduct__eq,axiom,
% 42.44/42.55 ! [V_za_2,V_x_2,V_y_2,V_wa_2,T_a] :
% 42.44/42.55 ( class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(T_a)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_wa_2),V_y_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x_2),V_za_2)) = c_Groups_Oplus__class_Oplus(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_wa_2),V_za_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x_2),V_y_2))
% 42.44/42.55 <=> ( V_wa_2 = V_x_2
% 42.44/42.55 | V_y_2 = V_za_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I11_J,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Oone__class_Oone(T_a)),V_a) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I12_J,axiom,
% 42.44/42.55 ! [V_a,T_a] :
% 42.44/42.55 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.55 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),c_Groups_Oone__class_Oone(T_a)) = V_a ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_real__divide__square__eq,axiom,
% 42.44/42.55 ! [V_a,V_r] : c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_r),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_r),V_r)) = c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,V_a,V_r) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_even__less__0__iff,axiom,
% 42.44/42.55 ! [V_a_2,T_a] :
% 42.44/42.55 ( class_Rings_Olinordered__idom(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_a_2),c_Groups_Ozero__class_Ozero(T_a))
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(T_a,V_a_2,c_Groups_Ozero__class_Ozero(T_a)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_psize__eq__0__iff,axiom,
% 42.44/42.55 ! [V_pa_2,T_a] :
% 42.44/42.55 ( class_Groups_Ozero(T_a)
% 42.44/42.55 => ( c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(T_a,V_pa_2) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.55 <=> V_pa_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__root,axiom,
% 42.44/42.55 ! [V_a_2,V_pa_2,T_a] :
% 42.44/42.55 ( class_Rings_Oidom(T_a)
% 42.44/42.55 => ( hAPP(c_Polynomial_Opoly(T_a,V_pa_2),V_a_2) = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.55 <=> ( V_pa_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.55 | c_Polynomial_Oorder(T_a,V_a_2,V_pa_2) != c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact__096_B_Bthesis_O_A_I_B_Bm_O_A_091_124_A0_A_060_Am_059_A_B_Bz_O_Acmod_Az_A_060_061_A1_A_061_061_062_Acmod_A_Ipoly_Acs_Az_J_A_060_061_Am_A_124_093_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096,axiom,
% 42.44/42.55 ~ ! [B_m] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_m)
% 42.44/42.55 => ~ ! [B_z] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,B_z),c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_cs____),B_z)),B_m) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_double__eq__0__iff,axiom,
% 42.44/42.55 ! [V_a_2,T_a] :
% 42.44/42.55 ( class_Groups_Olinordered__ab__group__add(T_a)
% 42.44/42.55 => ( c_Groups_Oplus__class_Oplus(T_a,V_a_2,V_a_2) = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.55 <=> V_a_2 = c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__degree,axiom,
% 42.44/42.55 ! [V_a,V_p,T_a] :
% 42.44/42.55 ( class_Rings_Oidom(T_a)
% 42.44/42.55 => ( V_p != c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Oorder(T_a,V_a,V_p),c_Polynomial_Odegree(T_a,V_p)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact__096_B_Bthesis_O_A_I_B_Bq_O_A_091_124_Adegree_Aq_A_061_Adegree_Ap_059_A_B_Bx_O_Apoly_Aq_Ax_A_061_Apoly_Ap_A_Iz_A_L_Ax_J_A_124_093_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096,axiom,
% 42.44/42.55 ~ ! [B_q] :
% 42.44/42.55 ( c_Polynomial_Odegree(tc_Complex_Ocomplex,B_q) = c_Polynomial_Odegree(tc_Complex_Ocomplex,v_p)
% 42.44/42.55 => ~ ! [B_x] : hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,B_q),B_x) = hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_p),c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,v_z,B_x)) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__refl,axiom,
% 42.44/42.55 ! [V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_x) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_divide_Opos__bounded,axiom,
% 42.44/42.55 ! [V_y,T_a] :
% 42.44/42.55 ( class_RealVector_Oreal__normed__field(T_a)
% 42.44/42.55 => ? [B_K] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.55 & ! [B_x] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,c_Rings_Oinverse__class_Odivide(T_a,B_x,V_y)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,B_x)),B_K)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult__left_Opos__bounded,axiom,
% 42.44/42.55 ! [V_y,T_a] :
% 42.44/42.55 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.55 => ? [B_K] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.55 & ! [B_x] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),B_x),V_y)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,B_x)),B_K)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__le__cases,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__funE,axiom,
% 42.44/42.55 ! [V_x_2,V_g_2,V_f_2,T_a,T_b] :
% 42.44/42.55 ( class_Orderings_Oord(T_b)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_fun(T_a,T_b),V_f_2,V_g_2)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_b,hAPP(V_f_2,V_x_2),hAPP(V_g_2,V_x_2)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I6_J,axiom,
% 42.44/42.55 ! [V_z,V_x,V_y,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_z,V_y)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_z,V_x) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I5_J,axiom,
% 42.44/42.55 ! [V_x,V_y,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.55 => V_x = V_y ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__trans,axiom,
% 42.44/42.55 ! [V_z,V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_z)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_z) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__antisym,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x)
% 42.44/42.55 => V_x = V_y ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I4_J,axiom,
% 42.44/42.55 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_a)
% 42.44/42.55 => ( V_b = V_c
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_c,V_a) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_ord__le__eq__trans,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oord(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.55 => ( V_b = V_c
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_c) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I3_J,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( V_a = V_b
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_c,V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_c,V_a) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_ord__eq__le__trans,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oord(T_a)
% 42.44/42.55 => ( V_a = V_b
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_c)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_c) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__antisym__conv,axiom,
% 42.44/42.55 ! [V_x_2,V_y_2,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y_2,V_x_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> V_x_2 = V_y_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__funD,axiom,
% 42.44/42.55 ! [V_x_2,V_g_2,V_f_2,T_a,T_b] :
% 42.44/42.55 ( class_Orderings_Oord(T_b)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_fun(T_a,T_b),V_f_2,V_g_2)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_b,hAPP(V_f_2,V_x_2),hAPP(V_g_2,V_x_2)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__eq__refl,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( V_x = V_y
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__eq__iff,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( V_x_2 = V_y_2
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless__eq(T_a,V_x_2,V_y_2)
% 42.44/42.55 & c_Orderings_Oord__class_Oless__eq(T_a,V_y_2,V_x_2) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__linear,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.55 | c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_le__fun__def,axiom,
% 42.44/42.55 ! [V_g_2,V_f_2,T_a,T_b] :
% 42.44/42.55 ( class_Orderings_Oord(T_b)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(tc_fun(T_a,T_b),V_f_2,V_g_2)
% 42.44/42.55 <=> ! [B_x] : c_Orderings_Oord__class_Oless__eq(T_b,hAPP(V_f_2,B_x),hAPP(V_g_2,B_x)) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__irrefl,axiom,
% 42.44/42.55 ! [V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ~ c_Orderings_Oord__class_Oless(T_a,V_x,V_x) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__neq__iff,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( V_x_2 != V_y_2
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 | c_Orderings_Oord__class_Oless(T_a,V_y_2,V_x_2) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_not__less__iff__gr__or__eq,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(T_a,V_y_2,V_x_2)
% 42.44/42.55 | V_x_2 = V_y_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__less__linear,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 | V_x = V_y
% 42.44/42.55 | c_Orderings_Oord__class_Oless(T_a,V_y,V_x) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__antisym__conv3,axiom,
% 42.44/42.55 ! [V_x_2,V_y_2,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_y_2,V_x_2)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> V_x_2 = V_y_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__neqE,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( V_x != V_y
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_y,V_x) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__imp__neq,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => V_x != V_y ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__not__sym,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => ~ c_Orderings_Oord__class_Oless(T_a,V_y,V_x) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__imp__not__less,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => ~ c_Orderings_Oord__class_Oless(T_a,V_y,V_x) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__imp__not__eq,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => V_x != V_y ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__imp__not__eq2,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => V_y != V_x ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__asym_H,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.55 => ~ c_Orderings_Oord__class_Oless(T_a,V_b,V_a) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I9_J,axiom,
% 42.44/42.55 ! [V_a,V_b,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_a)
% 42.44/42.55 => ~ c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_ord__eq__less__trans,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oord(T_a)
% 42.44/42.55 => ( V_a = V_b
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_c)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_a,V_c) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I1_J,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( V_a = V_b
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_c,V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_c,V_a) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_ord__less__eq__trans,axiom,
% 42.44/42.55 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oord(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.55 => ( V_b = V_c
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_a,V_c) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I2_J,axiom,
% 42.44/42.55 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_b,V_a)
% 42.44/42.55 => ( V_b = V_c
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_c,V_a) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__trans,axiom,
% 42.44/42.55 ! [V_z,V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_y,V_z)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_x,V_z) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I10_J,axiom,
% 42.44/42.55 ! [V_z,V_x,V_y,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_y,V_x)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_z,V_y)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_z,V_x) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__asym,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => ~ c_Orderings_Oord__class_Oless(T_a,V_y,V_x) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__cases,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => ( V_x != V_y
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_y,V_x) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__not__less,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless__eq(T_a,V_y_2,V_x_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__not__le,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless__eq(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> c_Orderings_Oord__class_Oless(T_a,V_y_2,V_x_2) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__le__less__linear,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.55 | c_Orderings_Oord__class_Oless(T_a,V_y,V_x) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__le,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless__eq(T_a,V_x_2,V_y_2)
% 42.44/42.55 & V_x_2 != V_y_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_less__le__not__le,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless__eq(T_a,V_x_2,V_y_2)
% 42.44/42.55 & ~ c_Orderings_Oord__class_Oless__eq(T_a,V_y_2,V_x_2) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__le__less,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> ( c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 | V_x_2 = V_y_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_leI,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_not__leE,axiom,
% 42.44/42.55 ! [V_x,V_y,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_x,V_y) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__antisym__conv1,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> V_x_2 = V_y_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__neq__le__trans,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( V_a != V_b
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I12_J,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( V_a != V_b
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_a)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_b,V_a) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_leD,axiom,
% 42.44/42.55 ! [V_x,V_y,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x)
% 42.44/42.55 => ~ c_Orderings_Oord__class_Oless(T_a,V_x,V_y) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__imp__le,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_linorder__antisym__conv2,axiom,
% 42.44/42.55 ! [V_y_2,V_x_2,T_a] :
% 42.44/42.55 ( class_Orderings_Olinorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x_2,V_y_2)
% 42.44/42.55 => ( ~ c_Orderings_Oord__class_Oless(T_a,V_x_2,V_y_2)
% 42.44/42.55 <=> V_x_2 = V_y_2 ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__le__imp__less__or__eq,axiom,
% 42.44/42.55 ! [V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 | V_x = V_y ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__le__neq__trans,axiom,
% 42.44/42.55 ! [V_b,V_a,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.55 => ( V_a != V_b
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I11_J,axiom,
% 42.44/42.55 ! [V_a,V_b,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_b,V_a)
% 42.44/42.55 => ( V_a != V_b
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_b,V_a) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__less__le__trans,axiom,
% 42.44/42.55 ! [V_z,V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_x,V_y)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_z)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_x,V_z) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I7_J,axiom,
% 42.44/42.55 ! [V_z,V_x,V_y,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_y,V_x)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_z,V_y)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_z,V_x) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_order__le__less__trans,axiom,
% 42.44/42.55 ! [V_z,V_y,V_x,T_a] :
% 42.44/42.55 ( class_Orderings_Opreorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_y,V_z)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_x,V_z) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_xt1_I8_J,axiom,
% 42.44/42.55 ! [V_z,V_x,V_y,T_a] :
% 42.44/42.55 ( class_Orderings_Oorder(T_a)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_y,V_x)
% 42.44/42.55 => ( c_Orderings_Oord__class_Oless(T_a,V_z,V_y)
% 42.44/42.55 => c_Orderings_Oord__class_Oless(T_a,V_z,V_x) ) ) ) ).
% 42.44/42.55
% 42.44/42.55 fof(fact_mult_Opos__bounded,axiom,
% 42.44/42.55 ! [T_a] :
% 42.44/42.55 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.55 => ? [B_K] :
% 42.44/42.55 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.55 & ! [B_a,B_b] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),B_a),B_b)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,B_a)),c_RealVector_Onorm__class_Onorm(T_a,B_b))),B_K)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_mult__right_Opos__bounded,axiom,
% 42.44/42.56 ! [V_x,T_a] :
% 42.44/42.56 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.56 => ? [B_K] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.56 & ! [B_x] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),B_x)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,B_x)),B_K)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_unimodular__reduce__norm,axiom,
% 42.44/42.56 ! [V_z] :
% 42.44/42.56 ( c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,V_z) = c_Groups_Oone__class_Oone(tc_RealDef_Oreal)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,V_z,c_Groups_Oone__class_Oone(tc_Complex_Ocomplex))),c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.56 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,V_z,c_Groups_Oone__class_Oone(tc_Complex_Ocomplex))),c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.56 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,V_z,c_Complex_Oii)),c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.56 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,V_z,c_Complex_Oii)),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_degree__pcompose__le,axiom,
% 42.44/42.56 ! [V_q,V_p,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,c_Polynomial_Opcompose(T_a,V_p,V_q)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Polynomial_Odegree(T_a,V_p)),c_Polynomial_Odegree(T_a,V_q))) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_less__fun__def,axiom,
% 42.44/42.56 ! [V_g_2,V_f_2,T_a,T_b] :
% 42.44/42.56 ( class_Orderings_Oord(T_b)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_fun(T_a,T_b),V_f_2,V_g_2)
% 42.44/42.56 <=> ( c_Orderings_Oord__class_Oless__eq(tc_fun(T_a,T_b),V_f_2,V_g_2)
% 42.44/42.56 & ~ c_Orderings_Oord__class_Oless__eq(tc_fun(T_a,T_b),V_g_2,V_f_2) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_complex__i__not__zero,axiom,
% 42.44/42.56 c_Complex_Oii != c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_complex__i__not__one,axiom,
% 42.44/42.56 c_Complex_Oii != c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pcompose__0,axiom,
% 42.44/42.56 ! [V_q,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.56 => c_Polynomial_Opcompose(T_a,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),V_q) = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_poly__pcompose,axiom,
% 42.44/42.56 ! [V_x,V_q,V_p,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.56 => hAPP(c_Polynomial_Opoly(T_a,c_Polynomial_Opcompose(T_a,V_p,V_q)),V_x) = hAPP(c_Polynomial_Opoly(T_a,V_p),hAPP(c_Polynomial_Opoly(T_a,V_q),V_x)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__def,axiom,
% 42.44/42.56 ! [V_r_2,V_qa_2,V_y_2,V_x_2,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x_2,V_y_2,V_qa_2,V_r_2)
% 42.44/42.56 <=> ( V_x_2 = c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_qa_2),V_y_2),V_r_2)
% 42.44/42.56 & ( V_y_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.56 => V_qa_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) )
% 42.44/42.56 & ( V_y_2 != c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.56 => ( V_r_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.56 | c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_r_2),c_Polynomial_Odegree(T_a,V_y_2)) ) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_termination__basic__simps_I3_J,axiom,
% 42.44/42.56 ! [V_z,V_y,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_x,V_y)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_x,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_y,V_z)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_termination__basic__simps_I4_J,axiom,
% 42.44/42.56 ! [V_y,V_z,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_x,V_z)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_x,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_y,V_z)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__by__0,axiom,
% 42.44/42.56 ! [V_x,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => c_Polynomial_Opdivmod__rel(T_a,V_x,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),V_x) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__0,axiom,
% 42.44/42.56 ! [V_y,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => c_Polynomial_Opdivmod__rel(T_a,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),V_y,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__by__0__iff,axiom,
% 42.44/42.56 ! [V_r_2,V_qa_2,V_x_2,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x_2,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),V_qa_2,V_r_2)
% 42.44/42.56 <=> ( V_qa_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.56 & V_r_2 = V_x_2 ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__0__iff,axiom,
% 42.44/42.56 ! [V_r_2,V_qa_2,V_y_2,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),V_y_2,V_qa_2,V_r_2)
% 42.44/42.56 <=> ( V_qa_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.56 & V_r_2 = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__unique__div,axiom,
% 42.44/42.56 ! [V_r2,V_q2,V_r1,V_q1,V_y,V_x,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x,V_y,V_q1,V_r1)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x,V_y,V_q2,V_r2)
% 42.44/42.56 => V_q1 = V_q2 ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__unique__mod,axiom,
% 42.44/42.56 ! [V_r2,V_q2,V_r1,V_q1,V_y,V_x,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x,V_y,V_q1,V_r1)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x,V_y,V_q2,V_r2)
% 42.44/42.56 => V_r1 = V_r2 ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__unique,axiom,
% 42.44/42.56 ! [V_r2,V_q2,V_r1,V_q1,V_y,V_x,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x,V_y,V_q1,V_r1)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x,V_y,V_q2,V_r2)
% 42.44/42.56 => ( V_q1 = V_q2
% 42.44/42.56 & V_r1 = V_r2 ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pdivmod__rel__mult,axiom,
% 42.44/42.56 ! [V_r_H,V_q_H,V_z,V_r,V_q,V_y,V_x,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x,V_y,V_q,V_r)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_q,V_z,V_q_H,V_r_H)
% 42.44/42.56 => c_Polynomial_Opdivmod__rel(T_a,V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_y),V_z),V_q_H,c_Groups_Oplus__class_Oplus(tc_Polynomial_Opoly(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_y),V_r_H),V_r)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_termination__basic__simps_I1_J,axiom,
% 42.44/42.56 ! [V_z,V_y,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_x,V_y)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_x,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_y,V_z)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_termination__basic__simps_I2_J,axiom,
% 42.44/42.56 ! [V_y,V_z,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_x,V_z)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_x,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_y,V_z)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_termination__basic__simps_I5_J,axiom,
% 42.44/42.56 ! [V_y,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_x,V_y)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_x,V_y) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_poly__bound__exists,axiom,
% 42.44/42.56 ! [V_p,V_r] :
% 42.44/42.56 ? [B_m] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_m)
% 42.44/42.56 & ! [B_z] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,B_z),V_r)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,V_p),B_z)),B_m) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_ex__least__nat__less,axiom,
% 42.44/42.56 ! [V_n_2,V_P_2] :
% 42.44/42.56 ( ~ hBOOL(hAPP(V_P_2,c_Groups_Ozero__class_Ozero(tc_Nat_Onat)))
% 42.44/42.56 => ( hBOOL(hAPP(V_P_2,V_n_2))
% 42.44/42.56 => ? [B_k] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,B_k,V_n_2)
% 42.44/42.56 & ! [B_i] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,B_i,B_k)
% 42.44/42.56 => ~ hBOOL(hAPP(V_P_2,B_i)) )
% 42.44/42.56 & hBOOL(hAPP(V_P_2,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,B_k,c_Groups_Oone__class_Oone(tc_Nat_Onat)))) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_divide_Ononneg__bounded,axiom,
% 42.44/42.56 ! [V_y,T_a] :
% 42.44/42.56 ( class_RealVector_Oreal__normed__field(T_a)
% 42.44/42.56 => ? [B_K] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.56 & ! [B_x] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,c_Rings_Oinverse__class_Odivide(T_a,B_x,V_y)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,B_x)),B_K)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_mult__left_Ononneg__bounded,axiom,
% 42.44/42.56 ! [V_y,T_a] :
% 42.44/42.56 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.56 => ? [B_K] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.56 & ! [B_x] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),B_x),V_y)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,B_x)),B_K)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_mult__right_Ononneg__bounded,axiom,
% 42.44/42.56 ! [V_x,T_a] :
% 42.44/42.56 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.56 => ? [B_K] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.56 & ! [B_x] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),B_x)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,B_x)),B_K)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_mult_Ononneg__bounded,axiom,
% 42.44/42.56 ! [T_a] :
% 42.44/42.56 ( class_RealVector_Oreal__normed__algebra(T_a)
% 42.44/42.56 => ? [B_K] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.56 & ! [B_a,B_b] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),B_a),B_b)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,B_a)),c_RealVector_Onorm__class_Onorm(T_a,B_b))),B_K)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_field__le__mult__one__interval,axiom,
% 42.44/42.56 ! [V_y,V_x,T_a] :
% 42.44/42.56 ( class_Fields_Olinordered__field__inverse__zero(T_a)
% 42.44/42.56 => ( ! [B_z] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),B_z)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,B_z,c_Groups_Oone__class_Oone(T_a))
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),B_z),V_x),V_y) ) )
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(T_a,V_x,V_y) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_degree__synthetic__div,axiom,
% 42.44/42.56 ! [V_c,V_p,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.56 => c_Polynomial_Odegree(T_a,c_Polynomial_Osynthetic__div(T_a,V_p,V_c)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_p),c_Groups_Oone__class_Oone(tc_Nat_Onat)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_synthetic__div__eq__0__iff,axiom,
% 42.44/42.56 ! [V_ca_2,V_pa_2,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.56 => ( c_Polynomial_Osynthetic__div(T_a,V_pa_2,V_ca_2) = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.56 <=> c_Polynomial_Odegree(T_a,V_pa_2) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_synthetic__div__0,axiom,
% 42.44/42.56 ! [V_c,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__0(T_a)
% 42.44/42.56 => c_Polynomial_Osynthetic__div(T_a,c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)),V_c) = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_expi__zero,axiom,
% 42.44/42.56 c_Complex_Oexpi(c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex)) = c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__add__one,axiom,
% 42.44/42.56 ! [V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.56 => c_RComplete_Onatceiling(c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_x,c_Groups_Oone__class_Oone(tc_RealDef_Oreal))) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_RComplete_Onatceiling(V_x),c_Groups_Oone__class_Oone(tc_Nat_Onat)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_lemmaCauchy,axiom,
% 42.44/42.56 ! [V_X_2,V_M_2,T_a,T_b] :
% 42.44/42.56 ( ( class_RealVector_Oreal__normed__vector(T_b)
% 42.44/42.56 & class_Orderings_Oord(T_a) )
% 42.44/42.56 => ( ! [B_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(T_a,V_M_2,B_n)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_b,c_Groups_Ominus__class_Ominus(T_b,hAPP(V_X_2,V_M_2),hAPP(V_X_2,B_n))),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) )
% 42.44/42.56 => ! [B_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(T_a,V_M_2,B_n)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_b,hAPP(V_X_2,B_n)),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_b,hAPP(V_X_2,V_M_2)))) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__one,axiom,
% 42.44/42.56 c_RComplete_Onatceiling(c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) = c_Groups_Oone__class_Oone(tc_Nat_Onat) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__mono,axiom,
% 42.44/42.56 ! [V_y,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x,V_y)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_RComplete_Onatceiling(V_x),c_RComplete_Onatceiling(V_y)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zero__le__natceiling,axiom,
% 42.44/42.56 ! [V_x] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),c_RComplete_Onatceiling(V_x)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__zero,axiom,
% 42.44/42.56 c_RComplete_Onatceiling(c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__neg,axiom,
% 42.44/42.56 ! [V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal))
% 42.44/42.56 => c_RComplete_Onatceiling(V_x) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_expi__add,axiom,
% 42.44/42.56 ! [V_b,V_a] : c_Complex_Oexpi(c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,V_a,V_b)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex),c_Complex_Oexpi(V_a)),c_Complex_Oexpi(V_b)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__le__eq__one,axiom,
% 42.44/42.56 ! [V_x_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_RComplete_Onatceiling(V_x_2),c_Groups_Oone__class_Oone(tc_Nat_Onat))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__add__one,axiom,
% 42.44/42.56 ! [V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.56 => c_RComplete_Onatfloor(c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_x,c_Groups_Oone__class_Oone(tc_RealDef_Oreal))) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_RComplete_Onatfloor(V_x),c_Groups_Oone__class_Oone(tc_Nat_Onat)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__eq,axiom,
% 42.44/42.56 ! [V_x,V_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),V_x)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x,c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)))
% 42.44/42.56 => c_RComplete_Onatceiling(V_x) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,c_Groups_Oone__class_Oone(tc_Nat_Onat)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_decseq__def,axiom,
% 42.44/42.56 ! [V_X_2,T_a] :
% 42.44/42.56 ( class_Orderings_Oorder(T_a)
% 42.44/42.56 => ( c_SEQ_Odecseq(T_a,V_X_2)
% 42.44/42.56 <=> ! [B_m,B_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,B_m,B_n)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(V_X_2,B_n),hAPP(V_X_2,B_m)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__ge__zero,axiom,
% 42.44/42.56 ! [V_n] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,V_n)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__subtract,axiom,
% 42.44/42.56 ! [V_x,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_a),V_x)
% 42.44/42.56 => c_RComplete_Onatfloor(c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,V_x,c_RealDef_Oreal(tc_Nat_Onat,V_a))) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_RComplete_Onatfloor(V_x),V_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_le__natfloor,axiom,
% 42.44/42.56 ! [V_a,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_x),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_x,c_RComplete_Onatfloor(V_a)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__real__of__nat,axiom,
% 42.44/42.56 ! [V_n] : c_RComplete_Onatceiling(c_RealDef_Oreal(tc_Nat_Onat,V_n)) = V_n ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__real__of__nat,axiom,
% 42.44/42.56 ! [V_n] : c_RComplete_Onatfloor(c_RealDef_Oreal(tc_Nat_Onat,V_n)) = V_n ).
% 42.44/42.56
% 42.44/42.56 fof(fact_le__natfloor__eq,axiom,
% 42.44/42.56 ! [V_a_2,V_x_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_a_2,c_RComplete_Onatfloor(V_x_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_a_2),V_x_2) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__natfloor__le,axiom,
% 42.44/42.56 ! [V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,c_RComplete_Onatfloor(V_x)),V_x) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__natfloor__gt__diff__one,axiom,
% 42.44/42.56 ! [V_x] : c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,V_x,c_Groups_Oone__class_Oone(tc_RealDef_Oreal)),c_RealDef_Oreal(tc_Nat_Onat,c_RComplete_Onatfloor(V_x))) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__natfloor__add__one__gt,axiom,
% 42.44/42.56 ! [V_x] : c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x,c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,c_RComplete_Onatfloor(V_x)),c_Groups_Oone__class_Oone(tc_RealDef_Oreal))) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__inject,axiom,
% 42.44/42.56 ! [V_ma_2,V_n_2] :
% 42.44/42.56 ( c_RealDef_Oreal(tc_Nat_Onat,V_n_2) = c_RealDef_Oreal(tc_Nat_Onat,V_ma_2)
% 42.44/42.56 <=> V_n_2 = V_ma_2 ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__zero__iff,axiom,
% 42.44/42.56 ! [V_n_2] :
% 42.44/42.56 ( c_RealDef_Oreal(tc_Nat_Onat,V_n_2) = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)
% 42.44/42.56 <=> V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__zero,axiom,
% 42.44/42.56 c_RealDef_Oreal(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_not__real__of__nat__less__zero,axiom,
% 42.44/42.56 ! [V_n] : ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__less__iff,axiom,
% 42.44/42.56 ! [V_ma_2,V_n_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n_2),c_RealDef_Oreal(tc_Nat_Onat,V_ma_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,V_ma_2) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__le__iff,axiom,
% 42.44/42.56 ! [V_ma_2,V_n_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n_2),c_RealDef_Oreal(tc_Nat_Onat,V_ma_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n_2,V_ma_2) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_less__natfloor,axiom,
% 42.44/42.56 ! [V_n,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x,c_RealDef_Oreal(tc_Nat_Onat,V_n))
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_RComplete_Onatfloor(V_x),V_n) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__mult,axiom,
% 42.44/42.56 ! [V_n,V_m] : c_RealDef_Oreal(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,V_m)),c_RealDef_Oreal(tc_Nat_Onat,V_n)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__add,axiom,
% 42.44/42.56 ! [V_n,V_m] : c_RealDef_Oreal(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n)) = c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_m),c_RealDef_Oreal(tc_Nat_Onat,V_n)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__add,axiom,
% 42.44/42.56 ! [V_a,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.56 => c_RComplete_Onatfloor(c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_x,c_RealDef_Oreal(tc_Nat_Onat,V_a))) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_RComplete_Onatfloor(V_x),V_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_ge__natfloor__plus__one__imp__gt,axiom,
% 42.44/42.56 ! [V_n,V_z] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_RComplete_Onatfloor(V_z),c_Groups_Oone__class_Oone(tc_Nat_Onat)),V_n)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_z,c_RealDef_Oreal(tc_Nat_Onat,V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__1,axiom,
% 42.44/42.56 c_RealDef_Oreal(tc_Nat_Onat,c_Groups_Oone__class_Oone(tc_Nat_Onat)) = c_Groups_Oone__class_Oone(tc_RealDef_Oreal) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__eq,axiom,
% 42.44/42.56 ! [V_x,V_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),V_x)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x,c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)))
% 42.44/42.56 => c_RComplete_Onatfloor(V_x) = V_n ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__natceiling__ge,axiom,
% 42.44/42.56 ! [V_x] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x,c_RealDef_Oreal(tc_Nat_Onat,c_RComplete_Onatceiling(V_x))) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__zero,axiom,
% 42.44/42.56 c_RComplete_Onatfloor(c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zero__le__natfloor,axiom,
% 42.44/42.56 ! [V_x] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),c_RComplete_Onatfloor(V_x)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__mono,axiom,
% 42.44/42.56 ! [V_y,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x,V_y)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_RComplete_Onatfloor(V_x),c_RComplete_Onatfloor(V_y)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__one,axiom,
% 42.44/42.56 c_RComplete_Onatfloor(c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) = c_Groups_Oone__class_Oone(tc_Nat_Onat) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__le__zero__cancel__iff,axiom,
% 42.44/42.56 ! [V_n_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n_2),c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal))
% 42.44/42.56 <=> V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__diff,axiom,
% 42.44/42.56 ! [V_m,V_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m)
% 42.44/42.56 => c_RealDef_Oreal(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n)) = c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_m),c_RealDef_Oreal(tc_Nat_Onat,V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__le,axiom,
% 42.44/42.56 ! [V_a,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x,c_RealDef_Oreal(tc_Nat_Onat,V_a))
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_RComplete_Onatceiling(V_x),V_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__neg,axiom,
% 42.44/42.56 ! [V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal))
% 42.44/42.56 => c_RComplete_Onatfloor(V_x) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__gt__zero__cancel__iff,axiom,
% 42.44/42.56 ! [V_n_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,V_n_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n_2) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_nat__less__real__le,axiom,
% 42.44/42.56 ! [V_ma_2,V_n_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,V_ma_2)
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n_2),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)),c_RealDef_Oreal(tc_Nat_Onat,V_ma_2)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_nat__le__real__less,axiom,
% 42.44/42.56 ! [V_ma_2,V_n_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n_2,V_ma_2)
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n_2),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_ma_2),c_Groups_Oone__class_Oone(tc_RealDef_Oreal))) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__le__eq,axiom,
% 42.44/42.56 ! [V_a_2,V_x_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_RComplete_Onatceiling(V_x_2),V_a_2)
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,c_RealDef_Oreal(tc_Nat_Onat,V_a_2)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__subtract,axiom,
% 42.44/42.56 ! [V_x,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_a),V_x)
% 42.44/42.56 => c_RComplete_Onatceiling(c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,V_x,c_RealDef_Oreal(tc_Nat_Onat,V_a))) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_RComplete_Onatceiling(V_x),V_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_le__natfloor__eq__one,axiom,
% 42.44/42.56 ! [V_x_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Groups_Oone__class_Oone(tc_Nat_Onat),c_RComplete_Onatfloor(V_x_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x_2) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natceiling__add,axiom,
% 42.44/42.56 ! [V_a,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.56 => c_RComplete_Onatceiling(c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_x,c_RealDef_Oreal(tc_Nat_Onat,V_a))) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_RComplete_Onatceiling(V_x),V_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_le__mult__natfloor,axiom,
% 42.44/42.56 ! [V_b,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_RComplete_Onatfloor(V_a)),c_RComplete_Onatfloor(V_b)),c_RComplete_Onatfloor(hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_a),V_b))) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_reals__Archimedean6,axiom,
% 42.44/42.56 ! [V_r] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_r)
% 42.44/42.56 => ? [B_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,B_n,c_Groups_Oone__class_Oone(tc_Nat_Onat))),V_r)
% 42.44/42.56 & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_r,c_RealDef_Oreal(tc_Nat_Onat,B_n)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__div__nat,axiom,
% 42.44/42.56 ! [V_y,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_y)
% 42.44/42.56 => c_RComplete_Onatfloor(c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,V_x,c_RealDef_Oreal(tc_Nat_Onat,V_y))) = c_Divides_Odiv__class_Odiv(tc_Nat_Onat,c_RComplete_Onatfloor(V_x),V_y) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_LIMSEQ__inverse__realpow__zero__lemma,axiom,
% 42.44/42.56 ! [V_n,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,V_n)),V_x),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)),hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_x,c_Groups_Oone__class_Oone(tc_RealDef_Oreal))),V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I31_J,axiom,
% 42.44/42.56 ! [V_q,V_p,V_x,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_p)),V_q) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_p),V_q)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I30_J,axiom,
% 42.44/42.56 ! [V_q,V_y,V_x,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),V_y)),V_q) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_q)),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_y),V_q)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I33_J,axiom,
% 42.44/42.56 ! [V_x,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),c_Groups_Oone__class_Oone(tc_Nat_Onat)) = V_x ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_norm__power__ineq,axiom,
% 42.44/42.56 ! [V_n,V_x,T_a] :
% 42.44/42.56 ( class_RealVector_Oreal__normed__algebra__1(T_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_n)),hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,V_x)),V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_norm__power,axiom,
% 42.44/42.56 ! [V_n,V_x,T_a] :
% 42.44/42.56 ( class_RealVector_Oreal__normed__div__algebra(T_a)
% 42.44/42.56 => c_RealVector_Onorm__class_Onorm(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_n)) = hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(T_a,V_x)),V_n) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_poly__power,axiom,
% 42.44/42.56 ! [V_x,V_n,V_p,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.56 => hAPP(c_Polynomial_Opoly(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(tc_Polynomial_Opoly(T_a)),V_p),V_n)),V_x) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),hAPP(c_Polynomial_Opoly(T_a,V_p),V_x)),V_n) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_nat__mult__div__cancel__disj,axiom,
% 42.44/42.56 ! [V_n,V_m,V_k] :
% 42.44/42.56 ( ( V_k = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_m),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_n)) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) )
% 42.44/42.56 & ( V_k != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_m),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_n)) = c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I32_J,axiom,
% 42.44/42.56 ! [V_x,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) = c_Groups_Oone__class_Oone(T_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I26_J,axiom,
% 42.44/42.56 ! [V_q,V_p,V_x,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_p)),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_q)) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_p,V_q)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_nat__mult__div__cancel1,axiom,
% 42.44/42.56 ! [V_n,V_m,V_k] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_k)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_m),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_n)) = c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__div4,axiom,
% 42.44/42.56 ! [V_x,V_n] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_n,V_x)),c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),c_RealDef_Oreal(tc_Nat_Onat,V_x))) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__div2,axiom,
% 42.44/42.56 ! [V_x,V_n] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),c_RealDef_Oreal(tc_Nat_Onat,V_x)),c_RealDef_Oreal(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_n,V_x)))) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__div3,axiom,
% 42.44/42.56 ! [V_x,V_n] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),c_RealDef_Oreal(tc_Nat_Onat,V_x)),c_RealDef_Oreal(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_n,V_x))),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_realpow__minus__mult,axiom,
% 42.44/42.56 ! [V_x,V_n,T_a] :
% 42.44/42.56 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.56 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,c_Groups_Oone__class_Oone(tc_Nat_Onat)))),V_x) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_n) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_realpow__num__eq__if,axiom,
% 42.44/42.56 ! [V_m,V_n,T_a] :
% 42.44/42.56 ( class_Power_Opower(T_a)
% 42.44/42.56 => ( ( V_n = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_m),V_n) = c_Groups_Oone__class_Oone(T_a) )
% 42.44/42.56 & ( V_n != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_m),V_n) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_m),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_m),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,c_Groups_Oone__class_Oone(tc_Nat_Onat)))) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__strict__mono,axiom,
% 42.44/42.56 ! [V_n,V_b,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,V_a,V_b)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),V_n)) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_split__div,axiom,
% 42.44/42.56 ! [V_k_2,V_n_2,V_P_2] :
% 42.44/42.56 ( hBOOL(hAPP(V_P_2,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_n_2,V_k_2)))
% 42.44/42.56 <=> ( ( V_k_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => hBOOL(hAPP(V_P_2,c_Groups_Ozero__class_Ozero(tc_Nat_Onat))) )
% 42.44/42.56 & ( V_k_2 != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => ! [B_i,B_j] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,B_j,V_k_2)
% 42.44/42.56 => ( V_n_2 = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k_2),B_i),B_j)
% 42.44/42.56 => hBOOL(hAPP(V_P_2,B_i)) ) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zpower__zadd__distrib,axiom,
% 42.44/42.56 ! [V_z,V_y,V_x] : hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),V_x),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_y,V_z)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),V_x),V_y)),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),V_x),V_z)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zpower__zpower,axiom,
% 42.44/42.56 ! [V_z,V_y,V_x] : hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),V_x),V_y)),V_z) = hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),V_x),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_y),V_z)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_nat__power__less__imp__less,axiom,
% 42.44/42.56 ! [V_n,V_m,V_i] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_i)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_i),V_m),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_i),V_n))
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_nat__zero__less__power__iff,axiom,
% 42.44/42.56 ! [V_n_2,V_x_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_x_2),V_n_2))
% 42.44/42.56 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_x_2)
% 42.44/42.56 | V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_real__of__nat__power,axiom,
% 42.44/42.56 ! [V_n,V_m] : c_RealDef_Oreal(tc_Nat_Onat,hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_m),V_n)) = hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,V_m)),V_n) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__real__of__nat,axiom,
% 42.44/42.56 ! [V_n,V_m] : hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,V_m)),V_n) = c_RealDef_Oreal(tc_Nat_Onat,hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_m),V_n)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_degree__power__le,axiom,
% 42.44/42.56 ! [V_n,V_p,T_a] :
% 42.44/42.56 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Polynomial_Odegree(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(tc_Polynomial_Opoly(T_a)),V_p),V_n)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Polynomial_Odegree(T_a,V_p)),V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_natfloor__power,axiom,
% 42.44/42.56 ! [V_n,V_x] :
% 42.44/42.56 ( V_x = c_RealDef_Oreal(tc_Nat_Onat,c_RComplete_Onatfloor(V_x))
% 42.44/42.56 => c_RComplete_Onatfloor(hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),V_x),V_n)) = hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),c_RComplete_Onatfloor(V_x)),V_n) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__eq__if,axiom,
% 42.44/42.56 ! [V_p,V_m] :
% 42.44/42.56 ( ( V_m = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_p),V_m) = c_Groups_Oone__class_Oone(tc_Nat_Onat) )
% 42.44/42.56 & ( V_m != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_p),V_m) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_p),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_p),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Groups_Oone__class_Oone(tc_Nat_Onat)))) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_field__power__not__zero,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Oring__1__no__zero__divisors(T_a)
% 42.44/42.56 => ( V_a != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n) != c_Groups_Ozero__class_Ozero(T_a) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__commutes,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)),V_a) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__mult__distrib,axiom,
% 42.44/42.56 ! [V_n,V_b,V_a,T_a] :
% 42.44/42.56 ( class_Groups_Ocomm__monoid__mult(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b)),V_n) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__one,axiom,
% 42.44/42.56 ! [V_n,T_a] :
% 42.44/42.56 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),c_Groups_Oone__class_Oone(T_a)),V_n) = c_Groups_Oone__class_Oone(T_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__0,axiom,
% 42.44/42.56 ! [V_a,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__by__0,axiom,
% 42.44/42.56 ! [V_a,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a)) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__divide,axiom,
% 42.44/42.56 ! [V_n,V_b,V_a,T_a] :
% 42.44/42.56 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_a,V_b)),V_n) = c_Rings_Oinverse__class_Odivide(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__by__1,axiom,
% 42.44/42.56 ! [V_a,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,V_a,c_Groups_Oone__class_Oone(T_a)) = V_a ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__mult,axiom,
% 42.44/42.56 ! [V_n,V_m,V_a,T_a] :
% 42.44/42.56 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n)) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_m)),V_n) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__one__right,axiom,
% 42.44/42.56 ! [V_a,T_a] :
% 42.44/42.56 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Groups_Oone__class_Oone(tc_Nat_Onat)) = V_a ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__le__dividend,axiom,
% 42.44/42.56 ! [V_n,V_m] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n),V_m) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__le__mono,axiom,
% 42.44/42.56 ! [V_k,V_n,V_m] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_k),c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_n,V_k)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult2__eq,axiom,
% 42.44/42.56 ! [V_c,V_b,V_a] : c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_b),V_c)) = c_Divides_Odiv__class_Odiv(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_a,V_b),V_c) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__mono,axiom,
% 42.44/42.56 ! [V_n,V_b,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),V_n)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zero__le__power,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zero__less__power,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_one__le__power,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oone__class_Oone(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__eq__0__iff,axiom,
% 42.44/42.56 ! [V_n_2,V_a_2,T_a] :
% 42.44/42.56 ( ( class_Power_Opower(T_a)
% 42.44/42.56 & class_Rings_Omult__zero(T_a)
% 42.44/42.56 & class_Rings_Ono__zero__divisors(T_a)
% 42.44/42.56 & class_Rings_Ozero__neq__one(T_a) )
% 42.44/42.56 => ( hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a_2),V_n_2) = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 <=> ( V_a_2 = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 & V_n_2 != c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__inject__exp,axiom,
% 42.44/42.56 ! [V_n_2,V_ma_2,V_a_2,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_a_2)
% 42.44/42.56 => ( hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a_2),V_ma_2) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a_2),V_n_2)
% 42.44/42.56 <=> V_ma_2 = V_n_2 ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__mult1,axiom,
% 42.44/42.56 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_c != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) = c_Divides_Odiv__class_Odiv(T_a,V_a,V_b) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__mult2,axiom,
% 42.44/42.56 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_c != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_c),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)) = c_Divides_Odiv__class_Odiv(T_a,V_a,V_b) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__self1__is__id,axiom,
% 42.44/42.56 ! [V_a,V_b,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_a),V_b) = V_a ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__self2__is__id,axiom,
% 42.44/42.56 ! [V_a,V_b,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),V_b) = V_a ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__mult1__if,axiom,
% 42.44/42.56 ! [V_b,V_a,V_c,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( ( V_c = c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) = c_Groups_Ozero__class_Ozero(T_a) )
% 42.44/42.56 & ( V_c != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)) = c_Divides_Odiv__class_Odiv(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_nonzero__power__divide,axiom,
% 42.44/42.56 ! [V_n,V_a,V_b,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),c_Rings_Oinverse__class_Odivide(T_a,V_a,V_b)),V_n) = c_Rings_Oinverse__class_Odivide(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),V_n)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__self,axiom,
% 42.44/42.56 ! [V_a,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_a != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,V_a,V_a) = c_Groups_Oone__class_Oone(T_a) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__0,axiom,
% 42.44/42.56 ! [V_a,T_a] :
% 42.44/42.56 ( class_Power_Opower(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) = c_Groups_Oone__class_Oone(T_a) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__add,axiom,
% 42.44/42.56 ! [V_n,V_m,V_a,T_a] :
% 42.44/42.56 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_m)),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__one__over,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Fields_Ofield__inverse__zero(T_a)
% 42.44/42.56 => c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oone__class_Oone(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),c_Rings_Oinverse__class_Odivide(T_a,c_Groups_Oone__class_Oone(T_a),V_a)),V_n) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__less,axiom,
% 42.44/42.56 ! [V_n,V_m] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__less__imp__less__base,axiom,
% 42.44/42.56 ! [V_b,V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),V_n))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__less__power__Suc,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n))) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__gt1__lemma,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n))) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__0__left,axiom,
% 42.44/42.56 ! [V_n,T_a] :
% 42.44/42.56 ( ( class_Power_Opower(T_a)
% 42.44/42.56 & class_Rings_Osemiring__0(T_a) )
% 42.44/42.56 => ( ( V_n = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),c_Groups_Ozero__class_Ozero(T_a)),V_n) = c_Groups_Oone__class_Oone(T_a) )
% 42.44/42.56 & ( V_n != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),c_Groups_Ozero__class_Ozero(T_a)),V_n) = c_Groups_Ozero__class_Ozero(T_a) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__self2,axiom,
% 42.44/42.56 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)),V_b) = c_Groups_Oplus__class_Oplus(T_a,V_c,c_Divides_Odiv__class_Odiv(T_a,V_a,V_b)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__self1,axiom,
% 42.44/42.56 ! [V_c,V_a,V_b,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)),V_b) = c_Groups_Oplus__class_Oplus(T_a,V_c,c_Divides_Odiv__class_Odiv(T_a,V_a,V_b)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__add__self1,axiom,
% 42.44/42.56 ! [V_a,V_b,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,c_Groups_Oplus__class_Oplus(T_a,V_b,V_a),V_b) = c_Groups_Oplus__class_Oplus(T_a,c_Divides_Odiv__class_Odiv(T_a,V_a,V_b),c_Groups_Oone__class_Oone(T_a)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__add__self2,axiom,
% 42.44/42.56 ! [V_a,V_b,T_a] :
% 42.44/42.56 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.56 => ( V_b != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_b) = c_Groups_Oplus__class_Oplus(T_a,c_Divides_Odiv__class_Odiv(T_a,V_a,V_b),c_Groups_Oone__class_Oone(T_a)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__strict__increasing__iff,axiom,
% 42.44/42.56 ! [V_y_2,V_x_2,V_b_2,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_b_2)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b_2),V_x_2),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b_2),V_y_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_x_2,V_y_2) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__less__imp__less__exp,axiom,
% 42.44/42.56 ! [V_n,V_m,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_m),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n))
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__strict__increasing,axiom,
% 42.44/42.56 ! [V_a,V_N,V_n,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,V_N)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_N)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__increasing,axiom,
% 42.44/42.56 ! [V_a,V_N,V_n,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_N)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_N)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__le__mono2,axiom,
% 42.44/42.56 ! [V_k,V_n,V_m] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_m)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_k,V_n),c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_k,V_m)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__self__is__m,axiom,
% 42.44/42.56 ! [V_m,V_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n),V_n) = V_m ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__mult__self1__is__m,axiom,
% 42.44/42.56 ! [V_m,V_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n),V_m),V_n) = V_m ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__less__dividend,axiom,
% 42.44/42.56 ! [V_m,V_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Oone__class_Oone(tc_Nat_Onat),V_n)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_m)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n),V_m) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__Suc__less,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,V_a,c_Groups_Oone__class_Oone(T_a))
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__strict__decreasing,axiom,
% 42.44/42.56 ! [V_a,V_N,V_n,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,V_N)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,V_a,c_Groups_Oone__class_Oone(T_a))
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_N),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__eq__imp__eq__base,axiom,
% 42.44/42.56 ! [V_b,V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),V_n)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.56 => V_a = V_b ) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__decreasing,axiom,
% 42.44/42.56 ! [V_a,V_N,V_n,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_N)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_a,c_Groups_Oone__class_Oone(T_a))
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_N),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__increasing__iff,axiom,
% 42.44/42.56 ! [V_y_2,V_x_2,V_b_2,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_b_2)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b_2),V_x_2),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b_2),V_y_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_x_2,V_y_2) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__le__imp__le__exp,axiom,
% 42.44/42.56 ! [V_n,V_m,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_m),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n))
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_one__less__power,axiom,
% 42.44/42.56 ! [V_n,V_a,T_a] :
% 42.44/42.56 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__diff,axiom,
% 42.44/42.56 ! [V_m,V_n,V_a,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( V_a != c_Groups_Ozero__class_Ozero(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m)
% 42.44/42.56 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n)) = c_Rings_Oinverse__class_Odivide(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_m),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_reduce__poly__simple,axiom,
% 42.44/42.56 ! [V_n,V_b] :
% 42.44/42.56 ( V_b != c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex)
% 42.44/42.56 => ( V_n != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 => ? [B_z] : c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,c_Groups_Oone__class_Oone(tc_Complex_Ocomplex),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex),V_b),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Complex_Ocomplex),B_z),V_n)))),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power__power__power,axiom,
% 42.44/42.56 ! [T_a] :
% 42.44/42.56 ( class_Power_Opower(T_a)
% 42.44/42.56 => c_Power_Opower__class_Opower(T_a) = c_Power_Opower_Opower(T_a,c_Groups_Oone__class_Oone(T_a),c_Groups_Otimes__class_Otimes(T_a)) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zero__less__power__nat__eq,axiom,
% 42.44/42.56 ! [V_n_2,V_x_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_x_2),V_n_2))
% 42.44/42.56 <=> ( V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.56 | c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_x_2) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_divmod__int__rel__div__eq,axiom,
% 42.44/42.56 ! [V_r_1,V_y,V_b_1,V_a_1] :
% 42.44/42.56 ( V_a_1 = c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b_1),V_y),V_r_1)
% 42.44/42.56 => ( ( ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_1)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_r_1)
% 42.44/42.56 & c_Orderings_Oord__class_Oless(tc_Int_Oint,V_r_1,V_b_1) ) )
% 42.44/42.56 & ( ~ c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_1)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b_1,V_r_1)
% 42.44/42.56 & c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_r_1,c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ) )
% 42.44/42.56 => ( V_b_1 != c_Groups_Ozero__class_Ozero(tc_Int_Oint)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a_1,V_b_1) = V_y ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_split__zdiv,axiom,
% 42.44/42.56 ! [V_k_2,V_n_2,V_P_2] :
% 42.44/42.56 ( hBOOL(hAPP(V_P_2,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_n_2,V_k_2)))
% 42.44/42.56 <=> ( ( V_k_2 = c_Groups_Ozero__class_Ozero(tc_Int_Oint)
% 42.44/42.56 => hBOOL(hAPP(V_P_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint))) )
% 42.44/42.56 & ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_k_2)
% 42.44/42.56 => ! [B_i] :
% 42.44/42.56 ( ? [B_j] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),B_j)
% 42.44/42.56 & c_Orderings_Oord__class_Oless(tc_Int_Oint,B_j,V_k_2)
% 42.44/42.56 & V_n_2 = c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_k_2),B_i),B_j) )
% 42.44/42.56 => hBOOL(hAPP(V_P_2,B_i)) ) )
% 42.44/42.56 & ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_k_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ! [B_i] :
% 42.44/42.56 ( ? [B_j] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_k_2,B_j)
% 42.44/42.56 & c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,B_j,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 & V_n_2 = c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_k_2),B_i),B_j) )
% 42.44/42.56 => hBOOL(hAPP(V_P_2,B_i)) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__zmult2__eq,axiom,
% 42.44/42.56 ! [V_b,V_a,V_c] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_c)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b),V_c)) = c_Divides_Odiv__class_Odiv(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b),V_c) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_self__quotient__aux2,axiom,
% 42.44/42.56 ! [V_q,V_r,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_a)
% 42.44/42.56 => ( V_a = c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_r,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_a),V_q))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_r)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_q,c_Groups_Oone__class_Oone(tc_Int_Oint)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_self__quotient__aux1,axiom,
% 42.44/42.56 ! [V_q,V_r,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_a)
% 42.44/42.56 => ( V_a = c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_r,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_a),V_q))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_r,V_a)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Oone__class_Oone(tc_Int_Oint),V_q) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_q__pos__lemma,axiom,
% 42.44/42.56 ! [V_r_H,V_q_H,V_b_H] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b_H),V_q_H),V_r_H))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_r_H,V_b_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_H)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_q_H) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_q__neg__lemma,axiom,
% 42.44/42.56 ! [V_r_H,V_q_H,V_b_H] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b_H),V_q_H),V_r_H),c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_r_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_H)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_q_H,c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_unique__quotient__lemma,axiom,
% 42.44/42.56 ! [V_r,V_q,V_r_H,V_q_H,V_b] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b),V_q_H),V_r_H),c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b),V_q),V_r))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_r_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_r_H,V_b)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_r,V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_q_H,V_q) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__mono2__lemma,axiom,
% 42.44/42.56 ! [V_r_H,V_q_H,V_b_H,V_r,V_q,V_b] :
% 42.44/42.56 ( c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b),V_q),V_r) = c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b_H),V_q_H),V_r_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b_H),V_q_H),V_r_H))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_r_H,V_b_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_r)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_b_H,V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_q,V_q_H) ) ) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_unique__quotient__lemma__neg,axiom,
% 42.44/42.56 ! [V_r,V_q,V_r_H,V_q_H,V_b] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b),V_q_H),V_r_H),c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b),V_q),V_r))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_r,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b,V_r)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b,V_r_H)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_q,V_q_H) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__mono2__neg__lemma,axiom,
% 42.44/42.56 ! [V_r_H,V_q_H,V_b_H,V_r,V_q,V_b] :
% 42.44/42.56 ( c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b),V_q),V_r) = c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b_H),V_q_H),V_r_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_b_H),V_q_H),V_r_H),c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_r,V_b)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_r_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_b_H,V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_q_H,V_q) ) ) ) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pos__zmult__eq__1__iff,axiom,
% 42.44/42.56 ! [V_n_2,V_ma_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_ma_2)
% 42.44/42.56 => ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_ma_2),V_n_2) = c_Groups_Oone__class_Oone(tc_Int_Oint)
% 42.44/42.56 <=> ( V_ma_2 = c_Groups_Oone__class_Oone(tc_Int_Oint)
% 42.44/42.56 & V_n_2 = c_Groups_Oone__class_Oone(tc_Int_Oint) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zmult__zless__mono2,axiom,
% 42.44/42.56 ! [V_k,V_j,V_i] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_i,V_j)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_k)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_k),V_i),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_k),V_j)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zadd__zmult__distrib2,axiom,
% 42.44/42.56 ! [V_z2,V_z1,V_w] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_w),c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_z1,V_z2)) = c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_w),V_z1),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_w),V_z2)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zadd__zmult__distrib,axiom,
% 42.44/42.56 ! [V_w,V_z2,V_z1] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_z1,V_z2)),V_w) = c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z1),V_w),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z2),V_w)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiff__zmult__distrib2,axiom,
% 42.44/42.56 ! [V_z2,V_z1,V_w] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_w),c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_z1,V_z2)) = c_Groups_Ominus__class_Ominus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_w),V_z1),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_w),V_z2)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiff__zmult__distrib,axiom,
% 42.44/42.56 ! [V_w,V_z2,V_z1] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_z1,V_z2)),V_w) = c_Groups_Ominus__class_Ominus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z1),V_w),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z2),V_w)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zmult__assoc,axiom,
% 42.44/42.56 ! [V_z3,V_z2,V_z1] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z1),V_z2)),V_z3) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z1),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z2),V_z3)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zmult__commute,axiom,
% 42.44/42.56 ! [V_w,V_z] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z),V_w) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_w),V_z) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zmult__1,axiom,
% 42.44/42.56 ! [V_z] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),c_Groups_Oone__class_Oone(tc_Int_Oint)),V_z) = V_z ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zmult__1__right,axiom,
% 42.44/42.56 ! [V_z] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_z),c_Groups_Oone__class_Oone(tc_Int_Oint)) = V_z ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__poly__eq,axiom,
% 42.44/42.56 ! [V_r,V_q,V_y,V_x,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Polynomial_Opdivmod__rel(T_a,V_x,V_y,V_q,V_r)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Polynomial_Opoly(T_a),V_x,V_y) = V_q ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_poly__div__mult__right,axiom,
% 42.44/42.56 ! [V_z,V_y,V_x,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Polynomial_Opoly(T_a),V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Polynomial_Opoly(T_a)),V_y),V_z)) = c_Divides_Odiv__class_Odiv(tc_Polynomial_Opoly(T_a),c_Divides_Odiv__class_Odiv(tc_Polynomial_Opoly(T_a),V_x,V_y),V_z) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_power_Opower_Opower__0,axiom,
% 42.44/42.56 ! [V_a_2,V_times_2,V_one_2,T_a] : hAPP(hAPP(c_Power_Opower_Opower(T_a,V_one_2,V_times_2),V_a_2),c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) = V_one_2 ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__poly__less,axiom,
% 42.44/42.56 ! [V_y,V_x,T_a] :
% 42.44/42.56 ( class_Fields_Ofield(T_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Polynomial_Odegree(T_a,V_x),c_Polynomial_Odegree(T_a,V_y))
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Polynomial_Opoly(T_a),V_x,V_y) = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_DeMoivre2,axiom,
% 42.44/42.56 ! [V_n,V_a,V_r] : hAPP(hAPP(c_Power_Opower__class_Opower(tc_Complex_Ocomplex),c_Complex_Orcis(V_r,V_a)),V_n) = c_Complex_Orcis(hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),V_r),V_n),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,V_n)),V_a)) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_realpow__pos__nth,axiom,
% 42.44/42.56 ! [V_a,V_n] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_a)
% 42.44/42.56 => ? [B_r] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_r)
% 42.44/42.56 & hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),B_r),V_n) = V_a ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__neg__pos__less0,axiom,
% 42.44/42.56 ! [V_b,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_a,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b),c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_neg__imp__zdiv__neg__iff,axiom,
% 42.44/42.56 ! [V_a_2,V_b_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a_2,V_b_2),c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_a_2) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pos__imp__zdiv__neg__iff,axiom,
% 42.44/42.56 ! [V_a_2,V_b_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_2)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a_2,V_b_2),c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless(tc_Int_Oint,V_a_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__zero,axiom,
% 42.44/42.56 ! [V_b] : c_Divides_Odiv__class_Odiv(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b) = c_Groups_Ozero__class_Ozero(tc_Int_Oint) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_int__div__less__self,axiom,
% 42.44/42.56 ! [V_k,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_x)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Oone__class_Oone(tc_Int_Oint),V_k)
% 42.44/42.56 => c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_x,V_k),V_x) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__self,axiom,
% 42.44/42.56 ! [V_a] :
% 42.44/42.56 ( V_a != c_Groups_Ozero__class_Ozero(tc_Int_Oint)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_a) = c_Groups_Oone__class_Oone(tc_Int_Oint) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__eq__0__iff,axiom,
% 42.44/42.56 ! [V_k_2,V_i_2] :
% 42.44/42.56 ( c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_i_2,V_k_2) = c_Groups_Ozero__class_Ozero(tc_Int_Oint)
% 42.44/42.56 <=> ( V_k_2 = c_Groups_Ozero__class_Ozero(tc_Int_Oint)
% 42.44/42.56 | ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_i_2)
% 42.44/42.56 & c_Orderings_Oord__class_Oless(tc_Int_Oint,V_i_2,V_k_2) )
% 42.44/42.56 | ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_i_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 & c_Orderings_Oord__class_Oless(tc_Int_Oint,V_k_2,V_i_2) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pos__imp__zdiv__nonneg__iff,axiom,
% 42.44/42.56 ! [V_a_2,V_b_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_2)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a_2,V_b_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_a_2) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_pos__imp__zdiv__pos__iff,axiom,
% 42.44/42.56 ! [V_i_2,V_k_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_k_2)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_i_2,V_k_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_k_2,V_i_2) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_nonneg1__imp__zdiv__pos__iff,axiom,
% 42.44/42.56 ! [V_b_2,V_a_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_a_2)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a_2,V_b_2))
% 42.44/42.56 <=> ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_b_2,V_a_2)
% 42.44/42.56 & c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_2) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_Divides_Otransfer__nat__int__function__closures_I1_J,axiom,
% 42.44/42.56 ! [V_y,V_x] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_x)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_y)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_x,V_y)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__mono2,axiom,
% 42.44/42.56 ! [V_b,V_b_H,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_b_H,V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b_H)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__nonneg__neg__le0,axiom,
% 42.44/42.56 ! [V_b,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b),c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__pos__pos__trivial,axiom,
% 42.44/42.56 ! [V_b,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_a)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_a,V_b)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b) = c_Groups_Ozero__class_Ozero(tc_Int_Oint) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_neg__imp__zdiv__nonneg__iff,axiom,
% 42.44/42.56 ! [V_a_2,V_b_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a_2,V_b_2))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_a_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__nonpos__pos__le0,axiom,
% 42.44/42.56 ! [V_b,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_a,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b),c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__mono2__neg,axiom,
% 42.44/42.56 ! [V_b,V_b_H,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_a,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_b_H,V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b_H),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b)) ) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_div__neg__neg__trivial,axiom,
% 42.44/42.56 ! [V_b,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_a,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b,V_a)
% 42.44/42.56 => c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b) = c_Groups_Ozero__class_Ozero(tc_Int_Oint) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__mono1,axiom,
% 42.44/42.56 ! [V_b,V_a_H,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_a,V_a_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b)
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a_H,V_b)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zdiv__mono1__neg,axiom,
% 42.44/42.56 ! [V_b,V_a_H,V_a] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_a,V_a_H)
% 42.44/42.56 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a_H,V_b),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_b)) ) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_odd__nonzero,axiom,
% 42.44/42.56 ! [V_z] : c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Groups_Oone__class_Oone(tc_Int_Oint),V_z),V_z) != c_Groups_Ozero__class_Ozero(tc_Int_Oint) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_zle__add1__eq__le,axiom,
% 42.44/42.56 ! [V_za_2,V_wa_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_wa_2,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_za_2,c_Groups_Oone__class_Oone(tc_Int_Oint)))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_wa_2,V_za_2) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_add1__zle__eq,axiom,
% 42.44/42.56 ! [V_za_2,V_wa_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_wa_2,c_Groups_Oone__class_Oone(tc_Int_Oint)),V_za_2)
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless(tc_Int_Oint,V_wa_2,V_za_2) ) ).
% 42.44/42.56
% 42.44/42.56 fof(fact_odd__less__0,axiom,
% 42.44/42.56 ! [V_za_2] :
% 42.44/42.56 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Groups_Oone__class_Oone(tc_Int_Oint),V_za_2),V_za_2),c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.56 <=> c_Orderings_Oord__class_Oless(tc_Int_Oint,V_za_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ).
% 42.44/42.56
% 42.44/42.57 fof(fact_le__imp__0__less,axiom,
% 42.44/42.57 ! [V_z] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_z)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Groups_Oone__class_Oone(tc_Int_Oint),V_z)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zless__imp__add1__zle,axiom,
% 42.44/42.57 ! [V_z,V_w] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_w,V_z)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_w,c_Groups_Oone__class_Oone(tc_Int_Oint)),V_z) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zless__add1__eq,axiom,
% 42.44/42.57 ! [V_za_2,V_wa_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_wa_2,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_za_2,c_Groups_Oone__class_Oone(tc_Int_Oint)))
% 42.44/42.57 <=> ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_wa_2,V_za_2)
% 42.44/42.57 | V_wa_2 = V_za_2 ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zle__diff1__eq,axiom,
% 42.44/42.57 ! [V_za_2,V_wa_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_wa_2,c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_za_2,c_Groups_Oone__class_Oone(tc_Int_Oint)))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_Int_Oint,V_wa_2,V_za_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_int__one__le__iff__zero__less,axiom,
% 42.44/42.57 ! [V_za_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Oone__class_Oone(tc_Int_Oint),V_za_2)
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_za_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_int__0__less__1,axiom,
% 42.44/42.57 c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Groups_Oone__class_Oone(tc_Int_Oint)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_int__0__neq__1,axiom,
% 42.44/42.57 c_Groups_Ozero__class_Ozero(tc_Int_Oint) != c_Groups_Oone__class_Oone(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zless__le,axiom,
% 42.44/42.57 ! [V_wa_2,V_za_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_za_2,V_wa_2)
% 42.44/42.57 <=> ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_za_2,V_wa_2)
% 42.44/42.57 & V_za_2 != V_wa_2 ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zadd__zless__mono,axiom,
% 42.44/42.57 ! [V_z,V_z_H,V_w,V_w_H] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_w_H,V_w)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_z_H,V_z)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_w_H,V_z_H),c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_w,V_z)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zadd__0,axiom,
% 42.44/42.57 ! [V_z] : c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_z) = V_z ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zadd__0__right,axiom,
% 42.44/42.57 ! [V_z] : c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_z,c_Groups_Ozero__class_Ozero(tc_Int_Oint)) = V_z ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zadd__strict__right__mono,axiom,
% 42.44/42.57 ! [V_k,V_j,V_i] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_i,V_j)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_i,V_k),c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_j,V_k)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zless__linear,axiom,
% 42.44/42.57 ! [V_y,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_x,V_y)
% 42.44/42.57 | V_x = V_y
% 42.44/42.57 | c_Orderings_Oord__class_Oless(tc_Int_Oint,V_y,V_x) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__bin__lemma,axiom,
% 42.44/42.57 ! [V_l_2,V_k_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_k_2,V_l_2)
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_k_2,V_l_2),c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zadd__commute,axiom,
% 42.44/42.57 ! [V_w,V_z] : c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_z,V_w) = c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_w,V_z) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zadd__left__commute,axiom,
% 42.44/42.57 ! [V_z,V_y,V_x] : c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_x,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_y,V_z)) = c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_y,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_x,V_z)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zadd__assoc,axiom,
% 42.44/42.57 ! [V_z3,V_z2,V_z1] : c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_z1,V_z2),V_z3) = c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_z1,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_z2,V_z3)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zadd__left__mono,axiom,
% 42.44/42.57 ! [V_k,V_j,V_i] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_i,V_j)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_k,V_i),c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_k,V_j)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zle__antisym,axiom,
% 42.44/42.57 ! [V_w,V_z] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_z,V_w)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_w,V_z)
% 42.44/42.57 => V_z = V_w ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zle__trans,axiom,
% 42.44/42.57 ! [V_k,V_j,V_i] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_i,V_j)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_j,V_k)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_i,V_k) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zle__linear,axiom,
% 42.44/42.57 ! [V_w,V_z] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_z,V_w)
% 42.44/42.57 | c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_w,V_z) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zle__refl,axiom,
% 42.44/42.57 ! [V_w] : c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_w,V_w) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_rcis__divide,axiom,
% 42.44/42.57 ! [V_b,V_r2,V_a,V_r1] : c_Rings_Oinverse__class_Odivide(tc_Complex_Ocomplex,c_Complex_Orcis(V_r1,V_a),c_Complex_Orcis(V_r2,V_b)) = c_Complex_Orcis(c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,V_r1,V_r2),c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,V_a,V_b)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_rcis__zero__mod,axiom,
% 42.44/42.57 ! [V_a] : c_Complex_Orcis(c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_a) = c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_rcis__mult,axiom,
% 42.44/42.57 ! [V_b,V_r2,V_a,V_r1] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex),c_Complex_Orcis(V_r1,V_a)),c_Complex_Orcis(V_r2,V_b)) = c_Complex_Orcis(hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_r1),V_r2),c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,V_a,V_b)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Nat__Transfer_Otransfer__nat__int__function__closures_I4_J,axiom,
% 42.44/42.57 ! [V_n,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_x)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),V_x),V_n)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Nat__Transfer_Otransfer__nat__int__function__closures_I2_J,axiom,
% 42.44/42.57 ! [V_y,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_x)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_y)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_x),V_y)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Nat__Transfer_Otransfer__nat__int__function__closures_I5_J,axiom,
% 42.44/42.57 c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Groups_Ozero__class_Ozero(tc_Int_Oint)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Nat__Transfer_Otransfer__nat__int__function__closures_I6_J,axiom,
% 42.44/42.57 c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Groups_Oone__class_Oone(tc_Int_Oint)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Nat__Transfer_Otransfer__nat__int__function__closures_I1_J,axiom,
% 42.44/42.57 ! [V_y,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_x)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_y)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_x,V_y)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_int__power__div__base,axiom,
% 42.44/42.57 ! [V_k,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_m)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_k)
% 42.44/42.57 => c_Divides_Odiv__class_Odiv(tc_Int_Oint,hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),V_k),V_m),V_k) = hAPP(hAPP(c_Power_Opower__class_Opower(tc_Int_Oint),V_k),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)))) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_tsub__def,axiom,
% 42.44/42.57 ! [V_x,V_y] :
% 42.44/42.57 ( ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_y,V_x)
% 42.44/42.57 => c_Nat__Transfer_Otsub(V_x,V_y) = c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_x,V_y) )
% 42.44/42.57 & ( ~ c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_y,V_x)
% 42.44/42.57 => c_Nat__Transfer_Otsub(V_x,V_y) = c_Groups_Ozero__class_Ozero(tc_Int_Oint) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__mono,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(V_m),c_Nat_OSuc(V_n)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_lessI,axiom,
% 42.44/42.57 ! [V_n] : c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,c_Nat_OSuc(V_n)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zero__less__Suc,axiom,
% 42.44/42.57 ! [V_n] : c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),c_Nat_OSuc(V_n)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power_Opower_Opower__Suc,axiom,
% 42.44/42.57 ! [V_n_2,V_a_2,V_times_2,V_one_2,T_a] : hAPP(hAPP(c_Power_Opower_Opower(T_a,V_one_2,V_times_2),V_a_2),c_Nat_OSuc(V_n_2)) = hAPP(hAPP(V_times_2,V_a_2),hAPP(hAPP(c_Power_Opower_Opower(T_a,V_one_2,V_times_2),V_a_2),V_n_2)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__mult__cancel1,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.57 ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Nat_OSuc(V_k_2)),V_ma_2) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Nat_OSuc(V_k_2)),V_n_2)
% 42.44/42.57 <=> V_ma_2 = V_n_2 ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I28_J,axiom,
% 42.44/42.57 ! [V_q,V_x,T_a] :
% 42.44/42.57 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.57 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_q)),V_x) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),c_Nat_OSuc(V_q)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I27_J,axiom,
% 42.44/42.57 ! [V_q,V_x,T_a] :
% 42.44/42.57 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.57 => hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_q)) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),c_Nat_OSuc(V_q)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_comm__semiring__1__class_Onormalizing__semiring__rules_I35_J,axiom,
% 42.44/42.57 ! [V_q,V_x,T_a] :
% 42.44/42.57 ( class_Rings_Ocomm__semiring__1(T_a)
% 42.44/42.57 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),c_Nat_OSuc(V_q)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_x),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),V_q)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power__Suc2,axiom,
% 42.44/42.57 ! [V_n,V_a,T_a] :
% 42.44/42.57 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.57 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Nat_OSuc(V_n)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)),V_a) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power__Suc,axiom,
% 42.44/42.57 ! [V_n,V_a,T_a] :
% 42.44/42.57 ( class_Power_Opower(T_a)
% 42.44/42.57 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Nat_OSuc(V_n)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),V_n)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__inject,axiom,
% 42.44/42.57 ! [V_y,V_x] :
% 42.44/42.57 ( c_Nat_OSuc(V_x) = c_Nat_OSuc(V_y)
% 42.44/42.57 => V_x = V_y ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_nat_Oinject,axiom,
% 42.44/42.57 ! [V_nat_H_2,V_nat_2] :
% 42.44/42.57 ( c_Nat_OSuc(V_nat_2) = c_Nat_OSuc(V_nat_H_2)
% 42.44/42.57 <=> V_nat_2 = V_nat_H_2 ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__n__not__n,axiom,
% 42.44/42.57 ! [V_n] : c_Nat_OSuc(V_n) != V_n ).
% 42.44/42.57
% 42.44/42.57 fof(fact_n__not__Suc__n,axiom,
% 42.44/42.57 ! [V_n] : V_n != c_Nat_OSuc(V_n) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__n__not__le__n,axiom,
% 42.44/42.57 ! [V_n] : ~ c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(V_n),V_n) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_not__less__eq__eq,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( ~ c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(V_n_2),V_ma_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_le__Suc__eq,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,c_Nat_OSuc(V_n_2))
% 42.44/42.57 <=> ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.57 | V_ma_2 = c_Nat_OSuc(V_n_2) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__le__mono,axiom,
% 42.44/42.57 ! [V_ma_2,V_n_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(V_n_2),c_Nat_OSuc(V_ma_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n_2,V_ma_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_le__SucI,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,c_Nat_OSuc(V_n)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_le__SucE,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,c_Nat_OSuc(V_n))
% 42.44/42.57 => ( ~ c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => V_m = c_Nat_OSuc(V_n) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__leD,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__diff__diff,axiom,
% 42.44/42.57 ! [V_k,V_n,V_m] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n),c_Nat_OSuc(V_k)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_k) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_diff__Suc__Suc,axiom,
% 42.44/42.57 ! [V_n,V_m] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Nat_OSuc(V_m),c_Nat_OSuc(V_n)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_add__Suc__right,axiom,
% 42.44/42.57 ! [V_n,V_m] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,c_Nat_OSuc(V_n)) = c_Nat_OSuc(c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_add__Suc,axiom,
% 42.44/42.57 ! [V_n,V_m] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n) = c_Nat_OSuc(c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_add__Suc__shift,axiom,
% 42.44/42.57 ! [V_n,V_m] : c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,c_Nat_OSuc(V_n)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__less__SucD,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(V_m),c_Nat_OSuc(V_n))
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__lessD,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__SucE,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,c_Nat_OSuc(V_n))
% 42.44/42.57 => ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => V_m = V_n ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__trans__Suc,axiom,
% 42.44/42.57 ! [V_k,V_j,V_i] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,V_j)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_j,V_k)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(V_i),V_k) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__lessI,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => ( c_Nat_OSuc(V_m) != V_n
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__SucI,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,c_Nat_OSuc(V_n)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__antisym,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,V_m)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,c_Nat_OSuc(V_m))
% 42.44/42.57 => V_m = V_n ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_not__less__less__Suc__eq,axiom,
% 42.44/42.57 ! [V_ma_2,V_n_2] :
% 42.44/42.57 ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,V_ma_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,c_Nat_OSuc(V_ma_2))
% 42.44/42.57 <=> V_n_2 = V_ma_2 ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__less__eq,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(V_ma_2),c_Nat_OSuc(V_n_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__Suc__eq,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,c_Nat_OSuc(V_n_2))
% 42.44/42.57 <=> ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.57 | V_ma_2 = V_n_2 ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_not__less__eq,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,c_Nat_OSuc(V_ma_2)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Zero__not__Suc,axiom,
% 42.44/42.57 ! [V_m] : c_Groups_Ozero__class_Ozero(tc_Nat_Onat) != c_Nat_OSuc(V_m) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_nat_Osimps_I2_J,axiom,
% 42.44/42.57 ! [V_nat_H] : c_Groups_Ozero__class_Ozero(tc_Nat_Onat) != c_Nat_OSuc(V_nat_H) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__not__Zero,axiom,
% 42.44/42.57 ! [V_m] : c_Nat_OSuc(V_m) != c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_nat_Osimps_I3_J,axiom,
% 42.44/42.57 ! [V_nat_H_1] : c_Nat_OSuc(V_nat_H_1) != c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Zero__neq__Suc,axiom,
% 42.44/42.57 ! [V_m] : c_Groups_Ozero__class_Ozero(tc_Nat_Onat) != c_Nat_OSuc(V_m) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__neq__Zero,axiom,
% 42.44/42.57 ! [V_m] : c_Nat_OSuc(V_m) != c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_div__1,axiom,
% 42.44/42.57 ! [V_m] : c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))) = V_m ).
% 42.44/42.57
% 42.44/42.57 fof(fact_diff__Suc__eq__diff__pred,axiom,
% 42.44/42.57 ! [V_n,V_m] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Nat_OSuc(V_n)) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Groups_Oone__class_Oone(tc_Nat_Onat)),V_n) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_diff__Suc__1,axiom,
% 42.44/42.57 ! [V_n] : c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Nat_OSuc(V_n),c_Groups_Oone__class_Oone(tc_Nat_Onat)) = V_n ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__eq__plus1__left,axiom,
% 42.44/42.57 ! [V_n] : c_Nat_OSuc(V_n) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Groups_Oone__class_Oone(tc_Nat_Onat),V_n) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__eq__plus1,axiom,
% 42.44/42.57 ! [V_n] : c_Nat_OSuc(V_n) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,c_Groups_Oone__class_Oone(tc_Nat_Onat)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__diff__le,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m)
% 42.44/42.57 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n) = c_Nat_OSuc(c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__mult__le__cancel1,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Nat_OSuc(V_k_2)),V_ma_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Nat_OSuc(V_k_2)),V_n_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mult__Suc,axiom,
% 42.44/42.57 ! [V_n,V_m] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Nat_OSuc(V_m)),V_n) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_n,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mult__Suc__right,axiom,
% 42.44/42.57 ! [V_n,V_m] : hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),c_Nat_OSuc(V_n)) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_diff__less__Suc,axiom,
% 42.44/42.57 ! [V_n,V_m] : c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),c_Nat_OSuc(V_m)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__mult__less__cancel1,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2,V_k_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Nat_OSuc(V_k_2)),V_ma_2),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),c_Nat_OSuc(V_k_2)),V_n_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_One__nat__def,axiom,
% 42.44/42.57 c_Groups_Oone__class_Oone(tc_Nat_Onat) = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__eq__Suc__le,axiom,
% 42.44/42.57 ! [V_ma_2,V_n_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,V_ma_2)
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(V_n_2),V_ma_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__Suc__eq__le,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,c_Nat_OSuc(V_n_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__le__eq,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(V_ma_2),V_n_2)
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_le__imp__less__Suc,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,c_Nat_OSuc(V_n)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__leI,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_le__less__Suc__eq,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,c_Nat_OSuc(V_ma_2))
% 42.44/42.57 <=> V_n_2 = V_ma_2 ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__le__lessD,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__add__Suc1,axiom,
% 42.44/42.57 ! [V_m,V_i] : c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,c_Nat_OSuc(c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_i,V_m))) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__add__Suc2,axiom,
% 42.44/42.57 ! [V_m,V_i] : c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_i,c_Nat_OSuc(c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_i))) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__iff__Suc__add,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.57 <=> ? [B_k] : V_n_2 = c_Nat_OSuc(c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_ma_2,B_k)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mult__eq__1__iff,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_n_2) = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))
% 42.44/42.57 <=> ( V_ma_2 = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))
% 42.44/42.57 & V_n_2 = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_add__is__1,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_ma_2,V_n_2) = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))
% 42.44/42.57 <=> ( ( V_ma_2 = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))
% 42.44/42.57 & V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) )
% 42.44/42.57 | ( V_ma_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 & V_n_2 = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_one__is__add,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_ma_2,V_n_2)
% 42.44/42.57 <=> ( ( V_ma_2 = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))
% 42.44/42.57 & V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) )
% 42.44/42.57 | ( V_ma_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 & V_n_2 = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_gr0__conv__Suc,axiom,
% 42.44/42.57 ! [V_n_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n_2)
% 42.44/42.57 <=> ? [B_m] : V_n_2 = c_Nat_OSuc(B_m) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__Suc0,axiom,
% 42.44/42.57 ! [V_n_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n_2,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)))
% 42.44/42.57 <=> V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_less__Suc__eq__0__disj,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,c_Nat_OSuc(V_n_2))
% 42.44/42.57 <=> ( V_ma_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 | ? [B_j] :
% 42.44/42.57 ( V_ma_2 = c_Nat_OSuc(B_j)
% 42.44/42.57 & c_Orderings_Oord__class_Oless(tc_Nat_Onat,B_j,V_n_2) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power__0__Suc,axiom,
% 42.44/42.57 ! [V_n,T_a] :
% 42.44/42.57 ( ( class_Power_Opower(T_a)
% 42.44/42.57 & class_Rings_Osemiring__0(T_a) )
% 42.44/42.57 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),c_Groups_Ozero__class_Ozero(T_a)),c_Nat_OSuc(V_n)) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_nat__lt__two__imp__zero__or__one,axiom,
% 42.44/42.57 ! [V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_x,c_Nat_OSuc(c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))))
% 42.44/42.57 => ( V_x = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 | V_x = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power__Suc__0,axiom,
% 42.44/42.57 ! [V_n] : hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))),V_n) = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_nat__power__eq__Suc__0__iff,axiom,
% 42.44/42.57 ! [V_ma_2,V_x_2] :
% 42.44/42.57 ( hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_x_2),V_ma_2) = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))
% 42.44/42.57 <=> ( V_ma_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 | V_x_2 = c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power__inject__base,axiom,
% 42.44/42.57 ! [V_b,V_n,V_a,T_a] :
% 42.44/42.57 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.57 => ( hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Nat_OSuc(V_n)) = hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),c_Nat_OSuc(V_n))
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.57 => V_a = V_b ) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power__le__imp__le__base,axiom,
% 42.44/42.57 ! [V_b,V_n,V_a,T_a] :
% 42.44/42.57 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Nat_OSuc(V_n)),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_b),c_Nat_OSuc(V_n)))
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_b)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(T_a,V_a,V_b) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power__gt1,axiom,
% 42.44/42.57 ! [V_n,V_a,T_a] :
% 42.44/42.57 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),V_a)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(T_a,c_Groups_Oone__class_Oone(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Nat_OSuc(V_n))) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_n__less__m__mult__n,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_n)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_m)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_n__less__n__mult__m,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_n)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_m)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_n,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n),V_m)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_one__less__mult,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_n)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_m)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_m),V_n)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__pred,axiom,
% 42.44/42.57 ! [V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => c_Nat_OSuc(c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)))) = V_n ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_diff__Suc__less,axiom,
% 42.44/42.57 ! [V_i,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,c_Nat_OSuc(V_i)),V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_one__le__mult__iff,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_ma_2),V_n_2))
% 42.44/42.57 <=> ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_ma_2)
% 42.44/42.57 & c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_n_2) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_real__of__nat__Suc__gt__zero,axiom,
% 42.44/42.57 ! [V_n] : c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,c_Nat_OSuc(V_n))) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_diff__Suc__diff__eq2,axiom,
% 42.44/42.57 ! [V_m,V_j,V_k] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_j)
% 42.44/42.57 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_k)),V_m) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Nat_OSuc(V_j),c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_k,V_m)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_diff__Suc__diff__eq1,axiom,
% 42.44/42.57 ! [V_m,V_j,V_k] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_k,V_j)
% 42.44/42.57 => c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Nat_OSuc(c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_j,V_k))) = c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_k),c_Nat_OSuc(V_j)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_real__of__nat__one,axiom,
% 42.44/42.57 c_RealDef_Oreal(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))) = c_Groups_Oone__class_Oone(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_real__of__nat__Suc,axiom,
% 42.44/42.57 ! [V_n] : c_RealDef_Oreal(tc_Nat_Onat,c_Nat_OSuc(V_n)) = c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_n),c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_nat__one__le__power,axiom,
% 42.44/42.57 ! [V_n,V_i] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),V_i)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)),hAPP(hAPP(c_Power_Opower__class_Opower(tc_Nat_Onat),V_i),V_n)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_realpow__Suc__le__self,axiom,
% 42.44/42.57 ! [V_n,V_r,T_a] :
% 42.44/42.57 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(T_a,c_Groups_Ozero__class_Ozero(T_a),V_r)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(T_a,V_r,c_Groups_Oone__class_Oone(T_a))
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_r),c_Nat_OSuc(V_n)),V_r) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_power__Suc__less__one,axiom,
% 42.44/42.57 ! [V_n,V_a,T_a] :
% 42.44/42.57 ( class_Rings_Olinordered__semidom(T_a)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(T_a,V_a,c_Groups_Oone__class_Oone(T_a))
% 42.44/42.57 => c_Orderings_Oord__class_Oless(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_a),c_Nat_OSuc(V_n)),c_Groups_Oone__class_Oone(T_a)) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_lemma__realpow__diff,axiom,
% 42.44/42.57 ! [V_y,V_n,V_p,T_a] :
% 42.44/42.57 ( class_Groups_Omonoid__mult(T_a)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_p,V_n)
% 42.44/42.57 => hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_y),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,c_Nat_OSuc(V_n),V_p)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_y),c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,V_p))),V_y) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__pred_H,axiom,
% 42.44/42.57 ! [V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => V_n = c_Nat_OSuc(c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,c_Groups_Oone__class_Oone(tc_Nat_Onat))) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Suc__diff__1,axiom,
% 42.44/42.57 ! [V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => c_Nat_OSuc(c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_n,c_Groups_Oone__class_Oone(tc_Nat_Onat))) = V_n ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_add__eq__if,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( ( V_m = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 => c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n) = V_n )
% 42.44/42.57 & ( V_m != c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 => c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_m,V_n) = c_Nat_OSuc(c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,c_Groups_Oone__class_Oone(tc_Nat_Onat)),V_n)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_div__geq,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n) = c_Nat_OSuc(c_Divides_Odiv__class_Odiv(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_n)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_div__if,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => ( ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) )
% 42.44/42.57 & ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n) = c_Nat_OSuc(c_Divides_Odiv__class_Odiv(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_n)) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Nat__Transfer_Otransfer__nat__int__function__closures_I3_J,axiom,
% 42.44/42.57 ! [V_y,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_x)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_y)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Nat__Transfer_Otsub(V_x,V_y)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_psize__def,axiom,
% 42.44/42.57 ! [V_p,T_a] :
% 42.44/42.57 ( class_Groups_Ozero(T_a)
% 42.44/42.57 => ( ( V_p = c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.57 => c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(T_a,V_p) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) )
% 42.44/42.57 & ( V_p != c_Groups_Ozero__class_Ozero(tc_Polynomial_Opoly(T_a))
% 42.44/42.57 => c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(T_a,V_p) = c_Nat_OSuc(c_Polynomial_Odegree(T_a,V_p)) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_realpow__two__diff,axiom,
% 42.44/42.57 ! [V_y,V_x,T_a] :
% 42.44/42.57 ( class_Rings_Ocomm__ring__1(T_a)
% 42.44/42.57 => c_Groups_Ominus__class_Ominus(T_a,hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_x),c_Nat_OSuc(c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat)))),hAPP(hAPP(c_Power_Opower__class_Opower(T_a),V_y),c_Nat_OSuc(c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))))) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Groups_Ominus__class_Ominus(T_a,V_x,V_y)),c_Groups_Oplus__class_Oplus(T_a,V_x,V_y)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_tsub__eq,axiom,
% 42.44/42.57 ! [V_x,V_y] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,V_y,V_x)
% 42.44/42.57 => c_Nat__Transfer_Otsub(V_x,V_y) = c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_x,V_y) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_lemma__NBseq__def,axiom,
% 42.44/42.57 ! [V_X_2,T_b] :
% 42.44/42.57 ( class_RealVector_Oreal__normed__vector(T_b)
% 42.44/42.57 => ( ? [B_K] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.57 & ! [B_n] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_b,hAPP(V_X_2,B_n)),B_K) )
% 42.44/42.57 <=> ? [B_N] :
% 42.44/42.57 ! [B_n] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_b,hAPP(V_X_2,B_n)),c_RealDef_Oreal(tc_Nat_Onat,c_Nat_OSuc(B_N))) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_lemma__NBseq__def2,axiom,
% 42.44/42.57 ! [V_X_2,T_b] :
% 42.44/42.57 ( class_RealVector_Oreal__normed__vector(T_b)
% 42.44/42.57 => ( ? [B_K] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_K)
% 42.44/42.57 & ! [B_n] : c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_b,hAPP(V_X_2,B_n)),B_K) )
% 42.44/42.57 <=> ? [B_N] :
% 42.44/42.57 ! [B_n] : c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_RealVector_Onorm__class_Onorm(T_b,hAPP(V_X_2,B_n)),c_RealDef_Oreal(tc_Nat_Onat,c_Nat_OSuc(B_N))) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_split__div_H,axiom,
% 42.44/42.57 ! [V_n_2,V_ma_2,V_P_2] :
% 42.44/42.57 ( hBOOL(hAPP(V_P_2,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_ma_2,V_n_2)))
% 42.44/42.57 <=> ( ( V_n_2 = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 & hBOOL(hAPP(V_P_2,c_Groups_Ozero__class_Ozero(tc_Nat_Onat))) )
% 42.44/42.57 | ? [B_q] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n_2),B_q),V_ma_2)
% 42.44/42.57 & c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n_2),c_Nat_OSuc(B_q)))
% 42.44/42.57 & hBOOL(hAPP(V_P_2,B_q)) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_split__div__lemma,axiom,
% 42.44/42.57 ! [V_ma_2,V_qa_2,V_n_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n_2)
% 42.44/42.57 => ( ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n_2),V_qa_2),V_ma_2)
% 42.44/42.57 & c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_ma_2,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_n_2),c_Nat_OSuc(V_qa_2))) )
% 42.44/42.57 <=> V_qa_2 = c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_ma_2,V_n_2) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_le__div__geq,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m)
% 42.44/42.57 => c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_m,V_n) = c_Nat_OSuc(c_Divides_Odiv__class_Odiv(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_n)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_reals__Archimedean4,axiom,
% 42.44/42.57 ! [V_x,V_y] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_y)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => ? [B_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,B_n)),V_y),V_x)
% 42.44/42.57 & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,c_Nat_OSuc(B_n))),V_y)) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_reals__Archimedean6a,axiom,
% 42.44/42.57 ! [V_r] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_r)
% 42.44/42.57 => ? [B_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,B_n),V_r)
% 42.44/42.57 & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_r,c_RealDef_Oreal(tc_Nat_Onat,c_Nat_OSuc(B_n))) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_realpow__pos__nth__unique,axiom,
% 42.44/42.57 ! [V_a,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_a)
% 42.44/42.57 => ? [B_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_x)
% 42.44/42.57 & hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),B_x),V_n) = V_a
% 42.44/42.57 & ! [B_y] :
% 42.44/42.57 ( ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),B_y)
% 42.44/42.57 & hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),B_y),V_n) = V_a )
% 42.44/42.57 => B_y = B_x ) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__realpow,axiom,
% 42.44/42.57 ! [V_n,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => c_Transcendental_Oln(hAPP(hAPP(c_Power_Opower__class_Opower(tc_RealDef_Oreal),V_x),V_n)) = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealDef_Oreal(tc_Nat_Onat,V_n)),c_Transcendental_Oln(V_x)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__less__cancel__iff,axiom,
% 42.44/42.57 ! [V_y_2,V_x_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_y_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Transcendental_Oln(V_x_2),c_Transcendental_Oln(V_y_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x_2,V_y_2) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__inj__iff,axiom,
% 42.44/42.57 ! [V_y_2,V_x_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_y_2)
% 42.44/42.57 => ( c_Transcendental_Oln(V_x_2) = c_Transcendental_Oln(V_y_2)
% 42.44/42.57 <=> V_x_2 = V_y_2 ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__less__self,axiom,
% 42.44/42.57 ! [V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Transcendental_Oln(V_x),V_x) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__one,axiom,
% 42.44/42.57 c_Transcendental_Oln(c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__le__cancel__iff,axiom,
% 42.44/42.57 ! [V_y_2,V_x_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_y_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Transcendental_Oln(V_x_2),c_Transcendental_Oln(V_y_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,V_x_2,V_y_2) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__ge__zero,axiom,
% 42.44/42.57 ! [V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Transcendental_Oln(V_x)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__gt__zero,axiom,
% 42.44/42.57 ! [V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Transcendental_Oln(V_x)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__gt__zero__iff,axiom,
% 42.44/42.57 ! [V_x_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Transcendental_Oln(V_x_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x_2) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__eq__zero__iff,axiom,
% 42.44/42.57 ! [V_x_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.57 => ( c_Transcendental_Oln(V_x_2) = c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)
% 42.44/42.57 <=> V_x_2 = c_Groups_Oone__class_Oone(tc_RealDef_Oreal) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__less__zero__iff,axiom,
% 42.44/42.57 ! [V_x_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Transcendental_Oln(V_x_2),c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x_2,c_Groups_Oone__class_Oone(tc_RealDef_Oreal)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__less__zero,axiom,
% 42.44/42.57 ! [V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,V_x,c_Groups_Oone__class_Oone(tc_RealDef_Oreal))
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Transcendental_Oln(V_x),c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__gt__zero__imp__gt__one,axiom,
% 42.44/42.57 ! [V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Transcendental_Oln(V_x))
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__ge__zero__iff,axiom,
% 42.44/42.57 ! [V_x_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x_2)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Transcendental_Oln(V_x_2))
% 42.44/42.57 <=> c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x_2) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__ge__zero__imp__ge__one,axiom,
% 42.44/42.57 ! [V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),c_Transcendental_Oln(V_x))
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__mult,axiom,
% 42.44/42.57 ! [V_y,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_y)
% 42.44/42.57 => c_Transcendental_Oln(hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),V_x),V_y)) = c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_Transcendental_Oln(V_x),c_Transcendental_Oln(V_y)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__add__one__self__le__self,axiom,
% 42.44/42.57 ! [V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,c_Transcendental_Oln(c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_Groups_Oone__class_Oone(tc_RealDef_Oreal),V_x)),V_x) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_ln__div,axiom,
% 42.44/42.57 ! [V_y,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_x)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal),V_y)
% 42.44/42.57 => c_Transcendental_Oln(c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,V_x,V_y)) = c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,c_Transcendental_Oln(V_x),c_Transcendental_Oln(V_y)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_real__of__nat__div__aux,axiom,
% 42.44/42.57 ! [V_x,V_d] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_d)
% 42.44/42.57 => c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,V_x),c_RealDef_Oreal(tc_Nat_Onat,V_d)) = c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_x,V_d)),c_Rings_Oinverse__class_Odivide(tc_RealDef_Oreal,c_RealDef_Oreal(tc_Nat_Onat,c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_x,V_d)),c_RealDef_Oreal(tc_Nat_Onat,V_d))) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_split__neg__lemma,axiom,
% 42.44/42.57 ! [V_n_2,V_P_2,V_k_2] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_k_2,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.57 => ( hBOOL(hAPP(hAPP(V_P_2,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_n_2,V_k_2)),c_Divides_Odiv__class_Omod(tc_Int_Oint,V_n_2,V_k_2)))
% 42.44/42.57 <=> ! [B_i,B_j] :
% 42.44/42.57 ( ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_k_2,B_j)
% 42.44/42.57 & c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,B_j,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.57 & V_n_2 = c_Groups_Oplus__class_Oplus(tc_Int_Oint,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_k_2),B_i),B_j) )
% 42.44/42.57 => hBOOL(hAPP(hAPP(V_P_2,B_i),B_j)) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__Suc__eq__Suc__mod,axiom,
% 42.44/42.57 ! [V_n,V_m] : c_Divides_Odiv__class_Omod(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n) = c_Divides_Odiv__class_Omod(tc_Nat_Onat,c_Nat_OSuc(c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n)),V_n) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__1,axiom,
% 42.44/42.57 ! [V_m] : c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,c_Nat_OSuc(c_Groups_Ozero__class_Ozero(tc_Nat_Onat))) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__Suc,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( ( c_Nat_OSuc(c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n)) = V_n
% 42.44/42.57 => c_Divides_Odiv__class_Omod(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat) )
% 42.44/42.57 & ( c_Nat_OSuc(c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n)) != V_n
% 42.44/42.57 => c_Divides_Odiv__class_Omod(tc_Nat_Onat,c_Nat_OSuc(V_m),V_n) = c_Nat_OSuc(c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zdiv__zadd1__eq,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a] : c_Divides_Odiv__class_Odiv(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,V_a,V_b),V_c) = c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,V_c),c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_b,V_c)),c_Divides_Odiv__class_Odiv(tc_Int_Oint,c_Groups_Oplus__class_Oplus(tc_Int_Oint,c_Divides_Odiv__class_Omod(tc_Int_Oint,V_a,V_c),c_Divides_Odiv__class_Omod(tc_Int_Oint,V_b,V_c)),V_c)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zmod__zdiv__trivial,axiom,
% 42.44/42.57 ! [V_b,V_a] : c_Divides_Odiv__class_Odiv(tc_Int_Oint,c_Divides_Odiv__class_Omod(tc_Int_Oint,V_a,V_b),V_b) = c_Groups_Ozero__class_Ozero(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__div__trivial,axiom,
% 42.44/42.57 ! [V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Odiv(T_a,c_Divides_Odiv__class_Omod(T_a,V_a,V_b),V_b) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_DIVISION__BY__ZERO,axiom,
% 42.44/42.57 ! [V_a] :
% 42.44/42.57 ( c_Divides_Odiv__class_Odiv(tc_Int_Oint,V_a,c_Groups_Ozero__class_Ozero(tc_Int_Oint)) = c_Groups_Ozero__class_Ozero(tc_Int_Oint)
% 42.44/42.57 & c_Divides_Odiv__class_Omod(tc_Int_Oint,V_a,c_Groups_Ozero__class_Ozero(tc_Int_Oint)) = V_a ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__mult__self3,axiom,
% 42.44/42.57 ! [V_m,V_n,V_k] : c_Divides_Odiv__class_Omod(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_k),V_n),V_m),V_n) = c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__mult__self1,axiom,
% 42.44/42.57 ! [V_b,V_c,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_c),V_b)),V_b) = c_Divides_Odiv__class_Omod(T_a,V_a,V_b) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__mult__self2,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_c)),V_b) = c_Divides_Odiv__class_Omod(T_a,V_a,V_b) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__mult__self1__is__0,axiom,
% 42.44/42.57 ! [V_a,V_b,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_b),V_a),V_b) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__mult__self2__is__0,axiom,
% 42.44/42.57 ! [V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),V_b) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__eq__0__iff,axiom,
% 42.44/42.57 ! [V_db_2,V_ma_2] :
% 42.44/42.57 ( c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_ma_2,V_db_2) = c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 42.44/42.57 <=> ? [B_q] : V_ma_2 = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Nat_Onat),V_db_2),B_q) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zmod__eq__0__iff,axiom,
% 42.44/42.57 ! [V_db_2,V_ma_2] :
% 42.44/42.57 ( c_Divides_Odiv__class_Omod(tc_Int_Oint,V_ma_2,V_db_2) = c_Groups_Ozero__class_Ozero(tc_Int_Oint)
% 42.44/42.57 <=> ? [B_q] : V_ma_2 = hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_Int_Oint),V_db_2),B_q) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_div__add1__eq,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a] : c_Divides_Odiv__class_Odiv(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,V_a,V_b),V_c) = c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_a,V_c),c_Divides_Odiv__class_Odiv(tc_Nat_Onat,V_b,V_c)),c_Divides_Odiv__class_Odiv(tc_Nat_Onat,c_Groups_Oplus__class_Oplus(tc_Nat_Onat,c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_a,V_c),c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_b,V_c)),V_c)) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_le__mod__geq,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,V_n,V_m)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n) = c_Divides_Odiv__class_Omod(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__less__eq__dividend,axiom,
% 42.44/42.57 ! [V_n,V_m] : c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat,c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n),V_m) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zdiff__zmod__right,axiom,
% 42.44/42.57 ! [V_m,V_y,V_x] : c_Divides_Odiv__class_Omod(tc_Int_Oint,c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_x,c_Divides_Odiv__class_Omod(tc_Int_Oint,V_y,V_m)),V_m) = c_Divides_Odiv__class_Omod(tc_Int_Oint,c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_x,V_y),V_m) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zdiff__zmod__left,axiom,
% 42.44/42.57 ! [V_y,V_m,V_x] : c_Divides_Odiv__class_Omod(tc_Int_Oint,c_Groups_Ominus__class_Ominus(tc_Int_Oint,c_Divides_Odiv__class_Omod(tc_Int_Oint,V_x,V_m),V_y),V_m) = c_Divides_Odiv__class_Omod(tc_Int_Oint,c_Groups_Ominus__class_Ominus(tc_Int_Oint,V_x,V_y),V_m) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__diff__right__eq,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Oring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,c_Divides_Odiv__class_Omod(T_a,V_b,V_c)),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__diff__left__eq,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Oring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Ominus__class_Ominus(T_a,c_Divides_Odiv__class_Omod(T_a,V_a,V_c),V_b),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__diff__eq,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Oring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Ominus__class_Ominus(T_a,c_Divides_Odiv__class_Omod(T_a,V_a,V_c),c_Divides_Odiv__class_Omod(T_a,V_b,V_c)),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__diff__cong,axiom,
% 42.44/42.57 ! [V_b_H,V_b,V_a_H,V_c,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Oring__div(T_a)
% 42.44/42.57 => ( c_Divides_Odiv__class_Omod(T_a,V_a,V_c) = c_Divides_Odiv__class_Omod(T_a,V_a_H,V_c)
% 42.44/42.57 => ( c_Divides_Odiv__class_Omod(T_a,V_b,V_c) = c_Divides_Odiv__class_Omod(T_a,V_b_H,V_c)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a,V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Ominus__class_Ominus(T_a,V_a_H,V_b_H),V_c) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__add__cong,axiom,
% 42.44/42.57 ! [V_b_H,V_b,V_a_H,V_c,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => ( c_Divides_Odiv__class_Omod(T_a,V_a,V_c) = c_Divides_Odiv__class_Omod(T_a,V_a_H,V_c)
% 42.44/42.57 => ( c_Divides_Odiv__class_Omod(T_a,V_b,V_c) = c_Divides_Odiv__class_Omod(T_a,V_b_H,V_c)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a_H,V_b_H),V_c) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zmod__simps_I1_J,axiom,
% 42.44/42.57 ! [V_b,V_c,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,c_Divides_Odiv__class_Omod(T_a,V_a,V_c),V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zmod__simps_I2_J,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,c_Divides_Odiv__class_Omod(T_a,V_b,V_c)),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__add__eq,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,c_Divides_Odiv__class_Omod(T_a,V_a,V_c),c_Divides_Odiv__class_Omod(T_a,V_b,V_c)),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__add__left__eq,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,c_Divides_Odiv__class_Omod(T_a,V_a,V_c),V_b),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__add__right__eq,axiom,
% 42.44/42.57 ! [V_c,V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,c_Divides_Odiv__class_Omod(T_a,V_b,V_c)),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__add__self1,axiom,
% 42.44/42.57 ! [V_a,V_b,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_b,V_a),V_b) = c_Divides_Odiv__class_Omod(T_a,V_a,V_b) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__add__self2,axiom,
% 42.44/42.57 ! [V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Oplus__class_Oplus(T_a,V_a,V_b),V_b) = c_Divides_Odiv__class_Omod(T_a,V_a,V_b) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__less__divisor,axiom,
% 42.44/42.57 ! [V_m,V_n] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Groups_Ozero__class_Ozero(tc_Nat_Onat),V_n)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Nat_Onat,c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n),V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__if,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n) = V_m )
% 42.44/42.57 & ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n) = c_Divides_Odiv__class_Omod(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_n) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__geq,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n) = c_Divides_Odiv__class_Omod(tc_Nat_Onat,c_Groups_Ominus__class_Ominus(tc_Nat_Onat,V_m,V_n),V_n) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__self,axiom,
% 42.44/42.57 ! [V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,V_a,V_a) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__by__0,axiom,
% 42.44/42.57 ! [V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,V_a,c_Groups_Ozero__class_Ozero(T_a)) = V_a ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__0,axiom,
% 42.44/42.57 ! [V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Groups_Ozero__class_Ozero(T_a),V_a) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__less,axiom,
% 42.44/42.57 ! [V_n,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Nat_Onat,V_m,V_n)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(tc_Nat_Onat,V_m,V_n) = V_m ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_neg__mod__bound,axiom,
% 42.44/42.57 ! [V_a,V_b] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b,c_Groups_Ozero__class_Ozero(tc_Int_Oint))
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Int_Oint,V_b,c_Divides_Odiv__class_Omod(tc_Int_Oint,V_a,V_b)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_pos__mod__bound,axiom,
% 42.44/42.57 ! [V_a,V_b] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b)
% 42.44/42.57 => c_Orderings_Oord__class_Oless(tc_Int_Oint,c_Divides_Odiv__class_Omod(tc_Int_Oint,V_a,V_b),V_b) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zmod__self,axiom,
% 42.44/42.57 ! [V_a] : c_Divides_Odiv__class_Omod(tc_Int_Oint,V_a,V_a) = c_Groups_Ozero__class_Ozero(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zmod__zero,axiom,
% 42.44/42.57 ! [V_b] : c_Divides_Odiv__class_Omod(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_b) = c_Groups_Ozero__class_Ozero(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zmod__le__nonneg__dividend,axiom,
% 42.44/42.57 ! [V_k,V_m] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_m)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Divides_Odiv__class_Omod(tc_Int_Oint,V_m,V_k),V_m) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_Divides_Otransfer__nat__int__function__closures_I2_J,axiom,
% 42.44/42.57 ! [V_y,V_x] :
% 42.44/42.57 ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_x)
% 42.44/42.57 => ( c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),V_y)
% 42.44/42.57 => c_Orderings_Oord__class_Oless__eq(tc_Int_Oint,c_Groups_Ozero__class_Ozero(tc_Int_Oint),c_Divides_Odiv__class_Omod(tc_Int_Oint,V_x,V_y)) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__by__1,axiom,
% 42.44/42.57 ! [V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,V_a,c_Groups_Oone__class_Oone(T_a)) = c_Groups_Ozero__class_Ozero(T_a) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__mod__trivial,axiom,
% 42.44/42.57 ! [V_b,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,c_Divides_Odiv__class_Omod(T_a,V_a,V_b),V_b) = c_Divides_Odiv__class_Omod(T_a,V_a,V_b) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_mod__mult__cong,axiom,
% 42.44/42.57 ! [V_b_H,V_b,V_a_H,V_c,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => ( c_Divides_Odiv__class_Omod(T_a,V_a,V_c) = c_Divides_Odiv__class_Omod(T_a,V_a_H,V_c)
% 42.44/42.57 => ( c_Divides_Odiv__class_Omod(T_a,V_b,V_c) = c_Divides_Odiv__class_Omod(T_a,V_b_H,V_c)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a_H),V_b_H),V_c) ) ) ) ).
% 42.44/42.57
% 42.44/42.57 fof(fact_zmod__simps_I4_J,axiom,
% 42.44/42.57 ! [V_b,V_c,V_a,T_a] :
% 42.44/42.57 ( class_Divides_Osemiring__div(T_a)
% 42.44/42.57 => c_Divides_Odiv__class_Omod(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),c_Divides_Odiv__class_Omod(T_a,V_a,V_c)),V_b),V_c) = c_Divides_Odiv__class_Omod(T_a,hAPP(hAPP(c_Groups_Otimes__class_Otimes(T_a),V_a),V_b),V_c) ) ).
% 42.44/42.57
% 42.44/42.57 %----Arity declarations (262)
% 42.44/42.57 fof(arity_Polynomial__Opoly__Groups_Ocancel__comm__monoid__add,axiom,
% 42.44/42.57 ! [T_1] :
% 42.44/42.57 ( class_Groups_Ocancel__comm__monoid__add(T_1)
% 42.44/42.57 => class_Groups_Ocancel__comm__monoid__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Complex__Ocomplex__Groups_Ocancel__comm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__comm__monoid__add(tc_Complex_Ocomplex) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Ocancel__comm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__comm__monoid__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Ocancel__comm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__comm__monoid__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Ocancel__comm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__comm__monoid__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_fun__Orderings_Opreorder,axiom,
% 42.44/42.57 ! [T_2,T_1] :
% 42.44/42.57 ( class_Orderings_Opreorder(T_1)
% 42.44/42.57 => class_Orderings_Opreorder(tc_fun(T_2,T_1)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_fun__Orderings_Oorder,axiom,
% 42.44/42.57 ! [T_2,T_1] :
% 42.44/42.57 ( class_Orderings_Oorder(T_1)
% 42.44/42.57 => class_Orderings_Oorder(tc_fun(T_2,T_1)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_fun__Orderings_Oord,axiom,
% 42.44/42.57 ! [T_2,T_1] :
% 42.44/42.57 ( class_Orderings_Oord(T_1)
% 42.44/42.57 => class_Orderings_Oord(tc_fun(T_2,T_1)) ) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,axiom,
% 42.44/42.57 class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oordered__cancel__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oordered__cancel__ab__semigroup__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oordered__ab__semigroup__add__imp__le,axiom,
% 42.44/42.57 class_Groups_Oordered__ab__semigroup__add__imp__le(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__comm__semiring__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__comm__semiring__strict(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__semiring__1__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring__1__strict(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__semiring__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring__strict(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oordered__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oordered__ab__semigroup__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oordered__comm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Oordered__comm__monoid__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Olinordered__ab__group__add,axiom,
% 42.44/42.57 class_Groups_Olinordered__ab__group__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Ocancel__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__ab__semigroup__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oring__1__no__zero__divisors,axiom,
% 42.44/42.57 class_Rings_Oring__1__no__zero__divisors(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oordered__cancel__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__cancel__semiring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__ring__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__ring__strict(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oring__no__zero__divisors,axiom,
% 42.44/42.57 class_Rings_Oring__no__zero__divisors(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oordered__comm__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__comm__semiring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__semiring__1,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring__1(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oordered__ab__group__add,axiom,
% 42.44/42.57 class_Groups_Oordered__ab__group__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Ocancel__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__semigroup__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__semiring,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__semidom,axiom,
% 42.44/42.57 class_Rings_Olinordered__semidom(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oab__semigroup__mult,axiom,
% 42.44/42.57 class_Groups_Oab__semigroup__mult(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Ocomm__monoid__mult,axiom,
% 42.44/42.57 class_Groups_Ocomm__monoid__mult(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oab__semigroup__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oordered__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__semiring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Ono__zero__divisors,axiom,
% 42.44/42.57 class_Rings_Ono__zero__divisors(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Ocomm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Ocomm__monoid__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__ring,axiom,
% 42.44/42.57 class_Rings_Olinordered__ring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Olinordered__idom,axiom,
% 42.44/42.57 class_Rings_Olinordered__idom(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Ocomm__semiring__1,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring__1(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Ocomm__semiring__0,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring__0(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Divides_Osemiring__div,axiom,
% 42.44/42.57 class_Divides_Osemiring__div(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Ocomm__semiring,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oab__group__add,axiom,
% 42.44/42.57 class_Groups_Oab__group__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Ozero__neq__one,axiom,
% 42.44/42.57 class_Rings_Ozero__neq__one(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oordered__ring,axiom,
% 42.44/42.57 class_Rings_Oordered__ring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Orderings_Opreorder,axiom,
% 42.44/42.57 class_Orderings_Opreorder(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Orderings_Olinorder,axiom,
% 42.44/42.57 class_Orderings_Olinorder(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Omonoid__mult,axiom,
% 42.44/42.57 class_Groups_Omonoid__mult(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Ocomm__ring__1,axiom,
% 42.44/42.57 class_Rings_Ocomm__ring__1(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Omonoid__add,axiom,
% 42.44/42.57 class_Groups_Omonoid__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Osemiring__0,axiom,
% 42.44/42.57 class_Rings_Osemiring__0(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Ogroup__add,axiom,
% 42.44/42.57 class_Groups_Ogroup__add(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Divides_Oring__div,axiom,
% 42.44/42.57 class_Divides_Oring__div(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Omult__zero,axiom,
% 42.44/42.57 class_Rings_Omult__zero(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Ocomm__ring,axiom,
% 42.44/42.57 class_Rings_Ocomm__ring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Orderings_Oorder,axiom,
% 42.44/42.57 class_Orderings_Oorder(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Int_Oring__char__0,axiom,
% 42.44/42.57 class_Int_Oring__char__0(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Osemiring,axiom,
% 42.44/42.57 class_Rings_Osemiring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Orderings_Oord,axiom,
% 42.44/42.57 class_Orderings_Oord(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oring__1,axiom,
% 42.44/42.57 class_Rings_Oring__1(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Power_Opower,axiom,
% 42.44/42.57 class_Power_Opower(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Ozero,axiom,
% 42.44/42.57 class_Groups_Ozero(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oring,axiom,
% 42.44/42.57 class_Rings_Oring(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Rings_Oidom,axiom,
% 42.44/42.57 class_Rings_Oidom(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Int__Oint__Groups_Oone,axiom,
% 42.44/42.57 class_Groups_Oone(tc_Int_Oint) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,axiom,
% 42.44/42.57 class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Oordered__cancel__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oordered__cancel__ab__semigroup__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Oordered__ab__semigroup__add__imp__le,axiom,
% 42.44/42.57 class_Groups_Oordered__ab__semigroup__add__imp__le(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Olinordered__comm__semiring__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__comm__semiring__strict(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Olinordered__semiring__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring__strict(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Oordered__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oordered__ab__semigroup__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Oordered__comm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Oordered__comm__monoid__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Ocancel__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__ab__semigroup__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Oordered__cancel__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__cancel__semiring(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Oordered__comm__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__comm__semiring(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Ocancel__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__semigroup__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Olinordered__semiring,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Olinordered__semidom,axiom,
% 42.44/42.57 class_Rings_Olinordered__semidom(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Oab__semigroup__mult,axiom,
% 42.44/42.57 class_Groups_Oab__semigroup__mult(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Ocomm__monoid__mult,axiom,
% 42.44/42.57 class_Groups_Ocomm__monoid__mult(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Oab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oab__semigroup__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Oordered__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__semiring(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Ono__zero__divisors,axiom,
% 42.44/42.57 class_Rings_Ono__zero__divisors(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Ocomm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Ocomm__monoid__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Ocomm__semiring__1,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring__1(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Ocomm__semiring__0,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring__0(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Divides_Osemiring__div,axiom,
% 42.44/42.57 class_Divides_Osemiring__div(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Ocomm__semiring,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Ozero__neq__one,axiom,
% 42.44/42.57 class_Rings_Ozero__neq__one(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Orderings_Opreorder,axiom,
% 42.44/42.57 class_Orderings_Opreorder(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Orderings_Olinorder,axiom,
% 42.44/42.57 class_Orderings_Olinorder(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Omonoid__mult,axiom,
% 42.44/42.57 class_Groups_Omonoid__mult(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Omonoid__add,axiom,
% 42.44/42.57 class_Groups_Omonoid__add(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Osemiring__0,axiom,
% 42.44/42.57 class_Rings_Osemiring__0(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Omult__zero,axiom,
% 42.44/42.57 class_Rings_Omult__zero(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Orderings_Oorder,axiom,
% 42.44/42.57 class_Orderings_Oorder(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Rings_Osemiring,axiom,
% 42.44/42.57 class_Rings_Osemiring(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Orderings_Oord,axiom,
% 42.44/42.57 class_Orderings_Oord(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Power_Opower,axiom,
% 42.44/42.57 class_Power_Opower(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Ozero,axiom,
% 42.44/42.57 class_Groups_Ozero(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_Nat__Onat__Groups_Oone,axiom,
% 42.44/42.57 class_Groups_Oone(tc_Nat_Onat) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_HOL__Obool__Orderings_Opreorder,axiom,
% 42.44/42.57 class_Orderings_Opreorder(tc_HOL_Obool) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_HOL__Obool__Orderings_Oorder,axiom,
% 42.44/42.57 class_Orderings_Oorder(tc_HOL_Obool) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_HOL__Obool__Orderings_Oord,axiom,
% 42.44/42.57 class_Orderings_Oord(tc_HOL_Obool) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,axiom,
% 42.44/42.57 class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Oordered__cancel__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oordered__cancel__ab__semigroup__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Oordered__ab__semigroup__add__imp__le,axiom,
% 42.44/42.57 class_Groups_Oordered__ab__semigroup__add__imp__le(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__comm__semiring__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__comm__semiring__strict(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Fields_Olinordered__field__inverse__zero,axiom,
% 42.44/42.57 class_Fields_Olinordered__field__inverse__zero(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__semiring__1__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring__1__strict(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__RealVector_Oreal__normed__div__algebra,axiom,
% 42.44/42.57 class_RealVector_Oreal__normed__div__algebra(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__semiring__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring__strict(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Odivision__ring__inverse__zero,axiom,
% 42.44/42.57 class_Rings_Odivision__ring__inverse__zero(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__RealVector_Oreal__normed__algebra__1,axiom,
% 42.44/42.57 class_RealVector_Oreal__normed__algebra__1(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Oordered__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oordered__ab__semigroup__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__RealVector_Oreal__normed__algebra,axiom,
% 42.44/42.57 class_RealVector_Oreal__normed__algebra(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Oordered__comm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Oordered__comm__monoid__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Olinordered__ab__group__add,axiom,
% 42.44/42.57 class_Groups_Olinordered__ab__group__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Ocancel__ab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__ab__semigroup__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Oring__1__no__zero__divisors,axiom,
% 42.44/42.57 class_Rings_Oring__1__no__zero__divisors(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Oordered__cancel__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__cancel__semiring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__RealVector_Oreal__normed__vector,axiom,
% 42.44/42.57 class_RealVector_Oreal__normed__vector(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__ring__strict,axiom,
% 42.44/42.57 class_Rings_Olinordered__ring__strict(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__RealVector_Oreal__normed__field,axiom,
% 42.44/42.57 class_RealVector_Oreal__normed__field(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Oring__no__zero__divisors,axiom,
% 42.44/42.57 class_Rings_Oring__no__zero__divisors(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Oordered__comm__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__comm__semiring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__semiring__1,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring__1(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Oordered__ab__group__add,axiom,
% 42.44/42.57 class_Groups_Oordered__ab__group__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Ocancel__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Ocancel__semigroup__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__semiring,axiom,
% 42.44/42.57 class_Rings_Olinordered__semiring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Fields_Ofield__inverse__zero,axiom,
% 42.44/42.57 class_Fields_Ofield__inverse__zero(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__semidom,axiom,
% 42.44/42.57 class_Rings_Olinordered__semidom(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Oab__semigroup__mult,axiom,
% 42.44/42.57 class_Groups_Oab__semigroup__mult(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Ocomm__monoid__mult,axiom,
% 42.44/42.57 class_Groups_Ocomm__monoid__mult(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Oab__semigroup__add,axiom,
% 42.44/42.57 class_Groups_Oab__semigroup__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Fields_Olinordered__field,axiom,
% 42.44/42.57 class_Fields_Olinordered__field(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Oordered__semiring,axiom,
% 42.44/42.57 class_Rings_Oordered__semiring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Ono__zero__divisors,axiom,
% 42.44/42.57 class_Rings_Ono__zero__divisors(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Ocomm__monoid__add,axiom,
% 42.44/42.57 class_Groups_Ocomm__monoid__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__ring,axiom,
% 42.44/42.57 class_Rings_Olinordered__ring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Olinordered__idom,axiom,
% 42.44/42.57 class_Rings_Olinordered__idom(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Ocomm__semiring__1,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring__1(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Ocomm__semiring__0,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring__0(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__RealVector_Oreal__field,axiom,
% 42.44/42.57 class_RealVector_Oreal__field(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Odivision__ring,axiom,
% 42.44/42.57 class_Rings_Odivision__ring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Ocomm__semiring,axiom,
% 42.44/42.57 class_Rings_Ocomm__semiring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Oab__group__add,axiom,
% 42.44/42.57 class_Groups_Oab__group__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Ozero__neq__one,axiom,
% 42.44/42.57 class_Rings_Ozero__neq__one(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Oordered__ring,axiom,
% 42.44/42.57 class_Rings_Oordered__ring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Orderings_Opreorder,axiom,
% 42.44/42.57 class_Orderings_Opreorder(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Orderings_Olinorder,axiom,
% 42.44/42.57 class_Orderings_Olinorder(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Omonoid__mult,axiom,
% 42.44/42.57 class_Groups_Omonoid__mult(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Ocomm__ring__1,axiom,
% 42.44/42.57 class_Rings_Ocomm__ring__1(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Omonoid__add,axiom,
% 42.44/42.57 class_Groups_Omonoid__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Osemiring__0,axiom,
% 42.44/42.57 class_Rings_Osemiring__0(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Groups_Ogroup__add,axiom,
% 42.44/42.57 class_Groups_Ogroup__add(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Omult__zero,axiom,
% 42.44/42.57 class_Rings_Omult__zero(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Ocomm__ring,axiom,
% 42.44/42.57 class_Rings_Ocomm__ring(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Orderings_Oorder,axiom,
% 42.44/42.57 class_Orderings_Oorder(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Int_Oring__char__0,axiom,
% 42.44/42.57 class_Int_Oring__char__0(tc_RealDef_Oreal) ).
% 42.44/42.57
% 42.44/42.57 fof(arity_RealDef__Oreal__Rings_Osemiring,axiom,
% 42.44/42.58 class_Rings_Osemiring(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_RealDef__Oreal__Orderings_Oord,axiom,
% 42.44/42.58 class_Orderings_Oord(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_RealDef__Oreal__Rings_Oring__1,axiom,
% 42.44/42.58 class_Rings_Oring__1(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_RealDef__Oreal__Fields_Ofield,axiom,
% 42.44/42.58 class_Fields_Ofield(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_RealDef__Oreal__Power_Opower,axiom,
% 42.44/42.58 class_Power_Opower(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_RealDef__Oreal__Groups_Ozero,axiom,
% 42.44/42.58 class_Groups_Ozero(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_RealDef__Oreal__Rings_Oring,axiom,
% 42.44/42.58 class_Rings_Oring(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_RealDef__Oreal__Rings_Oidom,axiom,
% 42.44/42.58 class_Rings_Oidom(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_RealDef__Oreal__Groups_Oone,axiom,
% 42.44/42.58 class_Groups_Oone(tc_RealDef_Oreal) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,axiom,
% 42.44/42.58 class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__RealVector_Oreal__normed__div__algebra,axiom,
% 42.44/42.58 class_RealVector_Oreal__normed__div__algebra(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Odivision__ring__inverse__zero,axiom,
% 42.44/42.58 class_Rings_Odivision__ring__inverse__zero(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__RealVector_Oreal__normed__algebra__1,axiom,
% 42.44/42.58 class_RealVector_Oreal__normed__algebra__1(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__RealVector_Oreal__normed__algebra,axiom,
% 42.44/42.58 class_RealVector_Oreal__normed__algebra(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Ocancel__ab__semigroup__add,axiom,
% 42.44/42.58 class_Groups_Ocancel__ab__semigroup__add(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Oring__1__no__zero__divisors,axiom,
% 42.44/42.58 class_Rings_Oring__1__no__zero__divisors(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__RealVector_Oreal__normed__vector,axiom,
% 42.44/42.58 class_RealVector_Oreal__normed__vector(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__RealVector_Oreal__normed__field,axiom,
% 42.44/42.58 class_RealVector_Oreal__normed__field(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Oring__no__zero__divisors,axiom,
% 42.44/42.58 class_Rings_Oring__no__zero__divisors(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Ocancel__semigroup__add,axiom,
% 42.44/42.58 class_Groups_Ocancel__semigroup__add(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Fields_Ofield__inverse__zero,axiom,
% 42.44/42.58 class_Fields_Ofield__inverse__zero(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Oab__semigroup__mult,axiom,
% 42.44/42.58 class_Groups_Oab__semigroup__mult(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Ocomm__monoid__mult,axiom,
% 42.44/42.58 class_Groups_Ocomm__monoid__mult(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Oab__semigroup__add,axiom,
% 42.44/42.58 class_Groups_Oab__semigroup__add(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Ono__zero__divisors,axiom,
% 42.44/42.58 class_Rings_Ono__zero__divisors(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Ocomm__monoid__add,axiom,
% 42.44/42.58 class_Groups_Ocomm__monoid__add(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Ocomm__semiring__1,axiom,
% 42.44/42.58 class_Rings_Ocomm__semiring__1(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Ocomm__semiring__0,axiom,
% 42.44/42.58 class_Rings_Ocomm__semiring__0(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__RealVector_Oreal__field,axiom,
% 42.44/42.58 class_RealVector_Oreal__field(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Odivision__ring,axiom,
% 42.44/42.58 class_Rings_Odivision__ring(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Ocomm__semiring,axiom,
% 42.44/42.58 class_Rings_Ocomm__semiring(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Oab__group__add,axiom,
% 42.44/42.58 class_Groups_Oab__group__add(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Ozero__neq__one,axiom,
% 42.44/42.58 class_Rings_Ozero__neq__one(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Omonoid__mult,axiom,
% 42.44/42.58 class_Groups_Omonoid__mult(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Ocomm__ring__1,axiom,
% 42.44/42.58 class_Rings_Ocomm__ring__1(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Omonoid__add,axiom,
% 42.44/42.58 class_Groups_Omonoid__add(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Osemiring__0,axiom,
% 42.44/42.58 class_Rings_Osemiring__0(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Ogroup__add,axiom,
% 42.44/42.58 class_Groups_Ogroup__add(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Omult__zero,axiom,
% 42.44/42.58 class_Rings_Omult__zero(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Ocomm__ring,axiom,
% 42.44/42.58 class_Rings_Ocomm__ring(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Int_Oring__char__0,axiom,
% 42.44/42.58 class_Int_Oring__char__0(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Osemiring,axiom,
% 42.44/42.58 class_Rings_Osemiring(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Oring__1,axiom,
% 42.44/42.58 class_Rings_Oring__1(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Fields_Ofield,axiom,
% 42.44/42.58 class_Fields_Ofield(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Power_Opower,axiom,
% 42.44/42.58 class_Power_Opower(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Ozero,axiom,
% 42.44/42.58 class_Groups_Ozero(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Oring,axiom,
% 42.44/42.58 class_Rings_Oring(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Rings_Oidom,axiom,
% 42.44/42.58 class_Rings_Oidom(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Complex__Ocomplex__Groups_Oone,axiom,
% 42.44/42.58 class_Groups_Oone(tc_Complex_Ocomplex) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Oidom(T_1)
% 42.44/42.58 => class_Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oordered__cancel__ab__semigroup__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Groups_Oordered__cancel__ab__semigroup__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oordered__ab__semigroup__add__imp__le,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Groups_Oordered__ab__semigroup__add__imp__le(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__comm__semiring__strict,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__comm__semiring__strict(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__semiring__1__strict,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__semiring__1__strict(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__semiring__strict,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__semiring__strict(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oordered__ab__semigroup__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Groups_Oordered__ab__semigroup__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oordered__comm__monoid__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Groups_Oordered__comm__monoid__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Olinordered__ab__group__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Groups_Olinordered__ab__group__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Ocancel__ab__semigroup__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Groups_Ocancel__comm__monoid__add(T_1)
% 42.44/42.58 => class_Groups_Ocancel__ab__semigroup__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oring__1__no__zero__divisors,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Oidom(T_1)
% 42.44/42.58 => class_Rings_Oring__1__no__zero__divisors(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oordered__cancel__semiring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Oordered__cancel__semiring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__ring__strict,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__ring__strict(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oring__no__zero__divisors,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Oidom(T_1)
% 42.44/42.58 => class_Rings_Oring__no__zero__divisors(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oordered__comm__semiring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Oordered__comm__semiring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__semiring__1,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__semiring__1(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oordered__ab__group__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Groups_Oordered__ab__group__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Ocancel__semigroup__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Groups_Ocancel__comm__monoid__add(T_1)
% 42.44/42.58 => class_Groups_Ocancel__semigroup__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__semiring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__semiring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__semidom,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__semidom(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oab__semigroup__mult,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__0(T_1)
% 42.44/42.58 => class_Groups_Oab__semigroup__mult(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Ocomm__monoid__mult,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__1(T_1)
% 42.44/42.58 => class_Groups_Ocomm__monoid__mult(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oab__semigroup__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Groups_Ocomm__monoid__add(T_1)
% 42.44/42.58 => class_Groups_Oab__semigroup__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oordered__semiring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Oordered__semiring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Ono__zero__divisors,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Oidom(T_1)
% 42.44/42.58 => class_Rings_Ono__zero__divisors(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Ocomm__monoid__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Groups_Ocomm__monoid__add(T_1)
% 42.44/42.58 => class_Groups_Ocomm__monoid__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__ring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__ring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Olinordered__idom,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Olinordered__idom(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Ocomm__semiring__1,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__1(T_1)
% 42.44/42.58 => class_Rings_Ocomm__semiring__1(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Ocomm__semiring__0,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__0(T_1)
% 42.44/42.58 => class_Rings_Ocomm__semiring__0(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Divides_Osemiring__div,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Fields_Ofield(T_1)
% 42.44/42.58 => class_Divides_Osemiring__div(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Ocomm__semiring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__0(T_1)
% 42.44/42.58 => class_Rings_Ocomm__semiring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oab__group__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Groups_Oab__group__add(T_1)
% 42.44/42.58 => class_Groups_Oab__group__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Ozero__neq__one,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__1(T_1)
% 42.44/42.58 => class_Rings_Ozero__neq__one(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oordered__ring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Rings_Oordered__ring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Orderings_Opreorder,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Orderings_Opreorder(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Orderings_Olinorder,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Orderings_Olinorder(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Omonoid__mult,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__1(T_1)
% 42.44/42.58 => class_Groups_Omonoid__mult(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Ocomm__ring__1,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__ring__1(T_1)
% 42.44/42.58 => class_Rings_Ocomm__ring__1(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Omonoid__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Groups_Ocomm__monoid__add(T_1)
% 42.44/42.58 => class_Groups_Omonoid__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Osemiring__0,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__0(T_1)
% 42.44/42.58 => class_Rings_Osemiring__0(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Ogroup__add,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Groups_Oab__group__add(T_1)
% 42.44/42.58 => class_Groups_Ogroup__add(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Divides_Oring__div,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Fields_Ofield(T_1)
% 42.44/42.58 => class_Divides_Oring__div(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Omult__zero,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__0(T_1)
% 42.44/42.58 => class_Rings_Omult__zero(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Ocomm__ring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__ring(T_1)
% 42.44/42.58 => class_Rings_Ocomm__ring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Orderings_Oorder,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Orderings_Oorder(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Int_Oring__char__0,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Int_Oring__char__0(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Osemiring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__0(T_1)
% 42.44/42.58 => class_Rings_Osemiring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Orderings_Oord,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Olinordered__idom(T_1)
% 42.44/42.58 => class_Orderings_Oord(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oring__1,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__ring__1(T_1)
% 42.44/42.58 => class_Rings_Oring__1(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Power_Opower,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__1(T_1)
% 42.44/42.58 => class_Power_Opower(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Ozero,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Groups_Ozero(T_1)
% 42.44/42.58 => class_Groups_Ozero(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oring,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__ring(T_1)
% 42.44/42.58 => class_Rings_Oring(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Rings_Oidom,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Oidom(T_1)
% 42.44/42.58 => class_Rings_Oidom(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 fof(arity_Polynomial__Opoly__Groups_Oone,axiom,
% 42.44/42.58 ! [T_1] :
% 42.44/42.58 ( class_Rings_Ocomm__semiring__1(T_1)
% 42.44/42.58 => class_Groups_Oone(tc_Polynomial_Opoly(T_1)) ) ).
% 42.44/42.58
% 42.44/42.58 %----Conjectures (1)
% 42.44/42.58 fof(conj_0,conjecture,
% 42.44/42.58 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,hAPP(hAPP(c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal),c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,v_w____,v_z))),c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,hAPP(c_Polynomial_Opoly(tc_Complex_Ocomplex,v_cs____),c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,v_w____,v_z)))),v_e) ).
% 42.44/42.58
% 42.44/42.58 %------------------------------------------------------------------------------
% 42.44/42.58 %-------------------------------------------
% 42.44/42.58 % Proof found
% 42.44/42.58 % SZS status Theorem for theBenchmark
% 42.44/42.58 % SZS output start Proof
% 42.44/42.58 %ClaNum:1972(EqnAxiom:253)
% 42.44/42.58 %VarNum:10476(SingletonVarNum:3540)
% 42.44/42.58 %MaxLitNum:7
% 42.44/42.58 %MaxfuncDepth:6
% 42.44/42.58 %SharedTerms:318
% 42.44/42.58 %goalClause: 642
% 42.44/42.58 %singleGoalClaCount:1
% 42.44/42.58 [254]P1(a1)
% 42.44/42.58 [255]P1(a2)
% 42.44/42.58 [256]P38(a1)
% 42.44/42.58 [257]P38(a2)
% 42.44/42.58 [258]P40(a1)
% 42.44/42.58 [259]P40(a2)
% 42.44/42.58 [260]P40(a83)
% 42.44/42.58 [261]P43(a1)
% 42.44/42.58 [262]P43(a2)
% 42.44/42.58 [263]P43(a85)
% 42.44/42.58 [264]P43(a83)
% 42.44/42.58 [265]P41(a1)
% 42.44/42.58 [266]P41(a2)
% 42.44/42.58 [267]P2(a1)
% 42.44/42.58 [268]P2(a2)
% 42.44/42.58 [269]P2(a83)
% 42.44/42.58 [270]P46(a1)
% 42.44/42.58 [271]P46(a2)
% 42.44/42.58 [272]P46(a83)
% 42.44/42.58 [273]P50(a1)
% 42.44/42.58 [274]P50(a85)
% 42.44/42.58 [275]P50(a83)
% 42.44/42.58 [276]P3(a1)
% 42.44/42.58 [277]P3(a2)
% 42.44/42.58 [278]P3(a85)
% 42.44/42.58 [279]P3(a83)
% 42.44/42.58 [280]P47(a1)
% 42.44/42.58 [281]P47(a2)
% 42.44/42.58 [282]P42(a1)
% 42.44/42.58 [283]P42(a2)
% 42.44/42.58 [284]P48(a1)
% 42.44/42.58 [285]P48(a2)
% 42.44/42.58 [286]P51(a1)
% 42.44/42.58 [287]P51(a85)
% 42.44/42.58 [288]P51(a83)
% 42.44/42.58 [289]P4(a1)
% 42.44/42.58 [290]P4(a2)
% 42.44/42.58 [291]P39(a1)
% 42.44/42.58 [292]P39(a2)
% 42.44/42.58 [293]P44(a1)
% 42.44/42.58 [294]P44(a2)
% 42.44/42.58 [295]P44(a85)
% 42.44/42.58 [296]P44(a83)
% 42.44/42.58 [297]P59(a1)
% 42.44/42.58 [298]P59(a2)
% 42.44/42.58 [299]P59(a85)
% 42.44/42.58 [300]P59(a83)
% 42.44/42.58 [301]P70(a1)
% 42.44/42.58 [302]P70(a2)
% 42.44/42.58 [303]P70(a85)
% 42.44/42.58 [304]P70(a83)
% 42.44/42.58 [305]P49(a1)
% 42.44/42.58 [306]P49(a2)
% 42.44/42.58 [307]P49(a85)
% 42.44/42.58 [308]P49(a83)
% 42.44/42.58 [309]P12(a1)
% 42.44/42.58 [310]P12(a2)
% 42.44/42.58 [311]P12(a83)
% 42.44/42.58 [312]P60(a1)
% 42.44/42.58 [313]P60(a2)
% 42.44/42.58 [314]P60(a83)
% 42.44/42.58 [315]P56(a1)
% 42.44/42.58 [316]P56(a83)
% 42.44/42.58 [317]P61(a1)
% 42.44/42.58 [318]P61(a2)
% 42.44/42.58 [319]P61(a83)
% 42.44/42.58 [320]P58(a1)
% 42.44/42.58 [321]P58(a83)
% 42.44/42.58 [322]P62(a1)
% 42.44/42.58 [323]P62(a83)
% 42.44/42.58 [324]P52(a1)
% 42.44/42.58 [325]P52(a83)
% 42.44/42.58 [326]P63(a1)
% 42.44/42.58 [327]P63(a2)
% 42.44/42.58 [328]P63(a85)
% 42.44/42.58 [329]P63(a83)
% 42.44/42.58 [330]P68(a1)
% 42.44/42.58 [331]P68(a2)
% 42.44/42.58 [332]P68(a83)
% 42.44/42.58 [333]P64(a1)
% 42.44/42.58 [334]P64(a2)
% 42.44/42.58 [335]P64(a85)
% 42.44/42.58 [336]P64(a83)
% 42.44/42.58 [337]P65(a1)
% 42.44/42.58 [338]P65(a85)
% 42.44/42.58 [339]P65(a83)
% 42.44/42.58 [340]P67(a1)
% 42.44/42.58 [341]P67(a85)
% 42.44/42.58 [342]P67(a83)
% 42.44/42.58 [343]P66(a1)
% 42.44/42.58 [344]P66(a85)
% 42.44/42.58 [345]P66(a83)
% 42.44/42.58 [346]P54(a1)
% 42.44/42.58 [347]P54(a83)
% 42.44/42.58 [348]P55(a1)
% 42.44/42.58 [349]P55(a83)
% 42.44/42.58 [350]P53(a1)
% 42.44/42.58 [351]P53(a85)
% 42.44/42.58 [352]P53(a83)
% 42.44/42.58 [353]P57(a1)
% 42.44/42.58 [354]P57(a85)
% 42.44/42.58 [355]P57(a83)
% 42.44/42.58 [356]P13(a1)
% 42.44/42.58 [357]P14(a1)
% 42.44/42.58 [358]P15(a1)
% 42.44/42.58 [359]P15(a2)
% 42.44/42.58 [360]P15(a85)
% 42.44/42.58 [361]P15(a83)
% 42.44/42.58 [362]P5(a1)
% 42.44/42.58 [363]P5(a2)
% 42.44/42.58 [364]P32(a1)
% 42.44/42.58 [365]P32(a2)
% 42.44/42.58 [366]P21(a1)
% 42.44/42.58 [367]P21(a85)
% 42.44/42.58 [368]P21(a83)
% 42.44/42.58 [369]P16(a1)
% 42.44/42.58 [370]P16(a2)
% 42.44/42.58 [371]P16(a85)
% 42.44/42.58 [372]P16(a83)
% 42.44/42.58 [373]P17(a1)
% 42.44/42.58 [374]P17(a2)
% 42.44/42.58 [375]P17(a85)
% 42.44/42.58 [376]P17(a83)
% 42.44/42.58 [377]P18(a1)
% 42.44/42.58 [378]P18(a2)
% 42.44/42.58 [379]P18(a85)
% 42.44/42.58 [380]P18(a83)
% 42.44/42.58 [381]P19(a1)
% 42.44/42.58 [382]P19(a2)
% 42.44/42.58 [383]P19(a85)
% 42.44/42.58 [384]P19(a83)
% 42.44/42.58 [385]P22(a1)
% 42.44/42.58 [386]P22(a2)
% 42.44/42.58 [387]P22(a85)
% 42.44/42.58 [388]P22(a83)
% 42.44/42.58 [389]P23(a1)
% 42.44/42.58 [390]P23(a2)
% 42.44/42.58 [391]P23(a85)
% 42.44/42.58 [392]P23(a83)
% 42.44/42.58 [393]P24(a1)
% 42.44/42.58 [394]P24(a83)
% 42.44/42.58 [395]P28(a1)
% 42.44/42.58 [396]P28(a85)
% 42.44/42.58 [397]P28(a83)
% 42.44/42.58 [398]P29(a1)
% 42.44/42.58 [399]P29(a85)
% 42.44/42.58 [400]P29(a83)
% 42.44/42.58 [401]P31(a1)
% 42.44/42.58 [402]P31(a85)
% 42.44/42.58 [403]P31(a83)
% 42.44/42.58 [404]P25(a1)
% 42.44/42.58 [405]P25(a2)
% 42.44/42.58 [406]P25(a83)
% 42.44/42.58 [407]P30(a1)
% 42.44/42.58 [408]P30(a83)
% 42.44/42.58 [409]P26(a1)
% 42.44/42.58 [410]P26(a2)
% 42.44/42.58 [411]P26(a85)
% 42.44/42.58 [412]P26(a83)
% 42.44/42.58 [413]P27(a1)
% 42.44/42.58 [414]P27(a2)
% 42.44/42.58 [415]P27(a85)
% 42.44/42.58 [416]P27(a83)
% 42.44/42.58 [417]P72(a1)
% 42.44/42.58 [418]P72(a2)
% 42.44/42.58 [419]P72(a85)
% 42.44/42.58 [420]P72(a83)
% 42.44/42.58 [421]P33(a1)
% 42.44/42.58 [422]P33(a85)
% 42.44/42.58 [423]P33(a83)
% 42.44/42.58 [424]P33(a84)
% 42.44/42.58 [425]P34(a1)
% 42.44/42.58 [426]P34(a85)
% 42.44/42.58 [427]P34(a83)
% 42.44/42.58 [428]P35(a1)
% 42.44/42.58 [429]P35(a85)
% 42.44/42.58 [430]P35(a83)
% 42.44/42.58 [431]P35(a84)
% 42.44/42.58 [432]P36(a1)
% 42.44/42.58 [433]P36(a85)
% 42.44/42.58 [434]P36(a83)
% 42.44/42.58 [435]P36(a84)
% 42.44/42.58 [436]P37(a1)
% 42.44/42.58 [437]P37(a2)
% 42.44/42.58 [438]P37(a85)
% 42.44/42.58 [439]P37(a83)
% 42.44/42.58 [440]P69(a1)
% 42.44/42.58 [441]P69(a2)
% 42.44/42.58 [442]P69(a83)
% 42.44/42.58 [443]P6(a85)
% 42.44/42.58 [444]P6(a83)
% 42.44/42.58 [445]P71(a1)
% 42.44/42.58 [446]P71(a2)
% 42.44/42.58 [447]P71(a85)
% 42.44/42.58 [448]P71(a83)
% 42.44/42.58 [449]P45(a1)
% 42.44/42.58 [450]P45(a2)
% 42.44/42.58 [451]P45(a83)
% 42.44/42.58 [452]P7(a83)
% 42.44/42.58 [453]P20(a1)
% 42.44/42.58 [454]P20(a2)
% 42.44/42.58 [455]P20(a85)
% 42.44/42.58 [456]P20(a83)
% 42.44/42.58 [619]~E(a95,a96)
% 42.44/42.58 [466]E(f15(a2,a87),f15(a2,a88))
% 42.44/42.58 [467]E(f15(a2,a28),f15(a2,a88))
% 42.44/42.58 [479]P9(a1,a89,f5(a1))
% 42.44/42.58 [480]P9(a1,a90,f5(a1))
% 42.44/42.58 [481]P9(a1,a31,f5(a1))
% 42.44/42.58 [482]P9(a1,a73,f5(a1))
% 42.44/42.58 [483]P9(a1,f3(a1),a93)
% 42.44/42.58 [484]P9(a1,f3(a1),a89)
% 42.44/42.58 [485]P9(a1,f3(a1),a94)
% 42.44/42.58 [486]P9(a1,f3(a1),a90)
% 42.44/42.58 [487]P9(a1,f3(a1),a32)
% 42.44/42.58 [488]P9(a1,f3(a1),a52)
% 42.44/42.58 [489]P9(a1,f3(a1),a31)
% 42.44/42.58 [490]P9(a1,f3(a1),a73)
% 42.44/42.58 [491]P9(a1,f3(a1),a29)
% 42.44/42.58 [492]P8(a1,f3(a1),a89)
% 42.44/42.58 [508]P9(a1,f3(a1),f5(a1))
% 42.44/42.58 [509]P9(a83,f3(a83),f5(a83))
% 42.44/42.58 [511]P8(a83,f3(a83),f5(a83))
% 42.44/42.58 [529]P9(a1,a89,f26(a1,a93,a94))
% 42.44/42.58 [530]P9(a1,a90,f26(a1,a93,a94))
% 42.44/42.58 [531]P9(a1,a31,f26(a1,a93,a94))
% 42.44/42.58 [532]P9(a1,a73,f26(a1,a93,a94))
% 42.44/42.58 [533]P9(a1,f3(a1),f26(a1,a93,a94))
% 42.44/42.58 [620]~E(f3(a2),a7)
% 42.44/42.58 [621]~E(f5(a2),a7)
% 42.44/42.58 [622]~E(f5(a1),f3(a1))
% 42.44/42.58 [623]~E(f5(a83),f3(a83))
% 42.44/42.58 [457]E(f4(f3(a2)),f5(a2))
% 42.44/42.58 [458]E(f14(f3(a1)),f3(a85))
% 42.44/42.58 [459]E(f14(f5(a1)),f5(a85))
% 42.44/42.58 [460]E(f23(f3(a1)),f3(a85))
% 42.44/42.58 [461]E(f23(f5(a1)),f5(a85))
% 42.44/42.58 [462]E(f24(f5(a1)),f3(a1))
% 42.44/42.58 [463]E(f25(a85,f3(a85)),f3(a1))
% 42.44/42.58 [464]E(f25(a85,f5(a85)),f5(a1))
% 42.44/42.58 [561]P9(a1,f27(a2,f8(a2,a96,a95)),a89)
% 42.44/42.58 [562]P8(a1,f27(a2,f8(a2,a96,a95)),a89)
% 42.44/42.58 [563]P8(a1,f27(a2,f8(a2,a96,a95)),f5(a1))
% 42.44/42.58 [524]E(f25(a85,f13(a85,f3(a85),f5(a85))),f5(a1))
% 42.44/42.58 [525]P9(a1,f30(f30(f12(a1),a89),a94),a93)
% 42.44/42.58 [526]P9(a1,f30(f30(f12(a1),a90),a94),a93)
% 42.44/42.58 [527]P9(a1,f3(a1),f30(f30(f12(a1),a90),a94))
% 42.44/42.58 [617]P8(a1,f30(f30(f12(a1),f27(a2,f8(a2,a96,a95))),f27(a2,f30(f17(a2,a91),f8(a2,a96,a95)))),f30(f30(f12(a1),a89),a94))
% 42.44/42.58 [642]~P9(a1,f30(f30(f12(a1),f27(a2,f8(a2,a96,a95))),f27(a2,f30(f17(a2,a91),f8(a2,a96,a95)))),a93)
% 42.44/42.58 [473]P8(a1,x4731,x4731)
% 42.44/42.58 [474]P8(a85,x4741,x4741)
% 42.44/42.58 [475]P8(a83,x4751,x4751)
% 42.44/42.58 [625]~P9(a85,x6251,x6251)
% 42.44/42.58 [494]E(f8(a85,x4941,x4941),f3(a85))
% 42.44/42.58 [495]E(f9(a83,x4951,x4951),f3(a83))
% 42.44/42.58 [497]P8(a85,f3(a85),x4971)
% 42.44/42.58 [515]P8(a1,f3(a1),f25(a85,x5151))
% 42.44/42.58 [628]~P9(a85,x6281,f3(a85))
% 42.44/42.58 [637]~P9(a1,f25(a85,x6371),f3(a1))
% 42.44/42.58 [465]E(f6(f3(a1),x4651),f3(a2))
% 42.44/42.58 [468]E(f14(f25(a85,x4681)),x4681)
% 42.44/42.58 [469]E(f23(f25(a85,x4691)),x4691)
% 42.44/42.58 [470]E(f30(f30(f12(a85),x4701),f5(a85)),x4701)
% 42.44/42.58 [471]E(f30(f30(f12(a83),x4711),f5(a83)),x4711)
% 42.44/42.58 [472]E(f30(f30(f12(a85),x4721),f3(a85)),f3(a85))
% 42.44/42.58 [498]E(f8(a85,x4981,f3(a85)),x4981)
% 42.44/42.58 [499]E(f13(a85,x4991,f3(a85)),x4991)
% 42.44/42.58 [500]E(f13(a83,x5001,f3(a83)),x5001)
% 42.44/42.58 [501]E(f9(a83,x5011,f3(a83)),x5011)
% 42.44/42.58 [502]E(f13(a85,f3(a85),x5021),x5021)
% 42.44/42.58 [503]E(f13(a83,f3(a83),x5031),x5031)
% 42.44/42.58 [504]E(f10(a83,x5041,f3(a83)),f3(a83))
% 42.44/42.58 [505]E(f8(a85,f3(a85),x5051),f3(a85))
% 42.44/42.58 [506]E(f10(a83,f3(a83),x5061),f3(a83))
% 42.44/42.58 [507]E(f9(a83,f3(a83),x5071),f3(a83))
% 42.44/42.58 [517]P8(a1,x5171,f25(a85,f14(x5171)))
% 42.44/42.58 [543]P9(a85,x5431,f13(a85,x5431,f5(a85)))
% 42.44/42.58 [544]P9(a85,f3(a85),f13(a85,x5441,f5(a85)))
% 42.44/42.58 [546]E(f30(f17(a2,a88),f13(a2,a95,x5461)),f30(f17(a2,a87),x5461))
% 42.44/42.58 [547]E(f30(f17(a2,a88),f13(a2,a95,x5471)),f30(f17(a2,a28),x5471))
% 42.44/42.58 [548]E(f30(f17(a2,a87),f8(a2,x5481,a95)),f30(f17(a2,a88),x5481))
% 42.44/42.58 [554]P9(a1,f8(a1,x5541,f5(a1)),f25(a85,f23(x5541)))
% 42.44/42.58 [558]P9(a1,x5581,f13(a1,f25(a85,f23(x5581)),f5(a1)))
% 42.44/42.58 [630]~E(f13(a85,x6301,f5(a85)),x6301)
% 42.44/42.58 [636]~E(f13(a85,x6361,f5(a85)),f3(a85))
% 42.44/42.58 [640]~P8(a85,f13(a85,x6401,f5(a85)),x6401)
% 42.44/42.58 [476]E(f30(f30(f12(a1),f5(a1)),x4761),x4761)
% 42.44/42.58 [477]E(f30(f30(f12(a85),f5(a85)),x4771),x4771)
% 42.44/42.58 [478]E(f30(f30(f12(a83),f5(a83)),x4781),x4781)
% 42.44/42.58 [493]E(f30(f30(f12(a85),f3(a85)),x4931),f3(a85))
% 42.44/42.58 [528]P8(a85,x5281,f30(f30(f12(a85),x5281),x5281))
% 42.44/42.58 [549]E(f10(a85,x5491,f13(a85,f3(a85),f5(a85))),x5491)
% 42.44/42.58 [550]E(f9(a85,x5501,f13(a85,f3(a85),f5(a85))),f3(a85))
% 42.44/42.58 [555]E(f13(a1,f25(a85,x5551),f5(a1)),f25(a85,f13(a85,x5551,f5(a85))))
% 42.44/42.58 [565]P9(a1,f3(a1),f25(a85,f13(a85,x5651,f5(a85))))
% 42.44/42.58 [641]~E(f13(a83,f13(a83,f5(a83),x6411),x6411),f3(a83))
% 42.44/42.58 [578]P8(a85,x5781,f30(f30(f12(a85),x5781),f30(f30(f12(a85),x5781),x5781)))
% 42.44/42.58 [584]E(f30(f30(f20(a85),f13(a85,f3(a85),f5(a85))),x5841),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [516]P9(a1,f3(a1),f33(x5161,x5162))
% 42.44/42.58 [521]E(f13(a85,x5211,x5212),f13(a85,x5212,x5211))
% 42.44/42.58 [522]E(f13(a83,x5221,x5222),f13(a83,x5222,x5221))
% 42.44/42.58 [534]P8(a85,x5341,f13(a85,x5342,x5341))
% 42.44/42.58 [535]P8(a85,x5351,f13(a85,x5351,x5352))
% 42.44/42.58 [536]P8(a85,f8(a85,x5361,x5362),x5361)
% 42.44/42.58 [537]P8(a85,f10(a85,x5371,x5372),x5371)
% 42.44/42.58 [538]P8(a85,f9(a85,x5381,x5382),x5381)
% 42.44/42.58 [638]~P9(a85,f13(a85,x6381,x6382),x6382)
% 42.44/42.58 [639]~P9(a85,f13(a85,x6391,x6392),x6391)
% 42.44/42.58 [539]E(f8(a85,f13(a85,x5391,x5392),x5392),x5391)
% 42.44/42.58 [540]E(f8(a85,f13(a85,x5401,x5402),x5401),x5402)
% 42.44/42.58 [541]E(f8(a85,x5411,f13(a85,x5411,x5412)),f3(a85))
% 42.44/42.58 [542]E(f10(a83,f9(a83,x5421,x5422),x5422),f3(a83))
% 42.44/42.58 [551]E(f30(f30(f12(a2),f4(x5511)),f4(x5512)),f4(f13(a2,x5511,x5512)))
% 42.44/42.58 [556]E(f13(a1,f25(a85,x5561),f25(a85,x5562)),f25(a85,f13(a85,x5561,x5562)))
% 42.44/42.58 [560]P9(a85,f8(a85,x5601,x5602),f13(a85,x5601,f5(a85)))
% 42.44/42.58 [589]P9(a85,x5891,f13(a85,f13(a85,x5892,x5891),f5(a85)))
% 42.44/42.58 [590]P9(a85,x5901,f13(a85,f13(a85,x5901,x5902),f5(a85)))
% 42.44/42.58 [599]P8(a1,f25(a85,f10(a85,x5991,x5992)),f26(a1,f25(a85,x5991),f25(a85,x5992)))
% 42.44/42.58 [609]P8(a1,f27(a2,x6091),f13(a1,f27(a2,f13(a2,x6091,x6092)),f27(a2,x6092)))
% 42.44/42.58 [610]P8(a1,f8(a1,f27(a2,f13(a2,x6101,x6102)),f27(a2,x6101)),f27(a2,x6102))
% 42.44/42.58 [518]E(f30(f30(f12(a1),x5181),x5182),f30(f30(f12(a1),x5182),x5181))
% 42.44/42.58 [519]E(f30(f30(f12(a85),x5191),x5192),f30(f30(f12(a85),x5192),x5191))
% 42.44/42.58 [520]E(f30(f30(f12(a83),x5201),x5202),f30(f30(f12(a83),x5202),x5201))
% 42.44/42.58 [577]E(f13(a85,f13(a85,x5771,f5(a85)),x5772),f13(a85,f13(a85,x5771,x5772),f5(a85)))
% 42.44/42.58 [579]E(f8(a85,f8(a85,x5791,f5(a85)),x5792),f8(a85,x5791,f13(a85,x5792,f5(a85))))
% 42.44/42.58 [580]E(f13(a85,f13(a85,x5801,f5(a85)),x5802),f13(a85,x5801,f13(a85,x5802,f5(a85))))
% 42.44/42.58 [607]E(f9(a85,f13(a85,f9(a85,x6071,x6072),f5(a85)),x6072),f9(a85,f13(a85,x6071,f5(a85)),x6072))
% 42.44/42.58 [613]P8(a1,f3(a1),f8(a1,f26(a1,f25(a85,x6131),f25(a85,x6132)),f25(a85,f10(a85,x6131,x6132))))
% 42.44/42.58 [614]P8(a1,f8(a1,f26(a1,f25(a85,x6141),f25(a85,x6142)),f25(a85,f10(a85,x6141,x6142))),f5(a1))
% 42.44/42.58 [553]E(f30(f30(f20(a1),f25(a85,x5531)),x5532),f25(a85,f30(f30(f20(a85),x5531),x5532)))
% 42.44/42.58 [557]E(f30(f30(f12(a1),f25(a85,x5571)),f25(a85,x5572)),f25(a85,f30(f30(f12(a85),x5571),x5572)))
% 42.44/42.58 [564]E(f26(a1,f30(f30(f12(a1),x5641),x5642),f30(f30(f12(a1),x5641),x5641)),f26(a1,x5642,x5641))
% 42.44/42.58 [566]E(f30(f30(f12(a85),x5661),f13(a85,x5662,f5(a85))),f13(a85,x5661,f30(f30(f12(a85),x5661),x5662)))
% 42.44/42.58 [597]E(f30(f30(f12(a85),f13(a85,x5971,f5(a85))),x5972),f13(a85,x5972,f30(f30(f12(a85),x5971),x5972)))
% 42.44/42.58 [568]E(f13(a85,x5681,f13(a85,x5682,x5683)),f13(a85,x5682,f13(a85,x5681,x5683)))
% 42.44/42.58 [569]E(f13(a83,x5691,f13(a83,x5692,x5693)),f13(a83,x5692,f13(a83,x5691,x5693)))
% 42.44/42.58 [570]E(f8(a85,f8(a85,x5701,x5702),x5703),f8(a85,x5701,f13(a85,x5702,x5703)))
% 42.44/42.58 [571]E(f13(a85,f13(a85,x5711,x5712),x5713),f13(a85,x5711,f13(a85,x5712,x5713)))
% 42.44/42.58 [572]E(f13(a83,f13(a83,x5721,x5722),x5723),f13(a83,x5721,f13(a83,x5722,x5723)))
% 42.44/42.58 [573]E(f8(a85,f8(a85,x5731,x5732),x5733),f8(a85,f8(a85,x5731,x5733),x5732))
% 42.44/42.58 [574]E(f8(a85,f13(a85,x5741,x5742),f13(a85,x5743,x5742)),f8(a85,x5741,x5743))
% 42.44/42.58 [575]E(f8(a85,f13(a85,x5751,x5752),f13(a85,x5751,x5753)),f8(a85,x5752,x5753))
% 42.44/42.58 [605]E(f9(a83,f8(a83,x6051,f9(a83,x6052,x6053)),x6053),f9(a83,f8(a83,x6051,x6052),x6053))
% 42.44/42.58 [606]E(f9(a83,f8(a83,f9(a83,x6061,x6062),x6063),x6062),f9(a83,f8(a83,x6061,x6063),x6062))
% 42.44/42.58 [608]E(f8(a85,f8(a85,f13(a85,x6081,f5(a85)),x6082),f13(a85,x6083,f5(a85))),f8(a85,f8(a85,x6081,x6082),x6083))
% 42.44/42.58 [567]E(f10(a85,x5671,f30(f30(f12(a85),x5672),x5673)),f10(a85,f10(a85,x5671,x5672),x5673))
% 42.44/42.58 [591]E(f8(a85,f30(f30(f12(a85),x5911),x5912),f30(f30(f12(a85),x5911),x5913)),f30(f30(f12(a85),x5911),f8(a85,x5912,x5913)))
% 42.44/42.58 [592]E(f13(a85,f30(f30(f12(a85),x5921),x5922),f30(f30(f12(a85),x5921),x5923)),f30(f30(f12(a85),x5921),f13(a85,x5922,x5923)))
% 42.44/42.58 [593]E(f8(a83,f30(f30(f12(a83),x5931),x5932),f30(f30(f12(a83),x5931),x5933)),f30(f30(f12(a83),x5931),f8(a83,x5932,x5933)))
% 42.44/42.58 [594]E(f13(a83,f30(f30(f12(a83),x5941),x5942),f30(f30(f12(a83),x5941),x5943)),f30(f30(f12(a83),x5941),f13(a83,x5942,x5943)))
% 42.44/42.58 [595]E(f6(f30(f30(f20(a1),x5951),x5952),f30(f30(f12(a1),f25(a85,x5952)),x5953)),f30(f30(f20(a2),f6(x5951,x5953)),x5952))
% 42.44/42.58 [598]E(f30(f30(f12(a83),f30(f30(f20(a83),x5981),x5982)),f30(f30(f20(a83),x5981),x5983)),f30(f30(f20(a83),x5981),f13(a85,x5982,x5983)))
% 42.44/42.58 [600]E(f13(a1,f30(f30(f12(a1),x6001),x6002),f30(f30(f12(a1),x6003),x6002)),f30(f30(f12(a1),f13(a1,x6001,x6003)),x6002))
% 42.44/42.58 [601]E(f8(a85,f30(f30(f12(a85),x6011),x6012),f30(f30(f12(a85),x6013),x6012)),f30(f30(f12(a85),f8(a85,x6011,x6013)),x6012))
% 42.44/42.58 [602]E(f13(a85,f30(f30(f12(a85),x6021),x6022),f30(f30(f12(a85),x6023),x6022)),f30(f30(f12(a85),f13(a85,x6021,x6023)),x6022))
% 42.44/42.58 [603]E(f8(a83,f30(f30(f12(a83),x6031),x6032),f30(f30(f12(a83),x6033),x6032)),f30(f30(f12(a83),f8(a83,x6031,x6033)),x6032))
% 42.44/42.58 [604]E(f13(a83,f30(f30(f12(a83),x6041),x6042),f30(f30(f12(a83),x6043),x6042)),f30(f30(f12(a83),f13(a83,x6041,x6043)),x6042))
% 42.44/42.58 [615]E(f13(a85,f13(a85,f10(a85,x6151,x6152),f10(a85,x6153,x6152)),f10(a85,f13(a85,f9(a85,x6151,x6152),f9(a85,x6153,x6152)),x6152)),f10(a85,f13(a85,x6151,x6153),x6152))
% 42.44/42.58 [616]E(f13(a83,f13(a83,f10(a83,x6161,x6162),f10(a83,x6163,x6162)),f10(a83,f13(a83,f9(a83,x6161,x6162),f9(a83,x6163,x6162)),x6162)),f10(a83,f13(a83,x6161,x6163),x6162))
% 42.44/42.58 [585]E(f30(f30(f12(a1),f30(f30(f12(a1),x5851),x5852)),x5853),f30(f30(f12(a1),x5851),f30(f30(f12(a1),x5852),x5853)))
% 42.44/42.58 [586]E(f30(f30(f12(a85),f30(f30(f12(a85),x5861),x5862)),x5863),f30(f30(f12(a85),x5861),f30(f30(f12(a85),x5862),x5863)))
% 42.44/42.58 [587]E(f30(f30(f12(a83),f30(f30(f12(a83),x5871),x5872)),x5873),f30(f30(f12(a83),x5871),f30(f30(f12(a83),x5872),x5873)))
% 42.44/42.58 [588]E(f30(f30(f20(a83),f30(f30(f20(a83),x5881),x5882)),x5883),f30(f30(f20(a83),x5881),f30(f30(f12(a85),x5882),x5883)))
% 42.44/42.58 [596]E(f9(a85,f13(a85,f30(f30(f12(a85),x5961),x5962),x5963),x5962),f9(a85,x5963,x5962))
% 42.44/42.58 [618]E(f8(a1,f30(x6181,x6182),f30(f30(f12(a1),f26(a1,f8(a1,f30(x6181,x6183),f30(x6181,x6182)),f8(a1,x6183,x6182))),x6182)),f8(a1,f30(x6181,x6183),f30(f30(f12(a1),f26(a1,f8(a1,f30(x6181,x6183),f30(x6181,x6182)),f8(a1,x6183,x6182))),x6183)))
% 42.44/42.58 [559]E(f30(f30(f21(x5591,x5592,x5593),x5594),f3(a85)),x5592)
% 42.44/42.58 [582]E(f6(f26(a1,x5821,x5822),f8(a1,x5823,x5824)),f26(a2,f6(x5821,x5823),f6(x5822,x5824)))
% 42.44/42.58 [583]E(f6(f30(f30(f12(a1),x5831),x5832),f13(a1,x5833,x5834)),f30(f30(f12(a2),f6(x5831,x5833)),f6(x5832,x5834)))
% 42.44/42.58 [612]E(f13(a85,f30(f30(f12(a85),x6121),x6122),f13(a85,f30(f30(f12(a85),x6123),x6122),x6124)),f13(a85,f30(f30(f12(a85),f13(a85,x6121,x6123)),x6122),x6124))
% 42.44/42.58 [611]E(f30(f30(f21(x6111,x6112,x6113),x6114),f13(a85,x6115,f5(a85))),f30(f30(x6113,x6114),f30(f30(f21(x6111,x6112,x6113),x6114),x6115)))
% 42.44/42.58 [643]~P40(x6431)+P40(f86(x6431))
% 42.44/42.58 [644]~P43(x6441)+P43(f86(x6441))
% 42.44/42.58 [645]~P52(x6451)+P2(f86(x6451))
% 42.44/42.58 [646]~P46(x6461)+P46(f86(x6461))
% 42.44/42.58 [647]~P52(x6471)+P50(f86(x6471))
% 42.44/42.58 [648]~P3(x6481)+P3(f86(x6481))
% 42.44/42.58 [649]~P52(x6491)+P51(f86(x6491))
% 42.44/42.58 [650]~P43(x6501)+P44(f86(x6501))
% 42.44/42.58 [651]~P43(x6511)+P59(f86(x6511))
% 42.44/42.58 [652]~P49(x6521)+P70(f86(x6521))
% 42.44/42.58 [653]~P49(x6531)+P49(f86(x6531))
% 42.44/42.58 [654]~P12(x6541)+P12(f86(x6541))
% 42.44/42.58 [655]~P45(x6551)+P60(f86(x6551))
% 42.44/42.58 [656]~P52(x6561)+P56(f86(x6561))
% 42.44/42.58 [657]~P40(x6571)+P61(f86(x6571))
% 42.44/42.58 [658]~P52(x6581)+P58(f86(x6581))
% 42.44/42.58 [659]~P52(x6591)+P62(f86(x6591))
% 42.44/42.58 [660]~P52(x6601)+P52(f86(x6601))
% 42.44/42.58 [661]~P43(x6611)+P63(f86(x6611))
% 42.44/42.58 [662]~P46(x6621)+P68(f86(x6621))
% 42.44/42.58 [663]~P46(x6631)+P64(f86(x6631))
% 42.44/42.58 [664]~P52(x6641)+P65(f86(x6641))
% 42.44/42.58 [665]~P52(x6651)+P67(f86(x6651))
% 42.44/42.58 [666]~P52(x6661)+P66(f86(x6661))
% 42.44/42.58 [667]~P52(x6671)+P54(f86(x6671))
% 42.44/42.58 [668]~P52(x6681)+P55(f86(x6681))
% 42.44/42.58 [669]~P52(x6691)+P53(f86(x6691))
% 42.44/42.58 [670]~P52(x6701)+P57(f86(x6701))
% 42.44/42.58 [671]~P15(x6711)+P15(f86(x6711))
% 42.44/42.58 [672]~P52(x6721)+P21(f86(x6721))
% 42.44/42.58 [673]~P43(x6731)+P16(f86(x6731))
% 42.44/42.58 [674]~P15(x6741)+P17(f86(x6741))
% 42.44/42.58 [675]~P20(x6751)+P18(f86(x6751))
% 42.44/42.58 [676]~P20(x6761)+P19(f86(x6761))
% 42.44/42.58 [677]~P49(x6771)+P22(f86(x6771))
% 42.44/42.58 [678]~P15(x6781)+P23(f86(x6781))
% 42.44/42.58 [679]~P52(x6791)+P24(f86(x6791))
% 42.44/42.58 [680]~P52(x6801)+P28(f86(x6801))
% 42.44/42.58 [681]~P52(x6811)+P29(f86(x6811))
% 42.44/42.58 [682]~P52(x6821)+P31(f86(x6821))
% 42.44/42.58 [683]~P12(x6831)+P25(f86(x6831))
% 42.44/42.58 [684]~P52(x6841)+P30(f86(x6841))
% 42.44/42.58 [685]~P49(x6851)+P26(f86(x6851))
% 42.44/42.58 [686]~P49(x6861)+P27(f86(x6861))
% 42.44/42.58 [687]~P46(x6871)+P72(f86(x6871))
% 42.44/42.58 [688]~P52(x6881)+P33(f86(x6881))
% 42.44/42.58 [689]~P52(x6891)+P34(f86(x6891))
% 42.44/42.58 [690]~P52(x6901)+P35(f86(x6901))
% 42.44/42.58 [691]~P52(x6911)+P36(f86(x6911))
% 42.44/42.58 [692]~P49(x6921)+P37(f86(x6921))
% 42.44/42.58 [693]~P46(x6931)+P69(f86(x6931))
% 42.44/42.58 [694]~P5(x6941)+P6(f86(x6941))
% 42.44/42.58 [695]~P43(x6951)+P71(f86(x6951))
% 42.44/42.58 [696]~P45(x6961)+P45(f86(x6961))
% 42.44/42.58 [697]~P5(x6971)+P7(f86(x6971))
% 42.44/42.58 [698]~P20(x6981)+P20(f86(x6981))
% 42.44/42.58 [700]~P70(x7001)+~E(f5(x7001),f3(x7001))
% 42.44/42.58 [701]~E(x7011,f3(a85))+E(f25(a85,x7011),f3(a1))
% 42.44/42.58 [702]E(x7021,f3(a85))+~E(f25(a85,x7021),f3(a1))
% 42.44/42.58 [724]E(x7241,f3(a83))+E(f10(a83,x7241,x7241),f5(a83))
% 42.44/42.58 [727]E(x7271,f3(a85))+P9(a85,f3(a85),x7271)
% 42.44/42.58 [762]~P1(x7621)+P9(a1,f3(a1),f34(x7621))
% 42.44/42.58 [763]~P1(x7631)+P8(a1,f3(a1),f39(x7631))
% 42.44/42.58 [785]~P51(x7851)+P9(x7851,f3(x7851),f5(x7851))
% 42.44/42.58 [786]~P51(x7861)+P8(x7861,f3(x7861),f5(x7861))
% 42.44/42.58 [805]~E(x8051,f3(a85))+P8(a1,f25(a85,x8051),f3(a1))
% 42.44/42.58 [833]E(x8331,f3(a85))+~P8(a85,x8331,f3(a85))
% 42.44/42.58 [837]E(f14(x8371),f3(a85))+~P8(a1,x8371,f3(a1))
% 42.44/42.58 [838]E(f23(x8381),f3(a85))+~P8(a1,x8381,f3(a1))
% 42.44/42.58 [877]~P51(x8771)+~P9(x8771,f5(x8771),f3(x8771))
% 42.44/42.58 [878]~P51(x8781)+~P8(x8781,f5(x8781),f3(x8781))
% 42.44/42.58 [901]E(x9011,f3(a85))+~P8(a1,f25(a85,x9011),f3(a1))
% 42.44/42.58 [931]~P8(a83,f5(a83),x9311)+P9(a83,f3(a83),x9311)
% 42.44/42.58 [932]~P9(a83,f3(a83),x9321)+P8(a83,f5(a83),x9321)
% 42.44/42.58 [934]P9(a1,f24(x9341),x9341)+~P9(a1,f3(a1),x9341)
% 42.44/42.58 [959]~P8(a1,x9591,f5(a1))+P8(a85,f14(x9591),f5(a85))
% 42.44/42.58 [960]~P9(a1,f5(a1),x9601)+P9(a1,f3(a1),f24(x9601))
% 42.44/42.58 [961]~P8(a1,f5(a1),x9611)+P8(a1,f3(a1),f24(x9611))
% 42.44/42.58 [962]~P8(a1,f5(a1),x9621)+P8(a85,f5(a85),f23(x9621))
% 42.44/42.58 [976]~P8(a85,f14(x9761),f5(a85))+P8(a1,x9761,f5(a1))
% 42.44/42.58 [977]~P8(a85,f5(a85),f23(x9771))+P8(a1,f5(a1),x9771)
% 42.44/42.58 [987]~P9(a85,f3(a85),x9871)+P9(a1,f3(a1),f25(a85,x9871))
% 42.44/42.58 [1031]P9(a85,f3(a85),x10311)+~P9(a1,f3(a1),f25(a85,x10311))
% 42.44/42.58 [703]~P41(x7031)+E(f27(x7031,f3(x7031)),f3(a1))
% 42.44/42.58 [704]~P39(x7041)+E(f27(x7041,f5(x7041)),f5(a1))
% 42.44/42.58 [796]~P37(x7961)+E(f21(x7961,f5(x7961),f12(x7961)),f20(x7961))
% 42.44/42.58 [963]~P9(a85,f3(a85),x9631)+E(f13(a85,f53(x9631),f5(a85)),x9631)
% 42.44/42.58 [1006]~P8(a1,f3(a1),x10061)+P9(a1,x10061,f25(a85,f49(x10061)))
% 42.44/42.58 [1007]~P8(a1,f3(a1),x10071)+P8(a1,f25(a85,f23(x10071)),x10071)
% 42.44/42.58 [1008]~P8(a1,f3(a1),x10081)+P8(a1,f25(a85,f64(x10081)),x10081)
% 42.44/42.58 [1048]~P51(x10481)+P9(x10481,f3(x10481),f13(x10481,f5(x10481),f5(x10481)))
% 42.44/42.58 [1163]~P8(a83,f3(a83),x11631)+P9(a83,f3(a83),f13(a83,f5(a83),x11631))
% 42.44/42.58 [1165]~P9(a85,f3(a85),x11651)+E(f13(a85,f8(a85,x11651,f5(a85)),f5(a85)),x11651)
% 42.44/42.58 [1187]E(x11871,f3(a85))+~P9(a85,x11871,f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1591]~P9(a85,f3(a85),x15911)+E(f13(a85,f8(a85,x15911,f13(a85,f3(a85),f5(a85))),f5(a85)),x15911)
% 42.44/42.58 [713]~P3(x7131)+E(f15(x7131,f3(f86(x7131))),f3(a85))
% 42.44/42.58 [714]~P49(x7141)+E(f15(x7141,f5(f86(x7141))),f3(a85))
% 42.44/42.58 [942]E(x9421,f3(a1))+P9(a1,f3(a1),f30(f30(f12(a1),x9421),x9421))
% 42.44/42.58 [1102]~E(x11021,f3(a1))+~P9(a1,f3(a1),f30(f30(f12(a1),x11021),x11021))
% 42.44/42.58 [1178]~P8(a1,f3(a1),x11781)+E(f14(f13(a1,x11781,f5(a1))),f13(a85,f14(x11781),f5(a85)))
% 42.44/42.58 [1179]~P8(a1,f3(a1),x11791)+E(f23(f13(a1,x11791,f5(a1))),f13(a85,f23(x11791),f5(a85)))
% 42.44/42.58 [1289]~P8(a1,f27(a2,x12891),f5(a1))+P8(a1,f27(a2,f30(f17(a2,a91),x12891)),a94)
% 42.44/42.58 [1290]~P8(a1,f27(a2,x12901),f5(a1))+P8(a1,f27(a2,f30(f17(a2,a91),x12901)),a52)
% 42.44/42.58 [1291]~P8(a1,f27(a2,x12911),f5(a1))+P8(a1,f27(a2,f30(f17(a2,a91),x12911)),a29)
% 42.44/42.58 [1412]~P8(a1,f3(a1),x14121)+P8(a1,f24(f13(a1,f5(a1),x14121)),x14121)
% 42.44/42.58 [1486]~P8(a1,f3(a1),x14861)+P9(a1,x14861,f25(a85,f13(a85,f64(x14861),f5(a85))))
% 42.44/42.58 [1487]~P8(a1,f3(a1),x14871)+P8(a1,f25(a85,f8(a85,f49(x14871),f5(a85))),x14871)
% 42.44/42.58 [1588]~P9(a83,x15881,f3(a83))+P9(a83,f13(a83,f13(a83,f5(a83),x15881),x15881),f3(a83))
% 42.44/42.58 [1802]P9(a83,x18021,f3(a83))+~P9(a83,f13(a83,f13(a83,f5(a83),x18021),x18021),f3(a83))
% 42.44/42.58 [720]~E(x7201,x7202)+P8(a1,x7201,x7202)
% 42.44/42.58 [723]~E(x7231,x7232)+P8(a85,x7231,x7232)
% 42.44/42.58 [732]~P33(x7321)+P8(x7321,x7322,x7322)
% 42.44/42.58 [810]~E(x8101,x8102)+~P9(a1,x8101,x8102)
% 42.44/42.58 [815]~E(x8151,x8152)+~P9(a85,x8151,x8152)
% 42.44/42.58 [816]~E(x8161,x8162)+~P9(a83,x8161,x8162)
% 42.44/42.58 [834]~P9(x8341,x8342,x8342)+~P33(x8341)
% 42.44/42.58 [864]P8(a1,x8642,x8641)+P8(a1,x8641,x8642)
% 42.44/42.58 [865]P8(a85,x8652,x8651)+P8(a85,x8651,x8652)
% 42.44/42.58 [866]P8(a83,x8662,x8661)+P8(a83,x8661,x8662)
% 42.44/42.58 [908]~P9(a1,x9081,x9082)+P8(a1,x9081,x9082)
% 42.44/42.58 [913]~P9(a85,x9131,x9132)+P8(a85,x9131,x9132)
% 42.44/42.58 [914]~P9(a83,x9141,x9142)+P8(a83,x9141,x9142)
% 42.44/42.58 [706]~P33(x7062)+P33(f92(x7061,x7062))
% 42.44/42.58 [707]~P35(x7072)+P35(f92(x7071,x7072))
% 42.44/42.58 [708]~P36(x7082)+P36(f92(x7081,x7082))
% 42.44/42.58 [710]E(x7101,x7102)+~E(f25(a85,x7101),f25(a85,x7102))
% 42.44/42.58 [725]E(f13(a85,x7251,x7252),x7252)+~E(x7251,f3(a85))
% 42.44/42.58 [731]~E(x7312,f3(a83))+E(f10(a83,x7311,x7312),f3(a83))
% 42.44/42.58 [740]~P25(x7401)+E(f8(x7401,x7402,x7402),f3(x7401))
% 42.44/42.58 [741]~P6(x7411)+E(f9(x7411,x7412,x7412),f3(x7411))
% 42.44/42.58 [768]P8(a83,x7682,x7681)+E(f16(x7681,x7682),f3(a83))
% 42.44/42.58 [819]~E(f13(a85,x8192,x8191),x8192)+E(x8191,f3(a85))
% 42.44/42.58 [821]~P42(x8212)+P9(a1,f3(a1),f35(x8211,x8212))
% 42.44/42.58 [822]~P1(x8222)+P9(a1,f3(a1),f36(x8221,x8222))
% 42.44/42.58 [823]~P1(x8232)+P9(a1,f3(a1),f38(x8231,x8232))
% 42.44/42.58 [824]~P41(x8241)+P8(a1,f3(a1),f27(x8241,x8242))
% 42.44/42.58 [825]~P42(x8252)+P8(a1,f3(a1),f40(x8251,x8252))
% 42.44/42.58 [826]~P1(x8262)+P8(a1,f3(a1),f42(x8261,x8262))
% 42.44/42.58 [827]~P1(x8272)+P8(a1,f3(a1),f44(x8271,x8272))
% 42.44/42.58 [828]~P9(a85,x8282,x8281)+~E(x8281,f3(a85))
% 42.44/42.58 [831]E(x8311,f3(a85))+~E(f13(a85,x8312,x8311),f3(a85))
% 42.44/42.58 [832]E(x8321,f3(a85))+~E(f13(a85,x8321,x8322),f3(a85))
% 42.44/42.58 [906]~P41(x9061)+~P9(a1,f27(x9061,x9062),f3(a1))
% 42.44/42.58 [916]~P9(a85,x9161,x9162)+E(f9(a85,x9161,x9162),x9161)
% 42.44/42.58 [920]~P8(a85,x9201,x9202)+E(f8(a85,x9201,x9202),f3(a85))
% 42.44/42.58 [921]~P9(a85,x9211,x9212)+E(f10(a85,x9211,x9212),f3(a85))
% 42.44/42.58 [928]P8(a85,x9281,x9282)+~E(f8(a85,x9281,x9282),f3(a85))
% 42.44/42.58 [939]~P8(a1,x9391,x9392)+P8(a85,f14(x9391),f14(x9392))
% 42.44/42.58 [940]~P8(a1,x9401,x9402)+P8(a85,f23(x9401),f23(x9402))
% 42.44/42.58 [953]~P8(a83,x9532,x9531)+E(f8(a83,x9531,x9532),f16(x9531,x9532))
% 42.44/42.58 [1013]P8(a85,x10131,f23(x10132))+~P8(a1,f25(a85,x10131),x10132)
% 42.44/42.58 [1014]P8(a85,f14(x10141),x10142)+~P8(a1,x10141,f25(a85,x10142))
% 42.44/42.58 [1036]~P9(a85,x10361,x10362)+P9(a1,f25(a85,x10361),f25(a85,x10362))
% 42.44/42.58 [1037]~P8(a85,x10371,x10372)+P8(a1,f25(a85,x10371),f25(a85,x10372))
% 42.44/42.58 [1055]P9(a85,x10551,x10552)+~P9(a1,f25(a85,x10551),f25(a85,x10552))
% 42.44/42.58 [1056]P8(a85,x10561,x10562)+~P8(a1,f25(a85,x10561),f25(a85,x10562))
% 42.44/42.58 [1135]~P9(a85,x11352,x11351)+P9(a85,f3(a85),f8(a85,x11351,x11352))
% 42.44/42.58 [1136]~P9(a83,x11361,x11362)+P9(a83,f8(a83,x11361,x11362),f3(a83))
% 42.44/42.58 [1137]~P8(a1,x11371,x11372)+P8(a1,f8(a1,x11371,x11372),f3(a1))
% 42.44/42.58 [1138]P9(a83,x11381,f9(a83,x11382,x11381))+~P9(a83,x11381,f3(a83))
% 42.44/42.58 [1139]P9(a85,f9(a85,x11391,x11392),x11392)+~P9(a85,f3(a85),x11392)
% 42.44/42.58 [1140]P9(a83,f9(a83,x11401,x11402),x11402)+~P9(a83,f3(a83),x11402)
% 42.44/42.58 [1141]P8(a83,f9(a83,x11411,x11412),x11411)+~P8(a83,f3(a83),x11411)
% 42.44/42.58 [1233]P9(a85,x12331,x12332)+~P9(a85,f3(a85),f8(a85,x12332,x12331))
% 42.44/42.58 [1234]P9(a83,x12341,x12342)+~P9(a83,f8(a83,x12341,x12342),f3(a83))
% 42.44/42.58 [1235]P8(a1,x12351,x12352)+~P8(a1,f8(a1,x12351,x12352),f3(a1))
% 42.44/42.58 [734]~P49(x7341)+E(f30(f30(f20(x7341),x7342),f5(a85)),x7342)
% 42.44/42.58 [735]~P27(x7351)+E(f30(f30(f20(x7351),x7352),f5(a85)),x7352)
% 42.44/42.58 [742]~P49(x7421)+E(f30(f30(f12(x7421),x7422),f5(x7421)),x7422)
% 42.44/42.58 [743]~P26(x7431)+E(f30(f30(f12(x7431),x7432),f5(x7431)),x7432)
% 42.44/42.58 [744]~P27(x7441)+E(f30(f30(f12(x7441),x7442),f5(x7441)),x7442)
% 42.44/42.58 [745]~P49(x7451)+E(f30(f30(f20(x7451),x7452),f3(a85)),f5(x7451))
% 42.44/42.58 [746]~P37(x7461)+E(f30(f30(f20(x7461),x7462),f3(a85)),f5(x7461))
% 42.44/42.58 [748]~P25(x7481)+E(f8(x7481,x7482,f3(x7481)),x7482)
% 42.44/42.58 [749]~P48(x7491)+E(f26(x7491,x7492,f5(x7491)),x7492)
% 42.44/42.58 [750]~P49(x7501)+E(f13(x7501,x7502,f3(x7501)),x7502)
% 42.44/42.58 [751]~P15(x7511)+E(f13(x7511,x7512,f3(x7511)),x7512)
% 42.44/42.58 [752]~P23(x7521)+E(f13(x7521,x7522,f3(x7521)),x7522)
% 42.44/42.58 [753]~P6(x7531)+E(f10(x7531,x7532,f5(x7531)),x7532)
% 42.44/42.58 [754]~P6(x7541)+E(f9(x7541,x7542,f3(x7541)),x7542)
% 42.44/42.58 [755]~P49(x7551)+E(f13(x7551,f3(x7551),x7552),x7552)
% 42.44/42.58 [756]~P15(x7561)+E(f13(x7561,f3(x7561),x7562),x7562)
% 42.44/42.58 [757]~P23(x7571)+E(f13(x7571,f3(x7571),x7572),x7572)
% 42.44/42.58 [765]~P1(x7651)+E(f30(f30(f12(x7651),x7652),f3(x7651)),f3(x7651))
% 42.44/42.58 [766]~P49(x7661)+E(f30(f30(f12(x7661),x7662),f3(x7661)),f3(x7661))
% 42.44/42.58 [767]~P63(x7671)+E(f30(f30(f12(x7671),x7672),f3(x7671)),f3(x7671))
% 42.44/42.58 [773]~P47(x7731)+E(f26(x7731,x7732,f3(x7731)),f3(x7731))
% 42.44/42.58 [774]~P6(x7741)+E(f10(x7741,x7742,f3(x7741)),f3(x7741))
% 42.44/42.58 [775]~P6(x7751)+E(f9(x7751,x7752,f5(x7751)),f3(x7751))
% 42.44/42.58 [776]~P42(x7761)+E(f26(x7761,f3(x7761),x7762),f3(x7761))
% 42.44/42.58 [777]~P48(x7771)+E(f26(x7771,f3(x7771),x7772),f3(x7771))
% 42.44/42.58 [778]~P6(x7781)+E(f10(x7781,f3(x7781),x7782),f3(x7781))
% 42.44/42.58 [779]~P6(x7791)+E(f9(x7791,f3(x7791),x7792),f3(x7791))
% 42.44/42.58 [900]E(x9001,x9002)+~E(f30(x9001,f43(x9002,x9001)),f30(x9002,f43(x9002,x9001)))
% 42.44/42.58 [933]P9(a85,f3(a85),x9331)+~E(x9331,f13(a85,x9332,f5(a85)))
% 42.44/42.58 [980]~E(f9(a85,x9802,x9801),f3(a85))+E(f30(f30(f12(a85),x9801),f63(x9801,x9802)),x9802)
% 42.44/42.58 [981]~E(f9(a83,x9812,x9811),f3(a83))+E(f30(f30(f12(a83),x9811),f74(x9811,x9812)),x9812)
% 42.44/42.58 [983]~P8(a85,x9831,x9832)+E(f13(a85,x9831,f79(x9832,x9831)),x9832)
% 42.44/42.58 [984]~P8(a85,x9841,x9842)+E(f13(a85,x9841,f80(x9842,x9841)),x9842)
% 42.44/42.58 [985]~E(x9851,x9852)+P9(a85,x9851,f13(a85,x9852,f5(a85)))
% 42.44/42.58 [986]~E(x9861,x9862)+P9(a83,x9861,f13(a83,x9862,f5(a83)))
% 42.44/42.58 [992]~E(x9921,f3(a85))+P9(a85,x9921,f13(a85,x9922,f5(a85)))
% 42.44/42.58 [1030]~P51(x10301)+P9(x10301,x10302,f13(x10301,x10302,f5(x10301)))
% 42.44/42.58 [1058]P9(a85,x10582,x10581)+E(f13(a85,x10581,f8(a85,x10582,x10581)),x10582)
% 42.44/42.58 [1064]P9(a85,x10641,x10642)+P9(a85,x10642,f13(a85,x10641,f5(a85)))
% 42.44/42.58 [1065]P8(a85,x10651,x10652)+P8(a85,f13(a85,x10652,f5(a85)),x10651)
% 42.44/42.58 [1126]~P8(a85,x11262,x11261)+E(f8(a85,x11261,f8(a85,x11261,x11262)),x11262)
% 42.44/42.58 [1127]~P8(a85,x11271,x11272)+E(f13(a85,x11271,f8(a85,x11272,x11271)),x11272)
% 42.44/42.58 [1128]~P8(a85,x11282,x11281)+E(f13(a85,f8(a85,x11281,x11282),x11282),x11281)
% 42.44/42.58 [1145]~P8(a85,x11451,x11452)+P9(a85,x11451,f13(a85,x11452,f5(a85)))
% 42.44/42.58 [1146]~P9(a83,x11461,x11462)+P9(a83,x11461,f13(a83,x11462,f5(a83)))
% 42.44/42.58 [1147]~P8(a83,x11471,x11472)+P9(a83,x11471,f13(a83,x11472,f5(a83)))
% 42.44/42.58 [1150]~P9(a83,x11501,x11502)+P8(a83,x11501,f8(a83,x11502,f5(a83)))
% 42.44/42.58 [1153]~P9(a85,x11531,x11532)+P8(a85,f13(a85,x11531,f5(a85)),x11532)
% 42.44/42.58 [1155]~P9(a83,x11551,x11552)+P8(a83,f13(a83,x11551,f5(a83)),x11552)
% 42.44/42.58 [1176]P9(a85,x11761,x11762)+E(f9(a85,f8(a85,x11761,x11762),x11762),f9(a85,x11761,x11762))
% 42.44/42.58 [1211]~P8(a85,x12112,x12111)+E(f9(a85,f8(a85,x12111,x12112),x12112),f9(a85,x12111,x12112))
% 42.44/42.58 [1217]~P9(a85,x12171,x12172)+E(f13(a85,f13(a85,x12171,f56(x12172,x12171)),f5(a85)),x12172)
% 42.44/42.58 [1220]~P8(a85,x12202,x12201)+E(f8(a1,f25(a85,x12201),f25(a85,x12202)),f25(a85,f8(a85,x12201,x12202)))
% 42.44/42.58 [1237]P9(a83,x12371,x12372)+~P8(a83,x12371,f8(a83,x12372,f5(a83)))
% 42.44/42.58 [1238]P8(a85,x12381,x12382)+~P9(a85,x12381,f13(a85,x12382,f5(a85)))
% 42.44/42.58 [1239]P8(a83,x12391,x12392)+~P9(a83,x12391,f13(a83,x12392,f5(a83)))
% 42.44/42.58 [1243]P9(a85,x12431,x12432)+~P8(a85,f13(a85,x12431,f5(a85)),x12432)
% 42.44/42.58 [1244]P9(a83,x12441,x12442)+~P8(a83,f13(a83,x12441,f5(a83)),x12442)
% 42.44/42.58 [1251]~P8(a85,x12511,x12512)+P9(a1,f25(a85,x12511),f13(a1,f25(a85,x12512),f5(a1)))
% 42.44/42.58 [1252]~P9(a85,x12521,x12522)+P8(a1,f13(a1,f25(a85,x12521),f5(a1)),f25(a85,x12522))
% 42.44/42.58 [1326]~P9(a85,x13261,x13262)+~P9(a85,x13262,f13(a85,x13261,f5(a85)))
% 42.44/42.58 [1327]~P8(a85,x13271,x13272)+~P8(a85,f13(a85,x13272,f5(a85)),x13271)
% 42.44/42.58 [1348]P9(a1,x13481,f25(a85,x13482))+~P8(a85,f13(a85,f23(x13481),f5(a85)),x13482)
% 42.44/42.58 [1489]P8(a85,x14891,x14892)+~P9(a1,f25(a85,x14891),f13(a1,f25(a85,x14892),f5(a1)))
% 42.44/42.58 [1490]P9(a85,x14901,x14902)+~P8(a1,f13(a1,f25(a85,x14901),f5(a1)),f25(a85,x14902))
% 42.44/42.58 [1526]E(x15261,f3(a85))+E(f13(a85,f13(a85,f8(a85,x15261,f5(a85)),x15262),f5(a85)),f13(a85,x15261,x15262))
% 42.44/42.58 [1593]P9(a85,x15931,x15932)+~P9(a85,f13(a85,x15931,f5(a85)),f13(a85,x15932,f5(a85)))
% 42.44/42.58 [1594]P8(a85,x15941,x15942)+~P8(a85,f13(a85,x15941,f5(a85)),f13(a85,x15942,f5(a85)))
% 42.44/42.58 [1904]~P5(x19041)+P11(x19041,x19042,f3(f86(x19041)),f3(f86(x19041)),x19042)
% 42.44/42.58 [1911]~P5(x19111)+P11(x19111,f3(f86(x19111)),x19112,f3(f86(x19111)),f3(f86(x19111)))
% 42.44/42.58 [716]~E(x7162,f3(a85))+E(f30(f30(f12(a85),x7161),x7162),f3(a85))
% 42.44/42.58 [718]~E(x7181,f3(a85))+E(f30(f30(f12(a85),x7181),x7182),f3(a85))
% 42.44/42.58 [719]~E(x7192,f3(a85))+E(f30(f30(f20(a85),x7191),x7192),f5(a85))
% 42.44/42.58 [782]~P49(x7821)+E(f30(f30(f12(x7821),f5(x7821)),x7822),x7822)
% 42.44/42.58 [783]~P26(x7831)+E(f30(f30(f12(x7831),f5(x7831)),x7832),x7832)
% 42.44/42.58 [784]~P27(x7841)+E(f30(f30(f12(x7841),f5(x7841)),x7842),x7842)
% 42.44/42.58 [792]~P1(x7921)+E(f30(f30(f12(x7921),f3(x7921)),x7922),f3(x7921))
% 42.44/42.58 [793]~P49(x7931)+E(f30(f30(f12(x7931),f3(x7931)),x7932),f3(x7931))
% 42.44/42.58 [794]~P63(x7941)+E(f30(f30(f12(x7941),f3(x7941)),x7942),f3(x7941))
% 42.44/42.58 [795]~P27(x7951)+E(f30(f30(f20(x7951),f5(x7951)),x7952),f5(x7951))
% 42.44/42.58 [801]E(x8011,f5(a85))+~E(f30(f30(f12(a85),x8012),x8011),f5(a85))
% 42.44/42.58 [802]E(x8021,f5(a85))+~E(f30(f30(f12(a85),x8021),x8022),f5(a85))
% 42.44/42.58 [807]~P12(x8071)+E(f8(f86(x8071),x8072,f3(f86(x8071))),x8072)
% 42.44/42.58 [808]~P15(x8081)+E(f13(f86(x8081),x8082,f3(f86(x8081))),x8082)
% 42.44/42.58 [809]~P15(x8091)+E(f13(f86(x8091),f3(f86(x8091)),x8092),x8092)
% 42.44/42.58 [829]~P43(x8291)+E(f18(x8291,f3(f86(x8291)),x8292),f3(f86(x8291)))
% 42.44/42.58 [830]~P43(x8301)+E(f22(x8301,f3(f86(x8301)),x8302),f3(f86(x8301)))
% 42.44/42.58 [874]~E(x8742,f3(a85))+E(f30(f30(f20(a85),x8741),x8742),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [876]~P43(x8761)+E(f30(f30(f12(f86(x8761)),x8762),f3(f86(x8761))),f3(f86(x8761)))
% 42.44/42.58 [971]~E(x9712,f3(a85))+P9(a85,f3(a85),f30(f30(f20(a85),x9711),x9712))
% 42.44/42.58 [1000]~P55(x10001)+P8(x10001,f3(x10001),f30(f30(f12(x10001),x10002),x10002))
% 42.44/42.58 [1049]~E(x10491,f13(a85,f3(a85),f5(a85)))+E(f30(f30(f20(a85),x10491),x10492),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1078]E(x10781,f13(a85,f3(a85),f5(a85)))+~E(f30(f30(f12(a85),x10782),x10781),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1079]E(x10791,f13(a85,f3(a85),f5(a85)))+~E(f30(f30(f12(a85),x10791),x10792),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1099]~P9(a85,f3(a85),x10991)+P9(a85,f3(a85),f30(f30(f20(a85),x10991),x10992))
% 42.44/42.58 [1100]~P8(a83,f3(a83),x11001)+P8(a83,f3(a83),f30(f30(f20(a83),x11001),x11002))
% 42.44/42.58 [1177]~P55(x11771)+~P9(x11771,f30(f30(f12(x11771),x11772),x11772),f3(x11771))
% 42.44/42.58 [1202]P9(a85,f3(a85),x12021)+~P9(a85,f3(a85),f30(f30(f12(a85),x12022),x12021))
% 42.44/42.58 [1203]P9(a85,f3(a85),x12031)+~P9(a85,f3(a85),f30(f30(f12(a85),x12031),x12032))
% 42.44/42.58 [1227]~P8(a1,f3(a1),x12271)+E(f14(f13(a1,x12271,f25(a85,x12272))),f13(a85,f14(x12271),x12272))
% 42.44/42.58 [1228]~P8(a1,f3(a1),x12281)+E(f23(f13(a1,x12281,f25(a85,x12282))),f13(a85,f23(x12281),x12282))
% 42.44/42.58 [1300]~P8(a1,f25(a85,x13002),x13001)+E(f14(f8(a1,x13001,f25(a85,x13002))),f8(a85,f14(x13001),x13002))
% 42.44/42.58 [1301]~P8(a1,f25(a85,x13012),x13011)+E(f23(f8(a1,x13011,f25(a85,x13012))),f8(a85,f23(x13011),x13012))
% 42.44/42.58 [1495]~E(f13(a85,f9(a85,x14951,x14952),f5(a85)),x14952)+E(f9(a85,f13(a85,x14951,f5(a85)),x14952),f3(a85))
% 42.44/42.58 [1587]~P9(a85,f3(a85),x15871)+P9(a85,f8(a85,x15871,f13(a85,x15872,f5(a85))),x15871)
% 42.44/42.58 [1595]E(f13(a85,f9(a85,x15951,x15952),f5(a85)),x15952)+E(f13(a85,f9(a85,x15951,x15952),f5(a85)),f9(a85,f13(a85,x15951,f5(a85)),x15952))
% 42.44/42.58 [1669]~P8(a85,f13(a85,f3(a85),f5(a85)),x16691)+P8(a85,f13(a85,f3(a85),f5(a85)),f30(f30(f20(a85),x16691),x16692))
% 42.44/42.58 [1759]P8(a85,f13(a85,f3(a85),f5(a85)),x17591)+~P8(a85,f13(a85,f3(a85),f5(a85)),f30(f30(f12(a85),x17592),x17591))
% 42.44/42.58 [1760]P8(a85,f13(a85,f3(a85),f5(a85)),x17601)+~P8(a85,f13(a85,f3(a85),f5(a85)),f30(f30(f12(a85),x17601),x17602))
% 42.44/42.58 [1761]~P60(x17611)+E(f30(f30(f12(x17611),f13(x17611,x17612,f5(x17611))),f8(x17611,x17612,f5(x17611))),f8(x17611,f30(f30(f12(x17611),x17612),x17612),f5(x17611)))
% 42.44/42.58 [1888]~P9(a85,f3(a85),x18882)+E(f13(a1,f25(a85,f10(a85,x18881,x18882)),f26(a1,f25(a85,f9(a85,x18881,x18882)),f25(a85,x18882))),f26(a1,f25(a85,x18881),f25(a85,x18882)))
% 42.44/42.58 [817]~P43(x8171)+E(f30(f17(x8171,f3(f86(x8171))),x8172),f3(x8171))
% 42.44/42.58 [818]~P49(x8181)+E(f30(f17(x8181,f5(f86(x8181))),x8182),f5(x8181))
% 42.44/42.58 [905]~P43(x9051)+E(f30(f30(f12(f86(x9051)),f3(f86(x9051))),x9052),f3(f86(x9051)))
% 42.44/42.58 [1039]~E(f25(a85,f23(x10391)),x10391)+E(f23(f30(f30(f20(a1),x10391),x10392)),f30(f30(f20(a85),f23(x10391)),x10392))
% 42.44/42.58 [1088]~P9(a85,f3(a85),x10882)+E(f10(a85,f30(f30(f12(a85),x10881),x10882),x10882),x10881)
% 42.44/42.58 [1089]~P9(a85,f3(a85),x10891)+E(f10(a85,f30(f30(f12(a85),x10891),x10892),x10891),x10892)
% 42.44/42.58 [1201]~P9(a1,f3(a1),x12012)+E(f30(f30(f12(a1),f25(a85,x12011)),f24(x12012)),f24(f30(f30(f20(a1),x12012),x12011)))
% 42.44/42.58 [1413]E(x14131,f3(a1))+~E(f13(a1,f30(f30(f12(a1),x14132),x14132),f30(f30(f12(a1),x14131),x14131)),f3(a1))
% 42.44/42.58 [1414]E(x14141,f3(a1))+~E(f13(a1,f30(f30(f12(a1),x14141),x14141),f30(f30(f12(a1),x14142),x14142)),f3(a1))
% 42.44/42.58 [1416]~P49(x14161)+E(f13(x14161,x14162,x14162),f30(f30(f12(x14161),f13(x14161,f5(x14161),f5(x14161))),x14162))
% 42.44/42.58 [1471]E(x14711,f3(a85))+E(f30(f30(f12(a85),x14712),f30(f30(f20(a85),x14712),f8(a85,x14711,f5(a85)))),f30(f30(f20(a85),x14712),x14711))
% 42.44/42.58 [1895]~P8(a1,f3(a1),x18952)+P8(a1,f13(a1,f30(f30(f12(a1),f25(a85,x18951)),x18952),f5(a1)),f30(f30(f20(a1),f13(a1,x18952,f5(a1))),x18951))
% 42.44/42.58 [1793]E(x17931,f3(a85))+E(f13(a85,x17932,f30(f30(f12(a85),f8(a85,x17931,f5(a85))),x17932)),f30(f30(f12(a85),x17931),x17932))
% 42.44/42.58 [880]~P49(x8801)+E(f13(x8801,x8802,x8803),f13(x8801,x8803,x8802))
% 42.44/42.58 [918]P8(a85,x9181,x9182)+~E(x9182,f13(a85,x9181,x9183))
% 42.44/42.58 [990]E(x9901,x9902)+~E(f13(a85,x9903,x9901),f13(a85,x9903,x9902))
% 42.44/42.58 [991]E(x9911,x9912)+~E(f13(a85,x9911,x9913),f13(a85,x9912,x9913))
% 42.44/42.58 [1114]~P9(a85,x11141,x11143)+P9(a85,x11141,f13(a85,x11142,x11143))
% 42.44/42.58 [1116]~P9(a85,x11161,x11162)+P9(a85,x11161,f13(a85,x11162,x11163))
% 42.44/42.58 [1118]~P8(a85,x11181,x11183)+P8(a85,x11181,f13(a85,x11182,x11183))
% 42.44/42.58 [1120]~P8(a85,x11201,x11202)+P8(a85,x11201,f13(a85,x11202,x11203))
% 42.44/42.58 [1121]~P9(a85,x11211,x11213)+P9(a85,f8(a85,x11211,x11212),x11213)
% 42.44/42.58 [1222]P9(a85,x12221,x12222)+~P9(a85,f13(a85,x12221,x12223),x12222)
% 42.44/42.58 [1225]P8(a85,x12251,x12252)+~P8(a85,f13(a85,x12253,x12251),x12252)
% 42.44/42.58 [1226]P8(a85,x12261,x12262)+~P8(a85,f13(a85,x12261,x12263),x12262)
% 42.44/42.58 [1332]~P9(a85,x13322,x13323)+P9(a85,f13(a85,x13321,x13322),f13(a85,x13321,x13323))
% 42.44/42.58 [1333]~P9(a85,x13331,x13333)+P9(a85,f13(a85,x13331,x13332),f13(a85,x13333,x13332))
% 42.44/42.58 [1334]~P9(a83,x13341,x13343)+P9(a83,f13(a83,x13341,x13342),f13(a83,x13343,x13342))
% 42.44/42.58 [1335]~P8(a1,x13352,x13353)+P8(a1,f13(a1,x13351,x13352),f13(a1,x13351,x13353))
% 42.44/42.58 [1336]~P8(a85,x13363,x13362)+P8(a85,f8(a85,x13361,x13362),f8(a85,x13361,x13363))
% 42.44/42.58 [1337]~P8(a85,x13371,x13373)+P8(a85,f8(a85,x13371,x13372),f8(a85,x13373,x13372))
% 42.44/42.58 [1338]~P8(a85,x13382,x13383)+P8(a85,f13(a85,x13381,x13382),f13(a85,x13381,x13383))
% 42.44/42.58 [1339]~P8(a85,x13391,x13393)+P8(a85,f13(a85,x13391,x13392),f13(a85,x13393,x13392))
% 42.44/42.58 [1340]~P8(a85,x13401,x13403)+P8(a85,f10(a85,x13401,x13402),f10(a85,x13403,x13402))
% 42.44/42.58 [1341]~P8(a83,x13412,x13413)+P8(a83,f13(a83,x13411,x13412),f13(a83,x13411,x13413))
% 42.44/42.58 [1467]~P9(a85,f13(a85,x14671,x14673),x14672)+P9(a85,x14671,f8(a85,x14672,x14673))
% 42.44/42.58 [1468]~P8(a85,f8(a85,x14681,x14683),x14682)+P8(a85,x14681,f13(a85,x14682,x14683))
% 42.44/42.58 [1469]~P9(a85,x14691,f8(a85,x14693,x14692))+P9(a85,f13(a85,x14691,x14692),x14693)
% 42.44/42.58 [1470]~P8(a85,x14701,f13(a85,x14703,x14702))+P8(a85,f8(a85,x14701,x14702),x14703)
% 42.44/42.58 [1585]P9(a85,x15851,x15852)+~P9(a85,f13(a85,x15853,x15851),f13(a85,x15853,x15852))
% 42.44/42.58 [1586]P8(a85,x15861,x15862)+~P8(a85,f13(a85,x15863,x15861),f13(a85,x15863,x15862))
% 42.44/42.58 [995]~P25(x9951)+E(f8(x9951,f13(x9951,x9952,x9953),x9953),x9952)
% 42.44/42.58 [996]~P25(x9961)+E(f13(x9961,f8(x9961,x9962,x9963),x9963),x9962)
% 42.44/42.58 [1004]~P6(x10041)+E(f10(x10041,f9(x10041,x10042,x10043),x10043),f3(x10041))
% 42.44/42.58 [1057]~P43(x10571)+E(f15(x10571,f22(x10571,x10572,x10573)),f8(a85,f15(x10571,x10572),f5(a85)))
% 42.44/42.58 [1072]~P6(x10721)+E(f9(x10721,f13(x10721,x10722,x10723),x10723),f9(x10721,x10722,x10723))
% 42.44/42.58 [1073]~P6(x10731)+E(f9(x10731,f13(x10731,x10732,x10733),x10732),f9(x10731,x10733,x10732))
% 42.44/42.58 [1074]~P6(x10741)+E(f9(x10741,f9(x10741,x10742,x10743),x10743),f9(x10741,x10742,x10743))
% 42.44/42.58 [1160]~P41(x11601)+E(f27(x11601,f8(x11601,x11602,x11603)),f27(x11601,f8(x11601,x11603,x11602)))
% 42.44/42.58 [1236]P9(a85,x12361,x12362)+~E(x12362,f13(a85,f13(a85,x12361,x12363),f5(a85)))
% 42.44/42.58 [1272]~P74(x12721,x12722,x12723)+P73(f30(x12721,f10(a83,x12722,x12723)))
% 42.44/42.58 [1459]~P8(a85,x14592,x14593)+E(f8(a85,f13(a85,x14591,x14592),x14593),f8(a85,x14591,f8(a85,x14593,x14592)))
% 42.44/42.58 [1461]~P8(a85,x14613,x14612)+E(f13(a85,x14611,f8(a85,x14612,x14613)),f8(a85,f13(a85,x14611,x14612),x14613))
% 42.44/42.58 [1463]~P8(a85,x14632,x14631)+E(f13(a85,f8(a85,x14631,x14632),x14633),f8(a85,f13(a85,x14631,x14633),x14632))
% 42.44/42.58 [1519]P74(x15191,x15192,x15193)+~P73(f30(x15191,f10(a83,x15192,x15193)))
% 42.44/42.58 [1546]~P8(a85,x15463,x15462)+P8(a85,x15461,f8(a85,f13(a85,x15462,x15461),x15463))
% 42.44/42.58 [1616]~P41(x16161)+P8(a1,f27(x16161,f8(x16161,x16162,x16163)),f13(a1,f27(x16161,x16162),f27(x16161,x16163)))
% 42.44/42.58 [1617]~P41(x16171)+P8(a1,f27(x16171,f13(x16171,x16172,x16173)),f13(a1,f27(x16171,x16172),f27(x16171,x16173)))
% 42.44/42.58 [1618]~P41(x16181)+P8(a1,f8(a1,f27(x16181,x16182),f27(x16181,x16183)),f27(x16181,f8(x16181,x16182,x16183)))
% 42.44/42.58 [1619]~P41(x16191)+P8(a1,f8(a1,f27(x16191,x16192),f27(x16191,x16193)),f27(x16191,f13(x16191,x16192,x16193)))
% 42.44/42.58 [1713]~P42(x17131)+P8(a1,f27(x17131,f26(x17131,x17132,x17133)),f30(f30(f12(a1),f27(x17131,x17132)),f35(x17133,x17131)))
% 42.44/42.58 [1714]~P42(x17141)+P8(a1,f27(x17141,f26(x17141,x17142,x17143)),f30(f30(f12(a1),f27(x17141,x17142)),f40(x17143,x17141)))
% 42.44/42.58 [1715]~P43(x17151)+P8(a85,f15(x17151,f18(x17151,x17152,x17153)),f30(f30(f12(a85),f15(x17151,x17152)),f15(x17151,x17153)))
% 42.44/42.58 [848]~E(x8482,f3(a85))+E(f30(f30(f12(a85),x8481),x8482),f30(f30(f12(a85),x8483),x8482))
% 42.44/42.58 [850]~E(x8501,f3(a85))+E(f30(f30(f12(a85),x8501),x8502),f30(f30(f12(a85),x8501),x8503))
% 42.44/42.58 [875]~P49(x8751)+E(f30(f30(f12(x8751),x8752),x8753),f30(f30(f12(x8751),x8753),x8752))
% 42.44/42.58 [903]E(f9(a85,x9031,x9032),f3(a85))+~E(x9031,f30(f30(f12(a85),x9032),x9033))
% 42.44/42.58 [904]E(f9(a83,x9041,x9042),f3(a83))+~E(x9041,f30(f30(f12(a83),x9042),x9043))
% 42.44/42.58 [1206]P9(a85,f3(a85),x12061)+P8(a85,f30(f30(f12(a85),x12062),x12061),f30(f30(f12(a85),x12063),x12061))
% 42.44/42.58 [1207]P9(a85,f3(a85),x12071)+P8(a85,f30(f30(f12(a85),x12071),x12072),f30(f30(f12(a85),x12071),x12073))
% 42.44/42.58 [1256]~P8(a85,x12562,x12563)+P8(a85,f30(f30(f12(a85),x12561),x12562),f30(f30(f12(a85),x12561),x12563))
% 42.44/42.58 [1258]~P8(a85,x12581,x12583)+P8(a85,f30(f30(f12(a85),x12581),x12582),f30(f30(f12(a85),x12583),x12582))
% 42.44/42.58 [1385]~P8(a1,f27(a2,x13852),x13853)+P8(a1,f27(a2,f30(f17(a2,x13851),x13852)),f33(x13851,x13853))
% 42.44/42.58 [1496]P9(a85,x14961,x14962)+~P9(a85,f30(f30(f12(a85),x14963),x14961),f30(f30(f12(a85),x14963),x14962))
% 42.44/42.58 [1497]P9(a85,x14971,x14972)+~P9(a85,f30(f30(f12(a85),x14971),x14973),f30(f30(f12(a85),x14972),x14973))
% 42.44/42.58 [1501]P9(a85,f3(a85),x15011)+~P9(a85,f30(f30(f12(a85),x15012),x15011),f30(f30(f12(a85),x15013),x15011))
% 42.44/42.58 [1502]P9(a85,f3(a85),x15021)+~P9(a85,f30(f30(f12(a85),x15021),x15022),f30(f30(f12(a85),x15021),x15023))
% 42.44/42.58 [1833]~P8(a85,x18332,x18333)+E(f8(a85,f13(a85,x18331,x18332),f13(a85,x18333,f5(a85))),f8(a85,x18331,f13(a85,f8(a85,x18333,x18332),f5(a85))))
% 42.44/42.58 [1834]~P8(a85,x18342,x18341)+E(f8(a85,f13(a85,f8(a85,x18341,x18342),f5(a85)),x18343),f8(a85,f13(a85,x18341,f5(a85)),f13(a85,x18342,x18343)))
% 42.44/42.58 [988]~P6(x9881)+E(f9(x9881,f30(f30(f12(x9881),x9882),x9883),x9883),f3(x9881))
% 42.44/42.58 [989]~P6(x9891)+E(f9(x9891,f30(f30(f12(x9891),x9892),x9893),x9892),f3(x9891))
% 42.44/42.58 [1071]~P38(x10711)+E(f27(x10711,f30(f30(f20(x10711),x10712),x10713)),f30(f30(f20(a1),f27(x10711,x10712)),x10713))
% 42.44/42.58 [1125]~E(x11251,f3(a85))+E(f10(a85,f30(f30(f12(a85),x11251),x11252),f30(f30(f12(a85),x11251),x11253)),f3(a85))
% 42.44/42.58 [1156]~P38(x11561)+E(f30(f30(f12(a1),f27(x11561,x11562)),f27(x11561,x11563)),f27(x11561,f30(f30(f12(x11561),x11562),x11563)))
% 42.44/42.58 [1205]E(x12051,f3(a85))+E(f10(a85,f30(f30(f12(a85),x12051),x12052),f30(f30(f12(a85),x12051),x12053)),f10(a85,x12052,x12053))
% 42.44/42.58 [1267]~P49(x12671)+E(f30(f30(f12(x12671),x12672),f30(f30(f20(x12671),x12672),x12673)),f30(f30(f20(x12671),x12672),f13(a85,x12673,f5(a85))))
% 42.44/42.58 [1268]~P37(x12681)+E(f30(f30(f12(x12681),x12682),f30(f30(f20(x12681),x12682),x12683)),f30(f30(f20(x12681),x12682),f13(a85,x12683,f5(a85))))
% 42.44/42.58 [1415]~P9(a85,f3(a85),x14151)+E(f10(a85,f30(f30(f12(a85),x14151),x14152),f30(f30(f12(a85),x14151),x14153)),f10(a85,x14152,x14153))
% 42.44/42.58 [1434]~P9(a83,f3(a83),x14343)+E(f10(a83,x14341,f30(f30(f12(a83),x14342),x14343)),f10(a83,f10(a83,x14341,x14342),x14343))
% 42.44/42.58 [1572]~P49(x15721)+E(f13(x15721,x15722,f30(f30(f12(x15721),x15723),x15722)),f30(f30(f12(x15721),f13(x15721,x15723,f5(x15721))),x15722))
% 42.44/42.58 [1573]~P49(x15731)+E(f13(x15731,f30(f30(f12(x15731),x15732),x15733),x15733),f30(f30(f12(x15731),f13(x15731,x15732,f5(x15731))),x15733))
% 42.44/42.58 [1583]~P4(x15831)+E(f26(x15831,f5(x15831),f30(f30(f20(x15831),x15832),x15833)),f30(f30(f20(x15831),f26(x15831,f5(x15831),x15832)),x15833))
% 42.44/42.58 [1604]~P39(x16041)+P8(a1,f27(x16041,f30(f30(f20(x16041),x16042),x16043)),f30(f30(f20(a1),f27(x16041,x16042)),x16043))
% 42.44/42.58 [1684]~P1(x16841)+P8(a1,f27(x16841,f30(f30(f12(x16841),x16842),x16843)),f30(f30(f12(a1),f27(x16841,x16843)),f38(x16842,x16841)))
% 42.44/42.58 [1685]~P1(x16851)+P8(a1,f27(x16851,f30(f30(f12(x16851),x16852),x16853)),f30(f30(f12(a1),f27(x16851,x16853)),f44(x16852,x16851)))
% 42.44/42.58 [1686]~P1(x16861)+P8(a1,f27(x16861,f30(f30(f12(x16861),x16862),x16863)),f30(f30(f12(a1),f27(x16861,x16862)),f27(x16861,x16863)))
% 42.44/42.58 [1687]~P1(x16871)+P8(a1,f27(x16871,f30(f30(f12(x16871),x16872),x16873)),f30(f30(f12(a1),f27(x16871,x16872)),f36(x16873,x16871)))
% 42.44/42.58 [1688]~P1(x16881)+P8(a1,f27(x16881,f30(f30(f12(x16881),x16882),x16883)),f30(f30(f12(a1),f27(x16881,x16882)),f42(x16883,x16881)))
% 42.44/42.58 [1766]~P55(x17661)+P8(x17661,f3(x17661),f13(x17661,f30(f30(f12(x17661),x17662),x17662),f30(f30(f12(x17661),x17663),x17663)))
% 42.44/42.58 [1864]E(x18641,x18642)+~E(f30(f30(f12(a85),f13(a85,x18643,f5(a85))),x18641),f30(f30(f12(a85),f13(a85,x18643,f5(a85))),x18642))
% 42.44/42.58 [1869]~P55(x18691)+~P9(x18691,f13(x18691,f30(f30(f12(x18691),x18692),x18692),f30(f30(f12(x18691),x18693),x18693)),f3(x18691))
% 42.44/42.58 [1899]~P9(a85,x18992,x18993)+P9(a85,f30(f30(f12(a85),f13(a85,x18991,f5(a85))),x18992),f30(f30(f12(a85),f13(a85,x18991,f5(a85))),x18993))
% 42.44/42.58 [1916]~P1(x19161)+P8(a1,f27(x19161,f30(f30(f12(x19161),x19162),x19163)),f30(f30(f12(a1),f30(f30(f12(a1),f27(x19161,x19162)),f27(x19161,x19163))),f34(x19161)))
% 42.44/42.58 [1917]~P1(x19171)+P8(a1,f27(x19171,f30(f30(f12(x19171),x19172),x19173)),f30(f30(f12(a1),f30(f30(f12(a1),f27(x19171,x19172)),f27(x19171,x19173))),f39(x19171)))
% 42.44/42.58 [1932]P8(a85,x19321,x19322)+~P8(a85,f30(f30(f12(a85),f13(a85,x19323,f5(a85))),x19321),f30(f30(f12(a85),f13(a85,x19323,f5(a85))),x19322))
% 42.44/42.58 [1942]~P45(x19421)+E(f8(x19421,f30(f30(f20(x19421),x19422),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))),f30(f30(f20(x19421),x19423),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85)))),f30(f30(f12(x19421),f8(x19421,x19422,x19423)),f13(x19421,x19422,x19423)))
% 42.44/42.58 [1494]~P27(x14941)+E(f30(f30(f12(x14941),f30(f30(f20(x14941),x14942),x14943)),x14942),f30(f30(f12(x14941),x14942),f30(f30(f20(x14941),x14942),x14943)))
% 42.44/42.58 [1508]~P27(x15081)+E(f30(f30(f12(x15081),f30(f30(f20(x15081),x15082),x15083)),x15082),f30(f30(f20(x15081),x15082),f13(a85,x15083,f5(a85))))
% 42.44/42.58 [1509]~P49(x15091)+E(f30(f30(f12(x15091),f30(f30(f20(x15091),x15092),x15093)),x15092),f30(f30(f20(x15091),x15092),f13(a85,x15093,f5(a85))))
% 42.44/42.58 [1765]~P49(x17651)+P8(a85,f15(x17651,f30(f30(f20(f86(x17651)),x17652),x17653)),f30(f30(f12(a85),f15(x17651,x17652)),x17653))
% 42.44/42.58 [1770]~P43(x17701)+P8(a85,f15(x17701,f30(f30(f12(f86(x17701)),x17702),x17703)),f13(a85,f15(x17701,x17702),f15(x17701,x17703)))
% 42.44/42.58 [1284]~P49(x12841)+E(f13(x12841,x12842,f13(x12841,x12843,x12844)),f13(x12841,x12843,f13(x12841,x12842,x12844)))
% 42.44/42.58 [1286]~P49(x12861)+E(f13(x12861,f13(x12861,x12862,x12863),x12864),f13(x12861,x12862,f13(x12861,x12863,x12864)))
% 42.44/42.58 [1287]~P17(x12871)+E(f13(x12871,f13(x12871,x12872,x12873),x12874),f13(x12871,x12872,f13(x12871,x12873,x12874)))
% 42.44/42.58 [1288]~P49(x12881)+E(f13(x12881,f13(x12881,x12882,x12883),x12884),f13(x12881,f13(x12881,x12882,x12884),x12883))
% 42.44/42.58 [1527]~P42(x15271)+E(f8(x15271,f26(x15271,x15272,x15273),f26(x15271,x15274,x15273)),f26(x15271,f8(x15271,x15272,x15274),x15273))
% 42.44/42.58 [1528]~P48(x15281)+E(f8(x15281,f26(x15281,x15282,x15283),f26(x15281,x15284,x15283)),f26(x15281,f8(x15281,x15282,x15284),x15283))
% 42.44/42.58 [1529]~P42(x15291)+E(f13(x15291,f26(x15291,x15292,x15293),f26(x15291,x15294,x15293)),f26(x15291,f13(x15291,x15292,x15294),x15293))
% 42.44/42.58 [1530]~P48(x15301)+E(f13(x15301,f26(x15301,x15302,x15303),f26(x15301,x15304,x15303)),f26(x15301,f13(x15301,x15302,x15304),x15303))
% 42.44/42.58 [1417]~P43(x14171)+E(f30(f17(x14171,x14172),f30(f17(x14171,x14173),x14174)),f30(f17(x14171,f18(x14171,x14172,x14173)),x14174))
% 42.44/42.58 [1704]~P7(x17041)+E(f9(x17041,f8(x17041,x17042,f9(x17041,x17043,x17044)),x17044),f9(x17041,f8(x17041,x17042,x17043),x17044))
% 42.44/42.58 [1706]~P7(x17061)+E(f9(x17061,f8(x17061,f9(x17061,x17062,x17063),x17064),x17063),f9(x17061,f8(x17061,x17062,x17064),x17063))
% 42.44/42.58 [1708]~P6(x17081)+E(f9(x17081,f13(x17081,x17082,f9(x17081,x17083,x17084)),x17084),f9(x17081,f13(x17081,x17082,x17083),x17084))
% 42.44/42.58 [1709]~P6(x17091)+E(f9(x17091,f13(x17091,f9(x17091,x17092,x17093),x17094),x17093),f9(x17091,f13(x17091,x17092,x17094),x17093))
% 42.44/42.58 [1845]~P7(x18451)+E(f9(x18451,f8(x18451,f9(x18451,x18452,x18453),f9(x18451,x18454,x18453)),x18453),f9(x18451,f8(x18451,x18452,x18454),x18453))
% 42.44/42.58 [1846]~P6(x18461)+E(f9(x18461,f13(x18461,f9(x18461,x18462,x18463),f9(x18461,x18464,x18463)),x18463),f9(x18461,f13(x18461,x18462,x18464),x18463))
% 42.44/42.58 [1253]~P49(x12531)+E(f30(f30(f12(x12531),x12532),f30(f30(f12(x12531),x12533),x12534)),f30(f30(f12(x12531),x12533),f30(f30(f12(x12531),x12532),x12534)))
% 42.44/42.58 [1265]~P48(x12651)+E(f26(x12651,f30(f30(f12(x12651),x12652),x12653),x12654),f30(f30(f12(x12651),x12652),f26(x12651,x12653,x12654)))
% 42.44/42.58 [1504]~P1(x15041)+E(f8(x15041,f30(f30(f12(x15041),x15042),x15043),f30(f30(f12(x15041),x15042),x15044)),f30(f30(f12(x15041),x15042),f8(x15041,x15043,x15044)))
% 42.44/42.58 [1506]~P1(x15061)+E(f13(x15061,f30(f30(f12(x15061),x15062),x15063),f30(f30(f12(x15061),x15062),x15064)),f30(f30(f12(x15061),x15062),f13(x15061,x15063,x15064)))
% 42.44/42.58 [1507]~P49(x15071)+E(f13(x15071,f30(f30(f12(x15071),x15072),x15073),f30(f30(f12(x15071),x15072),x15074)),f30(f30(f12(x15071),x15072),f13(x15071,x15073,x15074)))
% 42.44/42.58 [1612]~P40(x16121)+E(f8(x16121,f30(f17(x16121,x16122),x16123),f30(f17(x16121,x16124),x16123)),f30(f17(x16121,f8(f86(x16121),x16122,x16124)),x16123))
% 42.44/42.58 [1613]~P43(x16131)+E(f13(x16131,f30(f17(x16131,x16132),x16133),f30(f17(x16131,x16134),x16133)),f30(f17(x16131,f13(f86(x16131),x16132,x16134)),x16133))
% 42.44/42.58 [1663]~P27(x16631)+E(f30(f30(f12(x16631),f30(f30(f20(x16631),x16632),x16633)),f30(f30(f20(x16631),x16632),x16634)),f30(f30(f20(x16631),x16632),f13(a85,x16633,x16634)))
% 42.44/42.58 [1664]~P49(x16641)+E(f30(f30(f12(x16641),f30(f30(f20(x16641),x16642),x16643)),f30(f30(f20(x16641),x16642),x16644)),f30(f30(f20(x16641),x16642),f13(a85,x16643,x16644)))
% 42.44/42.58 [1677]~P1(x16771)+E(f8(x16771,f30(f30(f12(x16771),x16772),x16773),f30(f30(f12(x16771),x16774),x16773)),f30(f30(f12(x16771),f8(x16771,x16772,x16774)),x16773))
% 42.44/42.58 [1679]~P1(x16791)+E(f13(x16791,f30(f30(f12(x16791),x16792),x16793),f30(f30(f12(x16791),x16794),x16793)),f30(f30(f12(x16791),f13(x16791,x16792,x16794)),x16793))
% 42.44/42.58 [1680]~P44(x16801)+E(f13(x16801,f30(f30(f12(x16801),x16802),x16803),f30(f30(f12(x16801),x16804),x16803)),f30(f30(f12(x16801),f13(x16801,x16802,x16804)),x16803))
% 42.44/42.58 [1682]~P4(x16821)+E(f26(x16821,f30(f30(f20(x16821),x16822),x16823),f30(f30(f20(x16821),x16824),x16823)),f30(f30(f20(x16821),f26(x16821,x16822,x16824)),x16823))
% 42.44/42.58 [1683]~P49(x16831)+E(f13(x16831,f30(f30(f12(x16831),x16832),x16833),f30(f30(f12(x16831),x16834),x16833)),f30(f30(f12(x16831),f13(x16831,x16832,x16834)),x16833))
% 42.44/42.58 [1844]~P6(x18441)+E(f9(x18441,f30(f30(f12(x18441),f9(x18441,x18442,x18443)),x18444),x18443),f9(x18441,f30(f30(f12(x18441),x18442),x18444),x18443))
% 42.44/42.58 [1464]~P5(x14641)+E(f10(f86(x14641),x14642,f30(f30(f12(f86(x14641)),x14643),x14644)),f10(f86(x14641),f10(f86(x14641),x14642,x14643),x14644))
% 42.44/42.58 [1483]~P49(x14831)+E(f30(f30(f20(x14831),f30(f30(f20(x14831),x14832),x14833)),x14834),f30(f30(f20(x14831),x14832),f30(f30(f12(a85),x14833),x14834)))
% 42.44/42.58 [1484]~P27(x14841)+E(f30(f30(f20(x14841),f30(f30(f20(x14841),x14842),x14843)),x14844),f30(f30(f20(x14841),x14842),f30(f30(f12(a85),x14843),x14844)))
% 42.44/42.58 [1492]~P49(x14921)+E(f30(f30(f12(x14921),f30(f30(f12(x14921),x14922),x14923)),x14924),f30(f30(f12(x14921),x14922),f30(f30(f12(x14921),x14923),x14924)))
% 42.44/42.58 [1493]~P16(x14931)+E(f30(f30(f12(x14931),f30(f30(f12(x14931),x14932),x14933)),x14934),f30(f30(f12(x14931),x14932),f30(f30(f12(x14931),x14933),x14934)))
% 42.44/42.58 [1512]~P6(x15121)+E(f9(x15121,f13(x15121,x15122,f30(f30(f12(x15121),x15123),x15124)),x15124),f9(x15121,x15122,x15124))
% 42.44/42.58 [1513]~P6(x15131)+E(f9(x15131,f13(x15131,x15132,f30(f30(f12(x15131),x15133),x15134)),x15133),f9(x15131,x15132,x15133))
% 42.44/42.58 [1662]~P49(x16621)+E(f30(f30(f12(x16621),f30(f30(f12(x16621),x16622),x16623)),x16624),f30(f30(f12(x16621),f30(f30(f12(x16621),x16622),x16624)),x16623))
% 42.44/42.58 [1780]~P49(x17801)+E(f30(f30(f12(x17801),f30(f30(f20(x17801),x17802),x17803)),f30(f30(f20(x17801),x17804),x17803)),f30(f30(f20(x17801),f30(f30(f12(x17801),x17802),x17804)),x17803))
% 42.44/42.58 [1781]~P26(x17811)+E(f30(f30(f12(x17811),f30(f30(f20(x17811),x17812),x17813)),f30(f30(f20(x17811),x17814),x17813)),f30(f30(f20(x17811),f30(f30(f12(x17811),x17812),x17814)),x17813))
% 42.44/42.58 [1821]~P43(x18211)+E(f13(f86(x18211),f30(f30(f12(f86(x18211)),x18212),x18213),f30(f30(f12(f86(x18211)),x18214),x18213)),f30(f30(f12(f86(x18211)),f13(f86(x18211),x18212,x18214)),x18213))
% 42.44/42.58 [1719]~P49(x17191)+E(f30(f17(x17191,f30(f30(f20(f86(x17191)),x17192),x17193)),x17194),f30(f30(f20(x17191),f30(f17(x17191,x17192),x17194)),x17193))
% 42.44/42.58 [1796]~P43(x17961)+E(f30(f30(f12(x17961),f30(f17(x17961,x17962),x17963)),f30(f17(x17961,x17964),x17963)),f30(f17(x17961,f30(f30(f12(f86(x17961)),x17962),x17964)),x17963))
% 42.44/42.58 [1710]~P12(x17101)+E(f13(x17101,f8(x17101,x17102,x17103),f8(x17101,x17104,x17105)),f8(x17101,f13(x17101,x17102,x17104),f13(x17101,x17103,x17105)))
% 42.44/42.58 [1711]~P49(x17111)+E(f13(x17111,f13(x17111,x17112,x17113),f13(x17111,x17114,x17115)),f13(x17111,f13(x17111,x17112,x17114),f13(x17111,x17113,x17115)))
% 42.44/42.58 [1945]~P41(x19451)+P8(a1,f27(x19451,f8(x19451,f13(x19451,x19452,x19453),f13(x19451,x19454,x19455))),f13(a1,f27(x19451,f8(x19451,x19452,x19454)),f27(x19451,f8(x19451,x19453,x19455))))
% 42.44/42.58 [1797]~P4(x17971)+E(f26(x17971,f30(f30(f12(x17971),x17972),x17973),f30(f30(f12(x17971),x17974),x17975)),f30(f30(f12(x17971),f26(x17971,x17972,x17974)),f26(x17971,x17973,x17975)))
% 42.44/42.58 [1836]~P49(x18361)+E(f30(f30(f12(x18361),f30(f30(f12(x18361),x18362),x18363)),f30(f30(f12(x18361),x18364),x18365)),f30(f30(f12(x18361),f30(f30(f12(x18361),x18362),x18364)),f30(f30(f12(x18361),x18363),x18365)))
% 42.44/42.58 [1896]~P61(x18961)+E(f13(x18961,f30(f30(f12(x18961),x18962),f8(x18961,x18963,x18964)),f30(f30(f12(x18961),f8(x18961,x18962,x18965)),x18964)),f8(x18961,f30(f30(f12(x18961),x18962),x18963),f30(f30(f12(x18961),x18965),x18964)))
% 42.44/42.58 [1965]~P1(x19651)+E(f13(x19651,f13(x19651,f30(f30(f12(x19651),f8(x19651,x19652,x19653)),f8(x19651,x19654,x19655)),f30(f30(f12(x19651),f8(x19651,x19652,x19653)),x19655)),f30(f30(f12(x19651),x19653),f8(x19651,x19654,x19655))),f8(x19651,f30(f30(f12(x19651),x19652),x19654),f30(f30(f12(x19651),x19653),x19655)))
% 42.44/42.58 [1887]~P59(x18871)+E(f13(x18871,f30(f30(f12(x18871),x18872),x18873),f13(x18871,f30(f30(f12(x18871),x18874),x18873),x18875)),f13(x18871,f30(f30(f12(x18871),f13(x18871,x18872,x18874)),x18873),x18875))
% 42.44/42.58 [1933]~P8(a85,x19331,x19334)+E(f8(a85,f13(a85,f30(f30(f12(a85),x19331),x19332),x19333),f13(a85,f30(f30(f12(a85),x19334),x19332),x19335)),f8(a85,x19333,f13(a85,f30(f30(f12(a85),f8(a85,x19334,x19331)),x19332),x19335)))
% 42.44/42.58 [1934]~P8(a85,x19344,x19341)+E(f8(a85,f13(a85,f30(f30(f12(a85),x19341),x19342),x19343),f13(a85,f30(f30(f12(a85),x19344),x19342),x19345)),f8(a85,f13(a85,f30(f30(f12(a85),f8(a85,x19341,x19344)),x19342),x19343),x19345))
% 42.44/42.58 [1963]~P32(x19631)+E(f13(x19631,f30(f30(f12(x19631),x19632),f26(x19631,f8(x19631,x19633,x19634),x19635)),f30(f30(f12(x19631),f26(x19631,f8(x19631,x19632,x19636),x19635)),x19634)),f26(x19631,f8(x19631,f30(f30(f12(x19631),x19632),x19633),f30(f30(f12(x19631),x19636),x19634)),x19635))
% 42.44/42.58 [855]~E(x8551,f5(a1))+E(f24(x8551),f3(a1))+~P9(a1,f3(a1),x8551)
% 42.44/42.58 [858]~E(f24(x8581),f3(a1))+E(x8581,f5(a1))+~P9(a1,f3(a1),x8581)
% 42.44/42.58 [1105]~P9(a1,x11051,f5(a1))+~P9(a1,f3(a1),x11051)+P9(a1,f24(x11051),f3(a1))
% 42.44/42.58 [1129]~P9(a1,f3(a1),x11291)+~P9(a1,f24(x11291),f3(a1))+P9(a1,x11291,f5(a1))
% 42.44/42.58 [1131]~P9(a1,f3(a1),x11311)+~P9(a1,f3(a1),f24(x11311))+P9(a1,f5(a1),x11311)
% 42.44/42.58 [1133]~P9(a1,f3(a1),x11331)+~P8(a1,f3(a1),f24(x11331))+P8(a1,f5(a1),x11331)
% 42.44/42.58 [1822]E(x18221,f3(a85))+E(x18221,f13(a85,f3(a85),f5(a85)))+~P9(a85,x18221,f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85)))
% 42.44/42.58 [1964]~P9(a1,f3(a1),f27(a2,f8(a2,x19641,a95)))+~P9(a1,f27(a2,f8(a2,x19641,a95)),a32)+P9(a1,f27(a2,f8(a2,f30(f17(a2,a91),f8(a2,x19641,a95)),f30(f17(a2,a91),f8(a2,a95,a95)))),a93)
% 42.44/42.58 [872]E(x8721,x8722)+P9(a85,x8722,x8721)+P9(a85,x8721,x8722)
% 42.44/42.58 [873]E(x8731,x8732)+P9(a83,x8732,x8731)+P9(a83,x8731,x8732)
% 42.44/42.58 [923]E(x9231,x9232)+P9(a1,x9231,x9232)+~P8(a1,x9231,x9232)
% 42.44/42.58 [926]E(x9261,x9262)+P9(a85,x9261,x9262)+~P8(a85,x9261,x9262)
% 42.44/42.58 [927]E(x9271,x9272)+P9(a83,x9271,x9272)+~P8(a83,x9271,x9272)
% 42.44/42.58 [997]E(x9971,x9972)+~P8(a1,x9972,x9971)+~P8(a1,x9971,x9972)
% 42.44/42.58 [998]E(x9981,x9982)+~P8(a85,x9982,x9981)+~P8(a85,x9981,x9982)
% 42.44/42.58 [999]E(x9991,x9992)+~P8(a83,x9992,x9991)+~P8(a83,x9991,x9992)
% 42.44/42.58 [705]~P41(x7051)+~E(x7052,f3(x7051))+E(f27(x7051,x7052),f3(a1))
% 42.44/42.58 [709]~P41(x7092)+E(x7091,f3(x7092))+~E(f27(x7092,x7091),f3(a1))
% 42.44/42.58 [747]~E(x7472,f3(a85))+~E(x7471,f3(a85))+E(f13(a85,x7471,x7472),f3(a85))
% 42.44/42.58 [769]~P48(x7692)+E(f26(x7692,x7691,x7691),f5(x7692))+E(x7691,f3(x7692))
% 42.44/42.58 [770]~P6(x7702)+E(f10(x7702,x7701,x7701),f5(x7702))+E(x7701,f3(x7702))
% 42.44/42.58 [771]~P47(x7712)+E(f26(x7712,x7711,x7711),f5(x7712))+E(x7711,f3(x7712))
% 42.44/42.58 [788]~P47(x7881)+~E(x7882,f3(x7881))+E(f26(x7881,x7882,x7882),f3(x7881))
% 42.44/42.58 [789]~P24(x7891)+~E(x7892,f3(x7891))+E(f13(x7891,x7892,x7892),f3(x7891))
% 42.44/42.58 [836]~P41(x8362)+E(x8361,f3(x8362))+P9(a1,f3(a1),f27(x8362,x8361))
% 42.44/42.58 [847]~P41(x8471)+~E(x8472,f3(x8471))+P8(a1,f27(x8471,x8472),f3(a1))
% 42.44/42.58 [860]~P24(x8602)+~E(f13(x8602,x8601,x8601),f3(x8602))+E(x8601,f3(x8602))
% 42.44/42.58 [899]~P36(x8991)+P10(x8991,x8992)+P8(a85,f45(x8992,x8991),f48(x8992,x8991))
% 42.44/42.58 [929]~P41(x9292)+E(x9291,f3(x9292))+~P8(a1,f27(x9292,x9291),f3(a1))
% 42.44/42.58 [930]~P41(x9302)+~E(x9301,f3(x9302))+~P9(a1,f3(a1),f27(x9302,x9301))
% 42.44/42.58 [1009]E(x10091,x10092)+~E(f8(a85,x10092,x10091),f3(a85))+~E(f8(a85,x10091,x10092),f3(a85))
% 42.44/42.58 [1081]~P9(a83,x10812,x10811)+~P8(a83,x10811,f3(a83))+E(f10(a83,x10811,x10812),f3(a83))
% 42.44/42.58 [1084]~P9(a83,x10841,x10842)+~P8(a83,f3(a83),x10841)+E(f10(a83,x10841,x10842),f3(a83))
% 42.44/42.58 [1167]~P8(a85,f14(x11671),x11672)+P8(a1,x11671,f25(a85,x11672))+~P8(a1,f3(a1),x11671)
% 42.44/42.58 [1168]~P8(a85,x11681,f23(x11682))+P8(a1,f25(a85,x11681),x11682)+~P8(a1,f3(a1),x11682)
% 42.44/42.58 [1169]~P9(a1,f3(a1),x11691)+~P9(a85,f3(a85),x11692)+P9(a1,f3(a1),f54(x11691,x11692))
% 42.44/42.58 [1170]~P9(a1,f3(a1),x11701)+~P9(a85,f3(a85),x11702)+P9(a1,f3(a1),f70(x11701,x11702))
% 42.44/42.58 [1171]~P8(a83,f3(a83),x11712)+~P8(a83,f3(a83),x11711)+P8(a83,f3(a83),f16(x11711,x11712))
% 42.44/42.58 [1184]P9(a85,f23(x11841),x11842)+~P9(a1,x11841,f25(a85,x11842))+~P8(a1,f3(a1),x11841)
% 42.44/42.58 [1188]~P24(x11881)+~P9(x11881,f3(x11881),x11882)+P9(x11881,f3(x11881),f13(x11881,x11882,x11882))
% 42.44/42.58 [1189]~P24(x11891)+~P8(x11891,f3(x11891),x11892)+P8(x11891,f3(x11891),f13(x11891,x11892,x11892))
% 42.44/42.58 [1190]~P52(x11901)+~P9(x11901,x11902,f3(x11901))+P9(x11901,f13(x11901,x11902,x11902),f3(x11901))
% 42.44/42.58 [1191]~P24(x11911)+~P9(x11911,x11912,f3(x11911))+P9(x11911,f13(x11911,x11912,x11912),f3(x11911))
% 42.44/42.58 [1192]~P24(x11921)+~P8(x11921,x11922,f3(x11921))+P8(x11921,f13(x11921,x11922,x11922),f3(x11921))
% 42.44/42.58 [1293]~P52(x12931)+~P9(x12931,f13(x12931,x12932,x12932),f3(x12931))+P9(x12931,x12932,f3(x12931))
% 42.44/42.58 [1294]~P24(x12941)+~P9(x12941,f13(x12941,x12942,x12942),f3(x12941))+P9(x12941,x12942,f3(x12941))
% 42.44/42.58 [1295]~P24(x12951)+~P8(x12951,f13(x12951,x12952,x12952),f3(x12951))+P8(x12951,x12952,f3(x12951))
% 42.44/42.58 [1296]~P24(x12961)+~P9(x12961,f3(x12961),f13(x12961,x12962,x12962))+P9(x12961,f3(x12961),x12962)
% 42.44/42.58 [1297]~P24(x12971)+~P8(x12971,f3(x12971),f13(x12971,x12972,x12972))+P8(x12971,f3(x12971),x12972)
% 42.44/42.58 [1302]~P8(a83,x13022,x13021)+~P9(a83,f3(a83),x13022)+P9(a83,f3(a83),f10(a83,x13021,x13022))
% 42.44/42.58 [1305]P9(a85,f8(a85,x13051,x13052),x13051)+~P9(a85,f3(a85),x13051)+~P9(a85,f3(a85),x13052)
% 42.44/42.58 [1306]P9(a85,f10(a85,x13061,x13062),x13061)+~P9(a85,f3(a85),x13061)+~P9(a85,f5(a85),x13062)
% 42.44/42.58 [1307]P9(a83,f10(a83,x13071,x13072),x13071)+~P9(a83,f3(a83),x13071)+~P9(a83,f5(a83),x13072)
% 42.44/42.58 [1311]~P8(a1,x13111,f3(a1))+~P8(a1,x13112,f3(a1))+P8(a1,f3(a1),f26(a1,x13111,x13112))
% 42.44/42.58 [1312]~P9(a83,x13122,f3(a83))+~P8(a83,x13121,f3(a83))+P8(a83,f3(a83),f10(a83,x13121,x13122))
% 42.44/42.58 [1313]~P8(a1,x13132,f3(a1))+~P8(a1,f3(a1),x13132)+P8(a1,f3(a1),f26(a1,x13131,x13132))
% 42.44/42.58 [1314]~P8(a1,x13141,f3(a1))+~P8(a1,f3(a1),x13141)+P8(a1,f3(a1),f26(a1,x13141,x13142))
% 42.44/42.58 [1315]~P8(a1,f3(a1),x13152)+~P8(a1,f3(a1),x13151)+P8(a1,f3(a1),f26(a1,x13151,x13152))
% 42.44/42.58 [1316]~P8(a83,f3(a83),x13162)+~P8(a83,f3(a83),x13161)+P8(a83,f3(a83),f13(a83,x13161,x13162))
% 42.44/42.58 [1317]~P9(a83,f3(a83),x13172)+~P8(a83,f3(a83),x13171)+P8(a83,f3(a83),f10(a83,x13171,x13172))
% 42.44/42.58 [1318]~P8(a83,f3(a83),x13182)+~P8(a83,f3(a83),x13181)+P8(a83,f3(a83),f10(a83,x13181,x13182))
% 42.44/42.58 [1319]~P8(a83,f3(a83),x13192)+~P8(a83,f3(a83),x13191)+P8(a83,f3(a83),f9(a83,x13191,x13192))
% 42.44/42.58 [1320]~P9(a83,x13202,f3(a83))+~P9(a83,f3(a83),x13201)+P9(a83,f10(a83,x13201,x13202),f3(a83))
% 42.44/42.58 [1322]~P9(a83,x13221,f3(a83))+~P9(a83,f3(a83),x13222)+P9(a83,f10(a83,x13221,x13222),f3(a83))
% 42.44/42.58 [1323]~P9(a83,x13232,f3(a83))+~P8(a83,f3(a83),x13231)+P8(a83,f10(a83,x13231,x13232),f3(a83))
% 42.44/42.58 [1324]~P8(a83,x13241,f3(a83))+~P9(a83,f3(a83),x13242)+P8(a83,f10(a83,x13241,x13242),f3(a83))
% 42.44/42.58 [1382]P8(a1,x13821,f3(a1))+P8(a1,f3(a1),x13822)+~P8(a1,f3(a1),f26(a1,x13822,x13821))
% 42.44/42.58 [1383]P8(a1,x13831,f3(a1))+P8(a1,f3(a1),x13832)+~P8(a1,f3(a1),f26(a1,x13831,x13832))
% 42.44/42.58 [1384]P9(a85,f3(a85),x13841)+P9(a85,f3(a85),x13842)+~P9(a85,f3(a85),f13(a85,x13842,x13841))
% 42.44/42.58 [1452]P8(a83,x14521,x14522)+~P9(a83,f3(a83),x14521)+~P9(a83,f3(a83),f10(a83,x14522,x14521))
% 42.44/42.58 [1453]P8(a83,x14531,x14532)+~P8(a83,f3(a83),x14532)+~P9(a83,f3(a83),f10(a83,x14532,x14531))
% 42.44/42.58 [1454]P8(a83,x14541,f3(a83))+~P9(a83,x14542,f3(a83))+~P8(a83,f3(a83),f10(a83,x14541,x14542))
% 42.44/42.58 [1455]P9(a83,x14551,f3(a83))+~P9(a83,f3(a83),x14552)+~P9(a83,f10(a83,x14551,x14552),f3(a83))
% 42.44/42.58 [1456]P9(a83,f3(a83),x14561)+~P9(a83,x14562,f3(a83))+~P9(a83,f10(a83,x14561,x14562),f3(a83))
% 42.44/42.58 [1457]P9(a83,f3(a83),x14571)+~P8(a83,f3(a83),x14572)+~P9(a83,f3(a83),f10(a83,x14572,x14571))
% 42.44/42.58 [1458]P8(a83,f3(a83),x14581)+~P9(a83,f3(a83),x14582)+~P8(a83,f3(a83),f10(a83,x14581,x14582))
% 42.44/42.58 [712]~P3(x7121)+E(f11(x7121,x7122),f3(a85))+~E(x7122,f3(f86(x7121)))
% 42.44/42.58 [715]~P3(x7152)+~E(f11(x7152,x7151),f3(a85))+E(x7151,f3(f86(x7152)))
% 42.44/42.58 [879]~P3(x8792)+E(x8791,f3(f86(x8792)))+E(f13(a85,f15(x8792,x8791),f5(a85)),f11(x8792,x8791))
% 42.44/42.58 [982]P9(a85,f41(x9822,x9821),x9822)+~P73(f30(x9821,x9822))+P73(f30(x9821,f3(a85)))
% 42.44/42.58 [1040]E(x10401,f3(a85))+E(x10402,f3(a85))+~E(f13(a85,x10402,x10401),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1041]E(x10411,f3(a85))+E(x10412,f3(a85))+~E(f13(a85,f3(a85),f5(a85)),f13(a85,x10412,x10411))
% 42.44/42.58 [1059]~E(x10592,f3(a85))+~E(x10591,f13(a85,f3(a85),f5(a85)))+E(f13(a85,x10591,x10592),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1060]~E(x10601,f3(a85))+~E(x10602,f13(a85,f3(a85),f5(a85)))+E(f13(a85,x10601,x10602),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1061]~E(x10612,f3(a85))+~E(x10611,f13(a85,f3(a85),f5(a85)))+E(f13(a85,f3(a85),f5(a85)),f13(a85,x10611,x10612))
% 42.44/42.58 [1062]~E(x10621,f3(a85))+~E(x10622,f13(a85,f3(a85),f5(a85)))+E(f13(a85,f3(a85),f5(a85)),f13(a85,x10621,x10622))
% 42.44/42.58 [1109]E(x11091,f3(a85))+E(x11091,f13(a85,f3(a85),f5(a85)))+~E(f13(a85,x11092,x11091),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1110]E(x11101,f3(a85))+E(x11101,f13(a85,f3(a85),f5(a85)))+~E(f13(a85,x11101,x11102),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1111]E(x11111,f3(a85))+E(x11111,f13(a85,f3(a85),f5(a85)))+~E(f13(a85,f3(a85),f5(a85)),f13(a85,x11112,x11111))
% 42.44/42.58 [1112]E(x11121,f3(a85))+E(x11121,f13(a85,f3(a85),f5(a85)))+~E(f13(a85,f3(a85),f5(a85)),f13(a85,x11121,x11122))
% 42.44/42.58 [1218]E(x12181,f13(a85,f3(a85),f5(a85)))+E(x12182,f13(a85,f3(a85),f5(a85)))+~E(f13(a85,x12181,x12182),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1219]E(x12191,f13(a85,f3(a85),f5(a85)))+E(x12192,f13(a85,f3(a85),f5(a85)))+~E(f13(a85,f3(a85),f5(a85)),f13(a85,x12191,x12192))
% 42.44/42.58 [1232]~P9(a85,x12321,x12322)+P9(a85,f13(a85,x12321,f5(a85)),x12322)+E(f13(a85,x12321,f5(a85)),x12322)
% 42.44/42.58 [1249]E(x12491,x12492)+P9(a85,x12491,x12492)+~P9(a85,x12491,f13(a85,x12492,f5(a85)))
% 42.44/42.58 [1250]E(x12501,x12502)+P9(a83,x12501,x12502)+~P9(a83,x12501,f13(a83,x12502,f5(a83)))
% 42.44/42.58 [1325]P9(a85,f57(x13252,x13251),x13252)+E(x13251,f3(a85))+~P9(a85,x13251,f13(a85,x13252,f5(a85)))
% 42.44/42.58 [1330]E(x13301,x13302)+~P8(a85,x13302,x13301)+~P9(a85,x13301,f13(a85,x13302,f5(a85)))
% 42.44/42.58 [1331]E(x13311,f3(a85))+~P9(a85,x13311,f13(a85,x13312,f5(a85)))+E(f13(a85,f57(x13312,x13311),f5(a85)),x13311)
% 42.44/42.58 [1342]~P9(a1,f3(a1),x13422)+~P9(a1,f3(a1),x13421)+E(f8(a1,f24(x13421),f24(x13422)),f24(f26(a1,x13421,x13422)))
% 42.44/42.58 [1349]~P36(x13491)+P10(x13491,x13492)+~P8(x13491,f30(x13492,f48(x13492,x13491)),f30(x13492,f45(x13492,x13491)))
% 42.44/42.58 [1411]P8(a85,x14111,x14112)+~P8(a85,x14111,f13(a85,x14112,f5(a85)))+E(x14111,f13(a85,x14112,f5(a85)))
% 42.44/42.58 [1571]E(f23(x15711),x15712)+~P8(a1,f25(a85,x15712),x15711)+~P9(a1,x15711,f13(a1,f25(a85,x15712),f5(a1)))
% 42.44/42.58 [1620]~P9(a1,f25(a85,x16202),x16201)+~P8(a1,x16201,f13(a1,f25(a85,x16202),f5(a1)))+E(f14(x16201),f13(a85,x16202,f5(a85)))
% 42.44/42.58 [1721]P9(a85,x17211,x17212)+~P9(a85,f3(a85),x17212)+E(f13(a85,f10(a85,f8(a85,x17211,x17212),x17212),f5(a85)),f10(a85,x17211,x17212))
% 42.44/42.58 [1769]~P8(a85,x17692,x17691)+~P9(a85,f3(a85),x17692)+E(f13(a85,f10(a85,f8(a85,x17691,x17692),x17692),f5(a85)),f10(a85,x17691,x17692))
% 42.44/42.58 [729]~E(x7292,f5(a85))+~E(x7291,f5(a85))+E(f30(f30(f12(a85),x7291),x7292),f5(a85))
% 42.44/42.58 [803]E(x8031,f5(a85))+E(x8032,f3(a85))+~E(f30(f30(f12(a85),x8032),x8031),x8032)
% 42.44/42.58 [804]E(x8041,f3(a85))+E(x8042,f3(a85))+~E(f30(f30(f12(a85),x8042),x8041),f3(a85))
% 42.44/42.58 [993]E(x9931,f5(a83))+~P9(a83,f3(a83),x9932)+~E(f30(f30(f12(a83),x9932),x9931),f5(a83))
% 42.44/42.58 [994]E(x9941,f5(a83))+~P9(a83,f3(a83),x9941)+~E(f30(f30(f12(a83),x9941),x9942),f5(a83))
% 42.44/42.58 [1045]~P37(x10451)+~P71(x10451)+E(f30(f30(f20(x10451),f3(x10451)),f13(a85,x10452,f5(a85))),f3(x10451))
% 42.44/42.58 [1085]E(x10851,f3(a85))+E(x10852,f13(a85,f3(a85),f5(a85)))+~E(f30(f30(f20(a85),x10852),x10851),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1196]~P9(a1,f3(a1),x11961)+~P9(a85,f3(a85),x11962)+E(f30(f30(f20(a1),f54(x11961,x11962)),x11962),x11961)
% 42.44/42.58 [1197]~P9(a1,f3(a1),x11971)+~P9(a85,f3(a85),x11972)+E(f30(f30(f20(a1),f70(x11971,x11972)),x11972),x11971)
% 42.44/42.58 [1209]E(x12091,f3(a85))+P9(a85,f3(a85),x12092)+~P9(a85,f3(a85),f30(f30(f20(a85),x12092),x12091))
% 42.44/42.58 [1213]~E(x12132,f13(a85,f3(a85),f5(a85)))+~E(x12131,f13(a85,f3(a85),f5(a85)))+E(f30(f30(f12(a85),x12131),x12132),f13(a85,f3(a85),f5(a85)))
% 42.44/42.58 [1269]~P9(a1,f3(a1),x12692)+~P9(a1,f3(a1),x12691)+P9(a1,f3(a1),f30(f30(f12(a1),x12691),x12692))
% 42.44/42.58 [1270]~P9(a85,f3(a85),x12702)+~P9(a85,f3(a85),x12701)+P9(a85,f3(a85),f30(f30(f12(a85),x12701),x12702))
% 42.44/42.58 [1271]~P8(a83,f3(a83),x12712)+~P8(a83,f3(a83),x12711)+P8(a83,f3(a83),f30(f30(f12(a83),x12711),x12712))
% 42.44/42.58 [1435]~P9(a85,f3(a85),x14352)+~P8(a1,f5(a1),x14351)+E(f23(f26(a1,x14351,f25(a85,x14352))),f10(a85,f23(x14351),x14352))
% 42.44/42.58 [1532]~P73(f30(x15321,x15322))+P73(f30(x15321,f3(a85)))+P73(f30(x15321,f13(a85,f41(x15322,x15321),f5(a85))))
% 42.44/42.58 [1814]~P9(a85,f13(a85,f3(a85),f5(a85)),x18142)+~P9(a85,f13(a85,f3(a85),f5(a85)),x18141)+P9(a85,x18141,f30(f30(f12(a85),x18142),x18141))
% 42.44/42.58 [1815]~P9(a85,f13(a85,f3(a85),f5(a85)),x18152)+~P9(a85,f13(a85,f3(a85),f5(a85)),x18151)+P9(a85,x18151,f30(f30(f12(a85),x18151),x18152))
% 42.44/42.58 [1859]~P9(a85,f13(a85,f3(a85),f5(a85)),x18591)+~P9(a85,f13(a85,f3(a85),f5(a85)),x18592)+P9(a85,f13(a85,f3(a85),f5(a85)),f30(f30(f12(a85),x18591),x18592))
% 42.44/42.58 [1860]~P8(a85,f13(a85,f3(a85),f5(a85)),x18602)+~P8(a85,f13(a85,f3(a85),f5(a85)),x18601)+P8(a85,f13(a85,f3(a85),f5(a85)),f30(f30(f12(a85),x18601),x18602))
% 42.44/42.58 [1157]~E(x11572,f3(a1))+~E(x11571,f3(a1))+E(f13(a1,f30(f30(f12(a1),x11571),x11571),f30(f30(f12(a1),x11572),x11572)),f3(a1))
% 42.44/42.58 [1309]~P9(a1,f3(a1),x13092)+~P9(a1,f3(a1),x13091)+E(f24(f30(f30(f12(a1),x13091),x13092)),f13(a1,f24(x13091),f24(x13092)))
% 42.44/42.58 [1712]~P8(a1,f3(a1),x17122)+~P8(a1,f3(a1),x17121)+P8(a85,f30(f30(f12(a85),f23(x17121)),f23(x17122)),f23(f30(f30(f12(a1),x17121),x17122)))
% 42.44/42.58 [1778]~P9(a1,f3(a1),x17782)+~P8(a1,f3(a1),x17781)+P8(a1,f30(f30(f12(a1),f25(a85,f65(x17781,x17782))),x17782),x17781)
% 42.44/42.58 [1825]~P9(a85,f3(a85),x18252)+~P9(a83,f3(a83),x18251)+E(f10(a83,f30(f30(f20(a83),x18251),x18252),x18251),f30(f30(f20(a83),x18251),f8(a85,x18252,f13(a85,f3(a85),f5(a85)))))
% 42.44/42.58 [1928]~P9(a1,f3(a1),x19282)+~P8(a1,f3(a1),x19281)+P9(a1,x19281,f30(f30(f12(a1),f25(a85,f13(a85,f65(x19281,x19282),f5(a85)))),x19282))
% 42.44/42.58 [1946]E(x19461,f3(a85))+E(x19462,f3(a2))+P9(a1,f27(a2,f13(a2,f5(a2),f30(f30(f12(a2),x19462),f30(f30(f20(a2),f55(x19461,x19462)),x19461)))),f5(a1))
% 42.44/42.58 [737]~E(x7372,x7373)+~P33(x7371)+P8(x7371,x7372,x7373)
% 42.44/42.58 [739]~E(x7392,x7393)+~P36(x7391)+P8(x7391,x7392,x7393)
% 42.44/42.58 [844]~P9(x8443,x8441,x8442)+~E(x8441,x8442)+~P34(x8443)
% 42.44/42.58 [845]~P9(x8453,x8451,x8452)+~E(x8451,x8452)+~P36(x8453)
% 42.44/42.58 [885]P8(x8851,x8853,x8852)+~P34(x8851)+P9(x8851,x8852,x8853)
% 42.44/42.58 [887]P8(x8871,x8873,x8872)+~P34(x8871)+P8(x8871,x8872,x8873)
% 42.44/42.58 [936]~P33(x9361)+~P9(x9361,x9362,x9363)+P8(x9361,x9362,x9363)
% 42.44/42.58 [938]~P36(x9381)+~P9(x9381,x9382,x9383)+P8(x9381,x9382,x9383)
% 42.44/42.58 [1018]~P9(x10181,x10183,x10182)+~P33(x10181)+~P9(x10181,x10182,x10183)
% 42.44/42.58 [1019]~P8(x10191,x10193,x10192)+~P33(x10191)+~P9(x10191,x10192,x10193)
% 42.44/42.58 [1020]~P9(x10201,x10203,x10202)+~P34(x10201)+~P9(x10201,x10202,x10203)
% 42.44/42.58 [1023]~P8(x10231,x10233,x10232)+~P34(x10231)+~P9(x10231,x10232,x10233)
% 42.44/42.58 [1024]~P9(x10241,x10243,x10242)+~P36(x10241)+~P9(x10241,x10242,x10243)
% 42.44/42.58 [1068]~P8(a1,x10681,x10683)+P8(a1,x10681,x10682)+~P8(a1,x10683,x10682)
% 42.44/42.58 [1069]~P8(a85,x10691,x10693)+P8(a85,x10691,x10692)+~P8(a85,x10693,x10692)
% 42.44/42.58 [1070]~P8(a83,x10701,x10703)+P8(a83,x10701,x10702)+~P8(a83,x10703,x10702)
% 42.44/42.58 [759]~E(x7592,x7593)+~P12(x7591)+E(f8(x7591,x7592,x7593),f3(x7591))
% 42.44/42.58 [760]~E(x7602,x7603)+~P25(x7601)+E(f8(x7601,x7602,x7603),f3(x7601))
% 42.44/42.58 [772]~P72(x7721)+~E(x7723,f3(x7721))+E(f13(x7721,x7722,x7723),x7722)
% 42.44/42.58 [853]~P72(x8532)+~E(f13(x8532,x8533,x8531),x8533)+E(x8531,f3(x8532))
% 42.44/42.58 [856]~P12(x8563)+E(x8561,x8562)+~E(f8(x8563,x8561,x8562),f3(x8563))
% 42.44/42.58 [857]~P25(x8573)+E(x8571,x8572)+~E(f8(x8573,x8571,x8572),f3(x8573))
% 42.44/42.58 [1075]~P8(a85,x10753,x10751)+~E(f8(a85,x10751,x10753),x10752)+E(x10751,f13(a85,x10752,x10753))
% 42.44/42.58 [1076]~P8(a85,x10762,x10761)+~E(x10761,f13(a85,x10763,x10762))+E(f8(a85,x10761,x10762),x10763)
% 42.44/42.58 [1086]~P13(x10861)+P8(x10861,x10862,x10863)+P9(x10861,f3(x10861),f46(x10863,x10862,x10861))
% 42.44/42.58 [1087]~P13(x10871)+P8(x10871,x10872,x10873)+P9(x10871,f46(x10873,x10872,x10871),f5(x10871))
% 42.44/42.58 [1172]~P30(x11721)+~P9(x11721,x11722,x11723)+P9(x11721,f8(x11721,x11722,x11723),f3(x11721))
% 42.44/42.58 [1173]~P30(x11731)+~P8(x11731,x11732,x11733)+P8(x11731,f8(x11731,x11732,x11733),f3(x11731))
% 42.44/42.58 [1273]~P30(x12731)+P9(x12731,x12732,x12733)+~P9(x12731,f8(x12731,x12732,x12733),f3(x12731))
% 42.44/42.58 [1274]~P30(x12741)+P8(x12741,x12742,x12743)+~P8(x12741,f8(x12741,x12742,x12743),f3(x12741))
% 42.44/42.58 [1514]~P9(a85,x15143,x15141)+~P9(a85,x15143,x15142)+P9(a85,f8(a85,x15141,x15142),f8(a85,x15141,x15143))
% 42.44/42.58 [1515]~P9(a85,x15151,x15153)+~P8(a85,x15152,x15151)+P9(a85,f8(a85,x15151,x15152),f8(a85,x15153,x15152))
% 42.44/42.58 [1521]~P8(a83,x15213,x15211)+P8(a83,f10(a83,x15211,x15212),f10(a83,x15213,x15212))+~P9(a83,x15212,f3(a83))
% 42.44/42.58 [1522]~P8(a85,x15223,x15222)+P8(a85,f10(a85,x15221,x15222),f10(a85,x15221,x15223))+~P9(a85,f3(a85),x15223)
% 42.44/42.58 [1523]~P8(a83,x15231,x15233)+P8(a83,f10(a83,x15231,x15232),f10(a83,x15233,x15232))+~P9(a83,f3(a83),x15232)
% 42.44/42.58 [1606]~P8(a85,x16063,x16062)+~P8(a85,f13(a85,x16061,x16063),x16062)+P8(a85,x16061,f8(a85,x16062,x16063))
% 42.44/42.58 [1607]~P8(a85,x16072,x16073)+~P8(a85,x16071,f8(a85,x16073,x16072))+P8(a85,f13(a85,x16071,x16072),x16073)
% 42.44/42.58 [758]~P46(x7581)+~E(x7582,f3(f86(x7581)))+E(f30(f17(x7581,x7582),x7583),f3(x7581))
% 42.44/42.58 [851]~P43(x8511)+~E(f15(x8511,x8512),f3(a85))+E(f22(x8511,x8512,x8513),f3(f86(x8511)))
% 42.44/42.58 [870]~P46(x8701)+E(f19(x8701,x8702,x8703),f3(a85))+E(f30(f17(x8701,x8703),x8702),f3(x8701))
% 42.44/42.58 [898]~P43(x8981)+E(f15(x8981,x8982),f3(a85))+~E(f22(x8981,x8982,x8983),f3(f86(x8981)))
% 42.44/42.58 [902]~P74(x9021,x9023,x9022)+~E(x9022,f3(a83))+P73(f30(x9021,f3(a83)))
% 42.44/42.58 [1054]~P46(x10542)+P8(a85,f19(x10542,x10543,x10541),f15(x10542,x10541))+E(x10541,f3(f86(x10542)))
% 42.44/42.58 [1103]~P42(x11032)+E(x11031,f3(x11032))+E(f26(a1,f27(x11032,x11033),f27(x11032,x11031)),f27(x11032,f26(x11032,x11033,x11031)))
% 42.44/42.58 [1108]~P42(x11081)+~P4(x11081)+E(f26(a1,f27(x11081,x11082),f27(x11081,x11083)),f27(x11081,f26(x11081,x11082,x11083)))
% 42.44/42.58 [1134]~P5(x11341)+~P9(a85,f15(x11341,x11342),f15(x11341,x11343))+E(f10(f86(x11341),x11342,x11343),f3(f86(x11341)))
% 42.44/42.58 [1230]~E(x12303,f3(a85))+P73(f30(x12301,f10(a85,x12302,x12303)))+~P73(f30(x12301,f3(a85)))
% 42.44/42.58 [1292]~P9(a85,x12921,x12923)+~P9(a85,x12923,x12922)+P9(a85,f13(a85,x12921,f5(a85)),x12922)
% 42.44/42.58 [1310]~P9(a85,x13103,x13102)+P9(a85,x13101,f13(a85,x13102,f5(a85)))+~E(x13101,f13(a85,x13103,f5(a85)))
% 42.44/42.58 [1328]~P6(x13282)+E(x13281,f3(x13282))+E(f10(x13282,f13(x13282,x13283,x13281),x13281),f13(x13282,f10(x13282,x13283,x13281),f5(x13282)))
% 42.44/42.58 [1329]~P6(x13292)+E(x13291,f3(x13292))+E(f10(x13292,f13(x13292,x13291,x13293),x13291),f13(x13292,f10(x13292,x13293,x13291),f5(x13292)))
% 42.44/42.58 [1466]P9(a85,f50(x14661,x14662,x14663),x14661)+E(x14661,f3(a85))+P73(f30(x14663,f10(a85,x14662,x14661)))
% 42.44/42.58 [1488]~E(x14882,f3(a85))+~P73(f30(x14881,f10(a85,x14883,x14882)))+P73(f30(x14881,f3(a85)))
% 42.44/42.58 [1569]P9(a85,x15692,x15691)+E(f13(a85,x15691,f81(x15691,x15692,x15693)),x15692)+P73(f30(x15693,f8(a85,x15692,x15691)))
% 42.44/42.58 [1570]P9(a85,x15702,x15701)+E(f13(a85,x15701,f82(x15701,x15702,x15703)),x15702)+P73(f30(x15703,f8(a85,x15702,x15701)))
% 42.44/42.58 [1576]P9(a85,f50(x15761,x15762,x15763),x15761)+P73(f30(x15763,f10(a85,x15762,x15761)))+~P73(f30(x15763,f3(a85)))
% 42.44/42.58 [1577]E(f13(a85,x15771,f81(x15771,x15772,x15773)),x15772)+P73(f30(x15773,f8(a85,x15772,x15771)))+~P73(f30(x15773,f3(a85)))
% 42.44/42.58 [1578]E(f13(a85,x15781,f82(x15781,x15782,x15783)),x15782)+P73(f30(x15783,f8(a85,x15782,x15781)))+~P73(f30(x15783,f3(a85)))
% 42.44/42.58 [1590]~P8(a85,x15902,x15903)+~P8(a85,x15902,x15901)+E(f8(a85,f8(a85,x15901,x15902),f8(a85,x15903,x15902)),f8(a85,x15901,x15903))
% 42.44/42.58 [1611]~P9(a85,x16112,x16113)+~P73(f30(x16111,f8(a85,x16112,x16113)))+P73(f30(x16111,f3(a85)))
% 42.44/42.59 [1779]E(x17791,f3(a85))+P73(f30(x17792,f66(x17791,x17793,x17792)))+~P73(f30(x17792,f10(a85,x17793,x17791)))
% 42.44/42.59 [1782]E(x17821,f3(a85))+~P73(f30(x17822,f51(x17821,x17823,x17822)))+P73(f30(x17822,f10(a85,x17823,x17821)))
% 42.44/42.59 [1803]P73(f30(x18031,f66(x18032,x18033,x18031)))+~P73(f30(x18031,f10(a85,x18033,x18032)))+P73(f30(x18031,f3(a85)))
% 42.44/42.59 [1812]P9(a85,x18121,x18122)+~P73(f30(x18123,f81(x18122,x18121,x18123)))+P73(f30(x18123,f8(a85,x18121,x18122)))
% 42.44/42.59 [1813]P9(a85,x18131,x18132)+~P73(f30(x18133,f82(x18132,x18131,x18133)))+P73(f30(x18133,f8(a85,x18131,x18132)))
% 42.44/42.59 [1816]~P73(f30(x18161,f81(x18163,x18162,x18161)))+P73(f30(x18161,f8(a85,x18162,x18163)))+~P73(f30(x18161,f3(a85)))
% 42.44/42.59 [1817]~P73(f30(x18171,f82(x18173,x18172,x18171)))+P73(f30(x18171,f8(a85,x18172,x18173)))+~P73(f30(x18171,f3(a85)))
% 42.44/42.59 [1818]~P73(f30(x18181,f51(x18183,x18182,x18181)))+P73(f30(x18181,f10(a85,x18182,x18183)))+~P73(f30(x18181,f3(a85)))
% 42.44/42.59 [1826]E(x18261,f3(a85))+E(f13(a85,f30(f30(f12(a85),x18261),f51(x18261,x18262,x18263)),f50(x18261,x18262,x18263)),x18262)+P73(f30(x18263,f10(a85,x18262,x18261)))
% 42.44/42.59 [1839]E(x18391,f3(a85))+P8(a85,f30(f30(f12(a85),x18391),f66(x18391,x18392,x18393)),x18392)+~P73(f30(x18393,f10(a85,x18392,x18391)))
% 42.44/42.59 [1855]E(f13(a85,f30(f30(f12(a85),x18551),f51(x18551,x18552,x18553)),f50(x18551,x18552,x18553)),x18552)+P73(f30(x18553,f10(a85,x18552,x18551)))+~P73(f30(x18553,f3(a85)))
% 42.44/42.59 [1857]P8(a85,f30(f30(f12(a85),x18572),f66(x18572,x18573,x18571)),x18573)+~P73(f30(x18571,f10(a85,x18573,x18572)))+P73(f30(x18571,f3(a85)))
% 42.44/42.59 [1875]P9(a83,x18751,f71(x18752,x18753,x18751))+~P9(a83,x18751,f3(a83))+P73(f30(f30(x18753,f10(a83,x18752,x18751)),f9(a83,x18752,x18751)))
% 42.44/42.59 [1876]~P9(a83,x18763,f3(a83))+P8(a83,f71(x18761,x18762,x18763),f3(a83))+P73(f30(f30(x18762,f10(a83,x18761,x18763)),f9(a83,x18761,x18763)))
% 42.44/42.59 [1909]~P9(a83,x19091,f3(a83))+E(f13(a83,f30(f30(f12(a83),x19091),f72(x19092,x19093,x19091)),f71(x19092,x19093,x19091)),x19092)+P73(f30(f30(x19093,f10(a83,x19092,x19091)),f9(a83,x19092,x19091)))
% 42.44/42.59 [1937]~P9(a83,x19373,f3(a83))+~P73(f30(f30(x19371,f72(x19372,x19371,x19373)),f71(x19372,x19371,x19373)))+P73(f30(f30(x19371,f10(a83,x19372,x19373)),f9(a83,x19372,x19373)))
% 42.44/42.59 [761]~P37(x7611)+~E(x7613,f3(a85))+E(f30(f30(f20(x7611),x7612),x7613),f5(x7611))
% 42.44/42.59 [780]~P68(x7801)+~E(x7803,f3(x7801))+E(f30(f30(f12(x7801),x7802),x7803),f3(x7801))
% 42.44/42.59 [781]~P68(x7811)+~E(x7812,f3(x7811))+E(f30(f30(f12(x7811),x7812),x7813),f3(x7811))
% 42.44/42.59 [854]~P69(x8542)+E(x8541,f3(x8542))+~E(f30(f30(f20(x8542),x8541),x8543),f3(x8542))
% 42.44/42.59 [954]E(x9541,x9542)+E(x9543,f3(a1))+~E(f30(f30(f12(a1),x9543),x9541),f30(f30(f12(a1),x9543),x9542))
% 42.44/42.59 [956]E(x9561,x9562)+E(x9563,f3(a85))+~E(f30(f30(f12(a85),x9563),x9561),f30(f30(f12(a85),x9563),x9562))
% 42.44/42.59 [957]E(x9571,x9572)+E(x9573,f3(a1))+~E(f30(f30(f12(a1),x9571),x9573),f30(f30(f12(a1),x9572),x9573))
% 42.44/42.59 [958]E(x9581,x9582)+E(x9583,f3(a85))+~E(f30(f30(f12(a85),x9581),x9583),f30(f30(f12(a85),x9582),x9583))
% 42.44/42.59 [1101]E(x11011,x11012)+~P9(a85,f3(a85),x11013)+~E(f30(f30(f12(a85),x11013),x11011),f30(f30(f12(a85),x11013),x11012))
% 42.44/42.59 [1180]~P51(x11801)+~P9(x11801,f3(x11801),x11802)+P9(x11801,f3(x11801),f30(f30(f20(x11801),x11802),x11803))
% 42.44/42.59 [1181]~P51(x11811)+~P8(x11811,f3(x11811),x11812)+P8(x11811,f3(x11811),f30(f30(f20(x11811),x11812),x11813))
% 42.44/42.59 [1182]~P51(x11821)+~P8(x11821,f5(x11821),x11822)+P8(x11821,f5(x11821),f30(f30(f20(x11821),x11822),x11823))
% 42.44/42.59 [1254]~E(x12542,f10(a85,x12543,x12541))+~P9(a85,f3(a85),x12541)+P8(a85,f30(f30(f12(a85),x12541),x12542),x12543)
% 42.44/42.59 [1259]~P15(x12591)+~P9(a85,f15(x12591,x12593),f15(x12591,x12592))+E(f15(x12591,f13(f86(x12591),x12592,x12593)),f15(x12591,x12592))
% 42.44/42.59 [1260]~P15(x12601)+~P9(a85,f15(x12601,x12602),f15(x12601,x12603))+E(f15(x12601,f13(f86(x12601),x12602,x12603)),f15(x12601,x12603))
% 42.44/42.59 [1472]~P9(a1,x14721,x14723)+~P9(a1,f3(a1),x14722)+P9(a1,f30(f30(f12(a1),x14721),x14722),f30(f30(f12(a1),x14723),x14722))
% 42.44/42.59 [1473]~P9(a1,x14732,x14733)+~P9(a1,f3(a1),x14731)+P9(a1,f30(f30(f12(a1),x14731),x14732),f30(f30(f12(a1),x14731),x14733))
% 42.44/42.59 [1477]~P9(a85,x14771,x14773)+~P9(a85,f3(a85),x14772)+P9(a85,f30(f30(f12(a85),x14771),x14772),f30(f30(f12(a85),x14773),x14772))
% 42.44/42.59 [1478]~P9(a85,x14782,x14783)+~P9(a85,f3(a85),x14781)+P9(a85,f30(f30(f12(a85),x14781),x14782),f30(f30(f12(a85),x14781),x14783))
% 42.44/42.59 [1479]~P9(a83,x14792,x14793)+~P9(a83,f3(a83),x14791)+P9(a83,f30(f30(f12(a83),x14791),x14792),f30(f30(f12(a83),x14791),x14793))
% 42.44/42.59 [1480]~P8(a1,x14802,x14803)+~P9(a1,f3(a1),x14801)+P8(a1,f30(f30(f12(a1),x14801),x14802),f30(f30(f12(a1),x14801),x14803))
% 42.44/42.59 [1481]~P8(a1,x14811,x14813)+~P9(a1,f3(a1),x14812)+P8(a1,f30(f30(f12(a1),x14811),x14812),f30(f30(f12(a1),x14813),x14812))
% 42.44/42.59 [1605]~P51(x16051)+~P9(x16051,f5(x16051),x16052)+P9(x16051,f5(x16051),f30(f30(f20(x16051),x16052),f13(a85,x16053,f5(a85))))
% 42.44/42.59 [1621]P9(a1,x16211,x16212)+~P9(a1,f3(a1),x16213)+~P9(a1,f30(f30(f12(a1),x16211),x16213),f30(f30(f12(a1),x16212),x16213))
% 42.44/42.59 [1623]P9(a85,x16231,x16232)+~P9(a85,f3(a85),x16233)+~P9(a85,f30(f30(f20(a85),x16233),x16231),f30(f30(f20(a85),x16233),x16232))
% 42.44/42.59 [1624]P8(a1,x16241,x16242)+~P9(a1,f3(a1),x16243)+~P8(a1,f30(f30(f12(a1),x16243),x16241),f30(f30(f12(a1),x16243),x16242))
% 42.44/42.59 [1625]P8(a1,x16251,x16252)+~P9(a1,f3(a1),x16253)+~P8(a1,f30(f30(f12(a1),x16251),x16253),f30(f30(f12(a1),x16252),x16253))
% 42.44/42.59 [1627]P8(a85,x16271,x16272)+~P9(a85,f3(a85),x16273)+~P8(a85,f30(f30(f12(a85),x16273),x16271),f30(f30(f12(a85),x16273),x16272))
% 42.44/42.59 [1628]P8(a85,x16281,x16282)+~P9(a85,f3(a85),x16283)+~P8(a85,f30(f30(f12(a85),x16281),x16283),f30(f30(f12(a85),x16282),x16283))
% 42.44/42.59 [1691]~E(x16913,f10(a85,x16911,x16912))+~P9(a85,f3(a85),x16912)+P9(a85,x16911,f30(f30(f12(a85),x16912),f13(a85,x16913,f5(a85))))
% 42.44/42.59 [1837]~P14(x18371)+~P9(x18371,x18372,x18373)+P9(x18371,x18372,f26(x18371,f13(x18371,x18372,x18373),f13(x18371,f5(x18371),f5(x18371))))
% 42.44/42.59 [1838]~P14(x18381)+~P9(x18381,x18382,x18383)+P9(x18381,f26(x18381,f13(x18381,x18382,x18383),f13(x18381,f5(x18381),f5(x18381))),x18383)
% 42.44/42.59 [1881]~P13(x18811)+P8(x18811,x18812,x18813)+~P8(x18811,f30(f30(f12(x18811),f46(x18813,x18812,x18811)),x18812),x18813)
% 42.44/42.59 [1897]E(x18971,f3(a85))+P9(a85,x18972,f30(f30(f12(a85),x18971),f13(a85,f66(x18971,x18972,x18973),f5(a85))))+~P73(f30(x18973,f10(a85,x18972,x18971)))
% 42.44/42.59 [1901]P9(a85,x19012,f30(f30(f12(a85),x19013),f13(a85,f66(x19013,x19012,x19011),f5(a85))))+~P73(f30(x19011,f10(a85,x19012,x19013)))+P73(f30(x19011,f3(a85)))
% 42.44/42.59 [1914]~P41(x19142)+P9(a1,f3(a1),f58(x19141,x19142))+~P8(a1,f27(x19142,f30(x19141,f59(x19141,x19142,x19143))),f25(a85,f13(a85,x19143,f5(a85))))
% 42.44/42.59 [1915]~P41(x19152)+P9(a1,f3(a1),f67(x19151,x19152))+~P9(a1,f27(x19152,f30(x19151,f68(x19151,x19152,x19153))),f25(a85,f13(a85,x19153,f5(a85))))
% 42.44/42.59 [1001]~P6(x10012)+E(x10011,f3(x10012))+E(f10(x10012,f30(f30(f12(x10012),x10013),x10011),x10011),x10013)
% 42.44/42.59 [1002]~P6(x10022)+E(x10021,f3(x10022))+E(f10(x10022,f30(f30(f12(x10022),x10021),x10023),x10021),x10023)
% 42.44/42.59 [1510]~P54(x15102)+E(x15101,f3(x15102))+~E(f13(x15102,f30(f30(f12(x15102),x15103),x15103),f30(f30(f12(x15102),x15101),x15101)),f3(x15102))
% 42.44/42.59 [1511]~P54(x15112)+E(x15111,f3(x15112))+~E(f13(x15112,f30(f30(f12(x15112),x15111),x15111),f30(f30(f12(x15112),x15113),x15113)),f3(x15112))
% 42.44/42.59 [1531]~P37(x15312)+E(x15311,f3(a85))+E(f30(f30(f12(x15312),x15313),f30(f30(f20(x15312),x15313),f8(a85,x15311,f5(a85)))),f30(f30(f20(x15312),x15313),x15311))
% 42.44/42.59 [1589]~P51(x15891)+~P9(x15891,f5(x15891),x15892)+P9(x15891,f5(x15891),f30(f30(f12(x15891),x15892),f30(f30(f20(x15891),x15892),x15893)))
% 42.44/42.59 [1737]~P51(x17371)+~P9(x17371,f5(x17371),x17372)+P9(x17371,f30(f30(f20(x17371),x17372),x17373),f30(f30(f12(x17371),x17372),f30(f30(f20(x17371),x17372),x17373)))
% 42.44/42.59 [1767]~P54(x17672)+E(x17671,f3(x17672))+P9(x17672,f3(x17672),f13(x17672,f30(f30(f12(x17672),x17673),x17673),f30(f30(f12(x17672),x17671),x17671)))
% 42.44/42.59 [1768]~P54(x17682)+E(x17681,f3(x17682))+P9(x17682,f3(x17682),f13(x17682,f30(f30(f12(x17682),x17681),x17681),f30(f30(f12(x17682),x17683),x17683)))
% 42.44/42.59 [1870]~P54(x18702)+E(x18701,f3(x18702))+~P8(x18702,f13(x18702,f30(f30(f12(x18702),x18703),x18703),f30(f30(f12(x18702),x18701),x18701)),f3(x18702))
% 42.44/42.59 [1871]~P54(x18712)+E(x18711,f3(x18712))+~P8(x18712,f13(x18712,f30(f30(f12(x18712),x18711),x18711),f30(f30(f12(x18712),x18713),x18713)),f3(x18712))
% 42.44/42.59 [1865]~P27(x18651)+~P9(a85,f3(a85),x18653)+E(f30(f30(f12(x18651),f30(f30(f20(x18651),x18652),f8(a85,x18653,f5(a85)))),x18652),f30(f30(f20(x18651),x18652),x18653))
% 42.44/42.59 [1026]~P18(x10263)+E(x10261,x10262)+~E(f13(x10263,x10264,x10261),f13(x10263,x10264,x10262))
% 42.44/42.59 [1027]~P19(x10273)+E(x10271,x10272)+~E(f13(x10273,x10274,x10271),f13(x10273,x10274,x10272))
% 42.44/42.59 [1029]~P18(x10293)+E(x10291,x10292)+~E(f13(x10293,x10291,x10294),f13(x10293,x10292,x10294))
% 42.44/42.59 [1063]~P35(x10632)+~P9(f92(x10631,x10632),x10633,x10634)+P8(f92(x10631,x10632),x10633,x10634)
% 42.44/42.59 [1174]~P35(x11741)+~P8(f92(x11742,x11741),x11744,x11743)+~P9(f92(x11742,x11741),x11743,x11744)
% 42.44/42.59 [1231]~P9(a85,x12313,x12314)+P9(a85,x12311,x12312)+~E(f13(a85,x12313,x12312),f13(a85,x12311,x12314))
% 42.44/42.59 [1355]~P28(x13551)+~P9(x13551,x13553,x13554)+P9(x13551,f13(x13551,x13552,x13553),f13(x13551,x13552,x13554))
% 42.44/42.59 [1356]~P31(x13561)+~P9(x13561,x13563,x13564)+P9(x13561,f13(x13561,x13562,x13563),f13(x13561,x13562,x13564))
% 42.44/42.59 [1357]~P28(x13571)+~P9(x13571,x13572,x13574)+P9(x13571,f13(x13571,x13572,x13573),f13(x13571,x13574,x13573))
% 42.44/42.59 [1358]~P31(x13581)+~P9(x13581,x13582,x13584)+P9(x13581,f13(x13581,x13582,x13583),f13(x13581,x13584,x13583))
% 42.44/42.59 [1359]~P28(x13591)+~P8(x13591,x13593,x13594)+P8(x13591,f13(x13591,x13592,x13593),f13(x13591,x13592,x13594))
% 42.44/42.59 [1360]~P29(x13601)+~P8(x13601,x13603,x13604)+P8(x13601,f13(x13601,x13602,x13603),f13(x13601,x13602,x13604))
% 42.44/42.59 [1361]~P28(x13611)+~P8(x13611,x13612,x13614)+P8(x13611,f13(x13611,x13612,x13613),f13(x13611,x13614,x13613))
% 42.44/42.59 [1362]~P29(x13621)+~P8(x13621,x13622,x13624)+P8(x13621,f13(x13621,x13622,x13623),f13(x13621,x13624,x13623))
% 42.44/42.59 [1516]~P9(a85,x15162,x15164)+~P9(a85,x15161,x15163)+P9(a85,f13(a85,x15161,x15162),f13(a85,x15163,x15164))
% 42.44/42.59 [1517]~P9(a83,x15171,x15173)+~P8(a83,x15172,x15174)+P9(a83,f13(a83,x15171,x15172),f13(a83,x15173,x15174))
% 42.44/42.59 [1518]~P8(a85,x15182,x15184)+~P8(a85,x15181,x15183)+P8(a85,f13(a85,x15181,x15182),f13(a85,x15183,x15184))
% 42.44/42.59 [1597]~P28(x15971)+P9(x15971,x15972,x15973)+~P9(x15971,f13(x15971,x15974,x15972),f13(x15971,x15974,x15973))
% 42.44/42.59 [1599]~P28(x15991)+P9(x15991,x15992,x15993)+~P9(x15991,f13(x15991,x15992,x15994),f13(x15991,x15993,x15994))
% 42.44/42.59 [1601]~P28(x16011)+P8(x16011,x16012,x16013)+~P8(x16011,f13(x16011,x16014,x16012),f13(x16011,x16014,x16013))
% 42.44/42.59 [1603]~P28(x16031)+P8(x16031,x16032,x16033)+~P8(x16031,f13(x16031,x16032,x16034),f13(x16031,x16033,x16034))
% 42.44/42.59 [1609]~E(x16093,f13(a85,x16094,x16092))+P73(f30(x16091,x16092))+~P73(f30(x16091,f8(a85,x16093,x16094)))
% 42.44/42.59 [1936]E(x19361,x19362)+~P5(x19363)+~P11(x19363,x19362,f3(f86(x19363)),x19364,x19361)
% 42.44/42.59 [1938]~P5(x19382)+~P11(x19382,x19383,f3(f86(x19382)),x19381,x19384)+E(x19381,f3(f86(x19382)))
% 42.44/42.59 [1939]~P5(x19392)+~P11(x19392,f3(f86(x19392)),x19393,x19394,x19391)+E(x19391,f3(f86(x19392)))
% 42.44/42.59 [1940]~P5(x19402)+~P11(x19402,f3(f86(x19402)),x19403,x19401,x19404)+E(x19401,f3(f86(x19402)))
% 42.44/42.59 [1966]~P35(x19662)+P8(f92(x19661,x19662),x19663,x19664)+~P8(x19662,f30(x19663,f37(x19664,x19663,x19661,x19662)),f30(x19664,f37(x19664,x19663,x19661,x19662)))
% 42.44/42.59 [1465]~P8(a85,x14652,x14654)+~P8(a85,x14651,x14653)+P8(a85,f30(f30(f12(a85),x14651),x14652),f30(f30(f12(a85),x14653),x14654))
% 42.44/42.59 [1920]~P41(x19201)+P8(a1,f27(x19201,f30(x19202,x19203)),f58(x19202,x19201))+~P8(a1,f27(x19201,f30(x19202,f59(x19202,x19201,x19204))),f25(a85,f13(a85,x19204,f5(a85))))
% 42.44/42.59 [1921]~P41(x19211)+P8(a1,f27(x19211,f30(x19212,x19213)),f67(x19212,x19211))+~P9(a1,f27(x19211,f30(x19212,f68(x19212,x19211,x19214))),f25(a85,f13(a85,x19214,f5(a85))))
% 42.44/42.59 [1200]~P6(x12001)+~E(x12002,f3(x12001))+E(f10(x12001,f30(f30(f12(x12001),x12002),x12003),f30(f30(f12(x12001),x12002),x12004)),f3(x12001))
% 42.44/42.59 [1275]~P4(x12752)+E(x12751,f3(x12752))+E(f26(x12752,f30(f30(f12(x12752),x12753),x12751),f30(f30(f12(x12752),x12754),x12751)),f26(x12752,x12753,x12754))
% 42.44/42.59 [1276]~P4(x12762)+E(x12761,f3(x12762))+E(f26(x12762,f30(f30(f12(x12762),x12761),x12763),f30(f30(f12(x12762),x12761),x12764)),f26(x12762,x12763,x12764))
% 42.44/42.59 [1277]~P6(x12772)+E(x12771,f3(x12772))+E(f10(x12772,f30(f30(f12(x12772),x12773),x12771),f30(f30(f12(x12772),x12774),x12771)),f10(x12772,x12773,x12774))
% 42.44/42.59 [1279]~P6(x12792)+E(x12791,f3(x12792))+E(f10(x12792,f30(f30(f12(x12792),x12791),x12793),f30(f30(f12(x12792),x12791),x12794)),f10(x12792,x12793,x12794))
% 42.44/42.59 [1692]~P5(x16922)+E(x16921,f3(x16922))+E(f26(x16922,f30(f30(f20(x16922),x16923),x16924),f30(f30(f20(x16922),x16921),x16924)),f30(f30(f20(x16922),f26(x16922,x16923,x16921)),x16924))
% 42.44/42.59 [1894]~P27(x18941)+~P8(a85,x18944,x18943)+E(f30(f30(f12(x18941),f30(f30(f20(x18941),x18942),f8(a85,x18943,x18944))),x18942),f30(f30(f20(x18941),x18942),f8(a85,f13(a85,x18943,f5(a85)),x18944)))
% 42.44/42.59 [1694]~P4(x16942)+E(x16941,f3(x16942))+E(f26(x16942,f13(x16942,x16943,f30(f30(f12(x16942),x16944),x16941)),x16941),f13(x16942,x16944,f26(x16942,x16943,x16941)))
% 42.44/42.59 [1695]~P5(x16952)+E(x16951,f3(x16952))+E(f26(x16952,f8(x16952,f30(f30(f12(x16952),x16951),x16953),x16954),x16951),f8(x16952,x16953,f26(x16952,x16954,x16951)))
% 42.44/42.59 [1696]~P5(x16962)+E(x16961,f3(x16962))+E(f26(x16962,f13(x16962,f30(f30(f12(x16962),x16961),x16963),x16964),x16961),f13(x16962,x16963,f26(x16962,x16964,x16961)))
% 42.44/42.59 [1697]~P5(x16972)+E(x16971,f3(x16972))+E(f26(x16972,f8(x16972,x16973,f30(f30(f12(x16972),x16971),x16974)),x16971),f8(x16972,f26(x16972,x16973,x16971),x16974))
% 42.44/42.59 [1698]~P4(x16982)+E(x16981,f3(x16982))+E(f26(x16982,f13(x16982,x16983,f30(f30(f12(x16982),x16984),x16981)),x16981),f13(x16982,f26(x16982,x16983,x16981),x16984))
% 42.44/42.59 [1699]~P5(x16992)+E(x16991,f3(x16992))+E(f26(x16992,f13(x16992,x16993,f30(f30(f12(x16992),x16991),x16994)),x16991),f13(x16992,f26(x16992,x16993,x16991),x16994))
% 42.44/42.59 [1700]~P6(x17002)+E(x17001,f3(x17002))+E(f10(x17002,f13(x17002,x17003,f30(f30(f12(x17002),x17004),x17001)),x17001),f13(x17002,x17004,f10(x17002,x17003,x17001)))
% 42.44/42.59 [1701]~P6(x17012)+E(x17011,f3(x17012))+E(f10(x17012,f13(x17012,x17013,f30(f30(f12(x17012),x17011),x17014)),x17011),f13(x17012,x17014,f10(x17012,x17013,x17011)))
% 42.44/42.59 [1124]~P35(x11241)+P8(x11241,f30(x11242,x11243),f30(x11244,x11243))+~P8(f92(x11245,x11241),x11242,x11244)
% 42.44/42.59 [1941]~P5(x19411)+~P11(x19411,x19412,x19413,x19414,x19415)+E(f10(f86(x19411),x19412,x19413),x19414)
% 42.44/42.59 [1671]~E(x16712,x16714)+~P72(x16711)+E(f13(x16711,f30(f30(f12(x16711),x16712),x16713),f30(f30(f12(x16711),x16714),x16715)),f13(x16711,f30(f30(f12(x16711),x16712),x16715),f30(f30(f12(x16711),x16714),x16713)))
% 42.44/42.59 [1892]~P8(a85,x18923,x18922)+E(x18921,f13(a85,f30(f30(f12(a85),f8(a85,x18922,x18923)),x18924),x18925))+~E(f13(a85,f30(f30(f12(a85),x18923),x18924),x18921),f13(a85,f30(f30(f12(a85),x18922),x18924),x18925))
% 42.44/42.59 [1893]~P8(a85,x18932,x18931)+E(f13(a85,f30(f30(f12(a85),f8(a85,x18931,x18932)),x18933),x18934),x18935)+~E(f13(a85,f30(f30(f12(a85),x18931),x18933),x18934),f13(a85,f30(f30(f12(a85),x18932),x18933),x18935))
% 42.44/42.59 [1905]~P8(a85,x19054,x19051)+~E(x19055,f13(a85,f30(f30(f12(a85),f8(a85,x19051,x19054)),x19052),x19053))+E(f13(a85,f30(f30(f12(a85),x19051),x19052),x19053),f13(a85,f30(f30(f12(a85),x19054),x19052),x19055))
% 42.44/42.59 [1906]~P8(a85,x19064,x19061)+~E(f13(a85,f30(f30(f12(a85),f8(a85,x19061,x19064)),x19062),x19063),x19065)+E(f13(a85,f30(f30(f12(a85),x19061),x19062),x19063),f13(a85,f30(f30(f12(a85),x19064),x19062),x19065))
% 42.44/42.59 [1947]~P8(a85,x19473,x19472)+P9(a85,x19471,f13(a85,f30(f30(f12(a85),f8(a85,x19472,x19473)),x19474),x19475))+~P9(a85,f13(a85,f30(f30(f12(a85),x19473),x19474),x19471),f13(a85,f30(f30(f12(a85),x19472),x19474),x19475))
% 42.44/42.59 [1948]~P8(a85,x19483,x19482)+P8(a85,x19481,f13(a85,f30(f30(f12(a85),f8(a85,x19482,x19483)),x19484),x19485))+~P8(a85,f13(a85,f30(f30(f12(a85),x19483),x19484),x19481),f13(a85,f30(f30(f12(a85),x19482),x19484),x19485))
% 42.44/42.59 [1949]~P8(a85,x19492,x19491)+P9(a85,f13(a85,f30(f30(f12(a85),f8(a85,x19491,x19492)),x19493),x19494),x19495)+~P9(a85,f13(a85,f30(f30(f12(a85),x19491),x19493),x19494),f13(a85,f30(f30(f12(a85),x19492),x19493),x19495))
% 42.44/42.59 [1950]~P8(a85,x19502,x19501)+P8(a85,f13(a85,f30(f30(f12(a85),f8(a85,x19501,x19502)),x19503),x19504),x19505)+~P8(a85,f13(a85,f30(f30(f12(a85),x19501),x19503),x19504),f13(a85,f30(f30(f12(a85),x19502),x19503),x19505))
% 42.44/42.59 [1955]~P8(a85,x19551,x19554)+~P9(a85,x19553,f13(a85,f30(f30(f12(a85),f8(a85,x19554,x19551)),x19552),x19555))+P9(a85,f13(a85,f30(f30(f12(a85),x19551),x19552),x19553),f13(a85,f30(f30(f12(a85),x19554),x19552),x19555))
% 42.44/42.59 [1956]~P8(a85,x19561,x19564)+~P8(a85,x19563,f13(a85,f30(f30(f12(a85),f8(a85,x19564,x19561)),x19562),x19565))+P8(a85,f13(a85,f30(f30(f12(a85),x19561),x19562),x19563),f13(a85,f30(f30(f12(a85),x19564),x19562),x19565))
% 42.44/42.59 [1957]~P8(a85,x19574,x19571)+~P9(a85,f13(a85,f30(f30(f12(a85),f8(a85,x19571,x19574)),x19572),x19573),x19575)+P9(a85,f13(a85,f30(f30(f12(a85),x19571),x19572),x19573),f13(a85,f30(f30(f12(a85),x19574),x19572),x19575))
% 42.44/42.59 [1958]~P8(a85,x19584,x19581)+~P8(a85,f13(a85,f30(f30(f12(a85),f8(a85,x19581,x19584)),x19582),x19583),x19585)+P8(a85,f13(a85,f30(f30(f12(a85),x19581),x19582),x19583),f13(a85,f30(f30(f12(a85),x19584),x19582),x19585))
% 42.44/42.59 [1944]~P5(x19442)+~P11(x19442,x19441,x19444,x19443,x19445)+E(x19441,f13(f86(x19442),f30(f30(f12(f86(x19442)),x19443),x19444),x19445))
% 42.44/42.59 [1890]~P61(x18902)+~E(f13(x18902,f30(f30(f12(x18902),x18904),x18905),x18901),f13(x18902,f30(f30(f12(x18902),x18903),x18905),x18906))+E(x18901,f13(x18902,f30(f30(f12(x18902),f8(x18902,x18903,x18904)),x18905),x18906))
% 42.44/42.59 [1891]~P61(x18911)+~E(f13(x18911,f30(f30(f12(x18911),x18912),x18914),x18915),f13(x18911,f30(f30(f12(x18911),x18913),x18914),x18916))+E(f13(x18911,f30(f30(f12(x18911),f8(x18911,x18912,x18913)),x18914),x18915),x18916)
% 42.44/42.59 [1902]~P61(x19021)+~E(x19026,f13(x19021,f30(f30(f12(x19021),f8(x19021,x19022,x19025)),x19023),x19024))+E(f13(x19021,f30(f30(f12(x19021),x19022),x19023),x19024),f13(x19021,f30(f30(f12(x19021),x19025),x19023),x19026))
% 42.44/42.59 [1903]~P61(x19031)+~E(f13(x19031,f30(f30(f12(x19031),f8(x19031,x19032,x19035)),x19033),x19034),x19036)+E(f13(x19031,f30(f30(f12(x19031),x19032),x19033),x19034),f13(x19031,f30(f30(f12(x19031),x19035),x19033),x19036))
% 42.44/42.59 [1951]~P62(x19511)+~P9(x19511,f13(x19511,f30(f30(f12(x19511),x19514),x19515),x19512),f13(x19511,f30(f30(f12(x19511),x19513),x19515),x19516))+P9(x19511,x19512,f13(x19511,f30(f30(f12(x19511),f8(x19511,x19513,x19514)),x19515),x19516))
% 42.44/42.59 [1952]~P62(x19521)+~P8(x19521,f13(x19521,f30(f30(f12(x19521),x19524),x19525),x19522),f13(x19521,f30(f30(f12(x19521),x19523),x19525),x19526))+P8(x19521,x19522,f13(x19521,f30(f30(f12(x19521),f8(x19521,x19523,x19524)),x19525),x19526))
% 42.44/42.59 [1953]~P62(x19531)+~P9(x19531,f13(x19531,f30(f30(f12(x19531),x19532),x19534),x19535),f13(x19531,f30(f30(f12(x19531),x19533),x19534),x19536))+P9(x19531,f13(x19531,f30(f30(f12(x19531),f8(x19531,x19532,x19533)),x19534),x19535),x19536)
% 42.44/42.59 [1954]~P62(x19541)+~P8(x19541,f13(x19541,f30(f30(f12(x19541),x19542),x19544),x19545),f13(x19541,f30(f30(f12(x19541),x19543),x19544),x19546))+P8(x19541,f13(x19541,f30(f30(f12(x19541),f8(x19541,x19542,x19543)),x19544),x19545),x19546)
% 42.44/42.59 [1959]~P62(x19591)+~P9(x19591,x19594,f13(x19591,f30(f30(f12(x19591),f8(x19591,x19595,x19592)),x19593),x19596))+P9(x19591,f13(x19591,f30(f30(f12(x19591),x19592),x19593),x19594),f13(x19591,f30(f30(f12(x19591),x19595),x19593),x19596))
% 42.44/42.59 [1960]~P62(x19601)+~P8(x19601,x19604,f13(x19601,f30(f30(f12(x19601),f8(x19601,x19605,x19602)),x19603),x19606))+P8(x19601,f13(x19601,f30(f30(f12(x19601),x19602),x19603),x19604),f13(x19601,f30(f30(f12(x19601),x19605),x19603),x19606))
% 42.44/42.59 [1961]~P62(x19611)+~P9(x19611,f13(x19611,f30(f30(f12(x19611),f8(x19611,x19612,x19615)),x19613),x19614),x19616)+P9(x19611,f13(x19611,f30(f30(f12(x19611),x19612),x19613),x19614),f13(x19611,f30(f30(f12(x19611),x19615),x19613),x19616))
% 42.44/42.59 [1962]~P62(x19621)+~P8(x19621,f13(x19621,f30(f30(f12(x19621),f8(x19621,x19622,x19625)),x19623),x19624),x19626)+P8(x19621,f13(x19621,f30(f30(f12(x19621),x19622),x19623),x19624),f13(x19621,f30(f30(f12(x19621),x19625),x19623),x19626))
% 42.44/42.59 [1046]E(x10461,x10462)+~E(f24(x10461),f24(x10462))+~P9(a1,f3(a1),x10462)+~P9(a1,f3(a1),x10461)
% 42.44/42.59 [1047]P9(a83,x10471,x10472)+P9(a83,x10472,x10471)+E(x10471,f3(a83))+~E(f10(a83,x10472,x10471),f3(a83))
% 42.44/42.59 [1050]P9(a83,x10502,x10501)+E(x10501,f3(a83))+P8(a83,x10502,f3(a83))+~E(f10(a83,x10502,x10501),f3(a83))
% 42.44/42.59 [1051]P9(a83,x10511,x10512)+E(x10511,f3(a83))+P8(a83,f3(a83),x10512)+~E(f10(a83,x10512,x10511),f3(a83))
% 42.44/42.59 [1280]~P9(a1,x12801,x12802)+P9(a1,f24(x12801),f24(x12802))+~P9(a1,f3(a1),x12802)+~P9(a1,f3(a1),x12801)
% 42.44/42.59 [1281]~P8(a1,x12811,x12812)+P8(a1,f24(x12811),f24(x12812))+~P9(a1,f3(a1),x12812)+~P9(a1,f3(a1),x12811)
% 42.44/42.59 [1303]P9(a1,x13031,x13032)+~P9(a1,f24(x13031),f24(x13032))+~P9(a1,f3(a1),x13032)+~P9(a1,f3(a1),x13031)
% 42.44/42.59 [1304]P8(a1,x13041,x13042)+~P8(a1,f24(x13041),f24(x13042))+~P9(a1,f3(a1),x13042)+~P9(a1,f3(a1),x13041)
% 42.44/42.59 [806]~P37(x8062)+~P71(x8062)+E(x8061,f3(a85))+E(f30(f30(f20(x8062),f3(x8062)),x8061),f3(x8062))
% 42.44/42.59 [941]~E(x9412,f5(a83))+~E(x9411,f5(a83))+~P9(a83,f3(a83),x9411)+E(f30(f30(f12(a83),x9411),x9412),f5(a83))
% 42.44/42.59 [888]P9(x8883,x8881,x8882)+~P52(x8883)+E(x8881,x8882)+P9(x8883,x8882,x8881)
% 42.44/42.59 [894]P9(x8943,x8941,x8942)+~P34(x8943)+E(x8941,x8942)+P9(x8943,x8942,x8941)
% 42.44/42.59 [895]P8(x8951,x8952,x8953)+~E(x8952,x8953)+~P34(x8951)+P9(x8951,x8952,x8953)
% 42.44/42.59 [943]~P36(x9433)+~P8(x9433,x9432,x9431)+E(x9431,x9432)+P9(x9433,x9432,x9431)
% 42.44/42.59 [945]~P34(x9453)+~P8(x9453,x9451,x9452)+E(x9451,x9452)+P9(x9453,x9451,x9452)
% 42.44/42.59 [951]~P36(x9513)+~P8(x9513,x9511,x9512)+E(x9511,x9512)+P9(x9513,x9511,x9512)
% 42.44/42.59 [1035]~P8(x10353,x10352,x10351)+~P8(x10353,x10351,x10352)+E(x10351,x10352)+~P36(x10353)
% 42.44/42.59 [1052]P8(x10521,x10523,x10522)+~P33(x10521)+~P8(x10521,x10522,x10523)+P9(x10521,x10522,x10523)
% 42.44/42.59 [730]~P2(x7303)+~P46(x7303)+E(x7301,x7302)+~E(f17(x7303,x7301),f17(x7303,x7302))
% 42.44/42.59 [790]~E(x7903,x7901)+~P48(x7902)+E(f26(x7902,x7903,x7901),f5(x7902))+E(x7901,f3(x7902))
% 42.44/42.59 [867]~P48(x8673)+E(x8671,x8672)+~E(f26(x8673,x8671,x8672),f5(x8673))+E(x8672,f3(x8673))
% 42.44/42.59 [1194]P74(x11942,x11943,x11941)+P9(a83,f75(x11941,x11943,x11942),x11941)+E(x11941,f3(a83))+P9(a83,x11941,f3(a83))
% 42.44/42.59 [1195]P74(x11952,x11953,x11951)+P9(a83,x11951,f77(x11951,x11953,x11952))+E(x11951,f3(a83))+P9(a83,f3(a83),x11951)
% 42.44/42.59 [1198]P74(x11982,x11983,x11981)+E(x11981,f3(a83))+P9(a83,x11981,f3(a83))+P8(a83,f3(a83),f75(x11981,x11983,x11982))
% 42.44/42.59 [1199]P74(x11992,x11993,x11991)+E(x11991,f3(a83))+P9(a83,f3(a83),x11991)+P8(a83,f77(x11991,x11993,x11992),f3(a83))
% 42.44/42.59 [1308]E(x13081,x13082)+~P8(a85,x13083,x13082)+~P8(a85,x13083,x13081)+~E(f8(a85,x13081,x13083),f8(a85,x13082,x13083))
% 42.44/42.59 [1386]~P13(x13861)+~P9(x13861,x13863,f3(x13861))+~P9(x13861,x13862,f3(x13861))+P9(x13861,f3(x13861),f26(x13861,x13862,x13863))
% 42.44/42.59 [1387]~P14(x13871)+~P9(x13871,x13873,f3(x13871))+~P9(x13871,x13872,f3(x13871))+P9(x13871,f3(x13871),f26(x13871,x13872,x13873))
% 42.44/42.59 [1388]~P13(x13881)+~P8(x13881,x13883,f3(x13881))+~P8(x13881,x13882,f3(x13881))+P8(x13881,f3(x13881),f26(x13881,x13882,x13883))
% 42.44/42.59 [1389]~P14(x13891)+~P9(x13891,x13893,f3(x13891))+~P8(x13891,x13892,f3(x13891))+P8(x13891,f3(x13891),f26(x13891,x13892,x13893))
% 42.44/42.59 [1390]~P13(x13901)+~P9(x13901,f3(x13901),x13903)+~P9(x13901,f3(x13901),x13902)+P9(x13901,f3(x13901),f26(x13901,x13902,x13903))
% 42.44/42.59 [1391]~P14(x13911)+~P9(x13911,f3(x13911),x13913)+~P9(x13911,f3(x13911),x13912)+P9(x13911,f3(x13911),f26(x13911,x13912,x13913))
% 42.44/42.59 [1392]~P21(x13921)+~P9(x13921,f3(x13921),x13923)+~P9(x13921,f3(x13921),x13922)+P9(x13921,f3(x13921),f13(x13921,x13922,x13923))
% 42.44/42.59 [1395]~P13(x13951)+~P8(x13951,f3(x13951),x13953)+~P8(x13951,f3(x13951),x13952)+P8(x13951,f3(x13951),f26(x13951,x13952,x13953))
% 42.44/42.59 [1396]~P14(x13961)+~P9(x13961,f3(x13961),x13963)+~P8(x13961,f3(x13961),x13962)+P8(x13961,f3(x13961),f26(x13961,x13962,x13963))
% 42.44/42.59 [1398]~P21(x13981)+~P9(x13981,x13983,f3(x13981))+~P9(x13981,x13982,f3(x13981))+P9(x13981,f13(x13981,x13982,x13983),f3(x13981))
% 42.44/42.59 [1399]~P21(x13991)+~P9(x13991,x13993,f3(x13991))+~P8(x13991,x13992,f3(x13991))+P9(x13991,f13(x13991,x13992,x13993),f3(x13991))
% 42.44/42.59 [1400]~P21(x14001)+~P9(x14001,x14002,f3(x14001))+~P8(x14001,x14003,f3(x14001))+P9(x14001,f13(x14001,x14002,x14003),f3(x14001))
% 42.44/42.59 [1401]~P21(x14011)+~P8(x14011,x14013,f3(x14011))+~P8(x14011,x14012,f3(x14011))+P8(x14011,f13(x14011,x14012,x14013),f3(x14011))
% 42.44/42.59 [1402]~P13(x14021)+~P9(x14021,x14023,f3(x14021))+~P9(x14021,f3(x14021),x14022)+P9(x14021,f26(x14021,x14022,x14023),f3(x14021))
% 42.44/42.59 [1403]~P13(x14031)+~P9(x14031,x14032,f3(x14031))+~P9(x14031,f3(x14031),x14033)+P9(x14031,f26(x14031,x14032,x14033),f3(x14031))
% 42.44/42.59 [1404]~P14(x14041)+~P9(x14041,x14043,f3(x14041))+~P9(x14041,f3(x14041),x14042)+P9(x14041,f26(x14041,x14042,x14043),f3(x14041))
% 42.44/42.59 [1405]~P14(x14051)+~P9(x14051,x14052,f3(x14051))+~P9(x14051,f3(x14051),x14053)+P9(x14051,f26(x14051,x14052,x14053),f3(x14051))
% 42.44/42.59 [1406]~P13(x14061)+~P8(x14061,x14063,f3(x14061))+~P8(x14061,f3(x14061),x14062)+P8(x14061,f26(x14061,x14062,x14063),f3(x14061))
% 42.44/42.59 [1407]~P13(x14071)+~P8(x14071,x14072,f3(x14071))+~P8(x14071,f3(x14071),x14073)+P8(x14071,f26(x14071,x14072,x14073),f3(x14071))
% 42.44/42.59 [1408]~P14(x14081)+~P9(x14081,x14083,f3(x14081))+~P8(x14081,f3(x14081),x14082)+P8(x14081,f26(x14081,x14082,x14083),f3(x14081))
% 42.44/42.59 [1409]~P14(x14091)+~P8(x14091,x14092,f3(x14091))+~P9(x14091,f3(x14091),x14093)+P8(x14091,f26(x14091,x14092,x14093),f3(x14091))
% 42.44/42.59 [1418]P74(x14182,x14183,x14181)+P9(a83,x14181,f77(x14181,x14183,x14182))+P9(a83,f75(x14181,x14183,x14182),x14181)+E(x14181,f3(a83))
% 42.44/42.59 [1419]P74(x14192,x14193,x14191)+P9(a83,x14191,f77(x14191,x14193,x14192))+E(x14191,f3(a83))+P8(a83,f3(a83),f75(x14191,x14193,x14192))
% 42.44/42.59 [1420]P74(x14202,x14203,x14201)+P9(a83,f75(x14201,x14203,x14202),x14201)+E(x14201,f3(a83))+P8(a83,f77(x14201,x14203,x14202),f3(a83))
% 42.44/42.59 [1421]P74(x14212,x14213,x14211)+E(x14211,f3(a83))+P8(a83,f3(a83),f75(x14211,x14213,x14212))+P8(a83,f77(x14211,x14213,x14212),f3(a83))
% 42.44/42.59 [1436]~P13(x14361)+~P9(x14361,f26(x14361,x14363,x14362),f3(x14361))+P9(x14361,x14362,f3(x14361))+P9(x14361,x14363,f3(x14361))
% 42.44/42.59 [1437]~P13(x14371)+~P8(x14371,f26(x14371,x14373,x14372),f3(x14371))+P8(x14371,x14372,f3(x14371))+P8(x14371,x14373,f3(x14371))
% 42.44/42.59 [1438]~P13(x14381)+~P9(x14381,f3(x14381),f26(x14381,x14383,x14382))+P9(x14381,x14382,f3(x14381))+P9(x14381,f3(x14381),x14383)
% 42.44/42.59 [1439]~P13(x14391)+~P9(x14391,f3(x14391),f26(x14391,x14392,x14393))+P9(x14391,x14392,f3(x14391))+P9(x14391,f3(x14391),x14393)
% 42.44/42.59 [1440]~P13(x14401)+P9(x14401,f3(x14401),x14402)+~P9(x14401,f3(x14401),f26(x14401,x14403,x14402))+P9(x14401,x14402,f3(x14401))
% 42.44/42.59 [1441]~P13(x14411)+P9(x14411,f3(x14411),x14412)+~P9(x14411,f3(x14411),f26(x14411,x14412,x14413))+P9(x14411,x14412,f3(x14411))
% 42.44/42.59 [1442]~P13(x14421)+~P8(x14421,f3(x14421),f26(x14421,x14423,x14422))+P8(x14421,x14422,f3(x14421))+P8(x14421,f3(x14421),x14423)
% 42.44/42.59 [1443]~P13(x14431)+~P8(x14431,f3(x14431),f26(x14431,x14432,x14433))+P8(x14431,x14432,f3(x14431))+P8(x14431,f3(x14431),x14433)
% 42.44/42.59 [1444]~P13(x14441)+P8(x14441,f3(x14441),x14442)+~P8(x14441,f3(x14441),f26(x14441,x14443,x14442))+P8(x14441,x14442,f3(x14441))
% 42.44/42.59 [1445]~P13(x14451)+P8(x14451,f3(x14451),x14452)+~P8(x14451,f3(x14451),f26(x14451,x14452,x14453))+P8(x14451,x14452,f3(x14451))
% 42.44/42.59 [1446]~P13(x14461)+P9(x14461,f3(x14461),x14462)+~P9(x14461,f26(x14461,x14463,x14462),f3(x14461))+P9(x14461,x14462,f3(x14461))
% 42.44/42.59 [1447]~P13(x14471)+P9(x14471,f3(x14471),x14472)+~P9(x14471,f26(x14471,x14472,x14473),f3(x14471))+P9(x14471,x14472,f3(x14471))
% 42.44/42.59 [1448]~P13(x14481)+P8(x14481,f3(x14481),x14482)+~P8(x14481,f26(x14481,x14483,x14482),f3(x14481))+P8(x14481,x14482,f3(x14481))
% 42.44/42.59 [1449]~P13(x14491)+P8(x14491,f3(x14491),x14492)+~P8(x14491,f26(x14491,x14492,x14493),f3(x14491))+P8(x14491,x14492,f3(x14491))
% 42.44/42.59 [1450]~P13(x14501)+~P9(x14501,f26(x14501,x14502,x14503),f3(x14501))+P9(x14501,f3(x14501),x14502)+P9(x14501,f3(x14501),x14503)
% 42.44/42.59 [1451]~P13(x14511)+~P8(x14511,f26(x14511,x14512,x14513),f3(x14511))+P8(x14511,f3(x14511),x14512)+P8(x14511,f3(x14511),x14513)
% 42.44/42.59 [1665]~P8(a83,x16652,x16653)+P8(a83,f10(a83,x16651,x16652),f10(a83,x16651,x16653))+~P9(a83,x16651,f3(a83))+~P9(a83,f3(a83),x16652)
% 42.44/42.59 [1666]~P8(a83,x16663,x16662)+P8(a83,f10(a83,x16661,x16662),f10(a83,x16661,x16663))+~P9(a83,f3(a83),x16663)+~P8(a83,f3(a83),x16661)
% 42.44/42.59 [1791]~P8(a85,x17913,x17911)+P9(a85,x17911,x17912)+~P8(a85,x17913,x17912)+~P9(a85,f8(a85,x17911,x17913),f8(a85,x17912,x17913))
% 42.44/42.59 [1792]~P8(a85,x17923,x17921)+P8(a85,x17921,x17922)+~P8(a85,x17923,x17922)+~P8(a85,f8(a85,x17921,x17923),f8(a85,x17922,x17923))
% 42.44/42.59 [1010]~P46(x10102)+~E(f19(x10102,x10103,x10101),f3(a85))+~E(f30(f17(x10102,x10101),x10103),f3(x10102))+E(x10101,f3(f86(x10102)))
% 42.44/42.59 [1077]P74(x10771,x10772,x10773)+P9(a83,x10773,f3(a83))+P9(a83,f3(a83),x10773)+~P73(f30(x10771,f3(a83)))
% 42.44/42.59 [1166]~P8(a85,x11663,f41(x11662,x11661))+~P73(f30(x11661,x11662))+~P73(f30(x11661,x11663))+P73(f30(x11661,f3(a85)))
% 42.44/42.59 [1282]P74(x12821,x12822,x12823)+P9(a83,f75(x12823,x12822,x12821),x12823)+P9(a83,x12823,f3(a83))+~P73(f30(x12821,f3(a83)))
% 42.44/42.59 [1283]P74(x12831,x12832,x12833)+P9(a83,x12833,f77(x12833,x12832,x12831))+P9(a83,f3(a83),x12833)+~P73(f30(x12831,f3(a83)))
% 42.44/42.59 [1298]P74(x12981,x12982,x12983)+P9(a83,x12983,f3(a83))+P8(a83,f3(a83),f75(x12983,x12982,x12981))+~P73(f30(x12981,f3(a83)))
% 42.44/42.59 [1299]P74(x12991,x12992,x12993)+P9(a83,f3(a83),x12993)+P8(a83,f77(x12993,x12992,x12991),f3(a83))+~P73(f30(x12991,f3(a83)))
% 42.44/42.59 [1520]P74(x15201,x15202,x15203)+P9(a83,x15203,f77(x15203,x15202,x15201))+P9(a83,f75(x15203,x15202,x15201),x15203)+~P73(f30(x15201,f3(a83)))
% 42.44/42.59 [1524]P74(x15241,x15242,x15243)+P9(a83,x15243,f77(x15243,x15242,x15241))+P8(a83,f3(a83),f75(x15243,x15242,x15241))+~P73(f30(x15241,f3(a83)))
% 42.44/42.59 [1525]P74(x15251,x15252,x15253)+P9(a83,f75(x15253,x15252,x15251),x15253)+P8(a83,f77(x15253,x15252,x15251),f3(a83))+~P73(f30(x15251,f3(a83)))
% 42.44/42.59 [1533]P74(x15331,x15332,x15333)+P8(a83,f3(a83),f75(x15333,x15332,x15331))+P8(a83,f77(x15333,x15332,x15331),f3(a83))+~P73(f30(x15331,f3(a83)))
% 42.44/42.59 [1614]P74(x16142,x16143,x16141)+E(x16141,f3(a83))+P9(a83,x16141,f3(a83))+~P73(f30(x16142,f76(x16141,x16143,x16142)))
% 42.44/42.59 [1615]P74(x16152,x16153,x16151)+E(x16151,f3(a83))+P9(a83,f3(a83),x16151)+~P73(f30(x16152,f78(x16151,x16153,x16152)))
% 42.44/42.59 [1717]P74(x17171,x17172,x17173)+P9(a83,x17173,f3(a83))+~P73(f30(x17171,f76(x17173,x17172,x17171)))+~P73(f30(x17171,f3(a83)))
% 42.44/42.59 [1718]P74(x17181,x17182,x17183)+P9(a83,f3(a83),x17183)+~P73(f30(x17181,f78(x17183,x17182,x17181)))+~P73(f30(x17181,f3(a83)))
% 42.44/42.59 [1762]P74(x17623,x17622,x17621)+E(x17621,f3(a83))+P9(a83,x17621,f3(a83))+E(f13(a83,f30(f30(f12(a83),x17621),f76(x17621,x17622,x17623)),f75(x17621,x17622,x17623)),x17622)
% 42.44/42.59 [1763]P74(x17633,x17632,x17631)+E(x17631,f3(a83))+P9(a83,f3(a83),x17631)+E(f13(a83,f30(f30(f12(a83),x17631),f78(x17631,x17632,x17633)),f77(x17631,x17632,x17633)),x17632)
% 42.44/42.59 [1772]P74(x17722,x17723,x17721)+P9(a83,x17721,f77(x17721,x17723,x17722))+E(x17721,f3(a83))+~P73(f30(x17722,f76(x17721,x17723,x17722)))
% 42.44/42.59 [1773]P74(x17732,x17733,x17731)+P9(a83,f75(x17731,x17733,x17732),x17731)+E(x17731,f3(a83))+~P73(f30(x17732,f78(x17731,x17733,x17732)))
% 42.44/42.59 [1776]P74(x17762,x17763,x17761)+E(x17761,f3(a83))+P8(a83,f3(a83),f75(x17761,x17763,x17762))+~P73(f30(x17762,f78(x17761,x17763,x17762)))
% 42.44/42.59 [1777]P74(x17772,x17773,x17771)+E(x17771,f3(a83))+P8(a83,f77(x17771,x17773,x17772),f3(a83))+~P73(f30(x17772,f76(x17771,x17773,x17772)))
% 42.44/42.59 [1794]P74(x17943,x17942,x17941)+P9(a83,x17941,f3(a83))+E(f13(a83,f30(f30(f12(a83),x17941),f76(x17941,x17942,x17943)),f75(x17941,x17942,x17943)),x17942)+~P73(f30(x17943,f3(a83)))
% 42.44/42.59 [1795]P74(x17953,x17952,x17951)+P9(a83,f3(a83),x17951)+E(f13(a83,f30(f30(f12(a83),x17951),f78(x17951,x17952,x17953)),f77(x17951,x17952,x17953)),x17952)+~P73(f30(x17953,f3(a83)))
% 42.44/42.59 [1804]P74(x18041,x18042,x18043)+P9(a83,x18043,f77(x18043,x18042,x18041))+~P73(f30(x18041,f76(x18043,x18042,x18041)))+~P73(f30(x18041,f3(a83)))
% 42.44/42.59 [1805]P74(x18051,x18052,x18053)+P9(a83,f75(x18053,x18052,x18051),x18053)+~P73(f30(x18051,f78(x18053,x18052,x18051)))+~P73(f30(x18051,f3(a83)))
% 42.44/42.59 [1806]P74(x18061,x18062,x18063)+P8(a83,f3(a83),f75(x18063,x18062,x18061))+~P73(f30(x18061,f78(x18063,x18062,x18061)))+~P73(f30(x18061,f3(a83)))
% 42.44/42.59 [1807]P74(x18071,x18072,x18073)+P8(a83,f77(x18073,x18072,x18071),f3(a83))+~P73(f30(x18071,f76(x18073,x18072,x18071)))+~P73(f30(x18071,f3(a83)))
% 42.44/42.59 [1819]P74(x18193,x18192,x18191)+P9(a83,x18191,f77(x18191,x18192,x18193))+E(x18191,f3(a83))+E(f13(a83,f30(f30(f12(a83),x18191),f76(x18191,x18192,x18193)),f75(x18191,x18192,x18193)),x18192)
% 42.44/42.59 [1820]P74(x18203,x18202,x18201)+P9(a83,f75(x18201,x18202,x18203),x18201)+E(x18201,f3(a83))+E(f13(a83,f30(f30(f12(a83),x18201),f78(x18201,x18202,x18203)),f77(x18201,x18202,x18203)),x18202)
% 42.44/42.59 [1823]P74(x18233,x18232,x18231)+E(x18231,f3(a83))+P8(a83,f3(a83),f75(x18231,x18232,x18233))+E(f13(a83,f30(f30(f12(a83),x18231),f78(x18231,x18232,x18233)),f77(x18231,x18232,x18233)),x18232)
% 42.44/42.59 [1824]P74(x18243,x18242,x18241)+E(x18241,f3(a83))+P8(a83,f77(x18241,x18242,x18243),f3(a83))+E(f13(a83,f30(f30(f12(a83),x18241),f76(x18241,x18242,x18243)),f75(x18241,x18242,x18243)),x18242)
% 42.44/42.59 [1840]P74(x18403,x18402,x18401)+P9(a83,x18401,f77(x18401,x18402,x18403))+E(f13(a83,f30(f30(f12(a83),x18401),f76(x18401,x18402,x18403)),f75(x18401,x18402,x18403)),x18402)+~P73(f30(x18403,f3(a83)))
% 42.44/42.59 [1841]P74(x18413,x18412,x18411)+P9(a83,f75(x18411,x18412,x18413),x18411)+E(f13(a83,f30(f30(f12(a83),x18411),f78(x18411,x18412,x18413)),f77(x18411,x18412,x18413)),x18412)+~P73(f30(x18413,f3(a83)))
% 42.44/42.59 [1842]P74(x18423,x18422,x18421)+P8(a83,f3(a83),f75(x18421,x18422,x18423))+E(f13(a83,f30(f30(f12(a83),x18421),f78(x18421,x18422,x18423)),f77(x18421,x18422,x18423)),x18422)+~P73(f30(x18423,f3(a83)))
% 42.44/42.59 [1843]P74(x18433,x18432,x18431)+P8(a83,f77(x18431,x18432,x18433),f3(a83))+E(f13(a83,f30(f30(f12(a83),x18431),f76(x18431,x18432,x18433)),f75(x18431,x18432,x18433)),x18432)+~P73(f30(x18433,f3(a83)))
% 42.44/42.59 [1863]P74(x18632,x18633,x18631)+E(x18631,f3(a83))+~P73(f30(x18632,f76(x18631,x18633,x18632)))+~P73(f30(x18632,f78(x18631,x18633,x18632)))
% 42.44/42.59 [1866]P74(x18661,x18662,x18663)+~P73(f30(x18661,f76(x18663,x18662,x18661)))+~P73(f30(x18661,f78(x18663,x18662,x18661)))+~P73(f30(x18661,f3(a83)))
% 42.44/42.59 [1867]P74(x18673,x18672,x18671)+E(x18671,f3(a83))+E(f13(a83,f30(f30(f12(a83),x18671),f76(x18671,x18672,x18673)),f75(x18671,x18672,x18673)),x18672)+~P73(f30(x18673,f78(x18671,x18672,x18673)))
% 42.44/42.59 [1868]P74(x18683,x18682,x18681)+E(x18681,f3(a83))+E(f13(a83,f30(f30(f12(a83),x18681),f78(x18681,x18682,x18683)),f77(x18681,x18682,x18683)),x18682)+~P73(f30(x18683,f76(x18681,x18682,x18683)))
% 42.44/42.59 [1879]P74(x18793,x18792,x18791)+E(f13(a83,f30(f30(f12(a83),x18791),f76(x18791,x18792,x18793)),f75(x18791,x18792,x18793)),x18792)+~P73(f30(x18793,f78(x18791,x18792,x18793)))+~P73(f30(x18793,f3(a83)))
% 42.44/42.59 [1880]P74(x18803,x18802,x18801)+E(f13(a83,f30(f30(f12(a83),x18801),f78(x18801,x18802,x18803)),f77(x18801,x18802,x18803)),x18802)+~P73(f30(x18803,f76(x18801,x18802,x18803)))+~P73(f30(x18803,f3(a83)))
% 42.44/42.59 [1882]P74(x18823,x18822,x18821)+E(x18821,f3(a83))+E(f13(a83,f30(f30(f12(a83),x18821),f78(x18821,x18822,x18823)),f77(x18821,x18822,x18823)),x18822)+E(f13(a83,f30(f30(f12(a83),x18821),f76(x18821,x18822,x18823)),f75(x18821,x18822,x18823)),x18822)
% 42.44/42.59 [1885]P74(x18853,x18852,x18851)+E(f13(a83,f30(f30(f12(a83),x18851),f78(x18851,x18852,x18853)),f77(x18851,x18852,x18853)),x18852)+E(f13(a83,f30(f30(f12(a83),x18851),f76(x18851,x18852,x18853)),f75(x18851,x18852,x18853)),x18852)+~P73(f30(x18853,f3(a83)))
% 42.44/42.59 [861]~P68(x8612)+E(x8611,f3(x8612))+E(x8613,f3(x8612))+~E(f30(f30(f12(x8612),x8613),x8611),f3(x8612))
% 42.44/42.59 [863]~P64(x8632)+E(x8631,f3(x8632))+E(x8633,f3(x8632))+~E(f30(f30(f12(x8632),x8633),x8631),f3(x8632))
% 42.44/42.59 [1350]~P51(x13501)+~P9(x13501,f5(x13501),x13502)+~P9(a85,f3(a85),x13503)+P9(x13501,f5(x13501),f30(f30(f20(x13501),x13502),x13503))
% 42.44/42.59 [1363]~P54(x13631)+~P9(x13631,x13633,f3(x13631))+~P9(x13631,x13632,f3(x13631))+P9(x13631,f3(x13631),f30(f30(f12(x13631),x13632),x13633))
% 42.44/42.59 [1365]~P62(x13651)+~P8(x13651,x13653,f3(x13651))+~P8(x13651,x13652,f3(x13651))+P8(x13651,f3(x13651),f30(f30(f12(x13651),x13652),x13653))
% 42.44/42.59 [1366]~P54(x13661)+~P8(x13661,x13663,f3(x13661))+~P8(x13661,x13662,f3(x13661))+P8(x13661,f3(x13661),f30(f30(f12(x13661),x13662),x13663))
% 42.44/42.59 [1367]~P50(x13671)+~P9(x13671,f3(x13671),x13673)+~P9(x13671,f3(x13671),x13672)+P9(x13671,f3(x13671),f30(f30(f12(x13671),x13672),x13673))
% 42.44/42.59 [1368]~P51(x13681)+~P9(x13681,f5(x13681),x13683)+~P9(x13681,f5(x13681),x13682)+P9(x13681,f5(x13681),f30(f30(f12(x13681),x13682),x13683))
% 42.44/42.59 [1369]~P62(x13691)+~P8(x13691,f3(x13691),x13693)+~P8(x13691,f3(x13691),x13692)+P8(x13691,f3(x13691),f30(f30(f12(x13691),x13692),x13693))
% 42.44/42.59 [1370]~P65(x13701)+~P8(x13701,f3(x13701),x13703)+~P8(x13701,f3(x13701),x13702)+P8(x13701,f3(x13701),f30(f30(f12(x13701),x13702),x13703))
% 42.44/42.59 [1371]~P54(x13711)+~P8(x13711,f3(x13711),x13713)+~P8(x13711,f3(x13711),x13712)+P8(x13711,f3(x13711),f30(f30(f12(x13711),x13712),x13713))
% 42.44/42.59 [1373]~P50(x13731)+~P9(x13731,x13733,f3(x13731))+~P9(x13731,f3(x13731),x13732)+P9(x13731,f30(f30(f12(x13731),x13732),x13733),f3(x13731))
% 42.44/42.59 [1374]~P50(x13741)+~P9(x13741,x13742,f3(x13741))+~P9(x13741,f3(x13741),x13743)+P9(x13741,f30(f30(f12(x13741),x13742),x13743),f3(x13741))
% 42.44/42.59 [1377]~P65(x13771)+~P8(x13771,x13773,f3(x13771))+~P8(x13771,f3(x13771),x13772)+P8(x13771,f30(f30(f12(x13771),x13772),x13773),f3(x13771))
% 42.44/42.59 [1379]~P65(x13791)+~P8(x13791,x13792,f3(x13791))+~P8(x13791,f3(x13791),x13793)+P8(x13791,f30(f30(f12(x13791),x13792),x13793),f3(x13791))
% 42.44/42.59 [1380]~P54(x13801)+~P8(x13801,x13803,f3(x13801))+~P8(x13801,f3(x13801),x13802)+P8(x13801,f30(f30(f12(x13801),x13802),x13803),f3(x13801))
% 42.44/42.59 [1381]~P54(x13811)+~P8(x13811,x13812,f3(x13811))+~P8(x13811,f3(x13811),x13813)+P8(x13811,f30(f30(f12(x13811),x13812),x13813),f3(x13811))
% 42.44/42.59 [1422]~P54(x14221)+P8(x14221,x14222,f3(x14221))+P8(x14221,x14223,f3(x14221))+~P8(x14221,f30(f30(f12(x14221),x14223),x14222),f3(x14221))
% 42.44/42.59 [1423]~P54(x14231)+P8(x14231,x14232,f3(x14231))+P8(x14231,f3(x14231),x14233)+~P8(x14231,f3(x14231),f30(f30(f12(x14231),x14233),x14232))
% 42.44/42.59 [1424]~P54(x14241)+P8(x14241,x14242,f3(x14241))+P8(x14241,f3(x14241),x14243)+~P8(x14241,f3(x14241),f30(f30(f12(x14241),x14242),x14243))
% 42.44/42.59 [1425]~P54(x14251)+P8(x14251,f3(x14251),x14252)+P8(x14251,x14252,f3(x14251))+~P8(x14251,f3(x14251),f30(f30(f12(x14251),x14253),x14252))
% 42.44/42.59 [1426]~P54(x14261)+P8(x14261,f3(x14261),x14262)+P8(x14261,x14262,f3(x14261))+~P8(x14261,f3(x14261),f30(f30(f12(x14261),x14262),x14263))
% 42.44/42.59 [1427]~P54(x14271)+P8(x14271,f3(x14271),x14272)+P8(x14271,x14272,f3(x14271))+~P8(x14271,f30(f30(f12(x14271),x14273),x14272),f3(x14271))
% 42.44/42.59 [1428]~P54(x14281)+P8(x14281,f3(x14281),x14282)+P8(x14281,x14282,f3(x14281))+~P8(x14281,f30(f30(f12(x14281),x14282),x14283),f3(x14281))
% 42.44/42.59 [1429]~P54(x14291)+P8(x14291,f3(x14291),x14292)+P8(x14291,f3(x14291),x14293)+~P8(x14291,f30(f30(f12(x14291),x14292),x14293),f3(x14291))
% 42.44/42.59 [1498]~P50(x14981)+P9(x14981,f3(x14981),x14982)+~P9(x14981,f3(x14981),x14983)+~P9(x14981,f3(x14981),f30(f30(f12(x14981),x14983),x14982))
% 42.44/42.59 [1499]~P50(x14991)+P9(x14991,f3(x14991),x14992)+~P9(x14991,f3(x14991),x14993)+~P9(x14991,f3(x14991),f30(f30(f12(x14991),x14992),x14993))
% 42.44/42.59 [1758]~P51(x17581)+~P8(x17581,x17582,f5(x17581))+~P8(x17581,f3(x17581),x17582)+P8(x17581,f30(f30(f20(x17581),x17582),f13(a85,x17583,f5(a85))),x17582)
% 42.44/42.59 [1764]~P51(x17641)+~P9(x17641,x17642,f5(x17641))+~P9(x17641,f3(x17641),x17642)+P9(x17641,f30(f30(f20(x17641),x17642),f13(a85,x17643,f5(a85))),f5(x17641))
% 42.44/42.59 [1874]E(x18741,f10(a85,x18742,x18743))+~P9(a85,f3(a85),x18743)+~P8(a85,f30(f30(f12(a85),x18743),x18741),x18742)+~P9(a85,x18742,f30(f30(f12(a85),x18743),f13(a85,x18741,f5(a85))))
% 42.44/42.59 [1204]~P54(x12041)+~E(x12043,f3(x12041))+~E(x12042,f3(x12041))+E(f13(x12041,f30(f30(f12(x12041),x12042),x12042),f30(f30(f12(x12041),x12043),x12043)),f3(x12041))
% 42.44/42.59 [1575]~P9(a83,x15752,x15753)+~P9(a83,f3(a83),x15753)+P8(a83,f5(a83),x15751)+~E(f13(a83,x15752,f30(f30(f12(a83),x15753),x15751)),x15753)
% 42.44/42.59 [1584]~P9(a83,f3(a83),x15843)+~P8(a83,f3(a83),x15842)+P8(a83,x15841,f5(a83))+~E(f13(a83,x15842,f30(f30(f12(a83),x15843),x15841)),x15843)
% 42.44/42.59 [1771]~P54(x17711)+~E(x17713,f3(x17711))+~E(x17712,f3(x17711))+P8(x17711,f13(x17711,f30(f30(f12(x17711),x17712),x17712),f30(f30(f12(x17711),x17713),x17713)),f3(x17711))
% 42.44/42.59 [1808]~P51(x18081)+~P9(x18081,x18082,f5(x18081))+~P9(x18081,f3(x18081),x18082)+P9(x18081,f30(f30(f12(x18081),x18082),f30(f30(f20(x18081),x18082),x18083)),f30(f30(f20(x18081),x18082),x18083))
% 42.44/42.59 [1856]~P9(a83,x18562,x18563)+~P9(a83,f3(a83),x18563)+P8(a83,f3(a83),x18561)+~P8(a83,f3(a83),f13(a83,f30(f30(f12(a83),x18563),x18561),x18562))
% 42.44/42.59 [1858]P8(a83,x18581,f3(a83))+~P9(a83,f3(a83),x18582)+~P8(a83,f3(a83),x18583)+~P9(a83,f13(a83,f30(f30(f12(a83),x18582),x18581),x18583),f3(a83))
% 42.44/42.59 [1873]~P54(x18732)+~E(x18731,f3(x18732))+~E(x18733,f3(x18732))+~P9(x18732,f3(x18732),f13(x18732,f30(f30(f12(x18732),x18733),x18733),f30(f30(f12(x18732),x18731),x18731)))
% 42.44/42.59 [1221]~P46(x12212)+E(x12211,f3(f86(x12212)))+E(x12213,f3(f86(x12212)))+E(f15(x12212,f30(f30(f12(f86(x12212)),x12213),x12211)),f13(a85,f15(x12212,x12213),f15(x12212,x12211)))
% 42.44/42.59 [1090]~P36(x10901)+~P9(x10901,x10904,x10903)+P9(x10901,x10902,x10903)+~P9(x10901,x10902,x10904)
% 42.44/42.59 [1091]~P36(x10911)+~P8(x10911,x10914,x10913)+P9(x10911,x10912,x10913)+~P9(x10911,x10912,x10914)
% 42.44/42.59 [1092]~P36(x10921)+~P8(x10921,x10922,x10924)+P9(x10921,x10922,x10923)+~P9(x10921,x10924,x10923)
% 42.44/42.59 [1093]~P33(x10931)+~P9(x10931,x10932,x10934)+P9(x10931,x10932,x10933)+~P9(x10931,x10934,x10933)
% 42.44/42.59 [1094]~P33(x10941)+~P8(x10941,x10942,x10944)+P9(x10941,x10942,x10943)+~P9(x10941,x10944,x10943)
% 42.44/42.59 [1095]~P33(x10951)+~P8(x10951,x10954,x10953)+P9(x10951,x10952,x10953)+~P9(x10951,x10952,x10954)
% 42.44/42.59 [1096]~P36(x10961)+~P8(x10961,x10964,x10963)+P8(x10961,x10962,x10963)+~P8(x10961,x10962,x10964)
% 42.44/42.59 [1097]~P33(x10971)+~P8(x10971,x10972,x10974)+P8(x10971,x10972,x10973)+~P8(x10971,x10974,x10973)
% 42.44/42.59 [797]~P4(x7972)+~E(x7974,f3(x7972))+~E(x7971,f3(x7972))+E(x7971,f26(x7972,x7973,x7974))
% 42.44/42.59 [798]~P4(x7981)+~E(x7983,f3(x7981))+~E(x7984,f3(x7981))+E(f26(x7981,x7982,x7983),x7984)
% 42.44/42.59 [868]~P4(x8682)+E(x8681,f3(x8682))+~E(x8681,f26(x8682,x8684,x8683))+~E(x8683,f3(x8682))
% 42.44/42.59 [869]~P4(x8692)+E(x8691,f3(x8692))+~E(f26(x8692,x8694,x8693),x8691)+~E(x8693,f3(x8692))
% 42.44/42.59 [1067]~P36(x10671)+~P10(x10671,x10672)+~P8(a85,x10674,x10673)+P8(x10671,f30(x10672,x10673),f30(x10672,x10674))
% 42.44/42.59 [1214]~P35(x12142)+P8(f92(x12141,x12142),x12144,x12143)+~P8(f92(x12141,x12142),x12143,x12144)+P9(f92(x12141,x12142),x12143,x12144)
% 42.44/42.59 [1343]~P51(x13431)+~P9(x13431,x13432,x13434)+~P9(x13431,f3(x13431),x13433)+P9(x13431,x13432,f13(x13431,x13433,x13434))
% 42.44/42.59 [1344]~P21(x13441)+~P9(x13441,x13442,x13444)+~P8(x13441,f3(x13441),x13443)+P9(x13441,x13442,f13(x13441,x13443,x13444))
% 42.44/42.59 [1345]~P21(x13451)+~P8(x13451,x13452,x13454)+~P9(x13451,f3(x13451),x13453)+P9(x13451,x13452,f13(x13451,x13453,x13454))
% 42.44/42.59 [1346]~P21(x13461)+~P8(x13461,x13462,x13463)+~P8(x13461,f3(x13461),x13464)+P8(x13461,x13462,f13(x13461,x13463,x13464))
% 42.44/42.59 [1347]~P21(x13471)+~P8(x13471,x13472,x13474)+~P8(x13471,f3(x13471),x13473)+P8(x13471,x13472,f13(x13471,x13473,x13474))
% 42.44/42.59 [1579]~P14(x15791)+~P9(x15791,x15794,x15792)+~P9(x15791,x15793,f3(x15791))+P9(x15791,f26(x15791,x15792,x15793),f26(x15791,x15794,x15793))
% 42.44/42.59 [1580]~P13(x15801)+~P8(x15801,x15804,x15802)+~P8(x15801,x15803,f3(x15801))+P8(x15801,f26(x15801,x15802,x15803),f26(x15801,x15804,x15803))
% 42.44/42.59 [1581]~P14(x15811)+~P9(x15811,x15812,x15814)+~P9(x15811,f3(x15811),x15813)+P9(x15811,f26(x15811,x15812,x15813),f26(x15811,x15814,x15813))
% 42.44/42.59 [1582]~P13(x15821)+~P8(x15821,x15822,x15824)+~P8(x15821,f3(x15821),x15823)+P8(x15821,f26(x15821,x15822,x15823),f26(x15821,x15824,x15823))
% 42.44/42.59 [1566]~P41(x15662)+E(x15661,f3(x15662))+~P8(a1,x15663,f3(a1))+~P8(a1,f27(x15662,x15661),f30(f30(f12(a1),x15663),f27(x15662,x15664)))
% 42.44/42.59 [1907]~E(x19074,x19072)+~P5(x19071)+P11(x19071,x19072,f3(f86(x19071)),x19073,x19074)+~E(x19073,f3(f86(x19071)))
% 42.44/42.59 [1910]~P5(x19101)+P11(x19101,f3(f86(x19101)),x19102,x19103,x19104)+~E(x19104,f3(f86(x19101)))+~E(x19103,f3(f86(x19101)))
% 42.44/42.59 [965]~P48(x9652)+E(x9651,f3(x9652))+E(x9653,f26(x9652,x9654,x9651))+~E(f30(f30(f12(x9652),x9653),x9651),x9654)
% 42.44/42.59 [966]~P4(x9662)+E(x9661,f3(x9662))+E(x9663,f26(x9662,x9664,x9661))+~E(f30(f30(f12(x9662),x9663),x9661),x9664)
% 42.44/42.59 [968]~P48(x9682)+E(x9681,f3(x9682))+E(f26(x9682,x9683,x9681),x9684)+~E(x9683,f30(f30(f12(x9682),x9684),x9681))
% 42.44/42.59 [969]~P4(x9692)+E(x9691,f3(x9692))+E(f26(x9692,x9693,x9691),x9694)+~E(x9693,f30(f30(f12(x9692),x9694),x9691))
% 42.44/42.59 [972]~P48(x9722)+~E(f26(x9722,x9723,x9721),x9724)+E(x9721,f3(x9722))+E(x9723,f30(f30(f12(x9722),x9724),x9721))
% 42.44/42.59 [973]~P4(x9732)+~E(f26(x9732,x9733,x9731),x9734)+E(x9731,f3(x9732))+E(x9733,f30(f30(f12(x9732),x9734),x9731))
% 42.44/42.59 [974]~P48(x9742)+~E(x9743,f26(x9742,x9744,x9741))+E(x9741,f3(x9742))+E(f30(f30(f12(x9742),x9743),x9741),x9744)
% 42.44/42.59 [975]~P4(x9752)+~E(x9753,f26(x9752,x9754,x9751))+E(x9751,f3(x9752))+E(f30(f30(f12(x9752),x9753),x9751),x9754)
% 42.44/42.59 [978]~P4(x9782)+~E(x9781,f3(x9782))+E(x9781,f26(x9782,x9783,x9784))+~E(f30(f30(f12(x9782),x9781),x9784),x9783)
% 42.44/42.59 [979]~P4(x9791)+~E(x9794,f3(x9791))+E(f26(x9791,x9792,x9793),x9794)+~E(x9792,f30(f30(f12(x9791),x9794),x9793))
% 42.44/42.59 [1186]~P51(x11863)+E(x11861,x11862)+~P9(x11863,f5(x11863),x11864)+~E(f30(f30(f20(x11863),x11864),x11861),f30(f30(f20(x11863),x11864),x11862))
% 42.44/42.59 [1539]~P51(x15391)+~P9(a85,x15393,x15394)+~P9(x15391,f5(x15391),x15392)+P9(x15391,f30(f30(f20(x15391),x15392),x15393),f30(f30(f20(x15391),x15392),x15394))
% 42.44/42.59 [1540]~P51(x15401)+~P8(a85,x15403,x15404)+~P9(x15401,f5(x15401),x15402)+P8(x15401,f30(f30(f20(x15401),x15402),x15403),f30(f30(f20(x15401),x15402),x15404))
% 42.44/42.59 [1541]~P51(x15411)+~P8(a85,x15413,x15414)+~P8(x15411,f5(x15411),x15412)+P8(x15411,f30(f30(f20(x15411),x15412),x15413),f30(f30(f20(x15411),x15412),x15414))
% 42.44/42.59 [1550]~P54(x15501)+~P9(x15501,x15504,x15502)+~P9(x15501,x15503,f3(x15501))+P9(x15501,f30(f30(f12(x15501),x15502),x15503),f30(f30(f12(x15501),x15504),x15503))
% 42.44/42.59 [1551]~P54(x15511)+~P9(x15511,x15514,x15513)+~P9(x15511,x15512,f3(x15511))+P9(x15511,f30(f30(f12(x15511),x15512),x15513),f30(f30(f12(x15511),x15512),x15514))
% 42.44/42.59 [1552]~P62(x15521)+~P8(x15521,x15524,x15523)+~P8(x15521,x15522,f3(x15521))+P8(x15521,f30(f30(f12(x15521),x15522),x15523),f30(f30(f12(x15521),x15522),x15524))
% 42.44/42.59 [1553]~P54(x15531)+~P8(x15531,x15534,x15533)+~P9(x15531,x15532,f3(x15531))+P8(x15531,f30(f30(f12(x15531),x15532),x15533),f30(f30(f12(x15531),x15532),x15534))
% 42.44/42.59 [1554]~P62(x15541)+~P8(x15541,x15544,x15542)+~P8(x15541,x15543,f3(x15541))+P8(x15541,f30(f30(f12(x15541),x15542),x15543),f30(f30(f12(x15541),x15544),x15543))
% 42.44/42.59 [1555]~P50(x15551)+~P9(x15551,x15553,x15554)+~P9(x15551,f3(x15551),x15552)+P9(x15551,f30(f30(f12(x15551),x15552),x15553),f30(f30(f12(x15551),x15552),x15554))
% 42.44/42.59 [1557]~P53(x15571)+~P9(x15571,x15573,x15574)+~P9(x15571,f3(x15571),x15572)+P9(x15571,f30(f30(f12(x15571),x15572),x15573),f30(f30(f12(x15571),x15572),x15574))
% 42.44/42.59 [1558]~P54(x15581)+~P9(x15581,x15582,x15584)+~P9(x15581,f3(x15581),x15583)+P9(x15581,f30(f30(f12(x15581),x15582),x15583),f30(f30(f12(x15581),x15584),x15583))
% 42.44/42.59 [1559]~P50(x15591)+~P9(x15591,x15592,x15594)+~P9(x15591,f3(x15591),x15593)+P9(x15591,f30(f30(f12(x15591),x15592),x15593),f30(f30(f12(x15591),x15594),x15593))
% 42.44/42.59 [1560]~P54(x15601)+~P9(x15601,x15603,x15604)+~P9(x15601,f3(x15601),x15602)+P9(x15601,f30(f30(f12(x15601),x15602),x15603),f30(f30(f12(x15601),x15602),x15604))
% 42.44/42.59 [1561]~P67(x15611)+~P8(x15611,x15613,x15614)+~P8(x15611,f3(x15611),x15612)+P8(x15611,f30(f30(f12(x15611),x15612),x15613),f30(f30(f12(x15611),x15612),x15614))
% 42.44/42.59 [1562]~P66(x15621)+~P8(x15621,x15623,x15624)+~P8(x15621,f3(x15621),x15622)+P8(x15621,f30(f30(f12(x15621),x15622),x15623),f30(f30(f12(x15621),x15622),x15624))
% 42.44/42.59 [1563]~P54(x15631)+~P8(x15631,x15633,x15634)+~P9(x15631,f3(x15631),x15632)+P8(x15631,f30(f30(f12(x15631),x15632),x15633),f30(f30(f12(x15631),x15632),x15634))
% 42.44/42.59 [1564]~P67(x15641)+~P8(x15641,x15642,x15644)+~P8(x15641,f3(x15641),x15643)+P8(x15641,f30(f30(f12(x15641),x15642),x15643),f30(f30(f12(x15641),x15644),x15643))
% 42.44/42.59 [1565]~P51(x15651)+~P8(x15651,x15652,x15654)+~P8(x15651,f3(x15651),x15652)+P8(x15651,f30(f30(f20(x15651),x15652),x15653),f30(f30(f20(x15651),x15654),x15653))
% 42.44/42.59 [1631]~P14(x16311)+~P9(x16311,x16314,f3(x16311))+P9(x16311,x16312,f26(x16311,x16313,x16314))+~P9(x16311,x16313,f30(f30(f12(x16311),x16312),x16314))
% 42.44/42.59 [1632]~P14(x16321)+~P9(x16321,x16324,f3(x16321))+P8(x16321,x16322,f26(x16321,x16323,x16324))+~P8(x16321,x16323,f30(f30(f12(x16321),x16322),x16324))
% 42.44/42.59 [1633]~P13(x16331)+~P9(x16331,f3(x16331),x16334)+P9(x16331,x16332,f26(x16331,x16333,x16334))+~P9(x16331,f30(f30(f12(x16331),x16332),x16334),x16333)
% 42.44/42.59 [1635]~P14(x16351)+~P9(x16351,f3(x16351),x16354)+P9(x16351,x16352,f26(x16351,x16353,x16354))+~P9(x16351,f30(f30(f12(x16351),x16352),x16354),x16353)
% 42.44/42.59 [1636]~P13(x16361)+~P9(x16361,f3(x16361),x16364)+P8(x16361,x16362,f26(x16361,x16363,x16364))+~P8(x16361,f30(f30(f12(x16361),x16362),x16364),x16363)
% 42.44/42.59 [1638]~P14(x16381)+~P9(x16381,f3(x16381),x16384)+P8(x16381,x16382,f26(x16381,x16383,x16384))+~P8(x16381,f30(f30(f12(x16381),x16382),x16384),x16383)
% 42.44/42.59 [1639]~P14(x16391)+~P9(x16391,x16393,f3(x16391))+P9(x16391,f26(x16391,x16392,x16393),x16394)+~P9(x16391,f30(f30(f12(x16391),x16394),x16393),x16392)
% 42.44/42.59 [1640]~P14(x16401)+~P9(x16401,x16403,f3(x16401))+P8(x16401,f26(x16401,x16402,x16403),x16404)+~P8(x16401,f30(f30(f12(x16401),x16404),x16403),x16402)
% 42.44/42.59 [1641]~P13(x16411)+~P9(x16411,f3(x16411),x16413)+P9(x16411,f26(x16411,x16412,x16413),x16414)+~P9(x16411,x16412,f30(f30(f12(x16411),x16414),x16413))
% 42.44/42.59 [1643]~P14(x16431)+~P9(x16431,f3(x16431),x16433)+P9(x16431,f26(x16431,x16432,x16433),x16434)+~P9(x16431,x16432,f30(f30(f12(x16431),x16434),x16433))
% 42.44/42.59 [1644]~P13(x16441)+~P9(x16441,f3(x16441),x16443)+P8(x16441,f26(x16441,x16442,x16443),x16444)+~P8(x16441,x16442,f30(f30(f12(x16441),x16444),x16443))
% 42.44/42.59 [1646]~P14(x16461)+~P9(x16461,f3(x16461),x16463)+P8(x16461,f26(x16461,x16462,x16463),x16464)+~P8(x16461,x16462,f30(f30(f12(x16461),x16464),x16463))
% 42.44/42.59 [1650]~P14(x16501)+~P9(x16501,x16504,f3(x16501))+~P9(x16501,x16503,f26(x16501,x16502,x16504))+P9(x16501,x16502,f30(f30(f12(x16501),x16503),x16504))
% 42.44/42.59 [1651]~P14(x16511)+~P9(x16511,x16514,f3(x16511))+~P8(x16511,x16513,f26(x16511,x16512,x16514))+P8(x16511,x16512,f30(f30(f12(x16511),x16513),x16514))
% 42.44/42.59 [1652]~P13(x16521)+~P9(x16521,f3(x16521),x16524)+~P9(x16521,f26(x16521,x16522,x16524),x16523)+P9(x16521,x16522,f30(f30(f12(x16521),x16523),x16524))
% 42.44/42.59 [1653]~P14(x16531)+~P9(x16531,f3(x16531),x16534)+~P9(x16531,f26(x16531,x16532,x16534),x16533)+P9(x16531,x16532,f30(f30(f12(x16531),x16533),x16534))
% 42.44/42.59 [1654]~P13(x16541)+~P9(x16541,f3(x16541),x16544)+~P8(x16541,f26(x16541,x16542,x16544),x16543)+P8(x16541,x16542,f30(f30(f12(x16541),x16543),x16544))
% 42.44/42.59 [1655]~P14(x16551)+~P9(x16551,f3(x16551),x16554)+~P8(x16551,f26(x16551,x16552,x16554),x16553)+P8(x16551,x16552,f30(f30(f12(x16551),x16553),x16554))
% 42.44/42.59 [1656]~P14(x16561)+~P9(x16561,x16563,f3(x16561))+~P9(x16561,f26(x16561,x16564,x16563),x16562)+P9(x16561,f30(f30(f12(x16561),x16562),x16563),x16564)
% 42.44/42.59 [1657]~P14(x16571)+~P9(x16571,x16573,f3(x16571))+~P8(x16571,f26(x16571,x16574,x16573),x16572)+P8(x16571,f30(f30(f12(x16571),x16572),x16573),x16574)
% 42.44/42.59 [1658]~P13(x16581)+~P9(x16581,f3(x16581),x16583)+~P9(x16581,x16582,f26(x16581,x16584,x16583))+P9(x16581,f30(f30(f12(x16581),x16582),x16583),x16584)
% 42.44/42.59 [1659]~P14(x16591)+~P9(x16591,f3(x16591),x16593)+~P9(x16591,x16592,f26(x16591,x16594,x16593))+P9(x16591,f30(f30(f12(x16591),x16592),x16593),x16594)
% 42.44/42.59 [1660]~P13(x16601)+~P9(x16601,f3(x16601),x16603)+~P8(x16601,x16602,f26(x16601,x16604,x16603))+P8(x16601,f30(f30(f12(x16601),x16602),x16603),x16604)
% 42.44/42.59 [1661]~P14(x16611)+~P9(x16611,f3(x16611),x16613)+~P8(x16611,x16612,f26(x16611,x16614,x16613))+P8(x16611,f30(f30(f12(x16611),x16612),x16613),x16614)
% 42.44/42.59 [1667]P9(x16671,x16673,x16672)+~P54(x16671)+P9(x16671,x16672,x16673)+~P9(x16671,f30(f30(f12(x16671),x16674),x16672),f30(f30(f12(x16671),x16674),x16673))
% 42.44/42.59 [1668]P9(x16681,x16683,x16682)+~P54(x16681)+P9(x16681,x16682,x16683)+~P9(x16681,f30(f30(f12(x16681),x16682),x16684),f30(f30(f12(x16681),x16683),x16684))
% 42.44/42.59 [1672]~P54(x16721)+P9(x16721,x16722,x16723)+P9(x16721,x16724,f3(x16721))+~P9(x16721,f30(f30(f12(x16721),x16722),x16724),f30(f30(f12(x16721),x16723),x16724))
% 42.44/42.59 [1673]~P54(x16731)+P9(x16731,x16732,x16733)+P9(x16731,x16734,f3(x16731))+~P9(x16731,f30(f30(f12(x16731),x16734),x16732),f30(f30(f12(x16731),x16734),x16733))
% 42.44/42.59 [1674]~P54(x16741)+P9(x16741,x16742,x16743)+P9(x16741,f3(x16741),x16744)+~P9(x16741,f30(f30(f12(x16741),x16744),x16743),f30(f30(f12(x16741),x16744),x16742))
% 42.44/42.59 [1675]~P54(x16751)+P9(x16751,x16752,x16753)+P9(x16751,f3(x16751),x16754)+~P9(x16751,f30(f30(f12(x16751),x16753),x16754),f30(f30(f12(x16751),x16752),x16754))
% 42.44/42.59 [1689]~P54(x16891)+P9(x16891,f3(x16891),x16892)+P9(x16891,x16892,f3(x16891))+~P9(x16891,f30(f30(f12(x16891),x16893),x16892),f30(f30(f12(x16891),x16894),x16892))
% 42.44/42.59 [1690]~P54(x16901)+P9(x16901,f3(x16901),x16902)+P9(x16901,x16902,f3(x16901))+~P9(x16901,f30(f30(f12(x16901),x16902),x16903),f30(f30(f12(x16901),x16902),x16904))
% 42.44/42.59 [1723]~P51(x17233)+P9(a85,x17231,x17232)+~P9(x17233,f5(x17233),x17234)+~P9(x17233,f30(f30(f20(x17233),x17234),x17231),f30(f30(f20(x17233),x17234),x17232))
% 42.44/42.59 [1725]~P51(x17253)+P8(a85,x17251,x17252)+~P9(x17253,f5(x17253),x17254)+~P8(x17253,f30(f30(f20(x17253),x17254),x17251),f30(f30(f20(x17253),x17254),x17252))
% 42.44/42.59 [1726]~P54(x17261)+P9(x17261,x17262,x17263)+~P9(x17261,x17264,f3(x17261))+~P9(x17261,f30(f30(f12(x17261),x17264),x17263),f30(f30(f12(x17261),x17264),x17262))
% 42.44/42.59 [1727]~P54(x17271)+P8(x17271,x17272,x17273)+~P9(x17271,x17274,f3(x17271))+~P8(x17271,f30(f30(f12(x17271),x17274),x17273),f30(f30(f12(x17271),x17274),x17272))
% 42.44/42.59 [1728]~P50(x17281)+P9(x17281,x17282,x17283)+~P8(x17281,f3(x17281),x17284)+~P9(x17281,f30(f30(f12(x17281),x17284),x17282),f30(f30(f12(x17281),x17284),x17283))
% 42.44/42.59 [1729]~P54(x17291)+P9(x17291,x17292,x17293)+~P9(x17291,f3(x17291),x17294)+~P9(x17291,f30(f30(f12(x17291),x17294),x17292),f30(f30(f12(x17291),x17294),x17293))
% 42.44/42.59 [1730]~P57(x17301)+P9(x17301,x17302,x17303)+~P8(x17301,f3(x17301),x17304)+~P9(x17301,f30(f30(f12(x17301),x17304),x17302),f30(f30(f12(x17301),x17304),x17303))
% 42.44/42.59 [1731]~P50(x17311)+P9(x17311,x17312,x17313)+~P8(x17311,f3(x17311),x17314)+~P9(x17311,f30(f30(f12(x17311),x17312),x17314),f30(f30(f12(x17311),x17313),x17314))
% 42.44/42.59 [1732]~P51(x17321)+P9(x17321,x17322,x17323)+~P8(x17321,f3(x17321),x17323)+~P9(x17321,f30(f30(f20(x17321),x17322),x17324),f30(f30(f20(x17321),x17323),x17324))
% 42.44/42.59 [1733]~P57(x17331)+P9(x17331,x17332,x17333)+~P8(x17331,f3(x17331),x17334)+~P9(x17331,f30(f30(f12(x17331),x17332),x17334),f30(f30(f12(x17331),x17333),x17334))
% 42.44/42.59 [1734]~P50(x17341)+P8(x17341,x17342,x17343)+~P9(x17341,f3(x17341),x17344)+~P8(x17341,f30(f30(f12(x17341),x17344),x17342),f30(f30(f12(x17341),x17344),x17343))
% 42.44/42.59 [1735]~P54(x17351)+P8(x17351,x17352,x17353)+~P9(x17351,f3(x17351),x17354)+~P8(x17351,f30(f30(f12(x17351),x17354),x17352),f30(f30(f12(x17351),x17354),x17353))
% 42.44/42.59 [1736]~P50(x17361)+P8(x17361,x17362,x17363)+~P9(x17361,f3(x17361),x17364)+~P8(x17361,f30(f30(f12(x17361),x17362),x17364),f30(f30(f12(x17361),x17363),x17364))
% 42.44/42.59 [1750]~P12(x17501)+~P9(a85,f15(x17501,x17503),x17504)+~P9(a85,f15(x17501,x17502),x17504)+P9(a85,f15(x17501,f8(f86(x17501),x17502,x17503)),x17504)
% 42.44/42.59 [1751]~P15(x17511)+~P9(a85,f15(x17511,x17513),x17514)+~P9(a85,f15(x17511,x17512),x17514)+P9(a85,f15(x17511,f13(f86(x17511),x17512,x17513)),x17514)
% 42.44/42.59 [1752]~P12(x17521)+~P8(a85,f15(x17521,x17523),x17524)+~P8(a85,f15(x17521,x17522),x17524)+P8(a85,f15(x17521,f8(f86(x17521),x17522,x17523)),x17524)
% 42.44/42.59 [1753]~P15(x17531)+~P8(a85,f15(x17531,x17533),x17534)+~P8(a85,f15(x17531,x17532),x17534)+P8(a85,f15(x17531,f13(f86(x17531),x17532,x17533)),x17534)
% 42.44/42.59 [1889]~P73(f30(x18891,x18894))+~P8(a85,f30(f30(f12(a85),x18893),x18894),x18892)+~P9(a85,x18892,f30(f30(f12(a85),x18893),f13(a85,x18894,f5(a85))))+P73(f30(x18891,f10(a85,x18892,x18893)))
% 42.44/42.59 [1908]~P51(x19081)+P8(x19081,x19082,x19083)+~P8(x19081,f3(x19081),x19083)+~P8(x19081,f30(f30(f20(x19081),x19082),f13(a85,x19084,f5(a85))),f30(f30(f20(x19081),x19083),f13(a85,x19084,f5(a85))))
% 42.44/42.59 [1922]~P41(x19221)+~P9(a1,f3(a1),x19224)+~P8(a1,f27(x19221,f30(x19222,f62(x19222,x19221,x19224))),x19224)+P9(a1,f27(x19221,f30(x19222,x19223)),f25(a85,f13(a85,f69(x19222,x19221),f5(a85))))
% 42.44/42.59 [1923]~P41(x19231)+~P9(a1,f3(a1),x19234)+~P8(a1,f27(x19231,f30(x19232,f61(x19232,x19231,x19234))),x19234)+P8(a1,f27(x19231,f30(x19232,x19233)),f25(a85,f13(a85,f60(x19232,x19231),f5(a85))))
% 42.44/42.59 [1630]~P5(x16302)+~P8(a85,x16304,x16303)+E(x16301,f3(x16302))+E(f26(x16302,f30(f30(f20(x16302),x16301),x16303),f30(f30(f20(x16302),x16301),x16304)),f30(f30(f20(x16302),x16301),f8(a85,x16303,x16304)))
% 42.44/42.59 [1043]~P12(x10435)+E(x10431,x10432)+~E(x10433,x10434)+~E(f8(x10435,x10433,x10434),f8(x10435,x10431,x10432))
% 42.44/42.59 [1262]~P30(x12621)+~P9(x12621,x12624,x12625)+P9(x12621,x12622,x12623)+~E(f8(x12621,x12624,x12625),f8(x12621,x12622,x12623))
% 42.44/42.59 [1264]~P30(x12641)+~P8(x12641,x12644,x12645)+P8(x12641,x12642,x12643)+~E(f8(x12641,x12644,x12645),f8(x12641,x12642,x12643))
% 42.44/42.59 [1542]~P31(x15421)+~P9(x15421,x15423,x15425)+~P9(x15421,x15422,x15424)+P9(x15421,f13(x15421,x15422,x15423),f13(x15421,x15424,x15425))
% 42.44/42.59 [1543]~P31(x15431)+~P9(x15431,x15433,x15435)+~P8(x15431,x15432,x15434)+P9(x15431,f13(x15431,x15432,x15433),f13(x15431,x15434,x15435))
% 42.44/42.59 [1544]~P31(x15441)+~P9(x15441,x15442,x15444)+~P8(x15441,x15443,x15445)+P9(x15441,f13(x15441,x15442,x15443),f13(x15441,x15444,x15445))
% 42.44/42.59 [1545]~P29(x15451)+~P8(x15451,x15453,x15455)+~P8(x15451,x15452,x15454)+P8(x15451,f13(x15451,x15452,x15453),f13(x15451,x15454,x15455))
% 42.44/42.59 [1801]~P41(x18011)+~P9(a1,f27(x18011,x18013),x18015)+~P9(a1,f27(x18011,x18012),x18014)+P9(a1,f27(x18011,f13(x18011,x18012,x18013)),f13(a1,x18014,x18015))
% 42.44/42.59 [1935]~P5(x19352)+~P11(x19352,x19354,x19353,x19351,x19355)+E(x19351,f3(f86(x19352)))+~E(x19353,f3(f86(x19352)))
% 42.44/42.59 [1784]~P1(x17841)+~P9(a1,f27(x17841,x17843),x17845)+~P9(a1,f27(x17841,x17842),x17844)+P9(a1,f27(x17841,f30(f30(f12(x17841),x17842),x17843)),f30(f30(f12(a1),x17844),x17845))
% 42.44/42.59 [1862]~P72(x18625)+E(x18621,x18622)+E(x18623,x18624)+~E(f13(x18625,f30(f30(f12(x18625),x18623),x18621),f30(f30(f12(x18625),x18624),x18622)),f13(x18625,f30(f30(f12(x18625),x18623),x18622),f30(f30(f12(x18625),x18624),x18621)))
% 42.44/42.59 [1877]~P5(x18772)+E(x18771,f3(x18772))+E(x18773,f3(x18772))+E(f26(x18772,f8(x18772,f30(f30(f12(x18772),x18774),x18771),f30(f30(f12(x18772),x18775),x18773)),f30(f30(f12(x18772),x18773),x18771)),f8(x18772,f26(x18772,x18774,x18773),f26(x18772,x18775,x18771)))
% 42.44/42.59 [1878]~P5(x18782)+E(x18781,f3(x18782))+E(x18783,f3(x18782))+E(f26(x18782,f13(x18782,f30(f30(f12(x18782),x18784),x18781),f30(f30(f12(x18782),x18785),x18783)),f30(f30(f12(x18782),x18783),x18781)),f13(x18782,f26(x18782,x18784,x18783),f26(x18782,x18785,x18781)))
% 42.44/42.59 [1810]~P7(x18101)+~E(f9(x18101,x18103,x18104),f9(x18101,x18106,x18104))+~E(f9(x18101,x18102,x18104),f9(x18101,x18105,x18104))+E(f9(x18101,f8(x18101,x18102,x18103),x18104),f9(x18101,f8(x18101,x18105,x18106),x18104))
% 42.44/42.59 [1811]~P6(x18111)+~E(f9(x18111,x18113,x18114),f9(x18111,x18116,x18114))+~E(f9(x18111,x18112,x18114),f9(x18111,x18115,x18114))+E(f9(x18111,f13(x18111,x18112,x18113),x18114),f9(x18111,f13(x18111,x18115,x18116),x18114))
% 42.44/42.59 [1809]~P6(x18091)+~E(f9(x18091,x18093,x18094),f9(x18091,x18096,x18094))+~E(f9(x18091,x18092,x18094),f9(x18091,x18095,x18094))+E(f9(x18091,f30(f30(f12(x18091),x18092),x18093),x18094),f9(x18091,f30(f30(f12(x18091),x18095),x18096),x18094))
% 42.44/42.59 [1969]E(x19691,x19692)+~P11(x19693,x19694,x19695,x19696,x19691)+~P11(x19693,x19694,x19695,x19697,x19692)+~P5(x19693)
% 42.44/42.59 [1970]E(x19701,x19702)+~P11(x19703,x19704,x19705,x19702,x19706)+~P11(x19703,x19704,x19705,x19701,x19707)+~P5(x19703)
% 42.44/42.59 [1971]~P5(x19711)+~P11(x19711,x19712,x19713,x19718,x19717)+~P11(x19711,x19718,x19714,x19715,x19716)+P11(x19711,x19712,f30(f30(f12(f86(x19711)),x19713),x19714),x19715,f13(f86(x19711),f30(f30(f12(f86(x19711)),x19713),x19716),x19717))
% 42.44/42.59 [1898]~E(f27(a2,x18981),f5(a1))+P9(a1,f27(a2,f13(a2,x18981,a7)),f5(a1))+P9(a1,f27(a2,f8(a2,x18981,a7)),f5(a1))+P9(a1,f27(a2,f8(a2,x18981,f5(a2))),f5(a1))+P9(a1,f27(a2,f13(a2,x18981,f5(a2))),f5(a1))
% 42.44/42.59 [1215]~P21(x12152)+~P8(x12152,f3(x12152),x12153)+~P8(x12152,f3(x12152),x12151)+~E(f13(x12152,x12153,x12151),f3(x12152))+E(x12151,f3(x12152))
% 42.44/42.59 [1216]~P21(x12162)+~P8(x12162,f3(x12162),x12163)+~P8(x12162,f3(x12162),x12161)+~E(f13(x12162,x12161,x12163),f3(x12162))+E(x12161,f3(x12162))
% 42.44/42.59 [1351]E(x13511,f70(x13512,x13513))+~P9(a1,f3(a1),x13512)+~P9(a1,f3(a1),x13511)+~P9(a85,f3(a85),x13513)+~E(f30(f30(f20(a1),x13511),x13513),x13512)
% 42.44/42.59 [1567]~P52(x15671)+~P8(x15671,x15672,f5(x15671))+~P8(x15671,f3(x15671),x15672)+~P8(x15671,f3(x15671),x15673)+P8(x15671,f30(f30(f12(x15671),x15672),x15673),x15673)
% 42.44/42.59 [1568]~P52(x15681)+~P8(x15681,x15683,f5(x15681))+~P8(x15681,f3(x15681),x15683)+~P8(x15681,f3(x15681),x15682)+P8(x15681,f30(f30(f12(x15681),x15682),x15683),x15682)
% 42.44/42.59 [1430]~P13(x14301)+P9(x14301,f3(x14301),x14302)+~P9(x14301,x14303,f3(x14301))+P9(x14301,x14302,f3(x14301))+P9(x14301,x14303,f26(x14301,x14304,x14302))
% 42.44/42.59 [1431]~P13(x14311)+P9(x14311,f3(x14311),x14312)+~P8(x14311,x14313,f3(x14311))+P9(x14311,x14312,f3(x14311))+P8(x14311,x14313,f26(x14311,x14314,x14312))
% 42.44/42.59 [1432]~P13(x14321)+P9(x14321,f3(x14321),x14322)+~P9(x14321,f3(x14321),x14324)+P9(x14321,x14322,f3(x14321))+P9(x14321,f26(x14321,x14323,x14322),x14324)
% 42.44/42.59 [1433]~P13(x14331)+P9(x14331,f3(x14331),x14332)+~P8(x14331,f3(x14331),x14334)+P9(x14331,x14332,f3(x14331))+P8(x14331,f26(x14331,x14333,x14332),x14334)
% 42.44/42.59 [1534]~P13(x15341)+P9(x15341,f3(x15341),x15343)+P9(x15341,x15342,f3(x15341))+~P9(x15341,x15342,f26(x15341,x15344,x15343))+P9(x15341,x15343,f3(x15341))
% 42.44/42.59 [1535]~P13(x15351)+P9(x15351,f3(x15351),x15352)+P9(x15351,x15352,f3(x15351))+~P8(x15351,x15353,f26(x15351,x15354,x15352))+P8(x15351,x15353,f3(x15351))
% 42.44/42.59 [1536]~P13(x15361)+P9(x15361,f3(x15361),x15362)+P9(x15361,x15362,f3(x15361))+~P9(x15361,f26(x15361,x15364,x15362),x15363)+P9(x15361,f3(x15361),x15363)
% 42.44/42.59 [1537]~P13(x15371)+P9(x15371,f3(x15371),x15372)+P9(x15371,x15372,f3(x15371))+~P8(x15371,f26(x15371,x15374,x15372),x15373)+P8(x15371,f3(x15371),x15373)
% 42.44/42.59 [1693]~P51(x16931)+~P9(x16931,x16932,x16934)+~P8(x16931,f3(x16931),x16932)+~P9(a85,f3(a85),x16933)+P9(x16931,f30(f30(f20(x16931),x16932),x16933),f30(f30(f20(x16931),x16934),x16933))
% 42.44/42.59 [1702]~P51(x17021)+~P9(a85,x17024,x17023)+~P9(x17021,x17022,f5(x17021))+~P9(x17021,f3(x17021),x17022)+P9(x17021,f30(f30(f20(x17021),x17022),x17023),f30(f30(f20(x17021),x17022),x17024))
% 42.44/42.59 [1703]~P51(x17031)+~P8(a85,x17034,x17033)+~P8(x17031,x17032,f5(x17031))+~P8(x17031,f3(x17031),x17032)+P8(x17031,f30(f30(f20(x17031),x17032),x17033),f30(f30(f20(x17031),x17032),x17034))
% 42.44/42.59 [1738]~P13(x17381)+~P9(x17381,x17383,f3(x17381))+P9(x17381,x17382,f3(x17381))+P9(x17381,x17383,f26(x17381,x17384,x17382))+~P9(x17381,f30(f30(f12(x17381),x17383),x17382),x17384)
% 42.44/42.59 [1739]~P13(x17391)+~P8(x17391,x17393,f3(x17391))+P9(x17391,x17392,f3(x17391))+P8(x17391,x17393,f26(x17391,x17394,x17392))+~P8(x17391,f30(f30(f12(x17391),x17393),x17392),x17394)
% 42.44/42.59 [1740]~P13(x17401)+~P9(x17401,f3(x17401),x17404)+P9(x17401,x17402,f3(x17401))+P9(x17401,f26(x17401,x17403,x17402),x17404)+~P9(x17401,x17403,f30(f30(f12(x17401),x17404),x17402))
% 42.44/42.59 [1741]~P13(x17411)+~P8(x17411,f3(x17411),x17414)+P9(x17411,x17412,f3(x17411))+P8(x17411,f26(x17411,x17413,x17412),x17414)+~P8(x17411,x17413,f30(f30(f12(x17411),x17414),x17412))
% 42.44/42.59 [1742]~P13(x17421)+~P9(x17421,x17423,f3(x17421))+P9(x17421,f3(x17421),x17422)+P9(x17421,x17423,f26(x17421,x17424,x17422))+~P9(x17421,x17424,f30(f30(f12(x17421),x17423),x17422))
% 42.44/42.59 [1743]~P13(x17431)+~P8(x17431,x17433,f3(x17431))+P9(x17431,f3(x17431),x17432)+P8(x17431,x17433,f26(x17431,x17434,x17432))+~P8(x17431,x17434,f30(f30(f12(x17431),x17433),x17432))
% 42.44/42.59 [1744]~P13(x17441)+~P9(x17441,x17442,f3(x17441))+P9(x17441,f3(x17441),x17442)+P9(x17441,x17443,f26(x17441,x17444,x17442))+~P9(x17441,x17444,f30(f30(f12(x17441),x17443),x17442))
% 42.44/42.59 [1745]~P13(x17451)+~P9(x17451,x17452,f3(x17451))+P9(x17451,f3(x17451),x17452)+P8(x17451,x17453,f26(x17451,x17454,x17452))+~P8(x17451,x17454,f30(f30(f12(x17451),x17453),x17452))
% 42.44/42.59 [1746]~P13(x17461)+~P9(x17461,x17462,f3(x17461))+P9(x17461,f3(x17461),x17462)+P9(x17461,f26(x17461,x17463,x17462),x17464)+~P9(x17461,f30(f30(f12(x17461),x17464),x17462),x17463)
% 42.44/42.59 [1747]~P13(x17471)+~P9(x17471,x17472,f3(x17471))+P9(x17471,f3(x17471),x17472)+P8(x17471,f26(x17471,x17473,x17472),x17474)+~P8(x17471,f30(f30(f12(x17471),x17474),x17472),x17473)
% 42.44/42.59 [1748]~P13(x17481)+~P9(x17481,f3(x17481),x17484)+P9(x17481,f3(x17481),x17482)+P9(x17481,f26(x17481,x17483,x17482),x17484)+~P9(x17481,f30(f30(f12(x17481),x17484),x17482),x17483)
% 42.44/42.59 [1749]~P13(x17491)+~P8(x17491,f3(x17491),x17494)+P9(x17491,f3(x17491),x17492)+P8(x17491,f26(x17491,x17493,x17492),x17494)+~P8(x17491,f30(f30(f12(x17491),x17494),x17492),x17493)
% 42.44/42.59 [1754]~P13(x17541)+~P9(x17541,x17542,f3(x17541))+~P9(x17541,x17544,f26(x17541,x17543,x17542))+P9(x17541,f3(x17541),x17542)+P9(x17541,x17543,f30(f30(f12(x17541),x17544),x17542))
% 42.44/42.59 [1755]~P13(x17551)+~P9(x17551,x17552,f3(x17551))+~P8(x17551,x17554,f26(x17551,x17553,x17552))+P9(x17551,f3(x17551),x17552)+P8(x17551,x17553,f30(f30(f12(x17551),x17554),x17552))
% 42.44/42.59 [1756]~P13(x17561)+~P9(x17561,x17562,f3(x17561))+~P9(x17561,f26(x17561,x17564,x17562),x17563)+P9(x17561,f3(x17561),x17562)+P9(x17561,f30(f30(f12(x17561),x17563),x17562),x17564)
% 42.44/42.59 [1757]~P13(x17571)+~P9(x17571,x17572,f3(x17571))+~P8(x17571,f26(x17571,x17574,x17572),x17573)+P9(x17571,f3(x17571),x17572)+P8(x17571,f30(f30(f12(x17571),x17573),x17572),x17574)
% 42.44/42.59 [1827]~P51(x18273)+E(x18271,x18272)+~P8(x18273,f3(x18273),x18272)+~P8(x18273,f3(x18273),x18271)+~E(f30(f30(f20(x18273),x18271),f13(a85,x18274,f5(a85))),f30(f30(f20(x18273),x18272),f13(a85,x18274,f5(a85))))
% 42.44/42.59 [1828]~P14(x18281)+~P9(x18281,x18283,x18284)+~P9(x18281,x18282,f3(x18281))+P9(x18281,f26(x18281,x18282,x18283),f26(x18281,x18282,x18284))+~P9(x18281,f3(x18281),f30(f30(f12(x18281),x18283),x18284))
% 42.44/42.59 [1829]~P13(x18291)+~P8(x18291,x18293,x18294)+~P8(x18291,x18292,f3(x18291))+P8(x18291,f26(x18291,x18292,x18293),f26(x18291,x18292,x18294))+~P9(x18291,f3(x18291),f30(f30(f12(x18291),x18293),x18294))
% 42.44/42.59 [1830]~P14(x18301)+~P9(x18301,x18304,x18303)+~P9(x18301,f3(x18301),x18302)+P9(x18301,f26(x18301,x18302,x18303),f26(x18301,x18302,x18304))+~P9(x18301,f3(x18301),f30(f30(f12(x18301),x18303),x18304))
% 42.44/42.59 [1831]~P14(x18311)+~P8(x18311,x18314,x18313)+~P8(x18311,f3(x18311),x18312)+P8(x18311,f26(x18311,x18312,x18313),f26(x18311,x18312,x18314))+~P9(x18311,f3(x18311),f30(f30(f12(x18311),x18313),x18314))
% 42.44/42.59 [1847]~P13(x18471)+~P9(x18471,x18474,f3(x18471))+P9(x18471,x18472,f26(x18471,x18473,x18474))+~P9(x18471,x18473,f30(f30(f12(x18471),x18472),x18474))+~P9(x18471,f30(f30(f12(x18471),x18472),x18474),x18473)
% 42.44/42.59 [1848]~P13(x18481)+~P9(x18481,x18482,f3(x18481))+P9(x18481,x18482,f26(x18481,x18483,x18484))+~P9(x18481,x18483,f30(f30(f12(x18481),x18482),x18484))+~P9(x18481,f30(f30(f12(x18481),x18482),x18484),x18483)
% 42.44/42.59 [1849]~P13(x18491)+~P9(x18491,x18494,f3(x18491))+P8(x18491,x18492,f26(x18491,x18493,x18494))+~P8(x18491,x18493,f30(f30(f12(x18491),x18492),x18494))+~P8(x18491,f30(f30(f12(x18491),x18492),x18494),x18493)
% 42.44/42.59 [1850]~P13(x18501)+~P8(x18501,x18502,f3(x18501))+P8(x18501,x18502,f26(x18501,x18503,x18504))+~P8(x18501,x18503,f30(f30(f12(x18501),x18502),x18504))+~P8(x18501,f30(f30(f12(x18501),x18502),x18504),x18503)
% 42.44/42.59 [1851]~P13(x18511)+~P9(x18511,x18513,f3(x18511))+P9(x18511,f26(x18511,x18512,x18513),x18514)+~P9(x18511,x18512,f30(f30(f12(x18511),x18514),x18513))+~P9(x18511,f30(f30(f12(x18511),x18514),x18513),x18512)
% 42.44/42.59 [1852]~P13(x18521)+~P9(x18521,x18523,f3(x18521))+P8(x18521,f26(x18521,x18522,x18523),x18524)+~P8(x18521,x18522,f30(f30(f12(x18521),x18524),x18523))+~P8(x18521,f30(f30(f12(x18521),x18524),x18523),x18522)
% 42.44/42.59 [1853]~P13(x18531)+~P9(x18531,f3(x18531),x18534)+P9(x18531,f26(x18531,x18532,x18533),x18534)+~P9(x18531,x18532,f30(f30(f12(x18531),x18534),x18533))+~P9(x18531,f30(f30(f12(x18531),x18534),x18533),x18532)
% 42.44/42.59 [1854]~P13(x18541)+~P8(x18541,f3(x18541),x18544)+P8(x18541,f26(x18541,x18542,x18543),x18544)+~P8(x18541,x18542,f30(f30(f12(x18541),x18544),x18543))+~P8(x18541,f30(f30(f12(x18541),x18544),x18543),x18542)
% 42.44/42.59 [1943]~P5(x19432)+~P11(x19432,x19434,x19433,x19435,x19431)+P9(a85,f15(x19432,x19431),f15(x19432,x19433))+E(x19431,f3(f86(x19432)))+E(x19433,f3(f86(x19432)))
% 42.44/42.59 [1210]~P5(x12102)+E(f26(x12102,x12104,x12101),f26(x12102,x12105,x12103))+E(x12101,f3(x12102))+E(x12103,f3(x12102))+~E(f30(f30(f12(x12102),x12104),x12103),f30(f30(f12(x12102),x12105),x12101))
% 42.44/42.59 [1212]~P5(x12122)+~E(f26(x12122,x12124,x12123),f26(x12122,x12125,x12121))+E(x12121,f3(x12122))+E(x12123,f3(x12122))+E(f30(f30(f12(x12122),x12124),x12121),f30(f30(f12(x12122),x12125),x12123))
% 42.44/42.59 [1886]~P41(x18864)+~P35(x18861)+~P8(x18861,x18862,x18865)+P8(x18861,x18862,f47(x18863,x18862,x18861,x18864))+P9(a1,f27(x18864,f30(x18863,x18865)),f13(a1,f5(a1),f27(x18864,f30(x18863,x18862))))
% 42.44/42.59 [1832]~P9(a85,x18325,x18321)+E(x18321,f3(a85))+P73(f30(x18322,x18323))+~P73(f30(x18322,f10(a85,x18324,x18321)))+~E(x18324,f13(a85,f30(f30(f12(a85),x18321),x18323),x18325))
% 42.44/42.59 [1912]P8(a83,x19121,x19122)+~P9(a83,x19123,x19124)+~P9(a83,x19123,x19125)+~P8(a83,x19124,f3(a83))+~P8(a83,f13(a83,f30(f30(f12(a83),x19123),x19122),x19125),f13(a83,f30(f30(f12(a83),x19123),x19121),x19124))
% 42.44/42.59 [1913]P8(a83,x19131,x19132)+~P9(a83,x19133,x19134)+~P9(a83,x19135,x19134)+~P8(a83,f3(a83),x19135)+~P8(a83,f13(a83,f30(f30(f12(a83),x19134),x19131),x19135),f13(a83,f30(f30(f12(a83),x19134),x19132),x19133))
% 42.44/42.59 [1972]~P41(x19721)+~P8(x19725,x19724,x19723)+~P35(x19725)+P9(a1,f27(x19721,f30(x19722,x19723)),f13(a1,f5(a1),f27(x19721,f30(x19722,x19724))))+~P9(a1,f27(x19721,f8(x19721,f30(x19722,x19724),f30(x19722,f47(x19722,x19724,x19725,x19721)))),f5(a1))
% 42.44/42.59 [1924]~P5(x19242)+P11(x19242,x19243,x19241,x19244,x19245)+E(x19241,f3(f86(x19242)))+~E(x19245,f3(f86(x19242)))+~E(x19243,f13(f86(x19242),f30(f30(f12(f86(x19242)),x19244),x19241),x19245))
% 42.44/42.59 [1925]~P5(x19251)+P11(x19251,x19252,x19253,x19254,x19255)+~E(x19254,f3(f86(x19251)))+~E(x19255,f3(f86(x19251)))+~E(x19252,f13(f86(x19251),f30(f30(f12(f86(x19251)),x19254),x19253),x19255))
% 42.44/42.59 [1926]~P5(x19261)+P11(x19261,x19262,x19263,x19264,x19265)+~E(x19264,f3(f86(x19261)))+~E(x19263,f3(f86(x19261)))+~E(x19262,f13(f86(x19261),f30(f30(f12(f86(x19261)),x19264),x19263),x19265))
% 42.44/42.59 [1929]~P5(x19292)+P11(x19292,x19293,x19291,x19294,x19295)+~P9(a85,f15(x19292,x19295),f15(x19292,x19291))+E(x19291,f3(f86(x19292)))+~E(x19293,f13(f86(x19292),f30(f30(f12(f86(x19292)),x19294),x19291),x19295))
% 42.44/42.59 [1930]~P5(x19301)+P11(x19301,x19302,x19303,x19304,x19305)+~P9(a85,f15(x19301,x19305),f15(x19301,x19303))+~E(x19304,f3(f86(x19301)))+~E(x19302,f13(f86(x19301),f30(f30(f12(f86(x19301)),x19304),x19303),x19305))
% 42.44/42.59 [1629]~P72(x16294)+E(x16291,x16292)+~E(x16295,x16296)+E(x16293,f3(x16294))+~E(f13(x16294,x16295,f30(f30(f12(x16294),x16293),x16291)),f13(x16294,x16296,f30(f30(f12(x16294),x16293),x16292)))
% 42.44/42.59 [1193]~P21(x11931)+~P8(x11931,f3(x11931),x11933)+~P8(x11931,f3(x11931),x11932)+~E(x11933,f3(x11931))+~E(x11932,f3(x11931))+E(f13(x11931,x11932,x11933),f3(x11931))
% 42.44/42.59 [896]~P70(x8962)+~P63(x8962)+~P64(x8962)+~P37(x8962)+E(x8961,f3(x8962))+~E(f30(f30(f20(x8962),x8961),x8963),f3(x8962))
% 42.44/42.59 [897]~P70(x8972)+~P63(x8972)+~P64(x8972)+~P37(x8972)+~E(x8971,f3(a85))+~E(f30(f30(f20(x8972),x8973),x8971),f3(x8972))
% 42.44/42.59 [1574]~P51(x15743)+E(x15741,x15742)+~P8(x15743,f3(x15743),x15742)+~P8(x15743,f3(x15743),x15741)+~P9(a85,f3(a85),x15744)+~E(f30(f30(f20(x15743),x15741),x15744),f30(f30(f20(x15743),x15742),x15744))
% 42.44/42.59 [1649]~P9(a83,x16491,x16494)+E(f10(a83,x16492,x16491),x16493)+E(x16491,f3(a83))+P9(a83,f3(a83),x16491)+~P8(a83,x16494,f3(a83))+~E(x16492,f13(a83,f30(f30(f12(a83),x16491),x16493),x16494))
% 42.44/42.59 [1716]~P9(a83,x17164,x17161)+E(f10(a83,x17162,x17161),x17163)+E(x17161,f3(a83))+~P9(a83,f3(a83),x17161)+~P8(a83,f3(a83),x17164)+~E(x17162,f13(a83,f30(f30(f12(a83),x17161),x17163),x17164))
% 42.44/42.59 [1798]~P14(x17981)+~P9(x17981,x17985,x17983)+~P8(x17981,x17982,x17984)+~P9(x17981,f3(x17981),x17985)+~P9(x17981,f3(x17981),x17982)+P9(x17981,f26(x17981,x17982,x17983),f26(x17981,x17984,x17985))
% 42.44/42.59 [1799]~P14(x17991)+~P9(x17991,x17992,x17994)+~P8(x17991,x17995,x17993)+~P9(x17991,f3(x17991),x17995)+~P8(x17991,f3(x17991),x17992)+P9(x17991,f26(x17991,x17992,x17993),f26(x17991,x17994,x17995))
% 42.44/42.59 [1800]~P14(x18001)+~P8(x18001,x18005,x18003)+~P8(x18001,x18002,x18004)+~P9(x18001,f3(x18001),x18005)+~P8(x18001,f3(x18001),x18002)+P8(x18001,f26(x18001,x18002,x18003),f26(x18001,x18004,x18005))
% 42.44/42.59 [1785]~P50(x17851)+~P9(x17851,x17853,x17855)+~P9(x17851,x17852,x17854)+~P9(x17851,f3(x17851),x17854)+~P8(x17851,f3(x17851),x17853)+P9(x17851,f30(f30(f12(x17851),x17852),x17853),f30(f30(f12(x17851),x17854),x17855))
% 42.44/42.59 [1786]~P50(x17861)+~P9(x17861,x17863,x17865)+~P9(x17861,x17862,x17864)+~P8(x17861,f3(x17861),x17863)+~P8(x17861,f3(x17861),x17862)+P9(x17861,f30(f30(f12(x17861),x17862),x17863),f30(f30(f12(x17861),x17864),x17865))
% 42.44/42.59 [1787]~P50(x17871)+~P9(x17871,x17873,x17875)+~P8(x17871,x17872,x17874)+~P9(x17871,f3(x17871),x17872)+~P8(x17871,f3(x17871),x17873)+P9(x17871,f30(f30(f12(x17871),x17872),x17873),f30(f30(f12(x17871),x17874),x17875))
% 42.44/42.59 [1788]~P50(x17881)+~P9(x17881,x17882,x17884)+~P8(x17881,x17883,x17885)+~P9(x17881,f3(x17881),x17883)+~P8(x17881,f3(x17881),x17882)+P9(x17881,f30(f30(f12(x17881),x17882),x17883),f30(f30(f12(x17881),x17884),x17885))
% 42.44/42.59 [1789]~P67(x17891)+~P8(x17891,x17893,x17895)+~P8(x17891,x17892,x17894)+~P8(x17891,f3(x17891),x17893)+~P8(x17891,f3(x17891),x17894)+P8(x17891,f30(f30(f12(x17891),x17892),x17893),f30(f30(f12(x17891),x17894),x17895))
% 42.44/42.59 [1790]~P67(x17901)+~P8(x17901,x17903,x17905)+~P8(x17901,x17902,x17904)+~P8(x17901,f3(x17901),x17903)+~P8(x17901,f3(x17901),x17902)+P8(x17901,f30(f30(f12(x17901),x17902),x17903),f30(f30(f12(x17901),x17904),x17905))
% 42.44/42.59 [1774]~P74(x17741,x17743,x17744)+~P9(a83,x17744,x17745)+~P9(a83,x17744,f3(a83))+~P8(a83,x17745,f3(a83))+P73(f30(x17741,x17742))+~E(x17743,f13(a83,f30(f30(f12(a83),x17744),x17742),x17745))
% 42.44/42.59 [1775]~P74(x17751,x17753,x17754)+~P9(a83,x17755,x17754)+~P9(a83,f3(a83),x17754)+~P8(a83,f3(a83),x17755)+P73(f30(x17751,x17752))+~E(x17753,f13(a83,f30(f30(f12(a83),x17754),x17752),x17755))
% 42.44/42.59 [1927]~P9(a83,x19275,x19273)+~P9(a83,x19275,f3(a83))+~P8(a83,x19273,f3(a83))+P73(f30(f30(x19271,x19272),x19273))+~P73(f30(f30(x19271,f10(a83,x19274,x19275)),f9(a83,x19274,x19275)))+~E(x19274,f13(a83,f30(f30(f12(a83),x19275),x19272),x19273))
% 42.44/42.59 [846]~P70(x8462)+~P63(x8462)+~P64(x8462)+~P37(x8462)+~E(x8463,f3(x8462))+E(x8461,f3(a85))+E(f30(f30(f20(x8462),x8463),x8461),f3(x8462))
% 42.44/42.59 [1783]~P9(a83,x17834,x17831)+~P9(a83,x17831,x17834)+E(f10(a83,x17832,x17831),x17833)+E(x17831,f3(a83))+~P8(a83,x17834,f3(a83))+~P8(a83,f3(a83),x17834)+~E(x17832,f13(a83,f30(f30(f12(a83),x17831),x17833),x17834))
% 42.44/42.59 [1883]~P58(x18831)+~P9(x18831,x18835,x18836)+~P9(x18831,x18833,x18836)+~P8(x18831,f3(x18831),x18834)+~P8(x18831,f3(x18831),x18832)+~E(f13(x18831,x18832,x18834),f5(x18831))+P9(x18831,f13(x18831,f30(f30(f12(x18831),x18832),x18833),f30(f30(f12(x18831),x18834),x18835)),x18836)
% 42.44/42.59 [1884]~P56(x18841)+~P8(x18841,x18845,x18846)+~P8(x18841,x18843,x18846)+~P8(x18841,f3(x18841),x18844)+~P8(x18841,f3(x18841),x18842)+~E(f13(x18841,x18842,x18844),f5(x18841))+P8(x18841,f13(x18841,f30(f30(f12(x18841),x18842),x18843),f30(f30(f12(x18841),x18844),x18845)),x18846)
% 42.44/42.59 [1918]~P9(a83,x19186,x19185)+~P8(a83,x19185,x19183)+P8(a83,x19181,x19182)+~P9(a83,f3(a83),x19185)+~P8(a83,f3(a83),x19184)+~P8(a83,f3(a83),f13(a83,f30(f30(f12(a83),x19185),x19182),x19186))+~E(f13(a83,f30(f30(f12(a83),x19183),x19181),x19184),f13(a83,f30(f30(f12(a83),x19185),x19182),x19186))
% 42.44/42.59 [1919]~P9(a83,x19194,x19193)+~P8(a83,x19195,x19193)+P8(a83,x19191,x19192)+~P9(a83,f3(a83),x19195)+~P8(a83,f3(a83),x19196)+~P9(a83,f13(a83,f30(f30(f12(a83),x19195),x19191),x19196),f3(a83))+~E(f13(a83,f30(f30(f12(a83),x19193),x19192),x19194),f13(a83,f30(f30(f12(a83),x19195),x19191),x19196))
% 42.44/42.59 %EqnAxiom
% 42.44/42.59 [1]E(x11,x11)
% 42.44/42.59 [2]E(x22,x21)+~E(x21,x22)
% 42.44/42.59 [3]E(x31,x33)+~E(x31,x32)+~E(x32,x33)
% 42.44/42.59 [4]~E(x41,x42)+E(f3(x41),f3(x42))
% 42.44/42.59 [5]~E(x51,x52)+E(f4(x51),f4(x52))
% 42.44/42.59 [6]~E(x61,x62)+E(f5(x61),f5(x62))
% 42.44/42.59 [7]~E(x71,x72)+E(f13(x71,x73,x74),f13(x72,x73,x74))
% 42.44/42.59 [8]~E(x81,x82)+E(f13(x83,x81,x84),f13(x83,x82,x84))
% 42.44/42.59 [9]~E(x91,x92)+E(f13(x93,x94,x91),f13(x93,x94,x92))
% 42.44/42.59 [10]~E(x101,x102)+E(f14(x101),f14(x102))
% 42.44/42.59 [11]~E(x111,x112)+E(f27(x111,x113),f27(x112,x113))
% 42.44/42.59 [12]~E(x121,x122)+E(f27(x123,x121),f27(x123,x122))
% 42.44/42.59 [13]~E(x131,x132)+E(f8(x131,x133,x134),f8(x132,x133,x134))
% 42.44/42.59 [14]~E(x141,x142)+E(f8(x143,x141,x144),f8(x143,x142,x144))
% 42.44/42.59 [15]~E(x151,x152)+E(f8(x153,x154,x151),f8(x153,x154,x152))
% 42.44/42.59 [16]~E(x161,x162)+E(f30(x161,x163),f30(x162,x163))
% 42.44/42.59 [17]~E(x171,x172)+E(f30(x173,x171),f30(x173,x172))
% 42.44/42.59 [18]~E(x181,x182)+E(f26(x181,x183,x184),f26(x182,x183,x184))
% 42.44/42.59 [19]~E(x191,x192)+E(f26(x193,x191,x194),f26(x193,x192,x194))
% 42.44/42.59 [20]~E(x201,x202)+E(f26(x203,x204,x201),f26(x203,x204,x202))
% 42.44/42.59 [21]~E(x211,x212)+E(f12(x211),f12(x212))
% 42.44/42.59 [22]~E(x221,x222)+E(f23(x221),f23(x222))
% 42.44/42.59 [23]~E(x231,x232)+E(f77(x231,x233,x234),f77(x232,x233,x234))
% 42.44/42.59 [24]~E(x241,x242)+E(f77(x243,x241,x244),f77(x243,x242,x244))
% 42.44/42.59 [25]~E(x251,x252)+E(f77(x253,x254,x251),f77(x253,x254,x252))
% 42.44/42.59 [26]~E(x261,x262)+E(f76(x261,x263,x264),f76(x262,x263,x264))
% 42.44/42.59 [27]~E(x271,x272)+E(f76(x273,x271,x274),f76(x273,x272,x274))
% 42.44/42.59 [28]~E(x281,x282)+E(f76(x283,x284,x281),f76(x283,x284,x282))
% 42.44/42.59 [29]~E(x291,x292)+E(f33(x291,x293),f33(x292,x293))
% 42.44/42.59 [30]~E(x301,x302)+E(f33(x303,x301),f33(x303,x302))
% 42.44/42.59 [31]~E(x311,x312)+E(f9(x311,x313,x314),f9(x312,x313,x314))
% 42.44/42.59 [32]~E(x321,x322)+E(f9(x323,x321,x324),f9(x323,x322,x324))
% 42.44/42.59 [33]~E(x331,x332)+E(f9(x333,x334,x331),f9(x333,x334,x332))
% 42.44/42.59 [34]~E(x341,x342)+E(f20(x341),f20(x342))
% 42.44/42.59 [35]~E(x351,x352)+E(f24(x351),f24(x352))
% 42.44/42.59 [36]~E(x361,x362)+E(f47(x361,x363,x364,x365),f47(x362,x363,x364,x365))
% 42.44/42.59 [37]~E(x371,x372)+E(f47(x373,x371,x374,x375),f47(x373,x372,x374,x375))
% 42.44/42.59 [38]~E(x381,x382)+E(f47(x383,x384,x381,x385),f47(x383,x384,x382,x385))
% 42.44/42.59 [39]~E(x391,x392)+E(f47(x393,x394,x395,x391),f47(x393,x394,x395,x392))
% 42.44/42.59 [40]~E(x401,x402)+E(f10(x401,x403,x404),f10(x402,x403,x404))
% 42.44/42.59 [41]~E(x411,x412)+E(f10(x413,x411,x414),f10(x413,x412,x414))
% 42.44/42.59 [42]~E(x421,x422)+E(f10(x423,x424,x421),f10(x423,x424,x422))
% 42.44/42.59 [43]~E(x431,x432)+E(f25(x431,x433),f25(x432,x433))
% 42.44/42.59 [44]~E(x441,x442)+E(f25(x443,x441),f25(x443,x442))
% 42.44/42.59 [45]~E(x451,x452)+E(f15(x451,x453),f15(x452,x453))
% 42.44/42.59 [46]~E(x461,x462)+E(f15(x463,x461),f15(x463,x462))
% 42.44/42.59 [47]~E(x471,x472)+E(f78(x471,x473,x474),f78(x472,x473,x474))
% 42.44/42.59 [48]~E(x481,x482)+E(f78(x483,x481,x484),f78(x483,x482,x484))
% 42.44/42.59 [49]~E(x491,x492)+E(f78(x493,x494,x491),f78(x493,x494,x492))
% 42.44/42.59 [50]~E(x501,x502)+E(f86(x501),f86(x502))
% 42.44/42.59 [51]~E(x511,x512)+E(f17(x511,x513),f17(x512,x513))
% 42.44/42.59 [52]~E(x521,x522)+E(f17(x523,x521),f17(x523,x522))
% 42.44/42.59 [53]~E(x531,x532)+E(f19(x531,x533,x534),f19(x532,x533,x534))
% 42.44/42.59 [54]~E(x541,x542)+E(f19(x543,x541,x544),f19(x543,x542,x544))
% 42.44/42.59 [55]~E(x551,x552)+E(f19(x553,x554,x551),f19(x553,x554,x552))
% 42.44/42.59 [56]~E(x561,x562)+E(f6(x561,x563),f6(x562,x563))
% 42.44/42.59 [57]~E(x571,x572)+E(f6(x573,x571),f6(x573,x572))
% 42.44/42.59 [58]~E(x581,x582)+E(f82(x581,x583,x584),f82(x582,x583,x584))
% 42.44/42.59 [59]~E(x591,x592)+E(f82(x593,x591,x594),f82(x593,x592,x594))
% 42.44/42.59 [60]~E(x601,x602)+E(f82(x603,x604,x601),f82(x603,x604,x602))
% 42.44/42.59 [61]~E(x611,x612)+E(f54(x611,x613),f54(x612,x613))
% 42.44/42.59 [62]~E(x621,x622)+E(f54(x623,x621),f54(x623,x622))
% 42.44/42.59 [63]~E(x631,x632)+E(f40(x631,x633),f40(x632,x633))
% 42.44/42.59 [64]~E(x641,x642)+E(f40(x643,x641),f40(x643,x642))
% 42.44/42.59 [65]~E(x651,x652)+E(f71(x651,x653,x654),f71(x652,x653,x654))
% 42.44/42.59 [66]~E(x661,x662)+E(f71(x663,x661,x664),f71(x663,x662,x664))
% 42.44/42.59 [67]~E(x671,x672)+E(f71(x673,x674,x671),f71(x673,x674,x672))
% 42.44/42.59 [68]~E(x681,x682)+E(f43(x681,x683),f43(x682,x683))
% 42.44/42.59 [69]~E(x691,x692)+E(f43(x693,x691),f43(x693,x692))
% 42.44/42.59 [70]~E(x701,x702)+E(f36(x701,x703),f36(x702,x703))
% 42.44/42.59 [71]~E(x711,x712)+E(f36(x713,x711),f36(x713,x712))
% 42.44/42.59 [72]~E(x721,x722)+E(f46(x721,x723,x724),f46(x722,x723,x724))
% 42.44/42.59 [73]~E(x731,x732)+E(f46(x733,x731,x734),f46(x733,x732,x734))
% 42.44/42.59 [74]~E(x741,x742)+E(f46(x743,x744,x741),f46(x743,x744,x742))
% 42.44/42.59 [75]~E(x751,x752)+E(f75(x751,x753,x754),f75(x752,x753,x754))
% 42.44/42.59 [76]~E(x761,x762)+E(f75(x763,x761,x764),f75(x763,x762,x764))
% 42.44/42.59 [77]~E(x771,x772)+E(f75(x773,x774,x771),f75(x773,x774,x772))
% 42.44/42.59 [78]~E(x781,x782)+E(f42(x781,x783),f42(x782,x783))
% 42.44/42.59 [79]~E(x791,x792)+E(f42(x793,x791),f42(x793,x792))
% 42.44/42.59 [80]~E(x801,x802)+E(f53(x801),f53(x802))
% 42.44/42.59 [81]~E(x811,x812)+E(f44(x811,x813),f44(x812,x813))
% 42.44/42.59 [82]~E(x821,x822)+E(f44(x823,x821),f44(x823,x822))
% 42.44/42.59 [83]~E(x831,x832)+E(f50(x831,x833,x834),f50(x832,x833,x834))
% 42.44/42.59 [84]~E(x841,x842)+E(f50(x843,x841,x844),f50(x843,x842,x844))
% 42.44/42.59 [85]~E(x851,x852)+E(f50(x853,x854,x851),f50(x853,x854,x852))
% 42.44/42.59 [86]~E(x861,x862)+E(f16(x861,x863),f16(x862,x863))
% 42.44/42.59 [87]~E(x871,x872)+E(f16(x873,x871),f16(x873,x872))
% 42.44/42.59 [88]~E(x881,x882)+E(f45(x881,x883),f45(x882,x883))
% 42.44/42.59 [89]~E(x891,x892)+E(f45(x893,x891),f45(x893,x892))
% 42.44/42.59 [90]~E(x901,x902)+E(f11(x901,x903),f11(x902,x903))
% 42.44/42.59 [91]~E(x911,x912)+E(f11(x913,x911),f11(x913,x912))
% 42.44/42.59 [92]~E(x921,x922)+E(f21(x921,x923,x924),f21(x922,x923,x924))
% 42.44/42.59 [93]~E(x931,x932)+E(f21(x933,x931,x934),f21(x933,x932,x934))
% 42.44/42.59 [94]~E(x941,x942)+E(f21(x943,x944,x941),f21(x943,x944,x942))
% 42.44/42.59 [95]~E(x951,x952)+E(f35(x951,x953),f35(x952,x953))
% 42.44/42.59 [96]~E(x961,x962)+E(f35(x963,x961),f35(x963,x962))
% 42.44/42.59 [97]~E(x971,x972)+E(f48(x971,x973),f48(x972,x973))
% 42.44/42.59 [98]~E(x981,x982)+E(f48(x983,x981),f48(x983,x982))
% 42.44/42.59 [99]~E(x991,x992)+E(f66(x991,x993,x994),f66(x992,x993,x994))
% 42.44/42.59 [100]~E(x1001,x1002)+E(f66(x1003,x1001,x1004),f66(x1003,x1002,x1004))
% 42.44/42.59 [101]~E(x1011,x1012)+E(f66(x1013,x1014,x1011),f66(x1013,x1014,x1012))
% 42.44/42.59 [102]~E(x1021,x1022)+E(f61(x1021,x1023,x1024),f61(x1022,x1023,x1024))
% 42.44/42.59 [103]~E(x1031,x1032)+E(f61(x1033,x1031,x1034),f61(x1033,x1032,x1034))
% 42.44/42.59 [104]~E(x1041,x1042)+E(f61(x1043,x1044,x1041),f61(x1043,x1044,x1042))
% 42.44/42.59 [105]~E(x1051,x1052)+E(f51(x1051,x1053,x1054),f51(x1052,x1053,x1054))
% 42.44/42.59 [106]~E(x1061,x1062)+E(f51(x1063,x1061,x1064),f51(x1063,x1062,x1064))
% 42.44/42.59 [107]~E(x1071,x1072)+E(f51(x1073,x1074,x1071),f51(x1073,x1074,x1072))
% 42.44/42.59 [108]~E(x1081,x1082)+E(f79(x1081,x1083),f79(x1082,x1083))
% 42.44/42.59 [109]~E(x1091,x1092)+E(f79(x1093,x1091),f79(x1093,x1092))
% 42.44/42.59 [110]~E(x1101,x1102)+E(f60(x1101,x1103),f60(x1102,x1103))
% 42.44/42.59 [111]~E(x1111,x1112)+E(f60(x1113,x1111),f60(x1113,x1112))
% 42.44/42.59 [112]~E(x1121,x1122)+E(f18(x1121,x1123,x1124),f18(x1122,x1123,x1124))
% 42.44/42.59 [113]~E(x1131,x1132)+E(f18(x1133,x1131,x1134),f18(x1133,x1132,x1134))
% 42.44/42.59 [114]~E(x1141,x1142)+E(f18(x1143,x1144,x1141),f18(x1143,x1144,x1142))
% 42.44/42.59 [115]~E(x1151,x1152)+E(f22(x1151,x1153,x1154),f22(x1152,x1153,x1154))
% 42.44/42.59 [116]~E(x1161,x1162)+E(f22(x1163,x1161,x1164),f22(x1163,x1162,x1164))
% 42.44/42.59 [117]~E(x1171,x1172)+E(f22(x1173,x1174,x1171),f22(x1173,x1174,x1172))
% 42.44/42.59 [118]~E(x1181,x1182)+E(f63(x1181,x1183),f63(x1182,x1183))
% 42.44/42.59 [119]~E(x1191,x1192)+E(f63(x1193,x1191),f63(x1193,x1192))
% 42.44/42.59 [120]~E(x1201,x1202)+E(f74(x1201,x1203),f74(x1202,x1203))
% 42.44/42.59 [121]~E(x1211,x1212)+E(f74(x1213,x1211),f74(x1213,x1212))
% 42.44/42.59 [122]~E(x1221,x1222)+E(f92(x1221,x1223),f92(x1222,x1223))
% 42.44/42.59 [123]~E(x1231,x1232)+E(f92(x1233,x1231),f92(x1233,x1232))
% 42.44/42.59 [124]~E(x1241,x1242)+E(f34(x1241),f34(x1242))
% 42.44/42.59 [125]~E(x1251,x1252)+E(f56(x1251,x1253),f56(x1252,x1253))
% 42.44/42.59 [126]~E(x1261,x1262)+E(f56(x1263,x1261),f56(x1263,x1262))
% 42.44/42.59 [127]~E(x1271,x1272)+E(f57(x1271,x1273),f57(x1272,x1273))
% 42.44/42.59 [128]~E(x1281,x1282)+E(f57(x1283,x1281),f57(x1283,x1282))
% 42.44/42.59 [129]~E(x1291,x1292)+E(f68(x1291,x1293,x1294),f68(x1292,x1293,x1294))
% 42.44/42.59 [130]~E(x1301,x1302)+E(f68(x1303,x1301,x1304),f68(x1303,x1302,x1304))
% 42.44/42.59 [131]~E(x1311,x1312)+E(f68(x1313,x1314,x1311),f68(x1313,x1314,x1312))
% 42.44/42.59 [132]~E(x1321,x1322)+E(f58(x1321,x1323),f58(x1322,x1323))
% 42.44/42.59 [133]~E(x1331,x1332)+E(f58(x1333,x1331),f58(x1333,x1332))
% 42.44/42.59 [134]~E(x1341,x1342)+E(f38(x1341,x1343),f38(x1342,x1343))
% 42.44/42.59 [135]~E(x1351,x1352)+E(f38(x1353,x1351),f38(x1353,x1352))
% 42.44/42.59 [136]~E(x1361,x1362)+E(f70(x1361,x1363),f70(x1362,x1363))
% 42.44/42.59 [137]~E(x1371,x1372)+E(f70(x1373,x1371),f70(x1373,x1372))
% 42.44/42.59 [138]~E(x1381,x1382)+E(f80(x1381,x1383),f80(x1382,x1383))
% 42.44/42.59 [139]~E(x1391,x1392)+E(f80(x1393,x1391),f80(x1393,x1392))
% 42.44/42.59 [140]~E(x1401,x1402)+E(f41(x1401,x1403),f41(x1402,x1403))
% 42.44/42.59 [141]~E(x1411,x1412)+E(f41(x1413,x1411),f41(x1413,x1412))
% 42.44/42.59 [142]~E(x1421,x1422)+E(f81(x1421,x1423,x1424),f81(x1422,x1423,x1424))
% 42.44/42.59 [143]~E(x1431,x1432)+E(f81(x1433,x1431,x1434),f81(x1433,x1432,x1434))
% 42.44/42.59 [144]~E(x1441,x1442)+E(f81(x1443,x1444,x1441),f81(x1443,x1444,x1442))
% 42.44/42.59 [145]~E(x1451,x1452)+E(f39(x1451),f39(x1452))
% 42.44/42.59 [146]~E(x1461,x1462)+E(f65(x1461,x1463),f65(x1462,x1463))
% 42.44/42.59 [147]~E(x1471,x1472)+E(f65(x1473,x1471),f65(x1473,x1472))
% 42.44/42.59 [148]~E(x1481,x1482)+E(f67(x1481,x1483),f67(x1482,x1483))
% 42.44/42.59 [149]~E(x1491,x1492)+E(f67(x1493,x1491),f67(x1493,x1492))
% 42.44/42.59 [150]~E(x1501,x1502)+E(f59(x1501,x1503,x1504),f59(x1502,x1503,x1504))
% 42.44/42.59 [151]~E(x1511,x1512)+E(f59(x1513,x1511,x1514),f59(x1513,x1512,x1514))
% 42.44/42.59 [152]~E(x1521,x1522)+E(f59(x1523,x1524,x1521),f59(x1523,x1524,x1522))
% 42.44/42.59 [153]~E(x1531,x1532)+E(f37(x1531,x1533,x1534,x1535),f37(x1532,x1533,x1534,x1535))
% 42.44/42.59 [154]~E(x1541,x1542)+E(f37(x1543,x1541,x1544,x1545),f37(x1543,x1542,x1544,x1545))
% 42.44/42.59 [155]~E(x1551,x1552)+E(f37(x1553,x1554,x1551,x1555),f37(x1553,x1554,x1552,x1555))
% 42.44/42.59 [156]~E(x1561,x1562)+E(f37(x1563,x1564,x1565,x1561),f37(x1563,x1564,x1565,x1562))
% 42.44/42.59 [157]~E(x1571,x1572)+E(f55(x1571,x1573),f55(x1572,x1573))
% 42.44/42.59 [158]~E(x1581,x1582)+E(f55(x1583,x1581),f55(x1583,x1582))
% 42.44/42.59 [159]~E(x1591,x1592)+E(f69(x1591,x1593),f69(x1592,x1593))
% 42.44/42.59 [160]~E(x1601,x1602)+E(f69(x1603,x1601),f69(x1603,x1602))
% 42.44/42.59 [161]~E(x1611,x1612)+E(f49(x1611),f49(x1612))
% 42.44/42.59 [162]~E(x1621,x1622)+E(f62(x1621,x1623,x1624),f62(x1622,x1623,x1624))
% 42.44/42.59 [163]~E(x1631,x1632)+E(f62(x1633,x1631,x1634),f62(x1633,x1632,x1634))
% 42.44/42.59 [164]~E(x1641,x1642)+E(f62(x1643,x1644,x1641),f62(x1643,x1644,x1642))
% 42.44/42.59 [165]~E(x1651,x1652)+E(f64(x1651),f64(x1652))
% 42.44/42.59 [166]~E(x1661,x1662)+E(f72(x1661,x1663,x1664),f72(x1662,x1663,x1664))
% 42.44/42.59 [167]~E(x1671,x1672)+E(f72(x1673,x1671,x1674),f72(x1673,x1672,x1674))
% 42.44/42.59 [168]~E(x1681,x1682)+E(f72(x1683,x1684,x1681),f72(x1683,x1684,x1682))
% 42.44/42.59 [169]~P1(x1691)+P1(x1692)+~E(x1691,x1692)
% 42.44/42.59 [170]P9(x1702,x1703,x1704)+~E(x1701,x1702)+~P9(x1701,x1703,x1704)
% 42.44/42.59 [171]P9(x1713,x1712,x1714)+~E(x1711,x1712)+~P9(x1713,x1711,x1714)
% 42.44/42.59 [172]P9(x1723,x1724,x1722)+~E(x1721,x1722)+~P9(x1723,x1724,x1721)
% 42.44/42.59 [173]~P38(x1731)+P38(x1732)+~E(x1731,x1732)
% 42.44/42.59 [174]~P51(x1741)+P51(x1742)+~E(x1741,x1742)
% 42.44/42.59 [175]~P40(x1751)+P40(x1752)+~E(x1751,x1752)
% 42.44/42.59 [176]~P49(x1761)+P49(x1762)+~E(x1761,x1762)
% 42.65/42.59 [177]P8(x1772,x1773,x1774)+~E(x1771,x1772)+~P8(x1771,x1773,x1774)
% 42.65/42.59 [178]P8(x1783,x1782,x1784)+~E(x1781,x1782)+~P8(x1783,x1781,x1784)
% 42.65/42.59 [179]P8(x1793,x1794,x1792)+~E(x1791,x1792)+~P8(x1793,x1794,x1791)
% 42.65/42.59 [180]~P43(x1801)+P43(x1802)+~E(x1801,x1802)
% 42.65/42.59 [181]~P73(x1811)+P73(x1812)+~E(x1811,x1812)
% 42.65/42.59 [182]~P41(x1821)+P41(x1822)+~E(x1821,x1822)
% 42.65/42.59 [183]P74(x1832,x1833,x1834)+~E(x1831,x1832)+~P74(x1831,x1833,x1834)
% 42.65/42.59 [184]P74(x1843,x1842,x1844)+~E(x1841,x1842)+~P74(x1843,x1841,x1844)
% 42.65/42.59 [185]P74(x1853,x1854,x1852)+~E(x1851,x1852)+~P74(x1853,x1854,x1851)
% 42.65/42.59 [186]~P33(x1861)+P33(x1862)+~E(x1861,x1862)
% 42.65/42.59 [187]~P37(x1871)+P37(x1872)+~E(x1871,x1872)
% 42.65/42.59 [188]~P2(x1881)+P2(x1882)+~E(x1881,x1882)
% 42.65/42.59 [189]~P21(x1891)+P21(x1892)+~E(x1891,x1892)
% 42.65/42.59 [190]~P36(x1901)+P36(x1902)+~E(x1901,x1902)
% 42.65/42.59 [191]~P46(x1911)+P46(x1912)+~E(x1911,x1912)
% 42.65/42.59 [192]~P6(x1921)+P6(x1922)+~E(x1921,x1922)
% 42.65/42.59 [193]~P56(x1931)+P56(x1932)+~E(x1931,x1932)
% 42.65/42.59 [194]~P50(x1941)+P50(x1942)+~E(x1941,x1942)
% 42.65/42.59 [195]~P65(x1951)+P65(x1952)+~E(x1951,x1952)
% 42.65/42.59 [196]~P54(x1961)+P54(x1962)+~E(x1961,x1962)
% 42.65/42.59 [197]~P3(x1971)+P3(x1972)+~E(x1971,x1972)
% 42.65/42.59 [198]P11(x1982,x1983,x1984,x1985,x1986)+~E(x1981,x1982)+~P11(x1981,x1983,x1984,x1985,x1986)
% 42.65/42.59 [199]P11(x1993,x1992,x1994,x1995,x1996)+~E(x1991,x1992)+~P11(x1993,x1991,x1994,x1995,x1996)
% 42.65/42.59 [200]P11(x2003,x2004,x2002,x2005,x2006)+~E(x2001,x2002)+~P11(x2003,x2004,x2001,x2005,x2006)
% 42.65/42.59 [201]P11(x2013,x2014,x2015,x2012,x2016)+~E(x2011,x2012)+~P11(x2013,x2014,x2015,x2011,x2016)
% 42.65/42.59 [202]P11(x2023,x2024,x2025,x2026,x2022)+~E(x2021,x2022)+~P11(x2023,x2024,x2025,x2026,x2021)
% 42.65/42.59 [203]~P44(x2031)+P44(x2032)+~E(x2031,x2032)
% 42.65/42.59 [204]~P14(x2041)+P14(x2042)+~E(x2041,x2042)
% 42.65/42.59 [205]~P47(x2051)+P47(x2052)+~E(x2051,x2052)
% 42.65/42.59 [206]~P34(x2061)+P34(x2062)+~E(x2061,x2062)
% 42.65/42.59 [207]~P42(x2071)+P42(x2072)+~E(x2071,x2072)
% 42.65/42.59 [208]~P70(x2081)+P70(x2082)+~E(x2081,x2082)
% 42.65/42.59 [209]~P48(x2091)+P48(x2092)+~E(x2091,x2092)
% 42.65/42.59 [210]~P35(x2101)+P35(x2102)+~E(x2101,x2102)
% 42.65/42.59 [211]~P25(x2111)+P25(x2112)+~E(x2111,x2112)
% 42.65/42.59 [212]~P67(x2121)+P67(x2122)+~E(x2121,x2122)
% 42.65/42.59 [213]~P55(x2131)+P55(x2132)+~E(x2131,x2132)
% 42.65/42.59 [214]~P4(x2141)+P4(x2142)+~E(x2141,x2142)
% 42.65/42.59 [215]~P13(x2151)+P13(x2152)+~E(x2151,x2152)
% 42.65/42.59 [216]~P39(x2161)+P39(x2162)+~E(x2161,x2162)
% 42.65/42.59 [217]~P72(x2171)+P72(x2172)+~E(x2171,x2172)
% 42.65/42.59 [218]~P68(x2181)+P68(x2182)+~E(x2181,x2182)
% 42.65/42.59 [219]~P7(x2191)+P7(x2192)+~E(x2191,x2192)
% 42.65/42.59 [220]~P5(x2201)+P5(x2202)+~E(x2201,x2202)
% 42.65/42.59 [221]~P66(x2211)+P66(x2212)+~E(x2211,x2212)
% 42.65/42.59 [222]~P59(x2221)+P59(x2222)+~E(x2221,x2222)
% 42.65/42.59 [223]~P15(x2231)+P15(x2232)+~E(x2231,x2232)
% 42.65/42.59 [224]~P52(x2241)+P52(x2242)+~E(x2241,x2242)
% 42.65/42.59 [225]~P57(x2251)+P57(x2252)+~E(x2251,x2252)
% 42.65/42.59 [226]~P64(x2261)+P64(x2262)+~E(x2261,x2262)
% 42.65/42.59 [227]~P27(x2271)+P27(x2272)+~E(x2271,x2272)
% 42.65/42.59 [228]~P63(x2281)+P63(x2282)+~E(x2281,x2282)
% 42.65/42.59 [229]~P28(x2291)+P28(x2292)+~E(x2291,x2292)
% 42.65/42.59 [230]~P29(x2301)+P29(x2302)+~E(x2301,x2302)
% 42.65/42.59 [231]~P26(x2311)+P26(x2312)+~E(x2311,x2312)
% 42.65/42.59 [232]~P45(x2321)+P45(x2322)+~E(x2321,x2322)
% 42.65/42.59 [233]~P18(x2331)+P18(x2332)+~E(x2331,x2332)
% 42.65/42.59 [234]~P12(x2341)+P12(x2342)+~E(x2341,x2342)
% 42.65/42.59 [235]~P20(x2351)+P20(x2352)+~E(x2351,x2352)
% 42.65/42.59 [236]~P69(x2361)+P69(x2362)+~E(x2361,x2362)
% 42.65/42.59 [237]~P60(x2371)+P60(x2372)+~E(x2371,x2372)
% 42.65/42.59 [238]~P31(x2381)+P31(x2382)+~E(x2381,x2382)
% 42.65/42.59 [239]~P24(x2391)+P24(x2392)+~E(x2391,x2392)
% 42.65/42.59 [240]~P53(x2401)+P53(x2402)+~E(x2401,x2402)
% 42.65/42.59 [241]~P30(x2411)+P30(x2412)+~E(x2411,x2412)
% 42.65/42.59 [242]~P61(x2421)+P61(x2422)+~E(x2421,x2422)
% 42.65/42.59 [243]~P23(x2431)+P23(x2432)+~E(x2431,x2432)
% 42.65/42.59 [244]~P22(x2441)+P22(x2442)+~E(x2441,x2442)
% 42.65/42.59 [245]~P58(x2451)+P58(x2452)+~E(x2451,x2452)
% 42.65/42.59 [246]~P16(x2461)+P16(x2462)+~E(x2461,x2462)
% 42.65/42.59 [247]~P62(x2471)+P62(x2472)+~E(x2471,x2472)
% 42.65/42.59 [248]~P71(x2481)+P71(x2482)+~E(x2481,x2482)
% 42.65/42.59 [249]~P32(x2491)+P32(x2492)+~E(x2491,x2492)
% 42.65/42.59 [250]P10(x2502,x2503)+~E(x2501,x2502)+~P10(x2501,x2503)
% 42.65/42.59 [251]P10(x2513,x2512)+~E(x2511,x2512)+~P10(x2513,x2511)
% 42.65/42.59 [252]~P19(x2521)+P19(x2522)+~E(x2521,x2522)
% 42.65/42.59 [253]~P17(x2531)+P17(x2532)+~E(x2531,x2532)
% 42.65/42.59
% 42.65/42.59 %-------------------------------------------
% 42.90/42.70 cnf(1973,plain,
% 42.90/42.70 (E(f15(a2,a88),f15(a2,a28))),
% 42.90/42.70 inference(scs_inference,[],[467,2])).
% 42.90/42.70 cnf(1974,plain,
% 42.90/42.70 (~P9(a1,x19741,x19741)),
% 42.90/42.70 inference(scs_inference,[],[421,467,2,834])).
% 42.90/42.70 cnf(1976,plain,
% 42.90/42.70 (~E(f3(a83),f5(a83))),
% 42.90/42.70 inference(scs_inference,[],[421,467,509,2,834,816])).
% 42.90/42.70 cnf(1978,plain,
% 42.90/42.70 (~E(x19781,f13(a85,x19781,f5(a85)))),
% 42.90/42.70 inference(scs_inference,[],[421,467,509,543,2,834,816,815])).
% 42.90/42.70 cnf(1982,plain,
% 42.90/42.70 (~P9(a85,x19821,f14(f3(a1)))),
% 42.90/42.70 inference(scs_inference,[],[421,532,467,509,458,543,2,834,816,815,810,828])).
% 42.90/42.70 cnf(1988,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x19881,x19882),x19882)),
% 42.90/42.70 inference(rename_variables,[],[638])).
% 42.90/42.70 cnf(1991,plain,
% 42.90/42.70 (E(f13(a85,x19911,x19912),f13(a85,x19912,x19911))),
% 42.90/42.70 inference(rename_variables,[],[521])).
% 42.90/42.70 cnf(1993,plain,
% 42.90/42.70 (~P8(a85,f13(a85,x19931,f13(a85,x19932,f5(a85))),x19932)),
% 42.90/42.70 inference(scs_inference,[],[421,532,467,509,458,534,537,638,521,543,2,834,816,815,810,828,833,992,933,1327])).
% 42.90/42.70 cnf(1994,plain,
% 42.90/42.70 (P8(a85,x19941,f13(a85,x19942,x19941))),
% 42.90/42.70 inference(rename_variables,[],[534])).
% 42.90/42.70 cnf(1996,plain,
% 42.90/42.70 (~P9(a85,x19961,f8(a85,x19961,x19962))),
% 42.90/42.70 inference(scs_inference,[],[421,532,467,509,458,534,537,638,521,543,560,2,834,816,815,810,828,833,992,933,1327,1326])).
% 42.90/42.70 cnf(1998,plain,
% 42.90/42.70 (P9(a83,x19981,f13(a83,x19981,f5(a83)))),
% 42.90/42.70 inference(scs_inference,[],[475,421,532,467,509,458,534,537,638,521,543,560,2,834,816,815,810,828,833,992,933,1327,1326,1244])).
% 42.90/42.70 cnf(1999,plain,
% 42.90/42.70 (P8(a83,x19991,x19991)),
% 42.90/42.70 inference(rename_variables,[],[475])).
% 42.90/42.70 cnf(2002,plain,
% 42.90/42.70 (P8(a85,x20021,f13(a85,x20022,x20021))),
% 42.90/42.70 inference(rename_variables,[],[534])).
% 42.90/42.70 cnf(2004,plain,
% 42.90/42.70 (P9(a83,f8(a83,x20041,f5(a83)),x20041)),
% 42.90/42.70 inference(scs_inference,[],[475,1999,421,532,467,509,458,534,1994,537,638,521,543,560,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237])).
% 42.90/42.70 cnf(2005,plain,
% 42.90/42.70 (P8(a83,x20051,x20051)),
% 42.90/42.70 inference(rename_variables,[],[475])).
% 42.90/42.70 cnf(2008,plain,
% 42.90/42.70 (E(f13(a85,x20081,x20082),f13(a85,x20082,x20081))),
% 42.90/42.70 inference(rename_variables,[],[521])).
% 42.90/42.70 cnf(2010,plain,
% 42.90/42.70 (P8(a85,x20101,f13(a85,x20102,f13(a85,x20101,x20103)))),
% 42.90/42.70 inference(scs_inference,[],[475,1999,421,532,467,509,458,534,1994,2002,537,638,521,1991,543,560,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226])).
% 42.90/42.70 cnf(2011,plain,
% 42.90/42.70 (P8(a85,x20111,f13(a85,x20112,x20111))),
% 42.90/42.70 inference(rename_variables,[],[534])).
% 42.90/42.70 cnf(2013,plain,
% 42.90/42.70 (P8(a85,x20131,f13(a85,x20132,f13(a85,x20133,x20131)))),
% 42.90/42.70 inference(scs_inference,[],[475,1999,421,532,467,509,458,534,1994,2002,2011,537,638,521,1991,543,560,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225])).
% 42.90/42.70 cnf(2014,plain,
% 42.90/42.70 (P8(a85,x20141,f13(a85,x20142,x20141))),
% 42.90/42.70 inference(rename_variables,[],[534])).
% 42.90/42.70 cnf(2017,plain,
% 42.90/42.70 (P9(a85,x20171,f13(a85,f13(a85,x20172,x20171),f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[589])).
% 42.90/42.70 cnf(2020,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x20201,x20202),x20201)),
% 42.90/42.70 inference(rename_variables,[],[639])).
% 42.90/42.70 cnf(2025,plain,
% 42.90/42.70 (~P8(a85,f13(a85,x20251,f5(a85)),x20251)),
% 42.90/42.70 inference(rename_variables,[],[640])).
% 42.90/42.70 cnf(2028,plain,
% 42.90/42.70 (~P8(a85,f13(a85,x20281,f5(a85)),x20281)),
% 42.90/42.70 inference(rename_variables,[],[640])).
% 42.90/42.70 cnf(2030,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x20301,f13(a85,x20302,x20303)),x20302)),
% 42.90/42.70 inference(scs_inference,[],[475,1999,421,532,467,509,458,534,1994,2002,2011,537,638,1988,639,521,1991,543,640,2025,589,560,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116])).
% 42.90/42.70 cnf(2031,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x20311,x20312),x20312)),
% 42.90/42.70 inference(rename_variables,[],[638])).
% 42.90/42.70 cnf(2034,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x20341,x20342),x20342)),
% 42.90/42.70 inference(rename_variables,[],[638])).
% 42.90/42.70 cnf(2037,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x20371,x20372),x20371)),
% 42.90/42.70 inference(rename_variables,[],[639])).
% 42.90/42.70 cnf(2039,plain,
% 42.90/42.70 (~E(f13(a85,x20391,f13(a85,x20392,f5(a85))),x20392)),
% 42.90/42.70 inference(scs_inference,[],[475,1999,421,532,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,543,640,2025,589,560,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985])).
% 42.90/42.70 cnf(2040,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x20401,x20402),x20402)),
% 42.90/42.70 inference(rename_variables,[],[638])).
% 42.90/42.70 cnf(2043,plain,
% 42.90/42.70 (E(f14(f25(a85,x20431)),x20431)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2046,plain,
% 42.90/42.70 (P8(a83,x20461,x20461)),
% 42.90/42.70 inference(rename_variables,[],[475])).
% 42.90/42.70 cnf(2050,plain,
% 42.90/42.70 (P9(a85,f9(a85,x20501,f13(a85,f3(a85),f5(a85))),f13(a85,f3(a85),f5(a85)))),
% 42.90/42.70 inference(scs_inference,[],[475,1999,2005,421,532,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,543,640,2025,589,560,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139])).
% 42.90/42.70 cnf(2051,plain,
% 42.90/42.70 (P9(a85,x20511,f13(a85,x20511,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2057,plain,
% 42.90/42.70 (~E(f13(a85,x20571,f13(a85,f3(a85),f5(a85))),x20571)),
% 42.90/42.70 inference(scs_inference,[],[475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,543,640,2025,630,589,560,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819])).
% 42.90/42.70 cnf(2058,plain,
% 42.90/42.70 (~E(f13(a85,x20581,f5(a85)),x20581)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2065,plain,
% 42.90/42.70 (~E(f13(a85,f13(a85,x20651,x20652),f5(a85)),x20652)),
% 42.90/42.70 inference(scs_inference,[],[475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,543,640,2025,630,589,560,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9])).
% 42.90/42.70 cnf(2066,plain,
% 42.90/42.70 (P9(a85,x20661,f13(a85,x20662,f13(a85,f13(a85,x20661,f5(a85)),x20663)))),
% 42.90/42.70 inference(scs_inference,[],[475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,543,640,2025,630,589,560,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593])).
% 42.90/42.70 cnf(2072,plain,
% 42.90/42.70 (P9(a85,x20721,f14(f13(a1,f25(a85,x20721),f5(a1))))),
% 42.90/42.70 inference(scs_inference,[],[475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,517,543,640,2025,630,589,560,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490])).
% 42.90/42.70 cnf(2073,plain,
% 42.90/42.70 (P8(a1,x20731,f25(a85,f14(x20731)))),
% 42.90/42.70 inference(rename_variables,[],[517])).
% 42.90/42.70 cnf(2076,plain,
% 42.90/42.70 (P9(a1,x20761,f13(a1,f25(a85,f23(x20761)),f5(a1)))),
% 42.90/42.70 inference(rename_variables,[],[558])).
% 42.90/42.70 cnf(2079,plain,
% 42.90/42.70 (P8(a85,x20791,x20791)),
% 42.90/42.70 inference(rename_variables,[],[474])).
% 42.90/42.70 cnf(2081,plain,
% 42.90/42.70 (~P9(a85,f13(a85,f13(a85,x20811,x20812),x20813),x20812)),
% 42.90/42.70 inference(scs_inference,[],[474,475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,517,543,640,2025,630,589,560,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332])).
% 42.90/42.70 cnf(2084,plain,
% 42.90/42.70 (P8(a1,x20841,f25(a85,f14(x20841)))),
% 42.90/42.70 inference(rename_variables,[],[517])).
% 42.90/42.70 cnf(2086,plain,
% 42.90/42.70 (P9(a85,x20861,f13(a85,f23(f25(a85,x20861)),f5(a85)))),
% 42.90/42.70 inference(scs_inference,[],[474,475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,517,2073,543,640,2025,630,589,560,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055])).
% 42.90/42.70 cnf(2089,plain,
% 42.90/42.70 (P8(a1,x20891,x20891)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2091,plain,
% 42.90/42.70 (P8(a85,x20911,f23(f25(a85,f14(f25(a85,x20911)))))),
% 42.90/42.70 inference(scs_inference,[],[473,474,475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,517,2073,2084,543,640,2025,630,589,560,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013])).
% 42.90/42.70 cnf(2092,plain,
% 42.90/42.70 (P8(a1,x20921,f25(a85,f14(x20921)))),
% 42.90/42.70 inference(rename_variables,[],[517])).
% 42.90/42.70 cnf(2094,plain,
% 42.90/42.70 (~P25(a85)),
% 42.90/42.70 inference(scs_inference,[],[473,474,475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,517,2073,2084,543,640,2025,630,589,560,636,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996])).
% 42.90/42.70 cnf(2095,plain,
% 42.90/42.70 (~E(f13(a85,x20951,f5(a85)),f3(a85))),
% 42.90/42.70 inference(rename_variables,[],[636])).
% 42.90/42.70 cnf(2097,plain,
% 42.90/42.70 (P8(a85,f13(a85,f3(a85),x20971),x20971)),
% 42.90/42.70 inference(scs_inference,[],[473,474,475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,517,2073,2084,543,640,2025,539,630,589,560,636,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928])).
% 42.90/42.70 cnf(2098,plain,
% 42.90/42.70 (E(f8(a85,f13(a85,x20981,x20982),x20982),x20981)),
% 42.90/42.70 inference(rename_variables,[],[539])).
% 42.90/42.70 cnf(2102,plain,
% 42.90/42.70 (~P8(a85,f5(a85),f3(a85))),
% 42.90/42.70 inference(scs_inference,[],[473,474,475,1999,2005,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,517,2073,2084,543,640,2025,539,630,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128])).
% 42.90/42.70 cnf(2103,plain,
% 42.90/42.70 (~E(f13(a85,x21031,f5(a85)),f3(a85))),
% 42.90/42.70 inference(rename_variables,[],[636])).
% 42.90/42.70 cnf(2106,plain,
% 42.90/42.70 (E(f14(f25(a85,x21061)),x21061)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2109,plain,
% 42.90/42.70 (E(f14(f25(a85,x21091)),x21091)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2111,plain,
% 42.90/42.70 (~P9(a85,x21111,f8(a85,f13(a85,x21111,x21112),x21112))),
% 42.90/42.70 inference(scs_inference,[],[473,474,475,1999,2005,625,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,517,2073,2084,543,640,2025,539,630,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469])).
% 42.90/42.70 cnf(2112,plain,
% 42.90/42.70 (~P9(a85,x21121,x21121)),
% 42.90/42.70 inference(rename_variables,[],[625])).
% 42.90/42.70 cnf(2114,plain,
% 42.90/42.70 (~P8(a85,f8(a85,f13(a85,f13(a85,x21141,x21142),f5(a85)),x21142),x21141)),
% 42.90/42.70 inference(scs_inference,[],[473,474,475,1999,2005,625,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,517,2073,2084,543,640,2025,2028,539,630,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468])).
% 42.90/42.70 cnf(2115,plain,
% 42.90/42.70 (~P8(a85,f13(a85,x21151,f5(a85)),x21151)),
% 42.90/42.70 inference(rename_variables,[],[640])).
% 42.90/42.70 cnf(2117,plain,
% 42.90/42.70 (~P9(a85,f13(a85,f8(a85,x21171,x21172),x21172),x21171)),
% 42.90/42.70 inference(scs_inference,[],[473,474,475,1999,2005,625,2112,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,517,2073,2084,543,640,2025,2028,539,630,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467])).
% 42.90/42.70 cnf(2118,plain,
% 42.90/42.70 (~P9(a85,x21181,x21181)),
% 42.90/42.70 inference(rename_variables,[],[625])).
% 42.90/42.70 cnf(2120,plain,
% 42.90/42.70 (~P25(f14(f25(a85,a85)))),
% 42.90/42.70 inference(scs_inference,[],[473,474,475,1999,2005,625,2112,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211])).
% 42.90/42.70 cnf(2121,plain,
% 42.90/42.70 (E(f14(f25(a85,x21211)),x21211)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2123,plain,
% 42.90/42.70 (P8(a1,x21231,x21231)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2125,plain,
% 42.90/42.70 (P8(a1,x21251,x21251)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2126,plain,
% 42.90/42.70 (~E(f26(a1,a93,a94),a73)),
% 42.90/42.70 inference(scs_inference,[],[473,2089,2123,474,475,1999,2005,625,2112,421,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172])).
% 42.90/42.70 cnf(2129,plain,
% 42.90/42.70 (~E(f13(a85,x21291,f5(a85)),x21291)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2132,plain,
% 42.90/42.70 (~P8(a1,f26(a1,a93,a94),a73)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,425,432,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,2058,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023])).
% 42.90/42.70 cnf(2134,plain,
% 42.90/42.70 (~P9(a83,f5(a83),f3(a83))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,425,427,432,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,2058,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020])).
% 42.90/42.70 cnf(2136,plain,
% 42.90/42.70 (~P8(a83,f5(a83),f3(a83))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,423,425,427,432,532,483,467,509,458,534,1994,2002,2011,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,2058,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019])).
% 42.90/42.70 cnf(2139,plain,
% 42.90/42.70 (P8(a85,f8(a85,x21391,x21392),x21391)),
% 42.90/42.70 inference(rename_variables,[],[536])).
% 42.90/42.70 cnf(2140,plain,
% 42.90/42.70 (P8(a85,f3(a85),x21401)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2147,plain,
% 42.90/42.70 (P8(a85,f3(a85),x21471)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2149,plain,
% 42.90/42.70 (P8(a1,a73,f26(a1,a93,a94))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,532,483,467,509,458,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,2058,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887])).
% 42.90/42.70 cnf(2151,plain,
% 42.90/42.70 (P8(a1,a93,f30(f30(f12(a1),f27(a2,f8(a2,a96,a95))),f27(a2,f30(f17(a2,a91),f8(a2,a96,a95)))))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,532,483,467,509,458,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,2058,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885])).
% 42.90/42.70 cnf(2154,plain,
% 42.90/42.70 (~P9(a85,x21541,f3(a85))),
% 42.90/42.70 inference(rename_variables,[],[628])).
% 42.90/42.70 cnf(2160,plain,
% 42.90/42.70 (~E(f13(a85,f13(a85,x21601,f5(a85)),x21602),x21601)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,628,532,483,467,466,509,458,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,2058,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739])).
% 42.90/42.70 cnf(2162,plain,
% 42.90/42.70 (~E(f13(a85,f13(a85,x21621,x21622),f5(a85)),x21621)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,628,532,483,467,466,509,458,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,2058,589,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737])).
% 42.90/42.70 cnf(2164,plain,
% 42.90/42.70 (E(x21641,f13(a85,f3(a85),x21641))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,628,532,483,467,466,509,458,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,517,2073,2084,543,640,2025,2028,539,630,2058,589,2017,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330])).
% 42.90/42.70 cnf(2165,plain,
% 42.90/42.70 (P9(a85,x21651,f13(a85,f13(a85,x21652,x21651),f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[589])).
% 42.90/42.70 cnf(2168,plain,
% 42.90/42.70 (E(f14(f25(a85,x21681)),x21681)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2170,plain,
% 42.90/42.70 (P9(a83,f10(a83,f5(a83),f13(a83,f5(a83),f5(a83))),f5(a83))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,628,532,483,467,466,509,458,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,640,2025,2028,539,630,2058,589,2017,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307])).
% 42.90/42.70 cnf(2172,plain,
% 42.90/42.70 (P9(a85,f10(a85,f13(a85,f3(a85),f5(a85)),f13(a85,f13(a85,x21721,f5(a85)),f5(a85))),f13(a85,f3(a85),f5(a85)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,628,532,483,467,466,509,458,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,640,2025,2028,539,630,2058,589,2017,2165,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306])).
% 42.90/42.70 cnf(2173,plain,
% 42.90/42.70 (P9(a85,x21731,f13(a85,x21731,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2174,plain,
% 42.90/42.70 (P9(a85,x21741,f13(a85,f13(a85,x21742,x21741),f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[589])).
% 42.90/42.70 cnf(2177,plain,
% 42.90/42.70 (P9(a85,x21771,f13(a85,x21771,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2179,plain,
% 42.90/42.70 (P9(a1,f24(a89),f3(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,628,532,479,483,484,467,466,509,458,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,2173,640,2025,2028,539,630,2058,589,2017,2165,560,636,2095,558,477,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105])).
% 42.90/42.70 cnf(2182,plain,
% 42.90/42.70 (P9(a1,f3(a1),f25(a85,f13(a85,x21821,f5(a85))))),
% 42.90/42.70 inference(rename_variables,[],[565])).
% 42.90/42.70 cnf(2184,plain,
% 42.90/42.70 (~E(f5(a85),f3(a85))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,421,422,423,425,427,432,433,497,2140,628,532,479,483,484,467,466,509,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,2173,640,2025,2028,539,630,2058,589,2017,2165,560,636,2095,2103,558,477,565,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747])).
% 42.90/42.70 cnf(2185,plain,
% 42.90/42.70 (~E(f13(a85,x21851,f5(a85)),f3(a85))),
% 42.90/42.70 inference(rename_variables,[],[636])).
% 42.90/42.70 cnf(2187,plain,
% 42.90/42.70 (P9(a85,f3(a85),f5(a85))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,474,475,1999,2005,625,2112,2118,421,422,423,425,427,432,433,497,2140,628,532,479,483,484,467,466,509,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,2173,2177,640,2025,2028,539,630,2058,589,2017,2165,560,636,2095,2103,558,477,565,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384])).
% 42.90/42.70 cnf(2188,plain,
% 42.90/42.70 (P9(a85,x21881,f13(a85,x21881,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2189,plain,
% 42.90/42.70 (~P9(a85,x21891,x21891)),
% 42.90/42.70 inference(rename_variables,[],[625])).
% 42.90/42.70 cnf(2192,plain,
% 42.90/42.70 (P8(a1,x21921,x21921)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2195,plain,
% 42.90/42.70 (P8(a1,x21951,x21951)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2196,plain,
% 42.90/42.70 (P8(a85,x21961,x21961)),
% 42.90/42.70 inference(rename_variables,[],[474])).
% 42.90/42.70 cnf(2199,plain,
% 42.90/42.70 (~E(f13(a85,x21991,f5(a85)),x21991)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2201,plain,
% 42.90/42.70 (~P11(a1,f3(f86(a1)),x22011,x22012,f13(a85,f3(f86(a1)),f5(a85)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,475,1999,2005,625,2112,2118,362,421,422,423,425,427,432,433,497,2140,628,532,479,483,484,467,466,509,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,2173,2177,640,2025,2028,539,630,2058,2129,2199,589,2017,2165,560,636,2095,2103,558,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939])).
% 42.90/42.70 cnf(2202,plain,
% 42.90/42.70 (~E(f13(a85,x22021,f5(a85)),x22021)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2205,plain,
% 42.90/42.70 (~E(f13(a85,x22051,f5(a85)),x22051)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2210,plain,
% 42.90/42.70 (E(f13(a85,f3(a85),x22101),x22101)),
% 42.90/42.70 inference(rename_variables,[],[502])).
% 42.90/42.70 cnf(2211,plain,
% 42.90/42.70 (P9(a85,x22111,f13(a85,x22111,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2213,plain,
% 42.90/42.70 (~P12(a85)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,475,1999,2005,625,2112,2118,362,421,422,423,425,427,432,433,497,2140,628,532,479,483,484,467,466,509,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,2173,2177,2188,640,2025,2028,539,502,630,2058,2129,2199,2202,589,2017,2165,560,541,636,2095,2103,558,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856])).
% 42.90/42.70 cnf(2214,plain,
% 42.90/42.70 (E(f8(a85,x22141,f13(a85,x22141,x22142)),f3(a85))),
% 42.90/42.70 inference(rename_variables,[],[541])).
% 42.90/42.70 cnf(2216,plain,
% 42.90/42.70 (P9(a85,f57(f13(a85,f3(a85),f5(a85)),f13(a85,f3(a85),f5(a85))),f13(a85,f3(a85),f5(a85)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,475,1999,2005,625,2112,2118,362,421,422,423,425,427,432,433,497,2140,628,532,479,483,484,467,466,509,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,2173,2177,2188,2211,640,2025,2028,539,502,630,2058,2129,2199,2202,2205,589,2017,2165,560,541,636,2095,2103,558,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325])).
% 42.90/42.70 cnf(2217,plain,
% 42.90/42.70 (P9(a85,x22171,f13(a85,x22171,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2218,plain,
% 42.90/42.70 (~E(f13(a85,x22181,f5(a85)),x22181)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2221,plain,
% 42.90/42.70 (P8(a85,f3(a85),x22211)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2223,plain,
% 42.90/42.70 (~E(f13(a1,x22231,f5(a1)),x22231)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,475,1999,2005,625,2112,2118,362,417,421,422,423,425,427,432,433,497,2140,2147,628,532,479,483,484,467,466,509,622,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,517,2073,2084,543,2051,2173,2177,2188,2211,640,2025,2028,539,502,630,2058,2129,2199,2202,2205,589,2017,2165,560,541,636,2095,2103,558,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853])).
% 42.90/42.70 cnf(2226,plain,
% 42.90/42.70 (~E(f13(a85,x22261,f5(a85)),x22261)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2229,plain,
% 42.90/42.70 (E(f14(f25(a85,x22291)),x22291)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2231,plain,
% 42.90/42.70 (P9(a1,x22311,f25(a85,f23(f13(a1,x22311,f5(a1)))))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,475,1999,2005,625,2112,2118,276,362,395,417,421,422,423,425,427,432,433,497,2140,2147,628,532,479,483,484,467,466,509,622,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,640,2025,2028,539,502,630,2058,2129,2199,2202,2205,2218,589,2017,2165,560,541,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599])).
% 42.90/42.70 cnf(2232,plain,
% 42.90/42.70 (P9(a1,x22321,f13(a1,f25(a85,f23(x22321)),f5(a1)))),
% 42.90/42.70 inference(rename_variables,[],[558])).
% 42.90/42.70 cnf(2236,plain,
% 42.90/42.70 (~P30(a85)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,475,1999,2005,625,2112,2118,276,362,395,396,417,421,422,423,425,427,432,433,497,2140,2147,628,2154,532,479,483,484,467,466,509,622,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,539,502,630,2058,2129,2199,2202,2205,2218,589,2017,2165,560,541,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172])).
% 42.90/42.70 cnf(2237,plain,
% 42.90/42.70 (~P9(a85,x22371,f3(a85))),
% 42.90/42.70 inference(rename_variables,[],[628])).
% 42.90/42.70 cnf(2239,plain,
% 42.90/42.70 (~E(x22391,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,x22391,f5(a85))),f13(a85,f3(a85),f5(a85))))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,475,1999,2005,625,2112,2118,2189,276,362,395,396,417,421,422,423,425,427,432,433,497,2140,2147,628,2154,532,479,483,484,467,466,509,622,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,539,502,630,2058,2129,2199,2202,2205,2218,589,2017,2165,560,541,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691])).
% 42.90/42.70 cnf(2240,plain,
% 42.90/42.70 (~P9(a85,x22401,x22401)),
% 42.90/42.70 inference(rename_variables,[],[625])).
% 42.90/42.70 cnf(2241,plain,
% 42.90/42.70 (P9(a85,x22411,f13(a85,x22411,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2244,plain,
% 42.90/42.70 (~E(f13(a85,x22441,f5(a85)),x22441)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2249,plain,
% 42.90/42.70 (~P8(a85,f13(a85,x22491,f5(a85)),x22491)),
% 42.90/42.70 inference(rename_variables,[],[640])).
% 42.90/42.70 cnf(2251,plain,
% 42.90/42.70 (~E(x22511,f13(a85,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f8(a85,x22511,x22511),f5(a85))),f13(a85,f3(a85),f5(a85))),x22511))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,475,1999,2005,625,2112,2118,2189,276,362,395,396,417,421,422,423,425,427,432,433,497,2140,2147,628,2154,532,479,483,484,467,466,509,622,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,502,630,2058,2129,2199,2202,2205,2218,2226,589,2017,2165,560,541,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076])).
% 42.90/42.70 cnf(2253,plain,
% 42.90/42.70 (~E(f8(a85,f13(a85,f13(a85,x22531,f3(a85)),f5(a85)),f3(a85)),x22531)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,475,1999,2005,625,2112,2118,2189,276,362,395,396,417,421,422,423,425,427,432,433,497,2140,2147,2221,628,2154,532,479,483,484,467,466,509,622,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,502,630,2058,2129,2199,2202,2205,2218,2226,2244,589,2017,2165,560,541,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075])).
% 42.90/42.70 cnf(2254,plain,
% 42.90/42.70 (~E(f13(a85,x22541,f5(a85)),x22541)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2255,plain,
% 42.90/42.70 (P8(a85,f3(a85),x22551)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2264,plain,
% 42.90/42.70 (~E(f13(a85,x22641,f5(a85)),x22641)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2266,plain,
% 42.90/42.70 (E(x22661,f13(a85,x22661,f3(a85)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,475,1999,2005,625,2112,2118,2189,270,276,325,362,393,394,395,396,417,421,422,423,425,427,432,433,497,2140,2147,2221,628,2154,532,479,483,484,467,466,509,622,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009])).
% 42.90/42.70 cnf(2267,plain,
% 42.90/42.70 (E(f8(a85,f13(a85,x22671,x22672),x22671),x22672)),
% 42.90/42.70 inference(rename_variables,[],[540])).
% 42.90/42.70 cnf(2277,plain,
% 42.90/42.70 (~E(f13(a85,x22771,f5(a85)),x22771)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2279,plain,
% 42.90/42.70 (~P8(a85,f13(a85,f30(f30(f12(a85),f8(a85,x22791,x22791)),x22792),f13(a85,f13(a85,f30(f30(f12(a85),x22791),x22792),x22793),f5(a85))),x22793)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,475,1999,2005,625,2112,2118,2189,270,276,280,284,325,362,393,394,395,396,417,421,422,423,425,427,432,433,444,497,2140,2147,2221,628,2154,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958])).
% 42.90/42.70 cnf(2281,plain,
% 42.90/42.70 (~P9(a85,f13(a85,f30(f30(f12(a85),f8(a85,x22811,x22811)),x22812),f13(a85,f13(a85,f30(f30(f12(a85),x22811),x22812),x22813),x22814)),x22813)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,475,1999,2005,625,2112,2118,2189,270,276,280,284,325,362,393,394,395,396,417,421,422,423,425,427,432,433,444,497,2140,2147,2221,628,2154,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957])).
% 42.90/42.70 cnf(2283,plain,
% 42.90/42.70 (~P8(a85,f13(a85,f13(a85,f30(f30(f12(a85),x22831),x22832),x22833),f5(a85)),f13(a85,f30(f30(f12(a85),f8(a85,x22831,x22831)),x22832),x22833))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,475,1999,2005,625,2112,2118,2189,270,276,280,284,325,362,393,394,395,396,417,421,422,423,425,427,432,433,444,497,2140,2147,2221,628,2154,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956])).
% 42.90/42.70 cnf(2285,plain,
% 42.90/42.70 (~P9(a85,x22851,f13(a85,f30(f30(f12(a85),f8(a85,x22852,x22852)),x22853),x22851))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,475,1999,2005,625,2112,2118,2189,2240,270,276,280,284,325,362,393,394,395,396,417,421,422,423,425,427,432,433,444,497,2140,2147,2221,628,2154,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955])).
% 42.90/42.70 cnf(2286,plain,
% 42.90/42.70 (~P9(a85,x22861,x22861)),
% 42.90/42.70 inference(rename_variables,[],[625])).
% 42.90/42.70 cnf(2288,plain,
% 42.90/42.70 (P8(a85,f13(a85,f30(f30(f12(a85),f8(a85,f3(a85),f3(a85))),x22881),x22882),x22882)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,475,1999,2005,625,2112,2118,2189,2240,270,276,280,284,325,362,393,394,395,396,417,421,422,423,425,427,432,433,444,497,2140,2147,2221,2255,628,2154,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950])).
% 42.90/42.70 cnf(2289,plain,
% 42.90/42.70 (P8(a85,x22891,x22891)),
% 42.90/42.70 inference(rename_variables,[],[474])).
% 42.90/42.70 cnf(2290,plain,
% 42.90/42.70 (P8(a85,f3(a85),x22901)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2298,plain,
% 42.90/42.70 (~E(f13(a85,f30(f30(f12(a85),f8(a85,x22981,x22981)),x22982),f13(a85,f13(a85,f30(f30(f12(a85),x22981),x22982),x22983),f5(a85))),x22983)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,474,2079,2196,2289,475,1999,2005,625,2112,2118,2189,2240,270,276,280,284,325,362,393,394,395,396,417,421,422,423,425,427,432,433,444,497,2140,2147,2221,2255,628,2154,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906])).
% 42.90/42.70 cnf(2303,plain,
% 42.90/42.70 (E(f13(a85,x23031,x23032),f13(a85,x23032,x23031))),
% 42.90/42.70 inference(rename_variables,[],[521])).
% 42.90/42.70 cnf(2306,plain,
% 42.90/42.70 (E(f13(a85,x23061,x23062),f13(a85,x23062,x23061))),
% 42.90/42.70 inference(rename_variables,[],[521])).
% 42.90/42.70 cnf(2309,plain,
% 42.90/42.70 (P8(a1,x23091,x23091)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2313,plain,
% 42.90/42.70 (~E(f13(a1,f30(f30(f12(a1),x23131),x23132),f13(a85,f13(a1,f30(f30(f12(a1),f8(a1,x23133,x23131)),x23132),x23134),f5(a85))),f13(a1,f30(f30(f12(a1),x23133),x23132),x23134))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,474,2079,2196,2289,475,1999,2005,625,2112,2118,2189,2240,270,276,280,284,317,325,362,393,394,395,396,417,421,422,423,425,427,428,432,433,444,497,2140,2147,2221,2255,628,2154,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,536,537,638,1988,2031,2034,639,2020,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890])).
% 42.90/42.70 cnf(2314,plain,
% 42.90/42.70 (~E(f13(a85,x23141,f5(a85)),x23141)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2316,plain,
% 42.90/42.70 (P8(a85,x23161,f13(a85,x23162,f13(a85,f13(a85,f30(f30(f12(a85),x23163),x23164),x23161),x23165)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,474,2079,2196,2289,475,1999,2005,625,2112,2118,2189,2240,270,276,280,284,317,325,362,393,394,395,396,417,421,422,423,425,427,428,432,433,444,497,2140,2147,2221,2255,628,2154,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,2014,536,537,638,1988,2031,2034,639,2020,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,517,2073,2084,543,2051,2173,2177,2188,2211,2217,640,2025,2028,2115,539,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,589,2017,2165,560,541,2214,636,2095,2103,558,2076,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096])).
% 42.90/42.70 cnf(2317,plain,
% 42.90/42.70 (P8(a85,x23171,f13(a85,x23172,x23171))),
% 42.90/42.70 inference(rename_variables,[],[534])).
% 42.90/42.70 cnf(2320,plain,
% 42.90/42.70 (P8(a85,x23201,f13(a85,x23202,x23201))),
% 42.90/42.70 inference(rename_variables,[],[534])).
% 42.90/42.70 cnf(2323,plain,
% 42.90/42.70 (P8(a85,f3(a85),x23231)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2328,plain,
% 42.90/42.70 (P8(a85,f3(a85),x23281)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2331,plain,
% 42.90/42.70 (P8(a85,x23311,f13(a85,x23312,x23311))),
% 42.90/42.70 inference(rename_variables,[],[534])).
% 42.90/42.70 cnf(2334,plain,
% 42.90/42.70 (P9(a1,x23341,f13(a1,f25(a85,f23(x23341)),f5(a1)))),
% 42.90/42.70 inference(rename_variables,[],[558])).
% 42.90/42.70 cnf(2337,plain,
% 42.90/42.70 (P8(a85,f9(a85,x23371,x23372),x23371)),
% 42.90/42.70 inference(rename_variables,[],[538])).
% 42.90/42.70 cnf(2338,plain,
% 42.90/42.70 (P8(a85,f3(a85),x23381)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2341,plain,
% 42.90/42.70 (~P9(a85,x23411,f3(a85))),
% 42.90/42.70 inference(rename_variables,[],[628])).
% 42.90/42.70 cnf(2344,plain,
% 42.90/42.70 (~P9(a85,x23441,f3(a85))),
% 42.90/42.70 inference(rename_variables,[],[628])).
% 42.90/42.70 cnf(2349,plain,
% 42.90/42.70 (~E(f13(a85,x23491,f5(a85)),x23491)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2350,plain,
% 42.90/42.70 (E(f14(f25(a85,x23501)),x23501)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2353,plain,
% 42.90/42.70 (E(f8(a85,f13(a85,x23531,x23532),x23532),x23531)),
% 42.90/42.70 inference(rename_variables,[],[539])).
% 42.90/42.70 cnf(2354,plain,
% 42.90/42.70 (P8(a85,f3(a85),x23541)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2355,plain,
% 42.90/42.70 (P8(a85,x23551,x23551)),
% 42.90/42.70 inference(rename_variables,[],[474])).
% 42.90/42.70 cnf(2358,plain,
% 42.90/42.70 (P8(a85,f3(a85),x23581)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2361,plain,
% 42.90/42.70 (P8(a85,x23611,x23611)),
% 42.90/42.70 inference(rename_variables,[],[474])).
% 42.90/42.70 cnf(2364,plain,
% 42.90/42.70 (~P9(a85,x23641,x23641)),
% 42.90/42.70 inference(rename_variables,[],[625])).
% 42.90/42.70 cnf(2365,plain,
% 42.90/42.70 (P9(a85,x23651,f13(a85,x23651,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2367,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x23671,f13(a85,x23672,f13(a85,f3(a85),x23673))),x23673)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,317,325,362,367,393,394,395,396,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,639,2020,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,2229,517,2073,2084,543,2051,2173,2177,2188,2211,2217,2241,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344])).
% 42.90/42.70 cnf(2368,plain,
% 42.90/42.70 (P8(a85,x23681,x23681)),
% 42.90/42.70 inference(rename_variables,[],[474])).
% 42.90/42.70 cnf(2370,plain,
% 42.90/42.70 (~P9(a85,f13(a85,f13(a85,f30(f30(f12(a85),f13(a85,f30(f30(f12(a85),f3(a85)),x23701),f3(a85))),x23702),f13(a85,f13(a85,f3(a85),f5(a85)),x23703)),x23704),x23703)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,317,325,362,367,393,394,395,396,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,639,2020,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,2229,517,2073,2084,543,2051,2173,2177,2188,2211,2217,2241,2365,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343])).
% 42.90/42.70 cnf(2371,plain,
% 42.90/42.70 (P9(a85,x23711,f13(a85,x23711,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2373,plain,
% 42.90/42.70 (P11(a1,f3(f86(a1)),x23731,f14(f25(a85,f3(f86(a1)))),f14(f25(a85,f3(f86(a1)))))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,317,325,362,367,393,394,395,396,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,639,2020,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,543,2051,2173,2177,2188,2211,2217,2241,2365,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910])).
% 42.90/42.70 cnf(2374,plain,
% 42.90/42.70 (E(f14(f25(a85,x23741)),x23741)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2375,plain,
% 42.90/42.70 (E(f14(f25(a85,x23751)),x23751)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2377,plain,
% 42.90/42.70 (~P8(a85,f13(a85,f13(a85,x23771,f5(a85)),x23772),x23772)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,317,325,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,467,466,509,622,623,458,524,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544])).
% 42.90/42.70 cnf(2378,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x23781,x23782),x23782)),
% 42.90/42.70 inference(rename_variables,[],[638])).
% 42.90/42.70 cnf(2384,plain,
% 42.90/42.70 (P9(a85,x23841,f13(a85,x23841,f5(a85)))),
% 42.90/42.70 inference(rename_variables,[],[543])).
% 42.90/42.70 cnf(2393,plain,
% 42.90/42.70 (~E(f13(a85,x23931,f5(a85)),x23931)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2395,plain,
% 42.90/42.70 (~P11(a1,f14(f25(a85,f3(f86(a1)))),x23951,f13(a85,f3(f86(a1)),f5(a85)),x23952)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,467,466,509,622,623,458,462,524,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,477,565,2182,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971])).
% 42.90/42.70 cnf(2398,plain,
% 42.90/42.70 (E(f30(f30(f12(a1),x23981),x23982),f30(f30(f12(a1),x23982),x23981))),
% 42.90/42.70 inference(rename_variables,[],[518])).
% 42.90/42.70 cnf(2401,plain,
% 42.90/42.70 (E(f30(f30(f12(a1),x24011),x24012),f30(f30(f12(a1),x24012),x24011))),
% 42.90/42.70 inference(rename_variables,[],[518])).
% 42.90/42.70 cnf(2404,plain,
% 42.90/42.70 (P8(a1,x24041,x24041)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2410,plain,
% 42.90/42.70 (P8(a1,f26(a1,f30(f30(f12(a1),x24101),f24(a89)),f24(a89)),x24101)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,477,565,2182,518,2398,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640])).
% 42.90/42.70 cnf(2411,plain,
% 42.90/42.70 (P8(a1,x24111,x24111)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2413,plain,
% 42.90/42.70 (P9(a1,f26(a1,f13(a1,f25(a85,f23(f30(f30(f12(a1),x24131),f24(a89)))),f5(a1)),f24(a89)),x24131)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,477,565,2182,518,2398,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639])).
% 42.90/42.70 cnf(2414,plain,
% 42.90/42.70 (P9(a1,x24141,f13(a1,f25(a85,f23(x24141)),f5(a1)))),
% 42.90/42.70 inference(rename_variables,[],[558])).
% 42.90/42.70 cnf(2417,plain,
% 42.90/42.70 (P8(a1,x24171,x24171)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2420,plain,
% 42.90/42.70 (P8(a1,x24201,f25(a85,f14(x24201)))),
% 42.90/42.70 inference(rename_variables,[],[517])).
% 42.90/42.70 cnf(2423,plain,
% 42.90/42.70 (P9(a1,x24231,f13(a1,f25(a85,f23(x24231)),f5(a1)))),
% 42.90/42.70 inference(rename_variables,[],[558])).
% 42.90/42.70 cnf(2427,plain,
% 42.90/42.70 (P8(a1,x24271,f26(a1,f30(f30(f12(a1),x24271),f24(a89)),f24(a89)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,477,565,2182,518,2398,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632])).
% 42.90/42.70 cnf(2428,plain,
% 42.90/42.70 (P8(a1,x24281,x24281)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2433,plain,
% 42.90/42.70 (~P9(a1,f25(a85,x24331),f3(a1))),
% 42.90/42.70 inference(rename_variables,[],[637])).
% 42.90/42.70 cnf(2435,plain,
% 42.90/42.70 (~P9(a1,f26(a1,f25(a85,x24351),f25(a85,x24351)),f3(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,2433,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,477,565,2182,518,2398,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436])).
% 42.90/42.70 cnf(2437,plain,
% 42.90/42.70 (~E(f26(a1,f13(a85,f30(f30(f12(a1),x24371),f5(a1)),f5(a85)),f5(a1)),x24371)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,2433,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,477,565,2182,518,2398,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973])).
% 42.90/42.70 cnf(2438,plain,
% 42.90/42.70 (~E(f13(a85,x24381,f5(a85)),x24381)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2440,plain,
% 42.90/42.70 (~E(f26(a1,f13(a85,f30(f30(f12(a1),x24401),f5(a1)),f13(a85,f3(a85),f5(a85))),f5(a1)),x24401)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,2433,468,2043,2106,2109,2121,2168,2229,2350,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,477,565,2182,518,2398,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972])).
% 42.90/42.70 cnf(2442,plain,
% 42.90/42.70 (E(f26(a1,f14(f25(a85,f30(f30(f12(a1),x24421),f5(a1)))),f5(a1)),x24421)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,477,565,2182,518,2398,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969])).
% 42.90/42.70 cnf(2443,plain,
% 42.90/42.70 (E(f14(f25(a85,x24431)),x24431)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2446,plain,
% 42.90/42.70 (E(f23(f25(a85,x24461)),x24461)),
% 42.90/42.70 inference(rename_variables,[],[469])).
% 42.90/42.70 cnf(2451,plain,
% 42.90/42.70 (E(x24511,f26(a1,f30(f30(f12(a1),f5(a1)),x24511),f5(a1)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,421,422,423,425,426,427,428,432,433,444,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965])).
% 42.90/42.70 cnf(2454,plain,
% 42.90/42.70 (~E(f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),a96),f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),a95))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629])).
% 42.90/42.70 cnf(2455,plain,
% 42.90/42.70 (E(f13(a85,x24551,x24552),f13(a85,x24552,x24551))),
% 42.90/42.70 inference(rename_variables,[],[521])).
% 42.90/42.70 cnf(2456,plain,
% 42.90/42.70 (~E(f13(a85,x24561,f5(a85)),x24561)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2459,plain,
% 42.90/42.70 (~E(f13(a85,x24591,f5(a85)),x24591)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2460,plain,
% 42.90/42.70 (~E(f13(a85,x24601,f5(a85)),x24601)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2461,plain,
% 42.90/42.70 (~P9(a85,x24611,x24611)),
% 42.90/42.70 inference(rename_variables,[],[625])).
% 42.90/42.70 cnf(2463,plain,
% 42.90/42.70 (P11(a1,f8(a85,f13(f86(a1),f30(f30(f12(f86(a1)),x24631),f13(a85,f3(f86(a1)),f5(a85))),f14(f25(a85,f3(f86(a1))))),f3(a85)),f13(a85,f3(f86(a1)),f5(a85)),x24631,f14(f25(a85,f3(f86(a1)))))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924])).
% 42.90/42.70 cnf(2464,plain,
% 42.90/42.70 (E(f8(a85,x24641,f3(a85)),x24641)),
% 42.90/42.70 inference(rename_variables,[],[498])).
% 42.90/42.70 cnf(2465,plain,
% 42.90/42.70 (~E(f13(a85,x24651,f5(a85)),x24651)),
% 42.90/42.70 inference(rename_variables,[],[630])).
% 42.90/42.70 cnf(2466,plain,
% 42.90/42.70 (E(f14(f25(a85,x24661)),x24661)),
% 42.90/42.70 inference(rename_variables,[],[468])).
% 42.90/42.70 cnf(2469,plain,
% 42.90/42.70 (P8(a1,x24691,x24691)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2472,plain,
% 42.90/42.70 (P8(a1,x24721,x24721)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2475,plain,
% 42.90/42.70 (P9(a1,x24751,f13(a1,f25(a85,f23(x24751)),f5(a1)))),
% 42.90/42.70 inference(rename_variables,[],[558])).
% 42.90/42.70 cnf(2478,plain,
% 42.90/42.70 (P8(a1,x24781,x24781)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2479,plain,
% 42.90/42.70 (P8(a1,x24791,x24791)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2481,plain,
% 42.90/42.70 (P8(a1,f3(a1),f26(a1,f30(f30(f12(a1),f3(a1)),x24811),x24811))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2478,474,2079,2196,2289,2355,2361,475,1999,2005,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,492,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850])).
% 42.90/42.70 cnf(2482,plain,
% 42.90/42.70 (P8(a1,x24821,x24821)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2483,plain,
% 42.90/42.70 (P8(a1,x24831,x24831)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2484,plain,
% 42.90/42.70 (P8(a1,x24841,x24841)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2491,plain,
% 42.90/42.70 (E(f13(a83,x24911,x24912),f13(a83,x24912,x24911))),
% 42.90/42.70 inference(rename_variables,[],[522])).
% 42.90/42.70 cnf(2492,plain,
% 42.90/42.70 (P8(a83,x24921,x24921)),
% 42.90/42.70 inference(rename_variables,[],[475])).
% 42.90/42.70 cnf(2494,plain,
% 42.90/42.70 (P9(a1,f26(a1,f3(a1),a93),f26(a1,a93,a93))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,628,2154,2237,2341,532,479,483,484,485,492,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799])).
% 42.90/42.70 cnf(2495,plain,
% 42.90/42.70 (P8(a1,x24951,x24951)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2496,plain,
% 42.90/42.70 (P8(a1,x24961,x24961)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2499,plain,
% 42.90/42.70 (P9(a1,x24991,f13(a1,f25(a85,f23(x24991)),f5(a1)))),
% 42.90/42.70 inference(rename_variables,[],[558])).
% 42.90/42.70 cnf(2500,plain,
% 42.90/42.70 (P8(a1,x25001,x25001)),
% 42.90/42.70 inference(rename_variables,[],[473])).
% 42.90/42.70 cnf(2503,plain,
% 42.90/42.70 (P8(a85,f3(a85),x25031)),
% 42.90/42.70 inference(rename_variables,[],[497])).
% 42.90/42.70 cnf(2511,plain,
% 42.90/42.70 (P8(a83,f3(a83),f13(a83,f5(a83),f5(a83)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866])).
% 42.90/42.70 cnf(2521,plain,
% 42.90/42.70 (P9(a83,f3(a83),f13(a83,f5(a83),f5(a83)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,424,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931])).
% 42.90/42.70 cnf(2525,plain,
% 42.90/42.70 (~P9(a85,f13(a85,x25251,f5(a85)),f13(a85,f3(a85),f5(a85)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,424,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187])).
% 42.90/42.70 cnf(2531,plain,
% 42.90/42.70 (P8(a83,f13(a83,f3(a83),f5(a83)),f5(a83))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,424,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155])).
% 42.90/42.70 cnf(2535,plain,
% 42.90/42.70 (P8(a83,f3(a83),f8(a83,f5(a83),f5(a83)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,424,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150])).
% 42.90/42.70 cnf(2539,plain,
% 42.90/42.70 (P9(a83,f5(a83),f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83)))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,417,419,421,422,423,424,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146])).
% 42.90/42.70 cnf(2547,plain,
% 42.90/42.70 (E(f30(f30(f20(a1),x25471),f5(a85)),x25471)),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,265,270,276,280,284,287,289,317,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735])).
% 42.90/42.70 cnf(2565,plain,
% 42.90/42.70 (P6(f86(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,306,317,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694])).
% 42.90/42.70 cnf(2569,plain,
% 42.90/42.70 (P37(f86(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,317,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692])).
% 42.90/42.70 cnf(2577,plain,
% 42.90/42.70 (P33(f86(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,317,324,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688])).
% 42.90/42.70 cnf(2585,plain,
% 42.90/42.70 (P30(f86(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,317,324,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684])).
% 42.90/42.70 cnf(2587,plain,
% 42.90/42.70 (P25(f86(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683])).
% 42.90/42.70 cnf(2591,plain,
% 42.90/42.70 (P29(f86(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681])).
% 42.90/42.70 cnf(2593,plain,
% 42.90/42.70 (P28(f86(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680])).
% 42.90/42.70 cnf(2595,plain,
% 42.90/42.70 (P24(f86(a1))),
% 42.90/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679])).
% 42.90/42.70 cnf(2609,plain,
% 42.90/42.70 (P21(f86(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672])).
% 42.98/42.70 cnf(2619,plain,
% 42.98/42.70 (P54(f86(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667])).
% 42.98/42.70 cnf(2627,plain,
% 42.98/42.70 (P64(f86(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663])).
% 42.98/42.70 cnf(2631,plain,
% 42.98/42.70 (P63(f86(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661])).
% 42.98/42.70 cnf(2635,plain,
% 42.98/42.70 (P62(f86(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659])).
% 42.98/42.70 cnf(2649,plain,
% 42.98/42.70 (P70(f86(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,258,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652])).
% 42.98/42.70 cnf(2670,plain,
% 42.98/42.70 (P9(a85,x26701,f13(a85,x26701,f5(a85)))),
% 42.98/42.70 inference(rename_variables,[],[543])).
% 42.98/42.70 cnf(2672,plain,
% 42.98/42.70 (P9(a85,f8(a85,f13(a85,f3(a85),f5(a85)),f13(a85,x26721,f5(a85))),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,258,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587])).
% 42.98/42.70 cnf(2673,plain,
% 42.98/42.70 (P9(a85,x26731,f13(a85,x26731,f5(a85)))),
% 42.98/42.70 inference(rename_variables,[],[543])).
% 42.98/42.70 cnf(2676,plain,
% 42.98/42.70 (P8(a1,x26761,x26761)),
% 42.98/42.70 inference(rename_variables,[],[473])).
% 42.98/42.70 cnf(2681,plain,
% 42.98/42.70 (P8(a1,x26811,x26811)),
% 42.98/42.70 inference(rename_variables,[],[473])).
% 42.98/42.70 cnf(2684,plain,
% 42.98/42.70 (P9(a85,x26841,f13(a85,x26841,f5(a85)))),
% 42.98/42.70 inference(rename_variables,[],[543])).
% 42.98/42.70 cnf(2686,plain,
% 42.98/42.70 (P8(a1,f25(a85,f64(f3(a1))),f3(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,258,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008])).
% 42.98/42.70 cnf(2687,plain,
% 42.98/42.70 (P8(a1,x26871,x26871)),
% 42.98/42.70 inference(rename_variables,[],[473])).
% 42.98/42.70 cnf(2692,plain,
% 42.98/42.70 (P8(a1,x26921,x26921)),
% 42.98/42.70 inference(rename_variables,[],[473])).
% 42.98/42.70 cnf(2694,plain,
% 42.98/42.70 (P8(a1,f25(a85,f5(a85)),f5(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,258,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976])).
% 42.98/42.70 cnf(2696,plain,
% 42.98/42.70 (E(f13(a85,f53(f13(a85,f3(a85),f5(a85))),f5(a85)),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,258,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963])).
% 42.98/42.70 cnf(2697,plain,
% 42.98/42.70 (P9(a85,x26971,f13(a85,x26971,f5(a85)))),
% 42.98/42.70 inference(rename_variables,[],[543])).
% 42.98/42.70 cnf(2700,plain,
% 42.98/42.70 (P8(a1,x27001,x27001)),
% 42.98/42.70 inference(rename_variables,[],[473])).
% 42.98/42.70 cnf(2702,plain,
% 42.98/42.70 (~P8(a1,f25(a85,f13(a85,f3(a85),f5(a85))),f3(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,258,261,265,270,276,280,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901])).
% 42.98/42.70 cnf(2703,plain,
% 42.98/42.70 (~E(f13(a85,x27031,f5(a85)),x27031)),
% 42.98/42.70 inference(rename_variables,[],[630])).
% 42.98/42.70 cnf(2725,plain,
% 42.98/42.70 (P8(a1,f25(a85,f14(f3(a1))),f3(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805])).
% 42.98/42.70 cnf(2727,plain,
% 42.98/42.70 (~E(f30(f30(f12(a85),f13(a85,f5(a85),f5(a85))),x27271),f5(a85))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802])).
% 42.98/42.70 cnf(2728,plain,
% 42.98/42.70 (~E(f13(a85,x27281,f5(a85)),x27281)),
% 42.98/42.70 inference(rename_variables,[],[630])).
% 42.98/42.70 cnf(2731,plain,
% 42.98/42.70 (~E(f13(a85,x27311,f5(a85)),x27311)),
% 42.98/42.70 inference(rename_variables,[],[630])).
% 42.98/42.70 cnf(2745,plain,
% 42.98/42.70 (~E(f25(a85,f13(a85,f3(a85),f5(a85))),f3(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,625,2112,2118,2189,2240,2286,2364,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702])).
% 42.98/42.70 cnf(2746,plain,
% 42.98/42.70 (~E(f13(a85,x27461,f5(a85)),x27461)),
% 42.98/42.70 inference(rename_variables,[],[630])).
% 42.98/42.70 cnf(2751,plain,
% 42.98/42.70 (~P9(a85,x27511,x27511)),
% 42.98/42.70 inference(rename_variables,[],[625])).
% 42.98/42.70 cnf(2754,plain,
% 42.98/42.70 (~P9(a85,x27541,x27541)),
% 42.98/42.70 inference(rename_variables,[],[625])).
% 42.98/42.70 cnf(2756,plain,
% 42.98/42.70 (P9(a83,f3(a83),f13(a83,f5(a83),f3(a83)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,625,2112,2118,2189,2240,2286,2364,2461,2751,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163])).
% 42.98/42.70 cnf(2757,plain,
% 42.98/42.70 (P8(a83,x27571,x27571)),
% 42.98/42.70 inference(rename_variables,[],[475])).
% 42.98/42.70 cnf(2759,plain,
% 42.98/42.70 (P8(a83,f3(a83),f30(f30(f20(a83),f3(a83)),x27591))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100])).
% 42.98/42.70 cnf(2760,plain,
% 42.98/42.70 (P8(a83,x27601,x27601)),
% 42.98/42.70 inference(rename_variables,[],[475])).
% 42.98/42.70 cnf(2763,plain,
% 42.98/42.70 (P9(a85,x27631,f13(a85,x27631,f5(a85)))),
% 42.98/42.70 inference(rename_variables,[],[543])).
% 42.98/42.70 cnf(2765,plain,
% 42.98/42.70 (~P9(a1,f3(a1),f25(a85,f3(a85)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031])).
% 42.98/42.70 cnf(2766,plain,
% 42.98/42.70 (~P9(a85,x27661,x27661)),
% 42.98/42.70 inference(rename_variables,[],[625])).
% 42.98/42.70 cnf(2770,plain,
% 42.98/42.70 (P8(a1,f5(a1),f25(a85,f5(a85)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977])).
% 42.98/42.70 cnf(2775,plain,
% 42.98/42.70 (P8(a1,x27751,x27751)),
% 42.98/42.70 inference(rename_variables,[],[473])).
% 42.98/42.70 cnf(2778,plain,
% 42.98/42.70 (P8(a1,x27781,x27781)),
% 42.98/42.70 inference(rename_variables,[],[473])).
% 42.98/42.70 cnf(2781,plain,
% 42.98/42.70 (P9(a1,x27811,f13(a1,f25(a85,f23(x27811)),f5(a1)))),
% 42.98/42.70 inference(rename_variables,[],[558])).
% 42.98/42.70 cnf(2784,plain,
% 42.98/42.70 (~E(f13(a85,x27841,f5(a85)),x27841)),
% 42.98/42.70 inference(rename_variables,[],[630])).
% 42.98/42.70 cnf(2787,plain,
% 42.98/42.70 (E(f13(a85,x27871,x27872),f13(a85,x27872,x27871))),
% 42.98/42.70 inference(rename_variables,[],[521])).
% 42.98/42.70 cnf(2925,plain,
% 42.98/42.70 (E(f9(x29251,f15(a2,a28),x29252),f9(x29251,f15(a2,a88),x29252))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32])).
% 42.98/42.70 cnf(2938,plain,
% 42.98/42.70 (E(f26(x29381,f15(a2,a28),x29382),f26(x29381,f15(a2,a88),x29382))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19])).
% 42.98/42.70 cnf(2940,plain,
% 42.98/42.70 (E(f30(x29401,f15(a2,a28)),f30(x29401,f15(a2,a88)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17])).
% 42.98/42.70 cnf(2942,plain,
% 42.98/42.70 (E(f8(x29421,x29422,f15(a2,a28)),f8(x29421,x29422,f15(a2,a88)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,640,2025,2028,2115,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15])).
% 42.98/42.70 cnf(2955,plain,
% 42.98/42.70 (P11(a1,x29551,f3(f86(a1)),f3(f86(a1)),x29551)),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904])).
% 42.98/42.70 cnf(2957,plain,
% 42.98/42.70 (P9(a85,f30(f30(f12(a85),f13(a85,x29571,f5(a85))),x29572),f30(f30(f12(a85),f13(a85,x29571,f5(a85))),f13(a85,x29572,f5(a85))))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899])).
% 42.98/42.70 cnf(2961,plain,
% 42.98/42.70 (~P8(a85,f13(a85,f13(a85,f13(a85,f13(a85,x29611,f13(a85,f5(a85),f5(a85))),x29612),f5(a85)),f5(a85)),f13(a85,f13(a85,x29611,f13(a85,f5(a85),f5(a85))),f5(a85)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594])).
% 42.98/42.70 cnf(2965,plain,
% 42.98/42.70 (~P9(a85,f30(f30(f12(a85),x29651),x29652),f30(f30(f12(a85),f3(a85)),x29652))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497])).
% 42.98/42.70 cnf(2969,plain,
% 42.98/42.70 (P8(a83,f13(a83,x29691,f3(a83)),f13(a83,x29691,f5(a83)))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341])).
% 42.98/42.70 cnf(2973,plain,
% 42.98/42.70 (P8(a85,f13(a85,f3(a85),x29731),f13(a85,x29732,x29731))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339])).
% 42.98/42.70 cnf(3005,plain,
% 42.98/42.70 (~P9(a1,f30(f30(f12(a1),x30051),x30051),f3(a1))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177])).
% 42.98/42.70 cnf(3009,plain,
% 42.98/42.70 (P9(a83,f8(a83,f5(a83),f13(a83,f5(a83),f5(a83))),f3(a83))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136])).
% 42.98/42.70 cnf(3013,plain,
% 42.98/42.70 (P9(a1,f25(a85,x30131),f25(a85,f13(a85,x30131,f5(a85))))),
% 42.98/42.70 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036])).
% 42.98/42.70 cnf(3015,plain,
% 42.98/42.70 (P9(a1,x30151,f13(a1,x30151,f5(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030])).
% 42.98/42.71 cnf(3017,plain,
% 42.98/42.71 (P8(a1,f3(a1),f30(f30(f12(a1),x30171),x30171))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000])).
% 42.98/42.71 cnf(3019,plain,
% 42.98/42.71 (E(f8(a1,f13(a1,x30191,x30192),x30192),x30191)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,404,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995])).
% 42.98/42.71 cnf(3037,plain,
% 42.98/42.71 (~P8(a1,f5(a1),f3(a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,404,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878])).
% 42.98/42.71 cnf(3047,plain,
% 42.98/42.71 (E(f8(f86(a1),x30471,f3(f86(a1))),x30471)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,404,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807])).
% 42.98/42.71 cnf(3049,plain,
% 42.98/42.71 (P8(a1,f3(a1),f5(a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,404,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786])).
% 42.98/42.71 cnf(3051,plain,
% 42.98/42.71 (P9(f86(a1),f3(f86(a1)),f5(f86(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,362,367,393,394,395,396,402,404,413,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785])).
% 42.98/42.71 cnf(3059,plain,
% 42.98/42.71 (E(f13(a1,f3(a1),x30591),x30591)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,362,367,389,393,394,395,396,402,404,413,414,417,419,421,422,423,424,425,426,427,428,432,433,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757])).
% 42.98/42.71 cnf(3085,plain,
% 42.98/42.71 (E(f9(a85,x30851,x30851),f3(a85))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741])).
% 42.98/42.71 cnf(3099,plain,
% 42.98/42.71 (~E(f5(a2),f3(a2))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700])).
% 42.98/42.71 cnf(3102,plain,
% 42.98/42.71 (P8(a1,x31021,x31021)),
% 42.98/42.71 inference(rename_variables,[],[473])).
% 42.98/42.71 cnf(3104,plain,
% 42.98/42.71 (~P9(a83,f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83)),f3(a83))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,254,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802])).
% 42.98/42.71 cnf(3107,plain,
% 42.98/42.71 (~E(f13(a85,x31071,f5(a85)),x31071)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3112,plain,
% 42.98/42.71 (~E(f13(a85,x31121,f5(a85)),x31121)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3114,plain,
% 42.98/42.71 (~P9(a85,f30(f30(f12(a85),f3(a85)),x31141),f30(f30(f12(a85),f3(a85)),x31142))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,254,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502])).
% 42.98/42.71 cnf(3115,plain,
% 42.98/42.71 (~P9(a85,x31151,x31151)),
% 42.98/42.71 inference(rename_variables,[],[625])).
% 42.98/42.71 cnf(3118,plain,
% 42.98/42.71 (~P9(a85,x31181,x31181)),
% 42.98/42.71 inference(rename_variables,[],[625])).
% 42.98/42.71 cnf(3121,plain,
% 42.98/42.71 (~E(f13(a85,x31211,f5(a85)),x31211)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3126,plain,
% 42.98/42.71 (P9(a85,x31261,f13(a85,x31261,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3135,plain,
% 42.98/42.71 (P8(a1,x31351,x31351)),
% 42.98/42.71 inference(rename_variables,[],[473])).
% 42.98/42.71 cnf(3138,plain,
% 42.98/42.71 (P8(a1,x31381,x31381)),
% 42.98/42.71 inference(rename_variables,[],[473])).
% 42.98/42.71 cnf(3141,plain,
% 42.98/42.71 (~P9(a85,x31411,x31411)),
% 42.98/42.71 inference(rename_variables,[],[625])).
% 42.98/42.71 cnf(3144,plain,
% 42.98/42.71 (~P9(a85,x31441,x31441)),
% 42.98/42.71 inference(rename_variables,[],[625])).
% 42.98/42.71 cnf(3151,plain,
% 42.98/42.71 (P8(a1,x31511,x31511)),
% 42.98/42.71 inference(rename_variables,[],[473])).
% 42.98/42.71 cnf(3154,plain,
% 42.98/42.71 (P8(a1,x31541,x31541)),
% 42.98/42.71 inference(rename_variables,[],[473])).
% 42.98/42.71 cnf(3159,plain,
% 42.98/42.71 (P9(a85,x31591,f13(a85,x31591,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3162,plain,
% 42.98/42.71 (P9(a85,x31621,f13(a85,x31621,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3169,plain,
% 42.98/42.71 (~E(f13(a85,x31691,f5(a85)),x31691)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3171,plain,
% 42.98/42.71 (~P8(a85,f13(a85,f3(a85),f5(a85)),f30(f30(f12(a85),f3(a85)),x31711))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,640,2025,2028,2115,2249,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760])).
% 42.98/42.71 cnf(3172,plain,
% 42.98/42.71 (~P8(a85,f13(a85,x31721,f5(a85)),x31721)),
% 42.98/42.71 inference(rename_variables,[],[640])).
% 42.98/42.71 cnf(3175,plain,
% 42.98/42.71 (~P8(a85,f13(a85,x31751,f5(a85)),x31751)),
% 42.98/42.71 inference(rename_variables,[],[640])).
% 42.98/42.71 cnf(3177,plain,
% 42.98/42.71 (P8(a85,f13(a85,f3(a85),f5(a85)),f30(f30(f20(a85),f13(a85,f3(a85),f5(a85))),x31771))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669])).
% 42.98/42.71 cnf(3178,plain,
% 42.98/42.71 (P8(a85,x31781,x31781)),
% 42.98/42.71 inference(rename_variables,[],[474])).
% 42.98/42.71 cnf(3182,plain,
% 42.98/42.71 (P9(a1,f3(a1),f30(f30(f12(a1),f5(a1)),f5(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942])).
% 42.98/42.71 cnf(3184,plain,
% 42.98/42.71 (P11(a1,f3(f86(a1)),x31841,f3(f86(a1)),f3(f86(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911])).
% 42.98/42.71 cnf(3199,plain,
% 42.98/42.71 (P8(a1,x31991,x31991)),
% 42.98/42.71 inference(rename_variables,[],[473])).
% 42.98/42.71 cnf(3205,plain,
% 42.98/42.71 (E(f13(a85,f13(a85,x32051,f56(f13(a85,x32051,f5(a85)),x32051)),f5(a85)),f13(a85,x32051,f5(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,2482,2478,474,2079,2196,2289,2355,2361,2368,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217])).
% 42.98/42.71 cnf(3229,plain,
% 42.98/42.71 (E(f13(a85,x32291,f80(x32291,x32291)),x32291)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,256,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984])).
% 42.98/42.71 cnf(3231,plain,
% 42.98/42.71 (E(f13(a85,x32311,f79(x32311,x32311)),x32311)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,256,258,261,265,270,276,280,282,284,286,287,289,291,302,305,306,309,317,324,325,348,356,357,358,359,362,367,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983])).
% 42.98/42.71 cnf(3322,plain,
% 42.98/42.71 (P8(a85,x33221,x33221)),
% 42.98/42.71 inference(rename_variables,[],[474])).
% 42.98/42.71 cnf(3342,plain,
% 42.98/42.71 (E(f26(a1,f30(f30(f12(a1),x33421),x33422),x33423),f30(f30(f12(a1),x33421),f26(a1,x33422,x33423)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,256,258,261,265,270,276,280,282,283,284,286,287,289,291,302,305,306,309,317,324,325,326,348,356,357,358,359,362,367,370,373,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265])).
% 42.98/42.71 cnf(3352,plain,
% 42.98/42.71 (P9(a1,f3(a1),f13(a1,f5(a1),f5(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,256,258,261,265,270,276,280,282,283,284,286,287,289,291,302,305,306,309,317,324,325,326,348,356,357,358,359,362,367,370,373,389,393,394,395,396,402,404,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048])).
% 42.98/42.71 cnf(3359,plain,
% 42.98/42.71 (P9(a85,x33591,f13(a85,x33591,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3379,plain,
% 42.98/42.71 (E(f9(f86(a1),f8(f86(a1),f9(f86(a1),x33791,x33792),x33793),x33792),f9(f86(a1),f8(f86(a1),x33791,x33793),x33792))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,256,258,261,265,270,276,280,282,283,284,286,287,289,291,302,305,306,309,317,324,325,326,348,356,357,358,359,362,367,370,373,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706])).
% 42.98/42.71 cnf(3421,plain,
% 42.98/42.71 (E(f30(f30(f12(a83),x34211),f74(x34211,x34211)),x34211)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,302,305,306,309,317,324,325,326,348,356,357,358,359,362,367,370,373,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981])).
% 42.98/42.71 cnf(3423,plain,
% 42.98/42.71 (E(f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f63(f13(a85,f3(a85),f5(a85)),x34231)),x34231)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,302,305,306,309,317,324,325,326,348,356,357,358,359,362,367,370,373,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980])).
% 42.98/42.71 cnf(3440,plain,
% 42.98/42.71 (~E(f13(a85,x34401,f5(a85)),f3(a85))),
% 42.98/42.71 inference(rename_variables,[],[636])).
% 42.98/42.71 cnf(3458,plain,
% 42.98/42.71 (P17(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,324,325,326,348,356,357,358,359,362,364,367,370,373,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253])).
% 42.98/42.71 cnf(3459,plain,
% 42.98/42.71 (P19(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,324,325,326,348,356,357,358,359,362,364,367,370,373,381,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252])).
% 42.98/42.71 cnf(3460,plain,
% 42.98/42.71 (P32(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,324,325,326,348,356,357,358,359,362,364,367,370,373,381,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249])).
% 42.98/42.71 cnf(3461,plain,
% 42.98/42.71 (P71(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,324,325,326,348,356,357,358,359,362,364,367,370,373,381,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248])).
% 42.98/42.71 cnf(3462,plain,
% 42.98/42.71 (P62(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,322,324,325,326,348,356,357,358,359,362,364,367,370,373,381,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247])).
% 42.98/42.71 cnf(3463,plain,
% 42.98/42.71 (P16(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,322,324,325,326,348,356,357,358,359,362,364,367,369,370,373,381,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246])).
% 42.98/42.71 cnf(3464,plain,
% 42.98/42.71 (P58(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,356,357,358,359,362,364,367,369,370,373,381,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245])).
% 42.98/42.71 cnf(3465,plain,
% 42.98/42.71 (P22(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244])).
% 42.98/42.71 cnf(3466,plain,
% 42.98/42.71 (P23(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243])).
% 42.98/42.71 cnf(3467,plain,
% 42.98/42.71 (P61(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,402,404,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242])).
% 42.98/42.71 cnf(3469,plain,
% 42.98/42.71 (P53(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240])).
% 42.98/42.71 cnf(3470,plain,
% 42.98/42.71 (P24(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239])).
% 42.98/42.71 cnf(3471,plain,
% 42.98/42.71 (P31(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238])).
% 42.98/42.71 cnf(3472,plain,
% 42.98/42.71 (P60(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237])).
% 42.98/42.71 cnf(3473,plain,
% 42.98/42.71 (P69(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236])).
% 42.98/42.71 cnf(3474,plain,
% 42.98/42.71 (P20(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,381,385,389,393,394,395,396,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235])).
% 42.98/42.71 cnf(3476,plain,
% 42.98/42.71 (P18(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233])).
% 42.98/42.71 cnf(3477,plain,
% 42.98/42.71 (P45(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232])).
% 42.98/42.71 cnf(3478,plain,
% 42.98/42.71 (P26(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231])).
% 42.98/42.71 cnf(3479,plain,
% 42.98/42.71 (P29(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230])).
% 42.98/42.71 cnf(3480,plain,
% 42.98/42.71 (P28(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229])).
% 42.98/42.71 cnf(3481,plain,
% 42.98/42.71 (P63(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228])).
% 42.98/42.71 cnf(3482,plain,
% 42.98/42.71 (P27(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,348,350,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227])).
% 42.98/42.71 cnf(3483,plain,
% 42.98/42.71 (P64(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,333,348,350,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226])).
% 42.98/42.71 cnf(3484,plain,
% 42.98/42.71 (P57(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,333,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225])).
% 42.98/42.71 cnf(3485,plain,
% 42.98/42.71 (P52(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,333,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224])).
% 42.98/42.71 cnf(3486,plain,
% 42.98/42.71 (P15(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,333,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223])).
% 42.98/42.71 cnf(3487,plain,
% 42.98/42.71 (P59(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,333,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222])).
% 42.98/42.71 cnf(3488,plain,
% 42.98/42.71 (P66(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221])).
% 42.98/42.71 cnf(3489,plain,
% 42.98/42.71 (P5(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220])).
% 42.98/42.71 cnf(3490,plain,
% 42.98/42.71 (P7(f13(a85,a83,f3(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219])).
% 42.98/42.71 cnf(3491,plain,
% 42.98/42.71 (P68(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218])).
% 42.98/42.71 cnf(3492,plain,
% 42.98/42.71 (P72(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217])).
% 42.98/42.71 cnf(3493,plain,
% 42.98/42.71 (P39(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216])).
% 42.98/42.71 cnf(3494,plain,
% 42.98/42.71 (P13(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215])).
% 42.98/42.71 cnf(3495,plain,
% 42.98/42.71 (P4(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214])).
% 42.98/42.71 cnf(3496,plain,
% 42.98/42.71 (P55(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213])).
% 42.98/42.71 cnf(3497,plain,
% 42.98/42.71 (P67(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212])).
% 42.98/42.71 cnf(3498,plain,
% 42.98/42.71 (P35(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210])).
% 42.98/42.71 cnf(3499,plain,
% 42.98/42.71 (P48(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209])).
% 42.98/42.71 cnf(3500,plain,
% 42.98/42.71 (P70(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208])).
% 42.98/42.71 cnf(3501,plain,
% 42.98/42.71 (P42(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207])).
% 42.98/42.71 cnf(3502,plain,
% 42.98/42.71 (P34(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206])).
% 42.98/42.71 cnf(3503,plain,
% 42.98/42.71 (P47(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205])).
% 42.98/42.71 cnf(3504,plain,
% 42.98/42.71 (P14(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204])).
% 42.98/42.71 cnf(3505,plain,
% 42.98/42.71 (P44(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203])).
% 42.98/42.71 cnf(3510,plain,
% 42.98/42.71 (~P11(f14(f25(a85,a1)),f3(f86(a1)),f30(f30(f12(f86(a1)),x35101),x35102),f13(a85,f3(f86(a1)),f5(a85)),f13(f86(a1),f30(f30(f12(f86(a1)),x35101),x35103),f14(f25(a85,f3(f86(a1))))))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198])).
% 42.98/42.71 cnf(3511,plain,
% 42.98/42.71 (P3(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197])).
% 42.98/42.71 cnf(3512,plain,
% 42.98/42.71 (P54(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,340,343,346,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196])).
% 42.98/42.71 cnf(3513,plain,
% 42.98/42.71 (P65(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195])).
% 42.98/42.71 cnf(3514,plain,
% 42.98/42.71 (P50(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194])).
% 42.98/42.71 cnf(3515,plain,
% 42.98/42.71 (P56(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193])).
% 42.98/42.71 cnf(3516,plain,
% 42.98/42.71 (P6(f26(a1,f30(f30(f12(a1),f5(a1)),a85),f5(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192])).
% 42.98/42.71 cnf(3517,plain,
% 42.98/42.71 (P46(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191])).
% 42.98/42.71 cnf(3518,plain,
% 42.98/42.71 (P36(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190])).
% 42.98/42.71 cnf(3519,plain,
% 42.98/42.71 (P21(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189])).
% 42.98/42.71 cnf(3520,plain,
% 42.98/42.71 (P2(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188])).
% 42.98/42.71 cnf(3521,plain,
% 42.98/42.71 (P37(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187])).
% 42.98/42.71 cnf(3523,plain,
% 42.98/42.71 (P41(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182])).
% 42.98/42.71 cnf(3524,plain,
% 42.98/42.71 (P43(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180])).
% 42.98/42.71 cnf(3526,plain,
% 42.98/42.71 (P49(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176])).
% 42.98/42.71 cnf(3527,plain,
% 42.98/42.71 (P40(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175])).
% 42.98/42.71 cnf(3528,plain,
% 42.98/42.71 (P51(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174])).
% 42.98/42.71 cnf(3529,plain,
% 42.98/42.71 (P38(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173])).
% 42.98/42.71 cnf(3531,plain,
% 42.98/42.71 (P1(f13(a85,f3(a85),a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169])).
% 42.98/42.71 cnf(3532,plain,
% 42.98/42.71 (~P8(a85,f30(f30(f12(a85),f13(a85,x35321,f5(a85))),f13(a85,x35321,f5(a85))),x35321)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,528,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069])).
% 42.98/42.71 cnf(3536,plain,
% 42.98/42.71 (~P9(a1,f26(a1,a93,a94),a31)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,528,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018])).
% 42.98/42.71 cnf(3542,plain,
% 42.98/42.71 (E(f25(a85,f23(f3(a1))),f3(a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,528,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923])).
% 42.98/42.71 cnf(3544,plain,
% 42.98/42.71 (P9(a83,f3(a83),f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,528,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873])).
% 42.98/42.71 cnf(3549,plain,
% 42.98/42.71 (P9(a85,x35491,f13(a85,x35491,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3551,plain,
% 42.98/42.71 (~P9(a83,f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83)),f13(a83,f3(a83),f5(a83)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,528,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250])).
% 42.98/42.71 cnf(3557,plain,
% 42.98/42.71 (P8(a83,f10(a83,f3(a83),f5(a83)),f3(a83))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324])).
% 42.98/42.71 cnf(3560,plain,
% 42.98/42.71 (P8(a83,x35601,x35601)),
% 42.98/42.71 inference(rename_variables,[],[475])).
% 42.98/42.71 cnf(3569,plain,
% 42.98/42.71 (~E(f13(a85,x35691,f5(a85)),x35691)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3572,plain,
% 42.98/42.71 (~E(f13(a85,x35721,f5(a85)),x35721)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3574,plain,
% 42.98/42.71 (~E(f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f5(a85),f5(a85))),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803])).
% 42.98/42.71 cnf(3575,plain,
% 42.98/42.71 (~E(f13(a85,x35751,f5(a85)),x35751)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3576,plain,
% 42.98/42.71 (~E(f13(a85,x35761,f5(a85)),x35761)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3580,plain,
% 42.98/42.71 (~P8(a83,f3(a83),f10(a83,f5(a83),f8(a83,f3(a83),f5(a83))))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454])).
% 42.98/42.71 cnf(3584,plain,
% 42.98/42.71 (P8(a83,f3(a83),f9(a83,f3(a83),f3(a83)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319])).
% 42.98/42.71 cnf(3586,plain,
% 42.98/42.71 (P8(a83,f3(a83),f10(a83,f3(a83),f3(a83)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318])).
% 42.98/42.71 cnf(3588,plain,
% 42.98/42.71 (P8(a83,f3(a83),f10(a83,f3(a83),f5(a83)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317])).
% 42.98/42.71 cnf(3589,plain,
% 42.98/42.71 (P8(a83,x35891,x35891)),
% 42.98/42.71 inference(rename_variables,[],[475])).
% 42.98/42.71 cnf(3591,plain,
% 42.98/42.71 (P8(a83,f3(a83),f13(a83,f3(a83),f3(a83)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316])).
% 42.98/42.71 cnf(3600,plain,
% 42.98/42.71 (P8(a83,x36001,x36001)),
% 42.98/42.71 inference(rename_variables,[],[475])).
% 42.98/42.71 cnf(3604,plain,
% 42.98/42.71 (P8(a83,f3(a83),f30(f30(f12(a83),f3(a83)),f3(a83)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271])).
% 42.98/42.71 cnf(3607,plain,
% 42.98/42.71 (P9(a85,x36071,f13(a85,x36071,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3609,plain,
% 42.98/42.71 (P9(a1,f3(a1),f30(f30(f12(a1),a93),a93))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269])).
% 42.98/42.71 cnf(3616,plain,
% 42.98/42.71 (P9(a85,x36161,f13(a85,x36161,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3619,plain,
% 42.98/42.71 (P9(a85,x36191,f13(a85,x36191,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3621,plain,
% 42.98/42.71 (~E(f13(a85,f13(a85,f13(a85,x36211,f5(a85)),f13(a85,x36211,f5(a85))),x36212),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110])).
% 42.98/42.71 cnf(3623,plain,
% 42.98/42.71 (~E(f13(a85,x36231,f13(a85,f13(a85,x36232,f5(a85)),f13(a85,x36232,f5(a85)))),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,2459,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109])).
% 42.98/42.71 cnf(3625,plain,
% 42.98/42.71 (~E(f30(f30(f20(a85),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))),f13(a85,f3(a85),f5(a85))),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,640,2025,2028,2115,2249,3172,3175,539,2098,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085])).
% 42.98/42.71 cnf(3626,plain,
% 42.98/42.71 (~E(f13(a85,x36261,f5(a85)),x36261)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3627,plain,
% 42.98/42.71 (~E(f13(a85,x36271,f5(a85)),x36271)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3635,plain,
% 42.98/42.71 (~E(f13(a85,f3(a85),f5(a85)),f13(a85,f13(a85,f3(a85),f5(a85)),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041])).
% 42.98/42.71 cnf(3636,plain,
% 42.98/42.71 (~E(f13(a85,x36361,f5(a85)),x36361)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3641,plain,
% 42.98/42.71 (P8(a1,x36411,x36411)),
% 42.98/42.71 inference(rename_variables,[],[473])).
% 42.98/42.71 cnf(3643,plain,
% 42.98/42.71 (P9(a85,f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85)),f30(f30(f12(a85),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815])).
% 42.98/42.71 cnf(3644,plain,
% 42.98/42.71 (P9(a85,x36441,f13(a85,x36441,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3647,plain,
% 42.98/42.71 (P9(a85,x36471,f13(a85,f13(a85,x36472,x36471),f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[589])).
% 42.98/42.71 cnf(3650,plain,
% 42.98/42.71 (P8(a1,x36501,x36501)),
% 42.98/42.71 inference(rename_variables,[],[473])).
% 42.98/42.71 cnf(3652,plain,
% 42.98/42.71 (~P9(a83,f3(a83),f10(a83,f3(a83),f5(a83)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453])).
% 42.98/42.71 cnf(3658,plain,
% 42.98/42.71 (~E(f13(a85,f3(a85),f3(a85)),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218])).
% 42.98/42.71 cnf(3663,plain,
% 42.98/42.71 (P9(a85,x36631,f13(a85,x36631,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3666,plain,
% 42.98/42.71 (P9(a85,x36661,f13(a85,x36661,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3669,plain,
% 42.98/42.71 (~E(f13(a85,x36691,f5(a85)),x36691)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3670,plain,
% 42.98/42.71 (~E(f13(a85,x36701,f5(a85)),f3(a85))),
% 42.98/42.71 inference(rename_variables,[],[636])).
% 42.98/42.71 cnf(3672,plain,
% 42.98/42.71 (~E(f13(a85,f3(a85),f5(a85)),f13(a85,x36721,f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111])).
% 42.98/42.71 cnf(3673,plain,
% 42.98/42.71 (~E(f13(a85,x36731,f5(a85)),x36731)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3685,plain,
% 42.98/42.71 (P8(a83,x36851,x36851)),
% 42.98/42.71 inference(rename_variables,[],[475])).
% 42.98/42.71 cnf(3693,plain,
% 42.98/42.71 (~E(f13(a2,x36931,a95),f13(a2,x36931,a96))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026])).
% 42.98/42.71 cnf(3704,plain,
% 42.98/42.71 (P9(a85,x37041,f13(a85,x37041,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3706,plain,
% 42.98/42.71 (~P8(a85,f30(f30(f12(a85),f13(a85,x37061,f5(a85))),f13(a85,f3(a85),f5(a85))),f30(f30(f12(a85),x37061),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628])).
% 42.98/42.71 cnf(3707,plain,
% 42.98/42.71 (P9(a85,x37071,f13(a85,x37071,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3711,plain,
% 42.98/42.71 (~P8(a1,f30(f30(f12(a1),f26(a1,a93,a94)),a93),f30(f30(f12(a1),a73),a93))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625])).
% 42.98/42.71 cnf(3713,plain,
% 42.98/42.71 (~P8(a1,f30(f30(f12(a1),a93),f26(a1,a93,a94)),f30(f30(f12(a1),a93),a73))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,2459,3576,589,2017,2165,2174,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624])).
% 42.98/42.71 cnf(3720,plain,
% 42.98/42.71 (P9(a85,x37201,f13(a85,f13(a85,x37202,x37201),f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[589])).
% 42.98/42.71 cnf(3723,plain,
% 42.98/42.71 (P9(a85,x37231,f13(a85,x37231,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3730,plain,
% 42.98/42.71 (P9(a85,x37301,f13(a85,x37301,f5(a85)))),
% 42.98/42.71 inference(rename_variables,[],[543])).
% 42.98/42.71 cnf(3731,plain,
% 42.98/42.71 (~E(f13(a85,x37311,f5(a85)),x37311)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3733,plain,
% 42.98/42.71 (~E(f13(a85,f3(a85),f5(a85)),f13(a85,f3(a85),f3(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,2459,3576,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219])).
% 42.98/42.71 cnf(3737,plain,
% 42.98/42.71 (~E(f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f3(a85),f5(a85))),f30(f30(f12(a85),f3(a85)),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,2459,3576,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958])).
% 42.98/42.71 cnf(3738,plain,
% 42.98/42.71 (~E(f13(a85,x37381,f5(a85)),x37381)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3740,plain,
% 42.98/42.71 (~E(f30(f30(f12(a1),f5(a1)),f5(a1)),f30(f30(f12(a1),f3(a1)),f5(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,2459,3576,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957])).
% 42.98/42.71 cnf(3743,plain,
% 42.98/42.71 (~E(f13(a85,x37431,f5(a85)),x37431)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3745,plain,
% 42.98/42.71 (~E(f30(f30(f12(a1),f5(a1)),f5(a1)),f30(f30(f12(a1),f5(a1)),f3(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,2478,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,2459,3576,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954])).
% 42.98/42.71 cnf(3748,plain,
% 42.98/42.71 (~E(f13(a85,x37481,f5(a85)),x37481)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3761,plain,
% 42.98/42.71 (P9(a85,f8(a85,f13(a85,f3(a85),f5(a85)),f13(a85,f3(a85),f5(a85))),f8(a85,f13(a85,f3(a85),f5(a85)),f3(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,2459,3576,3626,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514])).
% 42.98/42.71 cnf(3776,plain,
% 42.98/42.71 (~E(f13(a85,x37761,f5(a85)),x37761)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3780,plain,
% 42.98/42.71 (P9(a1,f3(a1),f27(a1,f5(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836])).
% 42.98/42.71 cnf(3786,plain,
% 42.98/42.71 (~P8(a1,f13(a1,x37861,f26(a1,a93,a94)),f13(a1,x37861,a73))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601])).
% 42.98/42.71 cnf(3790,plain,
% 42.98/42.71 (P9(f86(a1),f13(f86(a1),f3(f86(a1)),x37901),f13(f86(a1),f5(f86(a1)),x37901))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357])).
% 42.98/42.71 cnf(3796,plain,
% 42.98/42.71 (~P8(a83,f8(a83,f5(a83),f3(a83)),f3(a83))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274])).
% 42.98/42.71 cnf(3810,plain,
% 42.98/42.71 (P8(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f8(a85,f13(a85,x38101,f10(a85,x38102,f13(a85,f3(a85),f5(a85)))),x38101)),x38102)),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254])).
% 42.98/42.71 cnf(3820,plain,
% 42.98/42.71 (P8(a1,f3(a1),f30(f30(f20(a1),f3(a1)),x38201))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181])).
% 42.98/42.71 cnf(3834,plain,
% 42.98/42.71 (P10(a85,f30(f12(a85),f3(a85)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349])).
% 42.98/42.71 cnf(3836,plain,
% 42.98/42.71 (P8(a1,f13(a1,f3(a1),f3(a1)),f3(a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192])).
% 42.98/42.71 cnf(3838,plain,
% 42.98/42.71 (P9(a83,f13(a83,f8(a83,f3(a83),f5(a83)),f8(a83,f3(a83),f5(a83))),f3(a83))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191])).
% 42.98/42.71 cnf(3840,plain,
% 42.98/42.71 (P9(a1,f13(a1,f24(a89),f24(a89)),f3(a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190])).
% 42.98/42.71 cnf(3842,plain,
% 42.98/42.71 (P8(a1,f3(a1),f13(a1,f3(a1),f3(a1)))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189])).
% 42.98/42.71 cnf(3853,plain,
% 42.98/42.71 (~E(f13(a85,x38531,f5(a85)),x38531)),
% 42.98/42.71 inference(rename_variables,[],[630])).
% 42.98/42.71 cnf(3873,plain,
% 42.98/42.71 (~P8(a1,f13(a1,f30(f30(f12(a1),x38731),x38731),f30(f30(f12(a1),f5(a1)),f5(a1))),f3(a1))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870])).
% 42.98/42.71 cnf(3881,plain,
% 42.98/42.71 (P9(a1,f3(a1),f13(a1,f30(f30(f12(a1),x38811),x38811),f30(f30(f12(a1),f5(a1)),f5(a1))))),
% 42.98/42.71 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767])).
% 42.98/42.72 cnf(3885,plain,
% 42.98/42.72 (~E(f13(a83,f30(f30(f12(a83),x38851),x38851),f30(f30(f12(a83),f5(a83)),f5(a83))),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510])).
% 42.98/42.72 cnf(3921,plain,
% 42.98/42.72 (P8(a83,f13(a83,f30(f30(f12(a83),x39211),x39212),x39213),f13(a83,f30(f30(f12(a83),x39214),x39212),f13(a83,f30(f30(f12(a83),f8(a83,x39211,x39214)),x39212),x39213)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962])).
% 42.98/42.72 cnf(3923,plain,
% 42.98/42.72 (P9(a1,f13(a1,f30(f30(f12(a1),x39231),x39232),x39233),f13(a1,f30(f30(f12(a1),x39234),x39232),f13(a1,f25(a85,f23(f13(a1,f30(f30(f12(a1),f8(a1,x39231,x39234)),x39232),x39233))),f5(a1))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961])).
% 42.98/42.72 cnf(3927,plain,
% 42.98/42.72 (P9(a1,f13(a1,f30(f30(f12(a1),x39271),x39272),f30(f30(f12(a1),f8(a1,x39273,x39271)),x39272)),f13(a1,f30(f30(f12(a1),x39273),x39272),f5(a1)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959])).
% 42.98/42.72 cnf(3929,plain,
% 42.98/42.72 (P8(a83,f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x39291,x39292),f8(a83,x39291,x39292))),x39293),x39294),x39294)),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954])).
% 42.98/42.72 cnf(3933,plain,
% 42.98/42.72 (P8(a83,x39331,f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x39332,x39333),f8(a83,x39332,x39333))),x39334),x39331))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952])).
% 42.98/42.72 cnf(3937,plain,
% 42.98/42.72 (E(f13(a83,f30(f30(f12(a83),x39371),x39372),x39373),f13(a83,f30(f30(f12(a83),x39374),x39372),f13(a83,x39373,f30(f30(f12(a83),f8(a83,x39371,x39374)),x39372))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903])).
% 42.98/42.72 cnf(3956,plain,
% 42.98/42.72 (~E(f13(a85,f5(a85),f3(f86(a1))),f3(f86(a1)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,492,467,466,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907])).
% 42.98/42.72 cnf(3964,plain,
% 42.98/42.72 (P8(a1,f24(a73),f24(f26(a1,a93,a94)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281])).
% 42.98/42.72 cnf(3968,plain,
% 42.98/42.72 (~E(f24(a73),f24(f26(a1,a93,a94)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,536,537,538,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046])).
% 42.98/42.72 cnf(3980,plain,
% 42.98/42.72 (~P8(a85,f8(a85,f13(a85,f9(a85,f3(a85),f3(a85)),f5(a85)),f9(a85,f3(a85),f3(a85))),f8(a85,f3(a85),f9(a85,f3(a85),f3(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792])).
% 42.98/42.72 cnf(3982,plain,
% 42.98/42.72 (~P8(a1,f27(a1,f5(a1)),f30(f30(f12(a1),f3(a1)),f27(a1,x39821)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566])).
% 42.98/42.72 cnf(3987,plain,
% 42.98/42.72 (~E(f13(a85,x39871,f5(a85)),x39871)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4015,plain,
% 42.98/42.72 (~P8(a1,f30(f30(f12(a1),f26(a1,a93,a94)),a89),f30(f30(f12(a1),a73),a89))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736])).
% 42.98/42.72 cnf(4017,plain,
% 42.98/42.72 (~P8(a1,f30(f30(f12(a1),a89),f26(a1,a93,a94)),f30(f30(f12(a1),a89),a73))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735])).
% 42.98/42.72 cnf(4019,plain,
% 42.98/42.72 (~P8(a1,f30(f30(f12(a1),a94),f26(a1,a93,a94)),f30(f30(f12(a1),a94),a73))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734])).
% 42.98/42.72 cnf(4025,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),f3(a1)),f30(f30(f12(a1),f27(a2,f8(a2,a96,a95))),f27(a2,f30(f17(a2,a91),f8(a2,a96,a95))))),f30(f30(f12(a1),f3(a1)),a93))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730])).
% 42.98/42.72 cnf(4031,plain,
% 42.98/42.72 (~P8(a83,f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f3(a83)),f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f5(a83)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727])).
% 42.98/42.72 cnf(4033,plain,
% 42.98/42.72 (~P9(a83,f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f3(a83)),f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f5(a83)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726])).
% 42.98/42.72 cnf(4076,plain,
% 42.98/42.72 (P8(a85,x40761,x40761)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4080,plain,
% 42.98/42.72 (P8(a1,f30(f30(f12(a1),f26(a1,f30(f30(f12(a1),f26(a1,x40801,a93)),f24(a89)),f24(a89))),a93),x40801)),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661])).
% 42.98/42.72 cnf(4094,plain,
% 42.98/42.72 (P9(a1,x40941,f30(f30(f12(a1),f26(a1,f26(a1,f13(a1,f25(a85,f23(f30(f30(f12(a1),f30(f30(f12(a1),f26(a1,x40941,a89)),f24(a89))),f24(a89)))),f5(a1)),f24(a89)),f24(a89))),a89))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652])).
% 42.98/42.72 cnf(4110,plain,
% 42.98/42.72 (~P8(a1,f26(a1,f25(a85,f13(a85,f3(a85),f5(a85))),f25(a85,f13(a85,f3(a85),f5(a85)))),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437])).
% 42.98/42.72 cnf(4116,plain,
% 42.98/42.72 (~P8(a83,f3(a83),f30(f30(f12(a83),f5(a83)),f10(a83,f5(a83),f8(a83,f3(a83),f5(a83)))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424])).
% 42.98/42.72 cnf(4120,plain,
% 42.98/42.72 (~P8(a83,f30(f30(f12(a83),f5(a83)),f5(a83)),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422])).
% 42.98/42.72 cnf(4126,plain,
% 42.98/42.72 (P8(a1,f26(a1,f3(a1),f3(a1)),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407])).
% 42.98/42.72 cnf(4130,plain,
% 42.98/42.72 (P9(a1,f26(a1,f24(a89),a93),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405])).
% 42.98/42.72 cnf(4132,plain,
% 42.98/42.72 (P9(a1,f26(a1,a93,f24(a89)),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404])).
% 42.98/42.72 cnf(4160,plain,
% 42.98/42.72 (P8(a1,f30(f30(f12(a1),f3(a1)),f3(a1)),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381])).
% 42.98/42.72 cnf(4162,plain,
% 42.98/42.72 (P8(a83,f30(f30(f12(a83),f5(a83)),f9(a83,f3(a83),x41621)),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380])).
% 42.98/42.72 cnf(4164,plain,
% 42.98/42.72 (P8(a85,f30(f30(f12(a85),f3(a85)),f3(a85)),f3(a85))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379])).
% 42.98/42.72 cnf(4170,plain,
% 42.98/42.72 (P9(a83,f30(f30(f12(a83),f5(a83)),f8(a83,f3(a83),f5(a83))),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373])).
% 42.98/42.72 cnf(4172,plain,
% 42.98/42.72 (P8(a83,f3(a83),f30(f30(f12(a83),f5(a83)),f5(a83)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371])).
% 42.98/42.72 cnf(4174,plain,
% 42.98/42.72 (P8(a83,f3(a83),f30(f30(f12(a83),f13(a83,f5(a83),f5(a83))),f13(a83,f5(a83),f5(a83))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370])).
% 42.98/42.72 cnf(4176,plain,
% 42.98/42.72 (P8(a83,f3(a83),f30(f30(f12(a83),f8(a83,f5(a83),f5(a83))),f8(a83,f5(a83),f5(a83))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369])).
% 42.98/42.72 cnf(4184,plain,
% 42.98/42.72 (P8(a83,f3(a83),f30(f30(f12(a83),f10(a83,f3(a83),f5(a83))),f10(a83,f3(a83),f5(a83))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365])).
% 42.98/42.72 cnf(4186,plain,
% 42.98/42.72 (P9(a83,f3(a83),f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f8(a83,f3(a83),f5(a83))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363])).
% 42.98/42.72 cnf(4189,plain,
% 42.98/42.72 (E(f9(a83,x41891,f3(a83)),x41891)),
% 42.98/42.72 inference(rename_variables,[],[501])).
% 42.98/42.72 cnf(4191,plain,
% 42.98/42.72 (E(f30(f30(f12(a1),f9(a83,f26(a1,x41911,f13(a85,f3(a1),f5(a85))),f3(a83))),f13(a85,f3(a1),f5(a85))),x41911)),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974])).
% 42.98/42.72 cnf(4192,plain,
% 42.98/42.72 (~E(f13(a85,x41921,f5(a85)),x41921)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4193,plain,
% 42.98/42.72 (E(f9(a83,x41931,f3(a83)),x41931)),
% 42.98/42.72 inference(rename_variables,[],[501])).
% 42.98/42.72 cnf(4195,plain,
% 42.98/42.72 (~E(f30(f30(f12(a1),f5(a1)),f5(a1)),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,563,457,458,459,460,462,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863])).
% 42.98/42.72 cnf(4225,plain,
% 42.98/42.72 (~E(f13(a85,x42251,f5(a85)),x42251)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4227,plain,
% 42.98/42.72 (E(f13(a1,f30(f30(f12(a1),f25(a85,f3(a85))),f25(a85,f3(a85))),f30(f30(f12(a1),f25(a85,f3(a85))),f25(a85,f3(a85)))),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204])).
% 42.98/42.72 cnf(4241,plain,
% 42.98/42.72 (~P8(a83,f13(a83,f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f3(a83)),f3(a83)),f13(a83,f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f5(a83)),f9(a83,f3(a83),f8(a83,f3(a83),f5(a83)))))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912])).
% 42.98/42.72 cnf(4245,plain,
% 42.98/42.72 (P9(a1,f30(f30(f20(a1),a89),f13(a85,f3(a85),f5(a85))),f30(f30(f20(a1),a89),f3(a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702])).
% 42.98/42.72 cnf(4251,plain,
% 42.98/42.72 (P8(a1,f26(a1,x42511,f30(f30(f12(a1),f24(f5(a1))),f24(f5(a1)))),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702,1536,1534,1433])).
% 42.98/42.72 cnf(4261,plain,
% 42.98/42.72 (P8(a1,f30(f30(f12(a1),f5(a1)),f5(a1)),f5(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,613,614,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702,1536,1534,1433,1432,1431,1430,1568,1567])).
% 42.98/42.72 cnf(4263,plain,
% 42.98/42.72 (P11(a1,f13(a85,f3(a85),f13(f86(a1),f30(f30(f12(f86(a1)),f22(a1,f3(f86(a1)),x42631)),f22(a1,f3(f86(a1)),x42631)),x42632)),f22(a1,f3(f86(a1)),x42631),f22(a1,f3(f86(a1)),x42631),x42632)),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,2210,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,613,614,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702,1536,1534,1433,1432,1431,1430,1568,1567,1926])).
% 42.98/42.72 cnf(4270,plain,
% 42.98/42.72 (P8(a1,x42701,x42701)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4272,plain,
% 42.98/42.72 (~E(f13(a83,f5(a83),f5(a83)),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,2210,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,613,614,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702,1536,1534,1433,1432,1431,1430,1568,1567,1926,1749,1743,1216,1215])).
% 42.98/42.72 cnf(4274,plain,
% 42.98/42.72 (~P9(a1,a93,f30(f30(f12(a1),a73),a94))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,2210,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,613,614,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702,1536,1534,1433,1432,1431,1430,1568,1567,1926,1749,1743,1216,1215,1853])).
% 42.98/42.72 cnf(4280,plain,
% 42.98/42.72 (~E(f30(f30(f20(a1),x42801),f14(f3(a1))),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,305,306,309,310,312,315,317,319,320,322,323,324,325,326,330,332,333,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,2210,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,613,614,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702,1536,1534,1433,1432,1431,1430,1568,1567,1926,1749,1743,1216,1215,1853,1212,1210,897])).
% 42.98/42.72 cnf(4292,plain,
% 42.98/42.72 (P9(a1,f30(f30(f12(a1),f3(a1)),f3(a1)),f30(f30(f12(a1),a93),a93))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,4270,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,304,305,306,309,310,312,315,317,319,320,322,323,324,325,326,329,330,332,333,336,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,439,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,2210,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,613,614,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702,1536,1534,1433,1432,1431,1430,1568,1567,1926,1749,1743,1216,1215,1853,1212,1210,897,896,1790,1789,1788,1787,1786])).
% 42.98/42.72 cnf(4305,plain,
% 42.98/42.72 (~P9(a83,f3(a83),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,473,2089,2123,2125,2192,2195,2309,2404,2411,2417,2428,2469,2472,2479,2483,2495,2500,2676,2681,2687,2692,2700,2775,2778,3102,3135,3138,3151,3154,3199,2482,2496,3641,3650,4270,2478,2484,474,2079,2196,2289,2355,2361,2368,3178,3322,4076,475,1999,2005,2046,2492,2757,2760,3560,3589,3600,3685,625,2112,2118,2189,2240,2286,2364,2461,2751,2754,2766,3115,3118,3141,3144,254,255,256,258,261,265,266,267,270,273,274,275,276,280,282,283,284,286,287,288,289,291,293,297,301,302,303,304,305,306,309,310,312,315,317,319,320,322,323,324,325,326,328,329,330,332,333,335,336,337,338,339,340,342,343,346,347,348,350,353,356,357,358,359,362,363,364,366,367,368,369,370,373,377,378,381,385,389,393,394,395,396,398,401,402,404,407,408,409,410,413,414,417,419,421,422,423,424,425,426,427,428,432,433,436,438,439,440,443,444,445,449,452,453,619,497,2140,2147,2221,2255,2290,2323,2328,2338,2354,2358,2503,628,2154,2237,2341,2344,532,531,479,483,484,485,486,490,492,533,467,466,508,509,511,622,623,561,563,457,458,459,460,462,463,464,527,524,617,534,1994,2002,2011,2014,2317,2320,2331,535,536,2139,537,538,2337,638,1988,2031,2034,2040,2378,639,2020,2037,521,1991,2008,2303,2306,2455,2787,522,2491,495,515,637,2433,468,2043,2106,2109,2121,2168,2229,2350,2375,2443,2466,2374,469,2446,517,2073,2084,2092,2420,543,2051,2173,2177,2188,2211,2217,2241,2365,2371,2384,2670,2673,2684,2697,2763,3126,3159,3162,3359,3549,3607,3616,3619,3644,3663,3666,3704,3707,3723,3730,640,2025,2028,2115,2249,3172,3175,539,2098,2353,540,2267,498,2464,499,500,501,4189,4193,502,2210,630,2058,2129,2199,2202,2205,2218,2226,2244,2254,2264,2277,2314,2349,2393,2438,2456,2460,2465,2703,2728,2731,2746,2784,3107,3112,3121,3169,3569,3572,3575,3627,3636,3669,3673,3731,3738,3743,3748,3776,3853,3987,4192,4225,2459,3576,3626,589,2017,2165,2174,3647,3720,590,560,544,528,541,2214,636,2095,2103,2185,3440,3670,558,2076,2232,2334,2414,2423,2475,2499,2781,476,477,565,2182,641,605,550,518,2398,2401,578,613,614,2,834,816,815,810,828,833,992,933,1327,1326,1244,1243,1237,1236,1226,1225,1222,1145,1121,1120,1118,1116,1114,1064,985,918,1141,1140,1139,1138,934,819,725,1079,9,1593,1586,1585,1490,1489,1348,1332,1056,1055,1014,1013,996,928,1135,1128,904,903,1469,1468,1467,211,179,178,172,171,3,1024,1023,1020,1019,998,938,936,926,887,885,872,845,844,739,737,1330,1310,1307,1306,1305,1105,855,747,1384,1184,1168,1940,1939,1938,1516,1231,856,1325,1515,853,715,712,1599,1597,1172,1691,1944,1607,1606,1076,1075,1295,1294,1293,1054,1009,860,771,770,769,1958,1957,1956,1955,1950,1949,1948,1947,1906,1905,1893,1892,1966,1891,1890,1096,1095,1094,1093,1092,1091,1090,1035,951,945,895,1935,1308,1347,1346,1345,1344,1343,1910,1544,1543,1542,869,868,798,797,1971,979,978,1646,1644,1643,1640,1639,1638,1636,1635,1633,1632,1631,1441,1436,973,972,969,968,966,965,1629,1943,1924,1741,1739,1738,1854,1850,1852,1849,1716,1799,1798,1193,914,913,908,866,865,732,723,720,931,727,1187,1239,1238,1155,1153,1150,1147,1146,1065,986,906,735,734,708,707,706,698,697,696,695,694,693,692,691,690,689,688,687,686,685,684,683,682,681,680,679,678,677,676,675,674,673,672,671,670,669,668,667,666,665,664,663,662,661,660,659,658,657,656,655,654,653,652,651,650,649,648,647,646,645,644,643,1591,1587,1487,1486,1412,1165,1008,1007,1006,976,963,959,901,874,832,831,827,826,825,824,823,822,821,805,802,801,763,762,731,719,718,716,702,701,1203,1202,1163,1100,1099,1031,987,977,971,962,961,960,1078,1049,168,167,166,165,164,163,162,161,160,159,158,157,156,155,154,153,152,151,150,149,148,147,146,145,144,143,142,141,140,139,138,137,136,135,134,133,132,131,130,129,128,127,126,125,124,123,122,121,120,119,118,117,116,115,114,113,112,111,110,109,108,107,106,105,104,103,102,101,100,99,98,97,96,95,94,93,92,91,90,89,88,87,86,85,84,83,82,81,80,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,8,7,6,5,4,1932,1904,1899,1864,1594,1546,1497,1496,1341,1340,1339,1338,1337,1336,1335,1334,1333,1291,1290,1289,1258,1256,1252,1251,1235,1234,1177,1137,1136,1037,1036,1030,1000,995,991,990,940,939,921,920,916,880,878,877,875,809,808,807,786,785,784,783,768,757,756,754,753,752,751,749,748,746,745,744,743,742,741,740,714,713,710,704,703,700,1895,1802,1793,1588,1526,1502,1501,1471,1434,1415,1414,1413,1233,1228,1227,1207,1206,1205,1201,1179,1178,1125,1089,1088,850,848,724,1760,1759,1669,1102,942,1911,1765,1604,1509,1508,1484,1483,1385,1268,1267,1217,1127,1126,1074,1073,1072,1071,1058,1057,1004,989,988,984,983,905,876,830,829,818,817,795,794,793,779,778,777,776,775,774,773,767,766,1934,1933,1869,1834,1833,1770,1766,1719,1715,1714,1713,1688,1687,1686,1685,1684,1664,1663,1662,1619,1618,1617,1616,1513,1512,1493,1470,1464,1463,1461,1459,1417,1288,1287,1286,1284,1265,1253,1220,1160,1156,1048,953,796,1888,1917,1916,1844,1821,1796,1781,1780,1709,1708,1706,1704,1683,1682,1677,1613,1612,1573,1572,1530,1529,1528,1527,1507,1506,1504,1416,1301,1300,1211,1176,981,980,1942,1846,1845,1836,1797,1711,1710,1595,1583,900,1887,1945,1896,1761,1963,1965,253,252,249,248,247,246,245,244,243,242,241,240,239,238,237,236,235,234,233,232,231,230,229,228,227,226,225,224,223,222,221,220,219,218,217,216,215,214,213,212,210,209,208,207,206,205,204,203,202,201,200,199,198,197,196,195,194,193,192,191,190,189,188,187,186,182,180,177,176,175,174,173,170,169,1069,1068,1018,999,997,923,873,1936,1292,1250,1249,1455,1324,1323,1322,1320,1040,993,804,803,729,1454,1382,1319,1318,1317,1316,1315,1314,1313,1312,1311,1271,1270,1269,1209,1171,1170,1169,1110,1109,1085,1060,1059,1084,1041,761,1928,1815,1814,1778,1453,1452,1302,1218,1213,1197,1196,1112,1111,1062,1061,1941,1518,1517,1465,1029,1027,1026,857,760,759,1860,1859,1628,1627,1625,1624,1621,1479,1478,1477,1473,1472,1331,1219,1101,958,957,956,954,1946,1712,1435,1342,1309,1157,1514,929,847,772,709,705,1865,1531,930,836,1825,1603,1601,1358,1357,1356,1355,1274,1273,1174,1173,1087,1086,1045,1254,1894,1881,1605,1182,1181,1180,854,781,780,758,1590,1349,1192,1191,1190,1189,1188,1108,1002,1001,879,851,789,788,1769,1721,1671,1589,1737,1871,1870,1838,1837,1768,1767,1511,1510,1279,1277,1276,1275,1200,1103,1692,1701,1700,1699,1698,1697,1696,1695,1694,1329,1328,1962,1961,1960,1959,1954,1953,1952,1951,1903,1902,1970,1969,1052,943,894,1858,941,1907,1575,1304,1303,1281,1280,1046,1856,1665,1043,730,806,1792,1566,1350,867,790,1725,1723,1541,1539,1186,1264,1262,1862,1758,1908,1732,1565,1736,1735,1734,1733,1731,1730,1729,1728,1727,1726,1675,1674,1673,1672,1582,1581,1580,1579,1564,1562,1561,1560,1559,1558,1557,1555,1554,1552,1551,1550,1630,1764,1661,1660,1659,1658,1655,1654,1653,1652,1651,1641,1499,1498,1450,1439,1438,1437,1429,1426,1424,1423,1422,1409,1408,1407,1406,1405,1404,1403,1402,1401,1400,1399,1398,1395,1392,1391,1390,1388,1387,1386,1381,1380,1379,1377,1374,1373,1371,1370,1369,1368,1367,1366,1365,1363,975,974,863,861,1874,1753,1752,1751,1750,1690,1689,1801,1784,1808,1873,1771,1221,1204,1878,1877,1811,1810,1809,1351,1912,1693,1702,1536,1534,1433,1432,1431,1430,1568,1567,1926,1749,1743,1216,1215,1853,1212,1210,897,896,1790,1789,1788,1787,1786,1785,846,1884,1883,864,932])).
% 42.98/42.72 cnf(4344,plain,
% 42.98/42.72 (~E(f13(a1,x43441,f5(a1)),x43441)),
% 42.98/42.72 inference(rename_variables,[],[2223])).
% 42.98/42.72 cnf(4349,plain,
% 42.98/42.72 (P9(a85,x43491,f13(a85,f13(a85,x43492,x43491),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4359,plain,
% 42.98/42.72 (P8(a1,x43591,x43591)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4366,plain,
% 42.98/42.72 (~P9(a1,f25(a85,x43661),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[637])).
% 42.98/42.72 cnf(4369,plain,
% 42.98/42.72 (P9(a83,x43691,f13(a83,x43691,f5(a83)))),
% 42.98/42.72 inference(rename_variables,[],[1998])).
% 42.98/42.72 cnf(4371,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),f25(a85,f3(a85))),x43711),f30(f30(f12(a1),f3(a1)),x43711))),
% 42.98/42.72 inference(scs_inference,[],[429,562,487,473,497,628,589,288,394,637,4366,346,324,2223,3652,3542,3706,1998,3015,4116,2765,3352,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668])).
% 42.98/42.72 cnf(4372,plain,
% 42.98/42.72 (~P9(a1,f25(a85,x43721),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[637])).
% 42.98/42.72 cnf(4375,plain,
% 42.98/42.72 (~P9(a1,f25(a85,x43751),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[637])).
% 42.98/42.72 cnf(4379,plain,
% 42.98/42.72 (P8(a1,f30(f30(f12(a1),f26(a1,x43791,f13(a1,f24(a89),f24(a89)))),f13(a1,f24(a89),f24(a89))),x43791)),
% 42.98/42.72 inference(scs_inference,[],[429,562,487,473,4359,497,628,589,288,394,637,4366,4372,346,357,324,2223,3652,3840,3542,3706,1998,3015,4116,2765,3352,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657])).
% 42.98/42.72 cnf(4380,plain,
% 42.98/42.72 (P8(a1,x43801,x43801)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4387,plain,
% 42.98/42.72 (~P9(a1,x43871,x43871)),
% 42.98/42.72 inference(rename_variables,[],[1974])).
% 42.98/42.72 cnf(4390,plain,
% 42.98/42.72 (~P9(a1,x43901,x43901)),
% 42.98/42.72 inference(rename_variables,[],[1974])).
% 42.98/42.72 cnf(4393,plain,
% 42.98/42.72 (~P9(a1,x43931,x43931)),
% 42.98/42.72 inference(rename_variables,[],[1974])).
% 42.98/42.72 cnf(4396,plain,
% 42.98/42.72 (P8(a1,x43961,f25(a85,f14(x43961)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(4401,plain,
% 42.98/42.72 (P8(a85,x44011,x44011)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4402,plain,
% 42.98/42.72 (~E(x44021,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,x44021,f5(a85))),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.72 inference(rename_variables,[],[2239])).
% 42.98/42.72 cnf(4403,plain,
% 42.98/42.72 (P8(a85,f3(a85),x44031)),
% 42.98/42.72 inference(rename_variables,[],[497])).
% 42.98/42.72 cnf(4406,plain,
% 42.98/42.72 (P8(a85,f3(a85),x44061)),
% 42.98/42.72 inference(rename_variables,[],[497])).
% 42.98/42.72 cnf(4407,plain,
% 42.98/42.72 (P8(a85,x44071,x44071)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4409,plain,
% 42.98/42.72 (P8(a1,f3(a1),f26(a1,x44091,f25(a85,f3(a85))))),
% 42.98/42.72 inference(scs_inference,[],[429,562,487,473,4359,4380,474,4401,497,4403,628,517,589,288,394,637,4366,4372,4375,287,532,346,357,324,356,4160,2239,2223,3652,3840,4132,3542,1974,4387,4390,3706,1998,3015,4116,2765,3352,2179,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537])).
% 42.98/42.72 cnf(4410,plain,
% 42.98/42.72 (P8(a1,x44101,x44101)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4411,plain,
% 42.98/42.72 (~P9(a1,f25(a85,x44111),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[637])).
% 42.98/42.72 cnf(4413,plain,
% 42.98/42.72 (P8(a1,f26(a1,x44131,f3(a1)),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[429,562,487,473,4359,4380,4410,474,4401,497,4403,628,517,589,288,394,637,4366,4372,4375,287,532,346,357,324,356,4160,2239,2223,3652,3840,4132,3542,1974,4387,4390,4393,3706,1998,3015,4116,2765,3352,2179,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535])).
% 42.98/42.72 cnf(4414,plain,
% 42.98/42.72 (~P9(a1,x44141,x44141)),
% 42.98/42.72 inference(rename_variables,[],[1974])).
% 42.98/42.72 cnf(4415,plain,
% 42.98/42.72 (P8(a1,x44151,x44151)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4418,plain,
% 42.98/42.72 (E(f30(f30(f12(a85),x44181),f5(a85)),x44181)),
% 42.98/42.72 inference(rename_variables,[],[470])).
% 42.98/42.72 cnf(4419,plain,
% 42.98/42.72 (E(f13(a83,f3(a83),x44191),x44191)),
% 42.98/42.72 inference(rename_variables,[],[503])).
% 42.98/42.72 cnf(4432,plain,
% 42.98/42.72 (P8(a1,f8(a1,f27(a2,f13(a2,x44321,x44322)),f27(a2,x44321)),f27(a2,x44322))),
% 42.98/42.72 inference(rename_variables,[],[610])).
% 42.98/42.72 cnf(4435,plain,
% 42.98/42.72 (P8(a83,x44351,x44351)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(4447,plain,
% 42.98/42.72 (P9(a85,f8(a85,x44471,x44472),f13(a85,x44471,f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[560])).
% 42.98/42.72 cnf(4462,plain,
% 42.98/42.72 (P8(a85,x44621,f13(a85,f13(a85,x44621,x44622),x44623))),
% 42.98/42.72 inference(scs_inference,[],[429,562,503,470,609,610,487,489,473,4359,4380,4410,474,4401,475,625,363,497,4403,628,535,517,589,560,398,288,394,637,4366,4372,4375,395,421,287,511,532,346,357,509,324,356,3531,3526,2136,4160,3838,2239,2223,3652,3840,4132,3542,1974,4387,4390,4393,3171,3706,1998,3015,2525,2973,4116,2765,3352,2179,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120])).
% 42.98/42.72 cnf(4464,plain,
% 42.98/42.72 (~E(f13(a85,f5(a85),x44641),f3(a85))),
% 42.98/42.72 inference(scs_inference,[],[429,562,503,470,609,610,487,489,473,4359,4380,4410,474,4401,475,625,363,497,4403,628,535,517,589,560,398,288,394,637,4366,4372,4375,395,421,287,511,532,346,357,509,324,356,3531,3526,2136,4160,3838,2239,2223,2162,3652,3840,4132,3542,1974,4387,4390,4393,3171,3706,1998,3015,2525,2973,4116,2765,3352,2179,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725])).
% 42.98/42.72 cnf(4465,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x44651,x44652),f5(a85)),x44651)),
% 42.98/42.72 inference(rename_variables,[],[2162])).
% 42.98/42.72 cnf(4471,plain,
% 42.98/42.72 (E(f13(a2,f8(a2,x44711,x44712),x44712),x44711)),
% 42.98/42.72 inference(scs_inference,[],[405,429,562,503,470,609,610,487,489,473,4359,4380,4410,474,4401,475,625,363,497,4403,628,535,517,640,589,560,398,288,394,637,4366,4372,4375,395,421,287,511,532,346,357,509,324,356,3531,3526,2136,4160,3838,2239,2223,2162,3652,3840,4132,3542,1974,4387,4390,4393,3171,3706,1998,3015,2525,2973,4116,2765,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996])).
% 42.98/42.72 cnf(4474,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,f13(a85,x44741,f5(a85)),f13(a85,x44741,f5(a85))),x44742),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[3621])).
% 42.98/42.72 cnf(4477,plain,
% 42.98/42.72 (P8(a85,x44771,x44771)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4481,plain,
% 42.98/42.72 (~P9(a85,f30(f30(f12(a85),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85)))),
% 42.98/42.72 inference(scs_inference,[],[405,429,562,503,470,609,610,487,489,473,4359,4380,4410,474,4401,4407,475,625,363,497,4403,628,535,639,517,640,589,560,398,288,394,637,4366,4372,4375,395,421,425,287,511,532,346,357,509,324,356,3531,3526,2136,4160,3838,2239,3621,4025,3643,2223,2162,3652,3840,4132,3542,1974,4387,4390,4393,3171,3706,1998,3015,2525,2973,4116,2765,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292])).
% 42.98/42.72 cnf(4482,plain,
% 42.98/42.72 (~P9(a85,f13(a85,x44821,x44822),x44821)),
% 42.98/42.72 inference(rename_variables,[],[639])).
% 42.98/42.72 cnf(4485,plain,
% 42.98/42.72 (P8(a83,x44851,x44851)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(4487,plain,
% 42.98/42.72 (P9(a83,f10(a83,f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83)),f13(a83,f8(a83,f3(a83),f5(a83)),f8(a83,f3(a83),f5(a83)))),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[405,429,562,503,470,609,610,487,489,473,4359,4380,4410,474,4401,4407,475,4435,625,363,497,4403,628,535,639,517,640,589,560,398,288,394,637,4366,4372,4375,395,421,425,287,511,532,346,357,509,324,356,3531,3526,2136,4160,3544,3838,2239,3621,4025,3643,2223,2162,3652,3840,4132,3542,1974,4387,4390,4393,3171,3706,1998,3015,2525,2973,4116,2765,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320])).
% 42.98/42.72 cnf(4492,plain,
% 42.98/42.72 (P8(a83,x44921,x44921)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(4497,plain,
% 42.98/42.72 (~P9(a1,x44971,x44971)),
% 42.98/42.72 inference(rename_variables,[],[1974])).
% 42.98/42.72 cnf(4500,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x45001,x45002),f5(a85)),x45002)),
% 42.98/42.72 inference(rename_variables,[],[2065])).
% 42.98/42.72 cnf(4504,plain,
% 42.98/42.72 (P9(a1,x45041,f25(a85,f23(f13(a1,x45041,f5(a1)))))),
% 42.98/42.72 inference(rename_variables,[],[2231])).
% 42.98/42.72 cnf(4505,plain,
% 42.98/42.72 (P8(a1,x45051,x45051)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4508,plain,
% 42.98/42.72 (P9(a83,f8(a83,x45081,f5(a83)),x45081)),
% 42.98/42.72 inference(rename_variables,[],[2004])).
% 42.98/42.72 cnf(4516,plain,
% 42.98/42.72 (P8(a1,x45161,x45161)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4519,plain,
% 42.98/42.72 (P8(a83,x45191,x45191)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(4522,plain,
% 42.98/42.72 (P9(a85,x45221,f13(a85,f13(a85,x45222,x45221),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4526,plain,
% 42.98/42.72 (P9(a83,f13(a83,f3(a83),f3(a83)),f13(a83,f5(a83),f5(a83)))),
% 42.98/42.72 inference(scs_inference,[],[405,429,437,562,494,503,470,609,610,487,489,473,4359,4380,4410,4415,4505,474,4401,4407,475,4435,4485,4492,625,363,497,4403,628,535,639,517,640,589,4349,560,398,288,394,637,4366,4372,4375,508,395,421,590,425,287,511,532,346,357,509,324,362,356,3531,3526,2136,4160,3544,4172,3838,2239,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,3171,3706,1998,2004,3015,2525,2231,2973,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517])).
% 42.98/42.72 cnf(4537,plain,
% 42.98/42.72 (~E(f13(a85,x45371,f5(a85)),x45371)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4542,plain,
% 42.98/42.72 (P8(a1,x45421,x45421)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4543,plain,
% 42.98/42.72 (P9(a85,x45431,f13(a85,f13(a85,x45432,x45431),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4547,plain,
% 42.98/42.72 (~P8(a1,f27(a2,f13(a85,f3(a2),f5(a85))),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[1973,311,405,429,437,620,562,494,503,470,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,475,4435,4485,4492,625,266,310,363,497,4403,628,534,535,639,517,640,630,4537,589,4349,4522,560,515,398,288,394,637,4366,4372,4375,508,395,421,590,425,287,511,532,346,357,509,324,362,356,3531,3526,3574,2136,4160,3544,4172,3838,2239,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,3171,3706,1998,2004,3015,2525,2231,2973,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929])).
% 42.98/42.72 cnf(4558,plain,
% 42.98/42.72 (P9(a85,x45581,f13(a85,f13(a85,x45582,x45581),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4560,plain,
% 42.98/42.72 (~P8(a1,f8(a1,f30(f30(f12(a1),a93),f26(a1,a93,a94)),f30(f30(f12(a1),a93),a73)),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[1973,311,405,429,437,620,562,494,503,4419,465,470,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,475,4435,4485,4492,625,266,310,363,497,4403,628,534,535,639,517,640,630,4537,589,4349,4522,4543,560,636,515,398,288,394,419,637,4366,4372,4375,508,407,395,421,590,425,287,511,532,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,3171,3706,1998,2004,3015,2525,2231,2973,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274])).
% 42.98/42.72 cnf(4569,plain,
% 42.98/42.72 (P9(a85,x45691,f13(a85,f13(a85,x45692,x45691),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4570,plain,
% 42.98/42.72 (E(f30(f30(f21(x45701,x45702,x45703),x45704),f3(a85)),x45702)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(4572,plain,
% 42.98/42.72 (P8(a85,f30(f30(f12(a85),f13(a85,f13(a85,x45721,f3(a85)),f5(a85))),f30(f30(f21(x45722,f10(a85,x45723,f13(a85,f13(a85,x45721,f3(a85)),f5(a85))),x45724),x45725),f3(a85))),x45723)),
% 42.98/42.72 inference(scs_inference,[],[1973,311,405,429,437,530,620,562,494,503,4419,465,559,4570,470,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,475,4435,4485,4492,625,266,310,363,497,4403,628,534,535,639,517,640,630,4537,589,4349,4522,4543,4558,4569,560,636,515,398,288,394,419,637,4366,4372,4375,508,407,395,421,590,425,287,511,532,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,3171,3706,1998,2004,3015,2525,2231,2973,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254])).
% 42.98/42.72 cnf(4573,plain,
% 42.98/42.72 (E(f30(f30(f21(x45731,x45732,x45733),x45734),f3(a85)),x45732)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(4574,plain,
% 42.98/42.72 (P9(a85,x45741,f13(a85,f13(a85,x45742,x45741),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4579,plain,
% 42.98/42.72 (P8(a85,x45791,x45791)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4580,plain,
% 42.98/42.72 (P8(a85,f3(a85),x45801)),
% 42.98/42.72 inference(rename_variables,[],[497])).
% 42.98/42.72 cnf(4586,plain,
% 42.98/42.72 (E(f30(f30(f12(a2),x45861),f6(f3(a1),x45862)),f3(a2))),
% 42.98/42.72 inference(scs_inference,[],[1973,311,331,405,415,429,437,442,530,620,562,494,503,4419,465,559,4570,470,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,475,4435,4485,4492,625,266,310,363,497,4403,4406,628,534,535,639,517,640,630,4537,589,4349,4522,4543,4558,4569,560,636,515,398,288,394,419,637,4366,4372,4375,641,508,407,395,421,590,425,287,511,532,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,3171,3706,1998,2004,3015,2525,2231,2973,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780])).
% 42.98/42.72 cnf(4592,plain,
% 42.98/42.72 (~E(x45921,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,x45921,f5(a85))),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.72 inference(rename_variables,[],[2239])).
% 42.98/42.72 cnf(4599,plain,
% 42.98/42.72 (P8(a85,x45991,x45991)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4600,plain,
% 42.98/42.72 (P9(a85,x46001,f13(a85,f13(a85,x46002,x46001),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4603,plain,
% 42.98/42.72 (~P9(a85,f13(a85,x46031,x46032),x46032)),
% 42.98/42.72 inference(rename_variables,[],[638])).
% 42.98/42.72 cnf(4604,plain,
% 42.98/42.72 (P9(a85,x46041,f13(a85,f13(a85,x46042,x46041),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4606,plain,
% 42.98/42.72 (P9(a83,f5(a83),f30(f30(f12(a83),f13(a83,f5(a83),f5(a83))),f30(f30(f20(a83),f13(a83,f5(a83),f5(a83))),x46061)))),
% 42.98/42.72 inference(scs_inference,[],[1973,271,311,331,405,415,429,437,442,530,620,562,494,503,4419,465,505,559,4570,4573,470,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,4579,475,4435,4485,4492,625,266,310,363,497,4403,4406,628,534,535,638,639,517,640,630,4537,589,4349,4522,4543,4558,4569,4574,4600,560,636,515,398,288,394,419,637,4366,4372,4375,641,508,407,395,421,590,425,287,444,511,532,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,3171,3706,1998,4369,2004,3015,2525,2231,2973,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589])).
% 42.98/42.72 cnf(4608,plain,
% 42.98/42.72 (~P8(a83,f13(a83,f30(f30(f12(a83),f13(a83,f13(a83,f5(a83),x46081),x46081)),f13(a83,f13(a83,f5(a83),x46081),x46081)),f30(f30(f12(a83),x46082),x46082)),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[1973,271,311,331,405,415,429,437,442,530,620,562,494,503,4419,465,505,559,4570,4573,470,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,4579,475,4435,4485,4492,625,266,310,363,497,4403,4406,628,534,535,638,639,517,640,630,4537,589,4349,4522,4543,4558,4569,4574,4600,560,636,515,398,288,394,419,637,4366,4372,4375,641,508,407,395,421,590,425,287,444,511,532,347,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,3171,3706,1998,4369,2004,3015,2525,2231,2973,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871])).
% 42.98/42.72 cnf(4625,plain,
% 42.98/42.72 (P8(a85,x46251,x46251)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4630,plain,
% 42.98/42.72 (E(f13(a85,f30(f30(f12(a85),x46301),x46302),x46303),f13(a85,f30(f30(f12(a85),x46301),x46302),f30(f30(f12(a85),f13(a85,f30(f30(f12(a85),f8(a85,x46301,x46301)),x46302),x46303)),f5(a85))))),
% 42.98/42.72 inference(scs_inference,[],[1973,271,290,311,331,405,415,429,437,442,530,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,4579,4599,4625,475,4435,4485,4492,625,266,310,363,497,4403,4406,4580,628,534,535,638,639,517,640,630,4537,589,4349,4522,4543,4558,4569,4574,4600,560,636,515,398,288,394,419,637,4366,4372,4375,641,508,407,395,421,590,425,287,444,511,532,347,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,3171,3706,1998,4369,2004,3015,2525,2231,2973,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905])).
% 42.98/42.72 cnf(4631,plain,
% 42.98/42.72 (E(f30(f30(f12(a85),x46311),f5(a85)),x46311)),
% 42.98/42.72 inference(rename_variables,[],[470])).
% 42.98/42.72 cnf(4649,plain,
% 42.98/42.72 (~P9(a1,f13(a1,f30(f30(f12(a1),f8(a1,x46491,x46491)),x46492),x46493),x46493)),
% 42.98/42.72 inference(scs_inference,[],[1973,271,290,311,331,405,415,429,437,442,530,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,4579,4599,4625,475,4435,4485,4492,625,266,310,363,497,4403,4406,4580,628,534,535,638,639,517,640,630,4537,589,4349,4522,4543,4558,4569,4574,4600,560,636,515,398,288,394,419,637,4366,4372,4375,641,508,407,395,322,421,590,425,287,444,511,532,347,443,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,4497,3171,3706,1998,4369,2004,3015,2525,2231,2973,3786,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961])).
% 42.98/42.72 cnf(4651,plain,
% 42.98/42.72 (~P9(a1,x46511,f13(a1,f30(f30(f12(a1),f8(a1,x46512,x46512)),x46513),x46511))),
% 42.98/42.72 inference(scs_inference,[],[1973,271,290,311,331,405,415,429,437,442,530,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,4579,4599,4625,475,4435,4485,4492,625,266,310,363,497,4403,4406,4580,628,534,535,638,639,517,640,630,4537,589,4349,4522,4543,4558,4569,4574,4600,560,636,515,398,288,394,419,637,4366,4372,4375,641,508,407,395,322,421,590,425,287,444,511,532,347,443,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,1974,4387,4390,4393,4414,4497,3171,3706,1998,4369,2004,3015,2525,2231,2973,3786,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959])).
% 42.98/42.72 cnf(4660,plain,
% 42.98/42.72 (E(f13(a83,x46601,f13(a83,x46602,x46603)),f13(a83,x46602,f13(a83,x46601,x46603)))),
% 42.98/42.72 inference(rename_variables,[],[569])).
% 42.98/42.72 cnf(4666,plain,
% 42.98/42.72 (E(x46661,f13(a85,f30(f30(f12(a85),f8(a85,x46662,x46662)),x46663),x46661))),
% 42.98/42.72 inference(scs_inference,[],[1973,271,290,311,318,331,405,415,429,434,437,442,530,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,569,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,4579,4599,4625,475,4435,4485,4492,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,640,630,4537,589,4349,4522,4543,4558,4569,4574,4600,560,636,515,398,288,394,419,426,637,4366,4372,4375,641,508,407,395,322,421,590,425,287,444,511,532,347,443,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3693,3171,3706,2285,1998,4369,2004,3015,2525,2231,2973,3786,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894])).
% 42.98/42.72 cnf(4667,plain,
% 42.98/42.72 (~P9(a85,f13(a85,x46671,x46672),x46672)),
% 42.98/42.72 inference(rename_variables,[],[638])).
% 42.98/42.72 cnf(4670,plain,
% 42.98/42.72 (P8(a83,x46701,x46701)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(4679,plain,
% 42.98/42.72 (P8(a85,f3(a85),x46791)),
% 42.98/42.72 inference(rename_variables,[],[497])).
% 42.98/42.72 cnf(4680,plain,
% 42.98/42.72 (P8(a85,x46801,x46801)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4686,plain,
% 42.98/42.72 (P11(a2,f3(f86(a2)),x46861,f30(f30(f21(x46862,f3(f86(a2)),x46863),x46864),f3(a85)),f30(f30(f21(x46862,f3(f86(a2)),x46863),x46864),f3(a85)))),
% 42.98/42.72 inference(scs_inference,[],[1973,268,271,290,311,318,331,405,415,429,434,437,442,446,530,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,569,609,610,487,489,473,4359,4380,4410,4415,4505,4516,474,4401,4407,4477,4579,4599,4625,475,4435,4485,4492,4519,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,640,630,4537,589,4349,4522,4543,4558,4569,4574,4600,560,636,515,398,288,394,419,426,637,4366,4372,4375,641,508,366,407,395,322,421,590,425,287,444,511,532,347,443,346,357,509,324,362,356,3531,3526,3523,3574,2136,4160,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2535,3840,4132,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3693,3171,3706,2285,1998,4369,2004,3015,2525,2231,2973,3786,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910])).
% 42.98/42.72 cnf(4687,plain,
% 42.98/42.72 (E(f30(f30(f21(x46871,x46872,x46873),x46874),f3(a85)),x46872)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(4690,plain,
% 42.98/42.72 (~E(f13(a85,x46901,f5(a85)),x46901)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4695,plain,
% 42.98/42.72 (P8(a1,x46951,x46951)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4724,plain,
% 42.98/42.72 (~E(f13(a85,x47241,f5(a85)),x47241)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4729,plain,
% 42.98/42.72 (P8(a1,f25(a85,f10(a85,x47291,x47292)),f26(a1,f25(a85,x47291),f25(a85,x47292)))),
% 42.98/42.72 inference(rename_variables,[],[599])).
% 42.98/42.72 cnf(4734,plain,
% 42.98/42.72 (P8(a1,x47341,f25(a85,f14(x47341)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(4738,plain,
% 42.98/42.72 (P8(a1,x47381,f30(f30(f12(a1),f26(a1,f30(f30(f12(a1),f26(a1,x47381,f13(a1,f24(a89),f24(a89)))),f24(a89)),f24(a89))),f13(a1,f24(a89),f24(a89))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,475,4435,4485,4492,4519,4670,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,640,630,4537,4690,589,4349,4522,4543,4558,4569,4574,4600,560,636,565,515,398,486,288,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,287,444,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651])).
% 42.98/42.72 cnf(4739,plain,
% 42.98/42.72 (P8(a1,f26(a1,f30(f30(f12(a1),x47391),f24(a89)),f24(a89)),x47391)),
% 42.98/42.72 inference(rename_variables,[],[2410])).
% 42.98/42.72 cnf(4743,plain,
% 42.98/42.72 (P8(a1,f26(a1,f25(a85,f14(f30(f30(f12(a1),x47431),f13(a1,f24(a89),f24(a89))))),f13(a1,f24(a89),f24(a89))),x47431)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,475,4435,4485,4492,4519,4670,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,640,630,4537,4690,589,4349,4522,4543,4558,4569,4574,4600,560,636,565,515,398,486,288,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,287,444,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640])).
% 42.98/42.72 cnf(4744,plain,
% 42.98/42.72 (P8(a1,x47441,f25(a85,f14(x47441)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(4746,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),f13(a1,f30(f30(f12(a1),f8(a1,f8(a1,x47461,x47462),f8(a1,x47461,x47462))),x47463),f26(a1,x47464,f13(a1,f24(a89),f24(a89))))),f13(a1,f24(a89),f24(a89))),x47464)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,475,4435,4485,4492,4519,4670,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,640,630,4537,4690,589,4349,4522,4543,4558,4569,4574,4600,560,636,565,515,398,486,288,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,287,444,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639])).
% 42.98/42.72 cnf(4749,plain,
% 42.98/42.72 (P8(a1,x47491,f25(a85,f14(x47491)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(4751,plain,
% 42.98/42.72 (P8(a1,f30(f30(f12(a1),f24(f5(a1))),f24(f5(a1))),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,475,4435,4485,4492,4519,4670,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,640,630,4537,4690,589,4349,4522,4543,4558,4569,4574,4600,560,636,565,515,398,486,288,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,287,444,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437])).
% 42.98/42.72 cnf(4757,plain,
% 42.98/42.72 (P8(a1,x47571,f25(a85,f14(x47571)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(4763,plain,
% 42.98/42.72 (P8(a83,f30(f30(f12(a83),f3(a83)),f3(a83)),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,475,4435,4485,4492,4519,4670,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,4749,640,630,4537,4690,589,4349,4522,4543,4558,4569,4574,4600,560,636,565,515,398,486,288,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,287,444,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381])).
% 42.98/42.72 cnf(4764,plain,
% 42.98/42.72 (P8(a83,x47641,x47641)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(4767,plain,
% 42.98/42.72 (P8(a1,x47671,f25(a85,f14(x47671)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(4768,plain,
% 42.98/42.72 (P8(a1,x47681,x47681)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4771,plain,
% 42.98/42.72 (P8(a85,x47711,f13(a85,x47712,x47711))),
% 42.98/42.72 inference(rename_variables,[],[534])).
% 42.98/42.72 cnf(4772,plain,
% 42.98/42.72 (P8(a85,x47721,x47721)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4775,plain,
% 42.98/42.72 (P9(a1,x47751,f13(a1,f25(a85,f23(x47751)),f5(a1)))),
% 42.98/42.72 inference(rename_variables,[],[558])).
% 42.98/42.72 cnf(4782,plain,
% 42.98/42.72 (E(f30(f30(f12(a2),f30(f30(f21(x47821,f26(a2,x47822,f13(a85,f3(a2),f5(a85))),x47823),x47824),f3(a85))),f13(a85,f3(a2),f5(a85))),x47822)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,475,4435,4485,4492,4519,4670,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,4749,4757,640,630,4537,4690,4724,589,4349,4522,4543,4558,4569,4574,4600,560,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,323,287,444,273,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2239,4402,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,3929,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975])).
% 42.98/42.72 cnf(4783,plain,
% 42.98/42.72 (E(f30(f30(f21(x47831,x47832,x47833),x47834),f3(a85)),x47832)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(4784,plain,
% 42.98/42.72 (~E(f13(a85,x47841,f5(a85)),x47841)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4786,plain,
% 42.98/42.72 (~E(x47861,f30(f30(f12(a2),f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f26(a2,x47861,f13(a85,f3(a2),f5(a85))),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,475,4435,4485,4492,4519,4670,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,4749,4757,640,630,4537,4690,4724,4784,589,4349,4522,4543,4558,4569,4574,4600,560,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,323,287,444,273,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2239,4402,4592,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,3929,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969])).
% 42.98/42.72 cnf(4787,plain,
% 42.98/42.72 (~E(f13(a85,x47871,f5(a85)),x47871)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4788,plain,
% 42.98/42.72 (~E(x47881,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,x47881,f5(a85))),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.72 inference(rename_variables,[],[2239])).
% 42.98/42.72 cnf(4790,plain,
% 42.98/42.72 (~E(f30(f30(f12(a2),f13(a85,f26(a2,x47901,f13(a85,f3(a2),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))),x47901)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,475,4435,4485,4492,4519,4670,625,266,310,319,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,4749,4757,640,630,4537,4690,4724,4784,4787,589,4349,4522,4543,4558,4569,4574,4600,560,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,323,287,444,273,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,3929,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966])).
% 42.98/42.72 cnf(4791,plain,
% 42.98/42.72 (~E(f13(a85,x47911,f5(a85)),x47911)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4792,plain,
% 42.98/42.72 (~E(f13(a85,x47921,f13(a85,f3(a85),f5(a85))),x47921)),
% 42.98/42.72 inference(rename_variables,[],[2057])).
% 42.98/42.72 cnf(4800,plain,
% 42.98/42.72 (P8(a85,x48001,x48001)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4804,plain,
% 42.98/42.72 (P9(a85,x48041,f13(a85,f13(a85,x48042,x48041),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4807,plain,
% 42.98/42.72 (P9(a85,x48071,f13(a85,f13(a85,x48072,x48071),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4808,plain,
% 42.98/42.72 (P9(a85,x48081,f13(a85,f13(a85,x48082,x48081),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4810,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),f25(a85,f3(a85))),x48101),f30(f30(f12(a1),f25(a85,f3(a85))),x48102))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,360,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,4772,475,4435,4485,4492,4519,4670,625,266,310,319,332,336,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,4749,4757,640,630,4537,4690,4724,4784,4787,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,560,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,641,508,366,407,395,322,421,590,425,485,323,287,444,273,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,3929,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690])).
% 42.98/42.72 cnf(4811,plain,
% 42.98/42.72 (~P9(a1,f25(a85,x48111),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[637])).
% 42.98/42.72 cnf(4813,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),x48131),f25(a85,f3(a85))),f30(f30(f12(a1),x48132),f25(a85,f3(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,360,405,415,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,470,4418,568,569,609,610,599,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,474,4401,4407,4477,4579,4599,4625,4680,4772,475,4435,4485,4492,4519,4670,625,266,310,319,332,336,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,4749,4757,640,630,4537,4690,4724,4784,4787,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,560,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,641,508,366,407,395,322,421,590,425,485,323,287,444,273,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,3929,1998,4369,2004,3015,2525,2410,2231,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689])).
% 42.98/42.72 cnf(4814,plain,
% 42.98/42.72 (~P9(a1,f25(a85,x48141),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[637])).
% 42.98/42.72 cnf(4827,plain,
% 42.98/42.72 (~E(f13(a85,x48271,f5(a85)),x48271)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4832,plain,
% 42.98/42.72 (P9(a1,f26(a1,f13(a1,f25(a85,f23(f30(f30(f12(a1),x48321),f24(a89)))),f5(a1)),f24(a89)),x48321)),
% 42.98/42.72 inference(rename_variables,[],[2413])).
% 42.98/42.72 cnf(4833,plain,
% 42.98/42.72 (~P9(a1,f25(a85,x48331),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[637])).
% 42.98/42.72 cnf(4836,plain,
% 42.98/42.72 (P8(a1,x48361,x48361)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4837,plain,
% 42.98/42.72 (P8(a1,x48371,f25(a85,f14(x48371)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(4840,plain,
% 42.98/42.72 (~E(f13(a85,x48401,f5(a85)),x48401)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4841,plain,
% 42.98/42.72 (~P9(a85,x48411,x48411)),
% 42.98/42.72 inference(rename_variables,[],[625])).
% 42.98/42.72 cnf(4843,plain,
% 42.98/42.72 (P11(a2,f30(f30(f21(x48431,f13(f86(a2),f30(f30(f12(f86(a2)),f8(a85,f3(f86(a2)),f3(a85))),f8(a85,f3(f86(a2)),f3(a85))),x48432),x48433),x48434),f3(a85)),f8(a85,f3(f86(a2)),f3(a85)),f8(a85,f3(f86(a2)),f3(a85)),x48432)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,474,4401,4407,4477,4579,4599,4625,4680,4772,475,4435,4485,4492,4519,4670,625,266,310,319,332,336,363,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,498,630,4537,4690,4724,4784,4787,4791,4827,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,322,421,590,425,485,323,287,444,273,511,532,347,286,443,346,357,509,324,362,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,3621,4025,3643,2223,2065,2162,4465,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,3929,1998,4369,2004,3015,2525,2410,2231,2413,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926])).
% 42.98/42.72 cnf(4844,plain,
% 42.98/42.72 (E(f8(a85,x48441,f3(a85)),x48441)),
% 42.98/42.72 inference(rename_variables,[],[498])).
% 42.98/42.72 cnf(4845,plain,
% 42.98/42.72 (E(f30(f30(f21(x48451,x48452,x48453),x48454),f3(a85)),x48452)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(4848,plain,
% 42.98/42.72 (~E(f13(a85,x48481,f5(a85)),x48481)),
% 42.98/42.72 inference(rename_variables,[],[630])).
% 42.98/42.72 cnf(4849,plain,
% 42.98/42.72 (~E(f26(a1,f13(a85,f30(f30(f12(a1),x48491),f5(a1)),f13(a85,f3(a85),f5(a85))),f5(a1)),x48491)),
% 42.98/42.72 inference(rename_variables,[],[2440])).
% 42.98/42.72 cnf(4851,plain,
% 42.98/42.72 (~E(f30(f30(f20(a83),x48511),f8(a85,x48512,x48512)),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,474,4401,4407,4477,4579,4599,4625,4680,4772,475,4435,4485,4492,4519,4670,625,266,304,310,319,329,332,336,363,439,497,4403,4406,4580,628,534,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,498,630,4537,4690,4724,4784,4787,4791,4827,4840,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,322,421,590,425,485,323,287,444,273,511,532,347,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,3621,4025,3643,2223,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3171,3706,2285,3929,1998,4369,2004,3015,2525,2410,2231,2413,2973,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897])).
% 42.98/42.72 cnf(4854,plain,
% 42.98/42.72 (P8(a83,x48541,x48541)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(4855,plain,
% 42.98/42.72 (~E(x48551,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,x48551,f5(a85))),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.72 inference(rename_variables,[],[2239])).
% 42.98/42.72 cnf(4860,plain,
% 42.98/42.72 (P8(a85,x48601,f13(a85,x48602,x48601))),
% 42.98/42.72 inference(rename_variables,[],[534])).
% 42.98/42.72 cnf(4861,plain,
% 42.98/42.72 (P8(a85,x48611,x48611)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(4864,plain,
% 42.98/42.72 (P8(a1,x48641,x48641)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4873,plain,
% 42.98/42.72 (~E(f13(a1,x48731,f5(a1)),x48731)),
% 42.98/42.72 inference(rename_variables,[],[2223])).
% 42.98/42.72 cnf(4876,plain,
% 42.98/42.72 (~P9(a85,x48761,x48761)),
% 42.98/42.72 inference(rename_variables,[],[625])).
% 42.98/42.72 cnf(4880,plain,
% 42.98/42.72 (P8(a83,f8(a83,f13(a83,x48801,f5(a83)),f5(a83)),x48801)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,421,590,425,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,2136,4160,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,4788,3621,4025,3643,2223,4344,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239])).
% 42.98/42.72 cnf(4881,plain,
% 42.98/42.72 (P9(a83,f8(a83,x48811,f5(a83)),x48811)),
% 42.98/42.72 inference(rename_variables,[],[2004])).
% 42.98/42.72 cnf(4888,plain,
% 42.98/42.72 (E(f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f63(f13(a85,f3(a85),f5(a85)),x48881)),x48881)),
% 42.98/42.72 inference(rename_variables,[],[3423])).
% 42.98/42.72 cnf(4890,plain,
% 42.98/42.72 (~P8(a1,f25(a85,f13(a85,f23(x48901),f5(a85))),x48901)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,421,590,425,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,4788,3621,4025,3643,2223,4344,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013])).
% 42.98/42.72 cnf(4891,plain,
% 42.98/42.72 (~P8(a85,f13(a85,x48911,f5(a85)),x48911)),
% 42.98/42.72 inference(rename_variables,[],[640])).
% 42.98/42.72 cnf(4899,plain,
% 42.98/42.72 (~P8(a1,f26(a1,a93,a94),a90)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,421,590,425,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,4788,3621,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,3980,2619,3099,3786,4116,4120,2765,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023])).
% 42.98/42.72 cnf(4903,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,f13(a85,x49031,f5(a85)),f13(a85,x49031,f5(a85))),x49032),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[3621])).
% 42.98/42.72 cnf(4907,plain,
% 42.98/42.72 (P8(a1,f3(a1),f26(a1,f30(f30(f12(a1),f3(a1)),f3(a1)),x49071))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,421,590,425,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,3980,2619,3099,3786,4116,4120,2765,3017,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314])).
% 42.98/42.72 cnf(4908,plain,
% 42.98/42.72 (P8(a1,f3(a1),f30(f30(f12(a1),x49081),x49081))),
% 42.98/42.72 inference(rename_variables,[],[3017])).
% 42.98/42.72 cnf(4910,plain,
% 42.98/42.72 (~E(f13(a85,f3(a85),f5(a85)),f13(a85,f13(a85,f3(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f3(a85),f13(a85,f3(a85),f5(a85)))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,421,590,425,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,3980,2619,3099,3786,4116,4120,2765,3017,3580,3352,4251,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041])).
% 42.98/42.72 cnf(4911,plain,
% 42.98/42.72 (~E(f13(a85,x49111,f13(a85,f3(a85),f5(a85))),x49111)),
% 42.98/42.72 inference(rename_variables,[],[2057])).
% 42.98/42.72 cnf(4917,plain,
% 42.98/42.72 (~P8(a1,f30(f30(f12(a1),f5(a1)),f5(a1)),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,421,590,425,393,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,3980,2619,3099,3786,4116,4120,2765,3017,3580,3352,4251,3873,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192])).
% 42.98/42.72 cnf(4921,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),f13(a1,f30(f30(f12(a1),f8(a1,f8(a1,x49211,x49212),f8(a1,x49211,x49212))),x49213),f26(a1,a89,f13(a1,f24(a89),f24(a89))))),f13(a1,f24(a89),f24(a89))),f27(a2,f8(a2,a96,a95)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,590,425,393,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,3980,2619,3099,3786,4116,4120,2765,3017,3580,3352,4251,3873,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091])).
% 42.98/42.72 cnf(4924,plain,
% 42.98/42.72 (~P9(a85,x49241,f13(a85,f30(f30(f12(a85),f8(a85,x49242,x49242)),x49243),x49241))),
% 42.98/42.72 inference(rename_variables,[],[2285])).
% 42.98/42.72 cnf(4925,plain,
% 42.98/42.72 (P8(a85,f3(a85),x49251)),
% 42.98/42.72 inference(rename_variables,[],[497])).
% 42.98/42.72 cnf(4928,plain,
% 42.98/42.72 (P9(a1,x49281,f13(a1,f25(a85,f23(x49281)),f5(a1)))),
% 42.98/42.72 inference(rename_variables,[],[558])).
% 42.98/42.72 cnf(4929,plain,
% 42.98/42.72 (P9(a85,x49291,f13(a85,f13(a85,x49292,x49291),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(4932,plain,
% 42.98/42.72 (P8(a1,x49321,f25(a85,f14(x49321)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(4935,plain,
% 42.98/42.72 (~E(f13(a85,x49351,f13(a85,f3(a85),f5(a85))),x49351)),
% 42.98/42.72 inference(rename_variables,[],[2057])).
% 42.98/42.72 cnf(4939,plain,
% 42.98/42.72 (~P9(a1,f25(a85,f13(a85,x49391,f5(a85))),f30(f30(f12(a1),f3(a1)),f25(a85,f13(a85,x49391,f5(a85)))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,3980,2619,3099,3786,4116,4120,2765,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641])).
% 42.98/42.72 cnf(4942,plain,
% 42.98/42.72 (~P8(a1,f30(f30(f12(a1),f25(a85,f13(a85,f23(f26(a1,x49421,a32)),f5(a85)))),a32),x49421)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,3980,2619,3099,3786,4116,4120,2765,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636])).
% 42.98/42.72 cnf(4947,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),x49471),x49471),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[3005])).
% 42.98/42.72 cnf(4949,plain,
% 42.98/42.72 (~E(f30(f30(f12(a1),f13(a85,f26(a1,x49491,f5(a1)),f13(a85,f3(a85),f5(a85)))),f5(a1)),x49491)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,3980,2619,3099,3786,4116,4120,2765,3005,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965])).
% 42.98/42.72 cnf(4950,plain,
% 42.98/42.72 (~E(f13(a85,x49501,f13(a85,f3(a85),f5(a85))),x49501)),
% 42.98/42.72 inference(rename_variables,[],[2057])).
% 42.98/42.72 cnf(4954,plain,
% 42.98/42.72 (~P9(a85,f13(a85,f30(f30(f12(a85),x49541),x49542),x49543),f13(a85,f30(f30(f12(a85),f8(a85,x49541,x49541)),x49542),x49543))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153])).
% 42.98/42.72 cnf(4956,plain,
% 42.98/42.72 (~P8(a83,f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83)),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3551,3706,2285,3929,2367,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147])).
% 42.98/42.72 cnf(4960,plain,
% 42.98/42.72 (~P8(a85,f13(a85,f13(a85,f8(a85,x49601,x49602),x49602),f5(a85)),x49601)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3551,3706,2285,3929,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337])).
% 42.98/42.72 cnf(4963,plain,
% 42.98/42.72 (~P9(a85,f8(a85,f13(a85,x49631,x49632),x49632),x49631)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333])).
% 42.98/42.72 cnf(4966,plain,
% 42.98/42.72 (P9(a85,f13(a85,x49661,x49662),f13(a85,x49661,f13(a85,f13(a85,x49663,x49662),f5(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332])).
% 42.98/42.72 cnf(4972,plain,
% 42.98/42.72 (~P8(a85,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f3(a85),f5(a85))),f13(a85,f3(a85),f5(a85))),f3(a85))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920])).
% 42.98/42.72 cnf(4976,plain,
% 42.98/42.72 (~P8(a1,f26(a1,a93,a94),a89)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019])).
% 42.98/42.72 cnf(4985,plain,
% 42.98/42.72 (P8(a1,f3(a1),f30(f30(f12(a1),x49851),x49851))),
% 42.98/42.72 inference(rename_variables,[],[3017])).
% 42.98/42.72 cnf(4987,plain,
% 42.98/42.72 (~P8(a85,f13(a85,f3(a85),f5(a85)),f23(f3(a1)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168])).
% 42.98/42.72 cnf(4988,plain,
% 42.98/42.72 (P8(a1,x49881,x49881)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(4998,plain,
% 42.98/42.72 (P8(a85,x49981,x49981)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(5002,plain,
% 42.98/42.72 (P9(a83,f3(a83),f13(a83,f30(f30(f12(a83),x50021),x50021),f30(f30(f12(a83),f13(a85,f3(a83),f5(a85))),f13(a85,f3(a83),f5(a85)))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767])).
% 42.98/42.72 cnf(5004,plain,
% 42.98/42.72 (P9(a85,f13(a85,f30(f30(f12(a85),x50041),x50042),x50043),f13(a85,f30(f30(f12(a85),x50041),x50042),f13(a85,f13(a85,x50044,f13(a85,f30(f30(f12(a85),f8(a85,x50041,x50041)),x50042),x50043)),f5(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957])).
% 42.98/42.72 cnf(5005,plain,
% 42.98/42.72 (P9(a85,x50051,f13(a85,f13(a85,x50052,x50051),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(5009,plain,
% 42.98/42.72 (~P8(a1,f30(f30(f12(a1),f13(a1,f24(a89),f24(a89))),a73),f30(f30(f12(a1),f13(a1,f24(a89),f24(a89))),f26(a1,a93,a94)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727])).
% 42.98/42.72 cnf(5012,plain,
% 42.98/42.72 (P9(a1,x50121,f13(a1,f25(a85,f23(x50121)),f5(a1)))),
% 42.98/42.72 inference(rename_variables,[],[558])).
% 42.98/42.72 cnf(5014,plain,
% 42.98/42.72 (~P8(a1,x50141,f30(f30(f12(a1),f30(f30(f12(a1),f25(a85,f13(a85,f23(f26(a1,f26(a1,x50141,f13(a1,f24(a89),f24(a89))),a32)),f5(a85)))),a32)),f13(a1,f24(a89),f24(a89))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,4928,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632])).
% 42.98/42.72 cnf(5016,plain,
% 42.98/42.72 (P9(a1,f26(a1,f13(a1,f24(a89),f24(a89)),a52),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,4928,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,407,395,533,322,432,421,422,590,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,3229,2057,4792,4911,4935,2239,4402,4592,4788,3621,4474,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403])).
% 42.98/42.72 cnf(5021,plain,
% 42.98/42.72 (E(f26(x50211,f15(a2,a28),x50212),f26(x50211,f15(a2,a88),x50212))),
% 42.98/42.72 inference(rename_variables,[],[2938])).
% 42.98/42.72 cnf(5024,plain,
% 42.98/42.72 (~E(x50241,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,x50241,f5(a85))),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.72 inference(rename_variables,[],[2239])).
% 42.98/42.72 cnf(5027,plain,
% 42.98/42.72 (P8(a85,x50271,f13(a85,x50272,x50271))),
% 42.98/42.72 inference(rename_variables,[],[534])).
% 42.98/42.72 cnf(5028,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x50281,f5(a85)),x50282),x50281)),
% 42.98/42.72 inference(rename_variables,[],[2160])).
% 42.98/42.72 cnf(5034,plain,
% 42.98/42.72 (~P9(a85,f13(a85,x50341,x50342),f13(a85,x50341,f3(a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,4928,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585])).
% 42.98/42.72 cnf(5040,plain,
% 42.98/42.72 (~P8(a83,f30(f30(f20(a83),f13(a83,f5(a83),f5(a83))),f13(a85,x50401,f5(a85))),f30(f30(f20(a83),f13(a83,f5(a83),f5(a83))),x50401))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,4928,565,515,398,486,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725])).
% 42.98/42.72 cnf(5041,plain,
% 42.98/42.72 (P9(a83,x50411,f13(a83,x50411,f5(a83)))),
% 42.98/42.72 inference(rename_variables,[],[1998])).
% 42.98/42.72 cnf(5044,plain,
% 42.98/42.72 (P8(a1,x50441,x50441)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5050,plain,
% 42.98/42.72 (~P9(a85,f13(a85,f3(a85),f5(a85)),f30(f30(f12(a85),f3(a85)),x50501))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,560,4447,636,558,4775,4928,565,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913])).
% 42.98/42.72 cnf(5059,plain,
% 42.98/42.72 (P9(a85,x50591,f13(a85,f13(a85,x50592,x50591),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(5061,plain,
% 42.98/42.72 (~E(f13(a85,x50611,x50612),f13(a85,x50612,f13(a85,f13(a85,x50613,x50611),f5(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,560,4447,636,558,4775,4928,565,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,641,508,366,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231])).
% 42.98/42.72 cnf(5082,plain,
% 42.98/42.72 (P8(a1,x50821,x50821)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5088,plain,
% 42.98/42.72 (~P8(a1,f26(a1,a93,a94),f27(a2,f8(a2,a96,a95)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068])).
% 42.98/42.72 cnf(5091,plain,
% 42.98/42.72 (P8(a83,x50911,x50911)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(5099,plain,
% 42.98/42.72 (E(f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f63(f13(a85,f3(a85),f5(a85)),x50991)),x50991)),
% 42.98/42.72 inference(rename_variables,[],[3423])).
% 42.98/42.72 cnf(5101,plain,
% 42.98/42.72 (~E(f30(f30(f12(a85),f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f5(a85),f5(a85)))),x51011),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079])).
% 42.98/42.72 cnf(5103,plain,
% 42.98/42.72 (~E(f13(a85,f30(f30(f12(a1),f26(a1,x51031,f5(a1))),f5(a1)),f13(a85,f3(a85),f5(a85))),x51031)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,4849,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19])).
% 42.98/42.72 cnf(5107,plain,
% 42.98/42.72 (E(f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f63(f13(a85,f3(a85),f5(a85)),x51071)),x51071)),
% 42.98/42.72 inference(rename_variables,[],[3423])).
% 42.98/42.72 cnf(5113,plain,
% 42.98/42.72 (P9(a85,x51131,f8(a85,f13(a85,f13(a85,x51132,f13(a85,x51131,x51133)),f5(a85)),x51133))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,4849,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467])).
% 42.98/42.72 cnf(5114,plain,
% 42.98/42.72 (P9(a85,x51141,f13(a85,f13(a85,x51142,x51141),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(5116,plain,
% 42.98/42.72 (~E(f9(a85,f5(a85),f13(a85,f5(a85),f5(a85))),f3(a85))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2223,4344,2696,2065,2162,4465,2440,4849,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980])).
% 42.98/42.72 cnf(5119,plain,
% 42.98/42.72 (P10(a85,f13(a85,f3(a85),f30(f12(a85),f3(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2696,2065,2162,4465,2440,4849,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3834,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251])).
% 42.98/42.72 cnf(5120,plain,
% 42.98/42.72 (~P30(f30(f30(f21(x51201,a85,x51202),x51203),f3(a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2696,2065,2162,4465,2440,4849,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3834,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241])).
% 42.98/42.72 cnf(5124,plain,
% 42.98/42.72 (P11(a1,f8(a85,f13(f86(a1),f30(f30(f12(f86(a1)),x51241),f13(a85,f3(f86(a1)),f5(a85))),f14(f25(a85,f3(f86(a1))))),f3(a85)),f13(a85,f3(f86(a1)),f5(a85)),x51241,f14(f25(a85,f3(f86(a1)))))),
% 42.98/42.72 inference(rename_variables,[],[2463])).
% 42.98/42.72 cnf(5128,plain,
% 42.98/42.72 (E(f30(f30(f21(x51281,x51282,x51283),x51284),f3(a85)),x51282)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(5130,plain,
% 42.98/42.72 (E(x51301,f13(a85,x51301,f3(a85)))),
% 42.98/42.72 inference(rename_variables,[],[2266])).
% 42.98/42.72 cnf(5138,plain,
% 42.98/42.72 (P8(a85,x51381,f13(a85,x51382,x51381))),
% 42.98/42.72 inference(rename_variables,[],[534])).
% 42.98/42.72 cnf(5139,plain,
% 42.98/42.72 (~E(f13(a85,x51391,f13(a85,f3(a85),f5(a85))),x51391)),
% 42.98/42.72 inference(rename_variables,[],[2057])).
% 42.98/42.72 cnf(5141,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,f13(a85,x51411,x51412),f5(a85)),f5(a85)),f13(a85,x51412,f5(a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,5027,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2266,2696,3510,2065,2162,4465,2440,4849,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3834,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310])).
% 42.98/42.72 cnf(5142,plain,
% 42.98/42.72 (~P9(a85,x51421,x51421)),
% 42.98/42.72 inference(rename_variables,[],[625])).
% 42.98/42.72 cnf(5147,plain,
% 42.98/42.72 (P8(a83,x51471,x51471)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(5152,plain,
% 42.98/42.72 (~E(f13(a85,x51521,f13(a85,f3(a85),f5(a85))),x51521)),
% 42.98/42.72 inference(rename_variables,[],[2057])).
% 42.98/42.72 cnf(5154,plain,
% 42.98/42.72 (~P8(a83,f3(a83),f10(a83,f5(a83),f30(f30(f12(a83),f5(a83)),f8(a83,f3(a83),f5(a83)))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,5091,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,5027,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2266,2696,3510,2065,2162,4465,2440,4849,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454])).
% 42.98/42.72 cnf(5158,plain,
% 42.98/42.72 (~P8(a83,f3(a83),f8(a83,f3(a83),f5(a83)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,5091,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,5027,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2266,2696,3510,2065,2162,4465,2440,4849,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318])).
% 42.98/42.72 cnf(5172,plain,
% 42.98/42.72 (P9(a85,x51721,f13(a85,f13(a85,x51722,x51721),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(5174,plain,
% 42.98/42.72 (E(f8(f86(a1),f15(a2,a88),f15(a2,a28)),f3(f86(a1)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,5091,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,5027,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760])).
% 42.98/42.72 cnf(5176,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),f30(f30(f12(a1),f27(a2,f8(a2,a96,a95))),f27(a2,f30(f17(a2,a91),f8(a2,a96,a95))))),a32),f30(f30(f12(a1),a93),a32))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,5091,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,5027,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621])).
% 42.98/42.72 cnf(5178,plain,
% 42.98/42.72 (P9(a83,f30(f30(f12(a83),f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83))),f3(a83)),f30(f30(f12(a83),f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83))),f13(a83,f13(a83,f5(a83),f5(a83)),f5(a83))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,5091,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,5027,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479])).
% 42.98/42.72 cnf(5180,plain,
% 42.98/42.72 (E(f13(a85,f57(f13(a85,x51801,f13(a85,x51802,f5(a85))),f13(a85,x51802,f5(a85))),f5(a85)),f13(a85,x51802,f5(a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,5091,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,628,534,4771,4860,5027,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331])).
% 42.98/42.72 cnf(5181,plain,
% 42.98/42.72 (P9(a85,x51811,f13(a85,f13(a85,x51812,x51811),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(5187,plain,
% 42.98/42.72 (~E(f13(a1,x51871,f5(a1)),x51871)),
% 42.98/42.72 inference(rename_variables,[],[2223])).
% 42.98/42.72 cnf(5201,plain,
% 42.98/42.72 (E(f8(a85,f30(f30(f21(x52011,f13(a85,x52012,f3(a85)),x52013),x52014),f3(a85)),f3(a85)),x52012)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,505,559,4570,4573,4687,4783,4845,5128,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,625,4841,4876,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,4925,628,534,4771,4860,5027,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,2239,4402,4592,4788,4855,3621,4474,2160,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076])).
% 42.98/42.72 cnf(5202,plain,
% 42.98/42.72 (E(f30(f30(f21(x52021,x52022,x52023),x52024),f3(a85)),x52022)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(5203,plain,
% 42.98/42.72 (P8(a85,f3(a85),x52031)),
% 42.98/42.72 inference(rename_variables,[],[497])).
% 42.98/42.72 cnf(5206,plain,
% 42.98/42.72 (P8(a85,x52061,x52061)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(5225,plain,
% 42.98/42.72 (P8(a85,x52251,f13(a85,x52252,x52251))),
% 42.98/42.72 inference(rename_variables,[],[534])).
% 42.98/42.72 cnf(5231,plain,
% 42.98/42.72 (~P9(a85,x52311,x52311)),
% 42.98/42.72 inference(rename_variables,[],[625])).
% 42.98/42.72 cnf(5234,plain,
% 42.98/42.72 (~P9(a85,x52341,x52341)),
% 42.98/42.72 inference(rename_variables,[],[625])).
% 42.98/42.72 cnf(5236,plain,
% 42.98/42.72 (~E(f13(a85,f30(f30(f12(a85),x52361),x52362),f5(a85)),f13(a85,f30(f30(f12(a85),x52361),x52362),f3(a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,625,4841,4876,5142,5231,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,2239,4402,4592,4788,4855,3621,4474,2039,2160,5028,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893])).
% 42.98/42.72 cnf(5237,plain,
% 42.98/42.72 (~E(f13(a85,x52371,f5(a85)),f3(a85))),
% 42.98/42.72 inference(rename_variables,[],[636])).
% 42.98/42.72 cnf(5239,plain,
% 42.98/42.72 (~E(f13(a85,f30(f30(f12(a85),x52391),x52392),f13(a85,f3(a85),f5(a85))),f13(a85,f30(f30(f12(a85),x52391),x52392),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,625,4841,4876,5142,5231,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,3621,4474,2039,2160,5028,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892])).
% 42.98/42.72 cnf(5248,plain,
% 42.98/42.72 (~P8(a1,f13(a1,f30(f30(f12(a1),x52481),x52482),f26(a1,a93,a94)),f13(a1,f30(f30(f12(a1),x52483),x52482),f13(a1,f30(f30(f12(a1),f8(a1,x52481,x52483)),x52482),a73)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,470,4418,568,569,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,625,4841,4876,5142,5231,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,3621,4474,2039,2160,5028,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954])).
% 42.98/42.72 cnf(5263,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x52631,f5(a85)),x52632),x52631)),
% 42.98/42.72 inference(rename_variables,[],[2160])).
% 42.98/42.72 cnf(5264,plain,
% 42.98/42.72 (P8(a1,x52641,x52641)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5267,plain,
% 42.98/42.72 (E(f30(f30(f21(x52671,x52672,x52673),x52674),f3(a85)),x52672)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(5268,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x52681,f5(a85)),x52682),x52681)),
% 42.98/42.72 inference(rename_variables,[],[2160])).
% 42.98/42.72 cnf(5270,plain,
% 42.98/42.72 (~P9(a83,f30(f30(f20(a83),f13(a83,f5(a83),f5(a83))),x52701),f30(f30(f20(a83),f13(a83,f5(a83),f5(a83))),x52701))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,3621,4474,2039,2160,5028,5263,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723])).
% 42.98/42.72 cnf(5271,plain,
% 42.98/42.72 (P9(a83,x52711,f13(a83,x52711,f5(a83)))),
% 42.98/42.72 inference(rename_variables,[],[1998])).
% 42.98/42.72 cnf(5274,plain,
% 42.98/42.72 (P8(a83,x52741,x52741)),
% 42.98/42.72 inference(rename_variables,[],[475])).
% 42.98/42.72 cnf(5279,plain,
% 42.98/42.72 (~E(x52791,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,x52791,f5(a85))),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.72 inference(rename_variables,[],[2239])).
% 42.98/42.72 cnf(5287,plain,
% 42.98/42.72 (P9(a1,f26(a1,f26(a1,a93,a94),f13(a1,f24(a89),f24(a89))),f26(a1,a90,f13(a1,f24(a89),f24(a89))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,3621,4474,2039,2160,5028,5263,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579])).
% 42.98/42.72 cnf(5294,plain,
% 42.98/42.72 (E(f30(f30(f21(x52941,x52942,x52943),x52944),f3(a85)),x52942)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(5301,plain,
% 42.98/42.72 (P8(a1,x53011,f26(a1,f30(f30(f12(a1),x53011),f24(a89)),f24(a89)))),
% 42.98/42.72 inference(rename_variables,[],[2427])).
% 42.98/42.72 cnf(5305,plain,
% 42.98/42.72 (~P8(a1,f25(a85,f13(a85,f3(a85),f5(a85))),f30(f30(f12(a1),f3(a1)),f25(a85,f13(a85,f3(a85),f5(a85)))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,3621,4474,2039,2160,5028,5263,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4130,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,3017,4908,3820,3580,3352,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646])).
% 42.98/42.72 cnf(5314,plain,
% 42.98/42.72 (P8(a1,f30(f30(f12(a1),f30(f30(f12(a1),f25(a85,f13(a85,f23(f26(a1,f26(a1,f3(a1),f13(a1,f24(a89),f24(a89))),a32)),f5(a85)))),a32)),f13(a1,f24(a89),f24(a89))),f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,565,423,515,398,486,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,3621,4474,2039,2160,5028,5263,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,3652,2494,2535,3840,3609,4130,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,4947,3017,4908,4985,3820,3580,3352,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426])).
% 42.98/42.72 cnf(5322,plain,
% 42.98/42.72 (P8(a1,x53221,x53221)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5325,plain,
% 42.98/42.72 (P8(a1,x53251,x53251)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5328,plain,
% 42.98/42.72 (P8(a1,x53281,f25(a85,f14(x53281)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(5329,plain,
% 42.98/42.72 (P8(a1,x53291,x53291)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5332,plain,
% 42.98/42.72 (P8(a85,x53321,f13(a85,x53322,x53321))),
% 42.98/42.72 inference(rename_variables,[],[534])).
% 42.98/42.72 cnf(5333,plain,
% 42.98/42.72 (P8(a85,x53331,x53331)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(5346,plain,
% 42.98/42.72 (E(f30(f30(f21(x53461,x53462,x53463),x53464),f3(a85)),x53462)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(5347,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x53471,f5(a85)),x53472),x53471)),
% 42.98/42.72 inference(rename_variables,[],[2160])).
% 42.98/42.72 cnf(5350,plain,
% 42.98/42.72 (P8(a85,x53501,x53501)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(5351,plain,
% 42.98/42.72 (P8(a85,x53511,x53511)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(5355,plain,
% 42.98/42.72 (P9(a1,x53551,f13(a1,f25(a85,f23(x53551)),f5(a1)))),
% 42.98/42.72 inference(rename_variables,[],[558])).
% 42.98/42.72 cnf(5359,plain,
% 42.98/42.72 (P9(a1,x53591,f13(a1,f25(a85,f23(x53591)),f5(a1)))),
% 42.98/42.72 inference(rename_variables,[],[558])).
% 42.98/42.72 cnf(5363,plain,
% 42.98/42.72 (~P9(a83,f3(a83),f13(a83,f30(f30(f12(a83),f10(a83,f9(a83,x53631,x53632),x53632)),f10(a83,f9(a83,x53631,x53632),x53632)),f30(f30(f12(a83),f10(a83,f9(a83,x53631,x53632),x53632)),f10(a83,f9(a83,x53631,x53632),x53632))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,4932,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,5012,5355,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,4172,2702,3838,2938,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,3621,4474,2039,2160,5028,5263,5268,4025,3643,2164,2223,4344,4873,2266,2696,3510,2065,2162,4465,2440,4849,4126,4174,3652,2494,2535,3840,3609,4130,4132,3049,3790,4272,3542,2454,4263,2727,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873])).
% 42.98/42.72 cnf(5366,plain,
% 42.98/42.72 (~E(f13(a1,x53661,f5(a1)),x53661)),
% 42.98/42.72 inference(rename_variables,[],[2223])).
% 42.98/42.72 cnf(5369,plain,
% 42.98/42.72 (P9(a1,x53691,f13(a1,f25(a85,f23(x53691)),f5(a1)))),
% 42.98/42.72 inference(rename_variables,[],[558])).
% 42.98/42.72 cnf(5370,plain,
% 42.98/42.72 (~P9(a1,f25(a85,x53701),f3(a1))),
% 42.98/42.72 inference(rename_variables,[],[637])).
% 42.98/42.72 cnf(5373,plain,
% 42.98/42.72 (P8(a1,x53731,x53731)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5374,plain,
% 42.98/42.72 (P8(a1,x53741,f25(a85,f14(x53741)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(5377,plain,
% 42.98/42.72 (E(f30(f30(f21(x53771,x53772,x53773),x53774),f3(a85)),x53772)),
% 42.98/42.72 inference(rename_variables,[],[559])).
% 42.98/42.72 cnf(5381,plain,
% 42.98/42.72 (P8(a1,x53811,f25(a85,f14(x53811)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(5382,plain,
% 42.98/42.72 (P8(a1,x53821,x53821)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5385,plain,
% 42.98/42.72 (P8(a1,x53851,x53851)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5386,plain,
% 42.98/42.72 (P8(a1,x53861,f25(a85,f14(x53861)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(5389,plain,
% 42.98/42.72 (P9(a1,x53891,f13(a1,f25(a85,f23(x53891)),f5(a1)))),
% 42.98/42.72 inference(rename_variables,[],[558])).
% 42.98/42.72 cnf(5392,plain,
% 42.98/42.72 (P8(a1,f3(a1),f25(a85,x53921))),
% 42.98/42.72 inference(rename_variables,[],[515])).
% 42.98/42.72 cnf(5395,plain,
% 42.98/42.72 (P8(a1,x53951,x53951)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5396,plain,
% 42.98/42.72 (P8(a1,x53961,f25(a85,f14(x53961)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(5397,plain,
% 42.98/42.72 (P8(a1,x53971,x53971)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5400,plain,
% 42.98/42.72 (E(f26(x54001,f15(a2,a28),x54002),f26(x54001,f15(a2,a88),x54002))),
% 42.98/42.72 inference(rename_variables,[],[2938])).
% 42.98/42.72 cnf(5403,plain,
% 42.98/42.72 (P8(a1,x54031,f25(a85,f14(x54031)))),
% 42.98/42.72 inference(rename_variables,[],[517])).
% 42.98/42.72 cnf(5404,plain,
% 42.98/42.72 (P8(a1,x54041,x54041)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5407,plain,
% 42.98/42.72 (~P9(a1,f30(f30(f12(a1),a93),f26(a1,a93,a94)),f30(f30(f12(a1),a93),a73))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,4172,2702,3838,2938,5021,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,3621,4474,2039,2160,5028,5263,5268,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,2440,4849,3956,4126,4174,3652,2494,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908])).
% 42.98/42.72 cnf(5411,plain,
% 42.98/42.72 (~E(f13(a85,f3(a85),f5(a85)),f30(f30(f12(a85),f3(a85)),x54111))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,560,4447,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,4172,2702,3838,2938,5021,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,3621,4474,2039,2160,5028,5263,5268,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,2440,4849,3956,4126,4174,3652,2494,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723])).
% 42.98/42.72 cnf(5421,plain,
% 42.98/42.72 (P9(a85,x54211,f13(a85,x54212,f13(a85,f13(a85,x54213,x54211),f5(a85))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,4807,560,4447,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,4172,2702,3838,2938,5021,3229,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,3621,4474,2039,2160,5028,5263,5268,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,2440,4849,3956,4126,4174,3652,2494,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114])).
% 42.98/42.72 cnf(5432,plain,
% 42.98/42.72 (P9(a85,x54321,f13(a85,f13(a85,x54322,x54321),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(5435,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,f13(a85,x54351,f5(a85)),f13(a85,x54351,f5(a85))),x54352),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[3621])).
% 42.98/42.72 cnf(5438,plain,
% 42.98/42.72 (~P8(a85,f13(a85,x54381,f5(a85)),x54381)),
% 42.98/42.72 inference(rename_variables,[],[640])).
% 42.98/42.72 cnf(5442,plain,
% 42.98/42.72 (E(f3(a83),f10(a83,f3(a83),f5(a83)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,4172,4164,2702,3838,2938,5021,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,3621,4474,4903,2039,2160,5028,5263,5268,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,2440,4849,3956,4126,4174,3652,2494,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927])).
% 42.98/42.72 cnf(5445,plain,
% 42.98/42.72 (P8(a85,f3(a85),x54451)),
% 42.98/42.72 inference(rename_variables,[],[497])).
% 42.98/42.72 cnf(5446,plain,
% 42.98/42.72 (~E(x54461,f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,x54461,f5(a85))),f13(a85,f3(a85),f5(a85))))),
% 42.98/42.72 inference(rename_variables,[],[2239])).
% 42.98/42.72 cnf(5455,plain,
% 42.98/42.72 (~P9(a85,x54551,x54551)),
% 42.98/42.72 inference(rename_variables,[],[625])).
% 42.98/42.72 cnf(5457,plain,
% 42.98/42.72 (P8(a83,f3(a83),f13(a83,f30(f30(f12(a83),f5(a83)),f5(a83)),f30(f30(f12(a83),f5(a83)),f5(a83))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,3621,4474,4903,2039,2160,5028,5263,5268,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316])).
% 42.98/42.72 cnf(5460,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x54601,f5(a85)),x54602),x54601)),
% 42.98/42.72 inference(rename_variables,[],[2160])).
% 42.98/42.72 cnf(5461,plain,
% 42.98/42.72 (~E(f13(a85,x54611,f13(a85,f13(a85,x54612,f5(a85)),f13(a85,x54612,f5(a85)))),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[3623])).
% 42.98/42.72 cnf(5464,plain,
% 42.98/42.72 (P8(a1,x54641,x54641)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5467,plain,
% 42.98/42.72 (P9(a83,x54671,f13(a83,x54671,f5(a83)))),
% 42.98/42.72 inference(rename_variables,[],[1998])).
% 42.98/42.72 cnf(5469,plain,
% 42.98/42.72 (~E(f13(a85,f3(a85),f5(a85)),f13(a85,x54691,f13(a85,f13(a85,f3(a85),f5(a85)),f13(a85,f13(a85,x54692,f5(a85)),f13(a85,x54692,f5(a85))))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,5271,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111])).
% 42.98/42.72 cnf(5470,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x54701,f5(a85)),x54702),x54701)),
% 42.98/42.72 inference(rename_variables,[],[2160])).
% 42.98/42.72 cnf(5471,plain,
% 42.98/42.72 (~E(f13(a85,x54711,f13(a85,f13(a85,x54712,f5(a85)),f13(a85,x54712,f5(a85)))),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[3623])).
% 42.98/42.72 cnf(5475,plain,
% 42.98/42.72 (~P8(a1,f30(f30(f12(a1),a32),f26(a1,a93,a94)),f30(f30(f12(a1),a32),a73))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,5271,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624])).
% 42.98/42.72 cnf(5481,plain,
% 42.98/42.72 (~P8(a85,f13(a85,f30(f30(f12(a85),x54811),x54812),f5(a85)),f13(a85,f30(f30(f12(a85),x54811),x54812),f30(f30(f12(a85),f8(a85,x54811,x54811)),x54812)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,5271,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950])).
% 42.98/42.72 cnf(5482,plain,
% 42.98/42.72 (~P8(a85,f13(a85,x54821,f5(a85)),x54821)),
% 42.98/42.72 inference(rename_variables,[],[640])).
% 42.98/42.72 cnf(5484,plain,
% 42.98/42.72 (~P8(a85,f30(f30(f12(a85),f13(a85,x54841,f5(a85))),f37(f30(f12(a85),x54841),f30(f12(a85),f13(a85,x54841,f5(a85))),x54842,a85)),f30(f30(f12(a85),x54841),f37(f30(f12(a85),x54841),f30(f12(a85),f13(a85,x54841,f5(a85))),x54842,a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,628,534,4771,4860,5027,5138,5225,535,536,638,4603,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2285,4924,3929,2117,2367,2114,1998,4369,5041,5271,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966])).
% 42.98/42.72 cnf(5489,plain,
% 42.98/42.72 (~P8(a85,f8(a85,f13(a85,f3(a85),f5(a85)),f3(a85)),f8(a85,f3(a85),f3(a85)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,638,4603,4667,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2288,2285,4924,3929,2117,2367,2114,1998,4369,5041,5271,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792])).
% 42.98/42.72 cnf(5490,plain,
% 42.98/42.72 (P8(a85,f3(a85),x54901)),
% 42.98/42.72 inference(rename_variables,[],[497])).
% 42.98/42.72 cnf(5491,plain,
% 42.98/42.72 (~P8(a85,f13(a85,x54911,f5(a85)),x54911)),
% 42.98/42.72 inference(rename_variables,[],[640])).
% 42.98/42.72 cnf(5492,plain,
% 42.98/42.72 (P8(a85,x54921,x54921)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(5495,plain,
% 42.98/42.72 (P9(a83,x54951,f13(a83,x54951,f5(a83)))),
% 42.98/42.72 inference(rename_variables,[],[1998])).
% 42.98/42.72 cnf(5504,plain,
% 42.98/42.72 (E(f13(a83,f3(a83),x55041),x55041)),
% 42.98/42.72 inference(rename_variables,[],[503])).
% 42.98/42.72 cnf(5508,plain,
% 42.98/42.72 (P8(a1,x55081,x55081)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5512,plain,
% 42.98/42.72 (~P9(a1,a52,f3(a1))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,638,4603,4667,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2288,2285,4924,3929,2117,2367,2114,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,2427,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373])).
% 42.98/42.72 cnf(5516,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x55161,f5(a85)),x55162),x55161)),
% 42.98/42.72 inference(rename_variables,[],[2160])).
% 42.98/42.72 cnf(5520,plain,
% 42.98/42.72 (P8(a1,x55201,x55201)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5521,plain,
% 42.98/42.72 (P9(a85,x55211,f13(a85,f13(a85,x55212,x55211),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(5523,plain,
% 42.98/42.72 (P8(a1,f3(a1),f26(a1,f26(a1,f30(f30(f12(a1),f30(f30(f12(a1),f3(a1)),x55231)),f24(a89)),f24(a89)),x55231))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,638,4603,4667,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2288,2285,4924,3929,2117,2367,2114,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850])).
% 42.98/42.72 cnf(5525,plain,
% 42.98/42.72 (P8(a1,x55251,x55251)),
% 42.98/42.72 inference(rename_variables,[],[473])).
% 42.98/42.72 cnf(5529,plain,
% 42.98/42.72 (P8(a85,x55291,x55291)),
% 42.98/42.72 inference(rename_variables,[],[474])).
% 42.98/42.72 cnf(5531,plain,
% 42.98/42.72 (P9(a85,x55311,f13(a85,f13(a85,x55312,x55311),f5(a85)))),
% 42.98/42.72 inference(rename_variables,[],[589])).
% 42.98/42.72 cnf(5548,plain,
% 42.98/42.72 (~P8(a85,f13(a85,f13(a85,f30(f30(f12(a85),x55481),x55482),f13(a85,f30(f30(f12(a85),f8(a85,x55481,x55481)),x55482),x55483)),f5(a85)),x55483)),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338])).
% 42.98/42.72 cnf(5551,plain,
% 42.98/42.72 (E(f13(a85,x55511,x55512),f13(a85,x55511,f13(a85,f30(f30(f12(a85),f8(a85,f3(a85),f3(a85))),x55513),x55512)))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990])).
% 42.98/42.72 cnf(5553,plain,
% 42.98/42.72 (P11(a1,f8(a85,f13(f86(a1),f30(f30(f12(f86(a1)),x55531),f13(a85,f3(f86(a1)),f5(a85))),f14(f25(a85,f3(f86(a1))))),f3(a85)),f13(a85,f5(a85),f3(f86(a1))),x55531,f14(f25(a85,f3(f86(a1)))))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200])).
% 42.98/42.72 cnf(5554,plain,
% 42.98/42.72 (E(f13(a85,x55541,x55542),f13(a85,x55542,x55541))),
% 42.98/42.72 inference(rename_variables,[],[521])).
% 42.98/42.72 cnf(5556,plain,
% 42.98/42.72 (E(f13(a83,f3(a83),x55561),x55561)),
% 42.98/42.72 inference(rename_variables,[],[503])).
% 42.98/42.72 cnf(5557,plain,
% 42.98/42.72 (~P8(a83,f13(a83,f30(f30(f12(a83),f5(a83)),f5(a83)),f30(f30(f12(a83),f5(a83)),f5(a83))),f3(a83))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,2039,2160,5028,5263,5268,5347,5460,5470,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999])).
% 42.98/42.72 cnf(5561,plain,
% 42.98/42.72 (~E(f13(a85,f13(a85,x55611,f5(a85)),x55612),x55611)),
% 42.98/42.72 inference(rename_variables,[],[2160])).
% 42.98/42.72 cnf(5567,plain,
% 42.98/42.72 (~E(f13(a85,f3(a85),f5(a85)),f13(a85,f13(a85,f13(a85,f3(a85),f5(a85)),f13(a85,f13(a85,x55671,f5(a85)),f13(a85,x55671,f5(a85)))),x55672))),
% 42.98/42.72 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112])).
% 42.98/42.73 cnf(5568,plain,
% 42.98/42.73 (~E(f13(a85,f13(a85,x55681,f5(a85)),x55682),x55681)),
% 42.98/42.73 inference(rename_variables,[],[2160])).
% 42.98/42.73 cnf(5576,plain,
% 42.98/42.73 (P8(a85,x55761,x55761)),
% 42.98/42.73 inference(rename_variables,[],[474])).
% 42.98/42.73 cnf(5580,plain,
% 42.98/42.73 (P9(f86(a1),f3(f86(a1)),f13(f86(a1),f5(f86(a1)),f5(f86(a1))))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188])).
% 42.98/42.73 cnf(5582,plain,
% 42.98/42.73 (~P8(a85,f13(a85,f30(f30(f12(a85),x55821),x55822),f13(a85,f13(a85,f30(f30(f12(a85),f8(a85,x55821,x55821)),x55822),x55823),f5(a85))),f13(a85,f30(f30(f12(a85),x55821),x55822),x55823))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948])).
% 42.98/42.73 cnf(5583,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x55831,f5(a85)),x55831)),
% 42.98/42.73 inference(rename_variables,[],[640])).
% 42.98/42.73 cnf(5595,plain,
% 42.98/42.73 (~E(x55951,f30(f30(f12(a83),f5(a83)),f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f10(a83,f13(a83,x55951,f3(a83)),f5(a83)),f5(a85))),f13(a85,f3(a85),f5(a85)))))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8])).
% 42.98/42.73 cnf(5598,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x55981,f13(a85,x55982,f5(a85))),f13(a85,x55981,x55982))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586])).
% 42.98/42.73 cnf(5602,plain,
% 42.98/42.73 (P8(f86(a1),f13(f86(a1),f3(f86(a1)),x56021),f13(f86(a1),f5(f86(a1)),x56021))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,3706,2072,2288,2285,4924,3929,2117,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936])).
% 42.98/42.73 cnf(5611,plain,
% 42.98/42.73 (~E(f13(a85,f13(a85,f13(a85,x56111,f5(a85)),f13(a85,x56111,f5(a85))),x56112),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[3621])).
% 42.98/42.73 cnf(5615,plain,
% 42.98/42.73 (P8(a1,f26(a1,f30(f30(f12(a1),x56151),f13(a1,f24(a89),f24(a89))),f13(a1,f24(a89),f24(a89))),x56151)),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852])).
% 42.98/42.73 cnf(5617,plain,
% 42.98/42.73 (P8(a1,x56171,x56171)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(5620,plain,
% 42.98/42.73 (P8(a1,x56201,x56201)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(5621,plain,
% 42.98/42.73 (P8(a1,x56211,x56211)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(5623,plain,
% 42.98/42.73 (~P8(a83,f5(a83),f8(a83,f3(a83),f5(a83)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237])).
% 42.98/42.73 cnf(5630,plain,
% 42.98/42.73 (P9(a85,x56301,f13(a85,f13(a85,x56302,x56301),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[589])).
% 42.98/42.73 cnf(5638,plain,
% 42.98/42.73 (P9(a85,f8(a85,x56381,x56381),f8(a85,f13(a85,f13(a85,x56382,x56381),f5(a85)),x56381))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515])).
% 42.98/42.73 cnf(5639,plain,
% 42.98/42.73 (P9(a85,x56391,f13(a85,f13(a85,x56392,x56391),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[589])).
% 42.98/42.73 cnf(5642,plain,
% 42.98/42.73 (P9(a1,x56421,f13(a1,f25(a85,f23(x56421)),f5(a1)))),
% 42.98/42.73 inference(rename_variables,[],[558])).
% 42.98/42.73 cnf(5648,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x56481,f5(a85)),x56481)),
% 42.98/42.73 inference(rename_variables,[],[640])).
% 42.98/42.73 cnf(5651,plain,
% 42.98/42.73 (P8(a1,x56511,x56511)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(5653,plain,
% 42.98/42.73 (P8(a85,f30(f30(f12(a85),f3(a85)),x56531),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,5389,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865])).
% 42.98/42.73 cnf(5655,plain,
% 42.98/42.73 (P8(a85,f30(f30(f12(a85),f3(a85)),x56551),f3(a85))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,5389,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065])).
% 42.98/42.73 cnf(5661,plain,
% 42.98/42.73 (~P8(a83,f13(a83,x56611,f5(a83)),f13(a83,x56611,f3(a83)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,5389,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601])).
% 42.98/42.73 cnf(5664,plain,
% 42.98/42.73 (E(f30(f30(f21(x56641,x56642,x56643),x56644),f3(a85)),x56642)),
% 42.98/42.73 inference(rename_variables,[],[559])).
% 42.98/42.73 cnf(5666,plain,
% 42.98/42.73 (~E(x56661,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f10(a85,x56661,f13(a85,f3(a85),f5(a85))),f5(a85))))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,5389,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41])).
% 42.98/42.73 cnf(5669,plain,
% 42.98/42.73 (~E(f13(a85,f13(a85,f8(a85,x56691,f3(a85)),f3(a85)),f5(a85)),x56691)),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,5389,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,2696,3510,2065,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14])).
% 42.98/42.73 cnf(5674,plain,
% 42.98/42.73 (P11(a2,f13(f86(a2),f30(f30(f12(f86(a2)),f8(a85,f3(f86(a2)),f3(a85))),f8(a85,f3(f86(a2)),f3(a85))),x56741),f8(a85,f3(f86(a2)),f3(a85)),f8(a85,f3(f86(a2)),f3(a85)),x56741)),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,628,534,4771,4860,5027,5138,5225,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,5389,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,5130,2696,3510,2065,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199])).
% 42.98/42.73 cnf(5675,plain,
% 42.98/42.73 (E(f30(f30(f21(x56751,x56752,x56753),x56754),f3(a85)),x56752)),
% 42.98/42.73 inference(rename_variables,[],[559])).
% 42.98/42.73 cnf(5677,plain,
% 42.98/42.73 (E(f30(f30(f21(x56771,x56772,x56773),x56774),f3(a85)),x56772)),
% 42.98/42.73 inference(rename_variables,[],[559])).
% 42.98/42.73 cnf(5679,plain,
% 42.98/42.73 (E(f30(f30(f21(x56791,x56792,x56793),x56794),f3(a85)),x56792)),
% 42.98/42.73 inference(rename_variables,[],[559])).
% 42.98/42.73 cnf(5681,plain,
% 42.98/42.73 (E(f30(f30(f21(x56811,x56812,x56813),x56814),f3(a85)),x56812)),
% 42.98/42.73 inference(rename_variables,[],[559])).
% 42.98/42.73 cnf(5686,plain,
% 42.98/42.73 (P8(a83,x56861,x56861)),
% 42.98/42.73 inference(rename_variables,[],[475])).
% 42.98/42.73 cnf(5687,plain,
% 42.98/42.73 (P9(a83,x56871,f13(a83,x56871,f5(a83)))),
% 42.98/42.73 inference(rename_variables,[],[1998])).
% 42.98/42.73 cnf(5696,plain,
% 42.98/42.73 (P9(a1,x56961,f13(a1,f25(a85,f23(x56961)),f5(a1)))),
% 42.98/42.73 inference(rename_variables,[],[558])).
% 42.98/42.73 cnf(5699,plain,
% 42.98/42.73 (P9(a1,f26(a1,f13(a1,f25(a85,f23(f30(f30(f12(a1),x56991),f24(a89)))),f5(a1)),f24(a89)),x56991)),
% 42.98/42.73 inference(rename_variables,[],[2413])).
% 42.98/42.73 cnf(5702,plain,
% 42.98/42.73 (P8(a85,x57021,f13(a85,x57022,x57021))),
% 42.98/42.73 inference(rename_variables,[],[534])).
% 42.98/42.73 cnf(5707,plain,
% 42.98/42.73 (P8(a1,f3(a1),f25(a85,x57071))),
% 42.98/42.73 inference(rename_variables,[],[515])).
% 42.98/42.73 cnf(5709,plain,
% 42.98/42.73 (~P9(a83,x57091,f13(a83,x57091,f3(a83)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,558,4775,4928,5012,5355,5359,5369,5389,5642,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,5130,2696,3510,2065,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155])).
% 42.98/42.73 cnf(5713,plain,
% 42.98/42.73 (~P9(a85,f13(a85,f13(a85,f13(a85,x57131,f5(a85)),f13(a85,x57131,f5(a85))),f5(a85)),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,568,569,4660,570,609,610,599,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,558,4775,4928,5012,5355,5359,5369,5389,5642,565,423,515,5392,398,486,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,4025,3643,2164,2223,4344,4873,5187,2266,5130,2696,3510,2065,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3706,2072,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822])).
% 42.98/42.73 cnf(5714,plain,
% 42.98/42.73 (~E(f13(a85,f13(a85,f13(a85,x57141,f5(a85)),f13(a85,x57141,f5(a85))),x57142),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[3621])).
% 42.98/42.73 cnf(5715,plain,
% 42.98/42.73 (~E(f13(a85,x57151,f5(a85)),f3(a85))),
% 42.98/42.73 inference(rename_variables,[],[636])).
% 42.98/42.73 cnf(5718,plain,
% 42.98/42.73 (E(f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f63(f13(a85,f3(a85),f5(a85)),x57181)),x57181)),
% 42.98/42.73 inference(rename_variables,[],[3423])).
% 42.98/42.73 cnf(5719,plain,
% 42.98/42.73 (~E(f13(a85,x57191,f5(a85)),f3(a85))),
% 42.98/42.73 inference(rename_variables,[],[636])).
% 42.98/42.73 cnf(5723,plain,
% 42.98/42.73 (~E(f13(a85,x57231,f5(a85)),f3(a85))),
% 42.98/42.73 inference(rename_variables,[],[636])).
% 42.98/42.73 cnf(5726,plain,
% 42.98/42.73 (P8(a83,x57261,x57261)),
% 42.98/42.73 inference(rename_variables,[],[475])).
% 42.98/42.73 cnf(5742,plain,
% 42.98/42.73 (P8(a1,x57421,x57421)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(5748,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x57481),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(5751,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x57511),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(5754,plain,
% 42.98/42.73 (P8(a1,x57541,x57541)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(5777,plain,
% 42.98/42.73 (~P9(a1,f3(a1),f26(a1,f25(a85,f3(a85)),x57771))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,568,569,4660,570,609,610,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,535,536,537,638,4603,4667,639,4482,521,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3737,3574,3423,4888,5099,5107,5718,3470,2136,4160,2102,2132,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441])).
% 42.98/42.73 cnf(5778,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x57781),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(5787,plain,
% 42.98/42.73 (E(f13(a85,x57871,x57872),f13(a85,x57872,x57871))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5789,plain,
% 42.98/42.73 (E(f13(a85,x57891,x57892),f13(a85,x57892,x57891))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5791,plain,
% 42.98/42.73 (E(f13(a85,x57911,x57912),f13(a85,x57912,x57911))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5793,plain,
% 42.98/42.73 (E(f13(a85,x57931,x57932),f13(a85,x57932,x57931))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5795,plain,
% 42.98/42.73 (E(f13(a85,x57951,x57952),f13(a85,x57952,x57951))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5797,plain,
% 42.98/42.73 (E(f13(a85,x57971,x57972),f13(a85,x57972,x57971))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5799,plain,
% 42.98/42.73 (E(f13(a85,x57991,x57992),f13(a85,x57992,x57991))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5801,plain,
% 42.98/42.73 (E(f13(a85,x58011,x58012),f13(a85,x58012,x58011))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5803,plain,
% 42.98/42.73 (E(f13(a85,x58031,x58032),f13(a85,x58032,x58031))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5805,plain,
% 42.98/42.73 (E(f13(a85,x58051,x58052),f13(a85,x58052,x58051))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5807,plain,
% 42.98/42.73 (E(f13(a85,x58071,x58072),f13(a85,x58072,x58071))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5809,plain,
% 42.98/42.73 (E(f13(a85,x58091,x58092),f13(a85,x58092,x58091))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5811,plain,
% 42.98/42.73 (E(f13(a85,x58111,x58112),f13(a85,x58112,x58111))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5813,plain,
% 42.98/42.73 (E(f13(a85,x58131,x58132),f13(a85,x58132,x58131))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5815,plain,
% 42.98/42.73 (E(f13(a85,x58151,x58152),f13(a85,x58152,x58151))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5816,plain,
% 42.98/42.73 (P5(f13(a85,a1,f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,568,569,4660,570,609,610,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3526,3523,3495,3489,3488,3483,3482,3481,3479,3478,3477,3737,3476,3472,3574,3471,3423,4888,5099,5107,5718,3470,2136,3467,3465,3464,3463,4160,2102,2132,3462,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220])).
% 42.98/42.73 cnf(5817,plain,
% 42.98/42.73 (E(f13(a85,x58171,x58172),f13(a85,x58172,x58171))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5819,plain,
% 42.98/42.73 (E(f13(a85,x58191,x58192),f13(a85,x58192,x58191))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5821,plain,
% 42.98/42.73 (E(f13(a85,x58211,x58212),f13(a85,x58212,x58211))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5823,plain,
% 42.98/42.73 (E(f13(a85,x58231,x58232),f13(a85,x58232,x58231))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5825,plain,
% 42.98/42.73 (E(f13(a85,x58251,x58252),f13(a85,x58252,x58251))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5827,plain,
% 42.98/42.73 (E(f13(a85,x58271,x58272),f13(a85,x58272,x58271))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5829,plain,
% 42.98/42.73 (E(f13(a85,x58291,x58292),f13(a85,x58292,x58291))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5831,plain,
% 42.98/42.73 (E(f13(a85,x58311,x58312),f13(a85,x58312,x58311))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5833,plain,
% 42.98/42.73 (E(f13(a85,x58331,x58332),f13(a85,x58332,x58331))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5835,plain,
% 42.98/42.73 (E(f13(a85,x58351,x58352),f13(a85,x58352,x58351))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5839,plain,
% 42.98/42.73 (E(f13(a85,x58391,x58392),f13(a85,x58392,x58391))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5841,plain,
% 42.98/42.73 (E(f13(a85,x58411,x58412),f13(a85,x58412,x58411))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5843,plain,
% 42.98/42.73 (E(f13(a85,x58431,x58432),f13(a85,x58432,x58431))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5845,plain,
% 42.98/42.73 (E(f13(a85,x58451,x58452),f13(a85,x58452,x58451))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5847,plain,
% 42.98/42.73 (E(f13(a85,x58471,x58472),f13(a85,x58472,x58471))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5849,plain,
% 42.98/42.73 (E(f13(a85,x58491,x58492),f13(a85,x58492,x58491))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5851,plain,
% 42.98/42.73 (E(f13(a85,x58511,x58512),f13(a85,x58512,x58511))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5862,plain,
% 42.98/42.73 (E(f26(f13(a85,f3(a85),a1),f13(a85,f13(a85,f3(f13(a85,f3(a85),a1)),f5(a85)),x58621),f13(a85,f13(a85,f3(f13(a85,f3(a85),a1)),f5(a85)),x58621)),f5(f13(a85,f3(a85),a1)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,568,569,4660,570,609,610,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3489,3488,3483,3482,3481,3479,3478,3477,3737,3476,3472,3574,3471,3423,4888,5099,5107,5718,3470,2136,3467,3465,3464,3463,4160,2102,2132,3462,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771])).
% 42.98/42.73 cnf(5877,plain,
% 42.98/42.73 (P8(a1,x58771,x58771)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(5889,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x58891),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(5902,plain,
% 42.98/42.73 (~E(f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f3(a83)),f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f5(a83)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3489,3488,3483,3482,3481,3479,3478,3477,3737,3476,3472,3574,3471,3423,4888,5099,5107,5718,3470,2136,3467,3465,3464,3463,4160,2102,2132,3462,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895])).
% 42.98/42.73 cnf(5905,plain,
% 42.98/42.73 (P9(a83,x59051,f13(a83,x59051,f5(a83)))),
% 42.98/42.73 inference(rename_variables,[],[1998])).
% 42.98/42.73 cnf(5911,plain,
% 42.98/42.73 (P11(a1,f3(f86(a1)),f30(f30(f12(f86(a1)),f3(f86(a1))),f3(f86(a1))),f3(f86(a1)),f13(f86(a1),f30(f30(f12(f86(a1)),f3(f86(a1))),f3(f86(a1))),f3(f86(a1))))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3489,3488,3483,3482,3481,3479,3478,3477,3737,3476,3472,3574,3471,3423,4888,5099,5107,5718,3470,2136,3467,3465,3464,3463,4160,2102,2132,3462,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,2004,4508,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971])).
% 42.98/42.73 cnf(5913,plain,
% 42.98/42.73 (~P8(a83,f13(a83,f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f3(a83)),f13(a83,f8(a83,f3(a83),f5(a83)),f5(a83))),f13(a83,f30(f30(f12(a83),f8(a83,f3(a83),f5(a83))),f5(a83)),f3(a83)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3489,3488,3483,3482,3481,3479,3478,3477,3737,3476,3472,3574,3471,3423,4888,5099,5107,5718,3470,2136,3467,3465,3464,3463,4160,2102,2132,3462,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912])).
% 42.98/42.73 cnf(5929,plain,
% 42.98/42.73 (P9(a1,f24(a90),f3(a1))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,5702,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3489,3488,3483,3482,3481,3479,3478,3477,3737,3476,3472,3574,3471,3423,4888,5099,5107,5718,3470,2136,3467,3465,3464,3463,4160,2102,2132,3462,2134,3544,2149,2184,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,5714,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912,1735,1734,943,1069,1105])).
% 42.98/42.73 cnf(5932,plain,
% 42.98/42.73 (E(f13(a85,x59321,x59322),f13(a85,x59322,x59321))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5934,plain,
% 42.98/42.73 (E(f13(a85,x59341,x59342),f13(a85,x59342,x59341))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5936,plain,
% 42.98/42.73 (E(f13(a85,x59361,x59362),f13(a85,x59362,x59361))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5937,plain,
% 42.98/42.73 (P71(f13(a85,a1,f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,5702,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,5851,5932,5934,5936,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3489,3488,3483,3482,3481,3479,3478,3477,3737,3476,3472,3574,3471,3423,4888,5099,5107,5718,3470,2136,3467,3465,3464,3463,4160,2102,2132,3462,2134,3461,3544,2149,2184,3460,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,5714,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,3459,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3458,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912,1735,1734,943,1069,1105,253,252,249,248])).
% 42.98/42.73 cnf(5938,plain,
% 42.98/42.73 (E(f13(a85,x59381,x59382),f13(a85,x59382,x59381))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5940,plain,
% 42.98/42.73 (E(f13(a85,x59401,x59402),f13(a85,x59402,x59401))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5942,plain,
% 42.98/42.73 (E(f13(a85,x59421,x59422),f13(a85,x59422,x59421))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5944,plain,
% 42.98/42.73 (E(f13(a85,x59441,x59442),f13(a85,x59442,x59441))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5946,plain,
% 42.98/42.73 (E(f13(a85,x59461,x59462),f13(a85,x59462,x59461))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5948,plain,
% 42.98/42.73 (E(f13(a85,x59481,x59482),f13(a85,x59482,x59481))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5950,plain,
% 42.98/42.73 (E(f13(a85,x59501,x59502),f13(a85,x59502,x59501))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5952,plain,
% 42.98/42.73 (E(f13(a85,x59521,x59522),f13(a85,x59522,x59521))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5954,plain,
% 42.98/42.73 (E(f13(a85,x59541,x59542),f13(a85,x59542,x59541))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5956,plain,
% 42.98/42.73 (E(f13(a85,x59561,x59562),f13(a85,x59562,x59561))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5958,plain,
% 42.98/42.73 (E(f13(a85,x59581,x59582),f13(a85,x59582,x59581))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5959,plain,
% 42.98/42.73 (P7(f13(a85,f3(a85),a83))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,5702,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,5851,5932,5934,5936,5938,5940,5942,5944,5946,5948,5950,5952,5954,5956,5958,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3489,3488,3487,3486,3485,3484,3483,3482,3481,3480,3479,3478,3477,3737,3476,3474,3473,3472,3574,3471,3423,4888,5099,5107,5718,3470,3469,2136,3467,3466,3465,3464,3463,4160,2102,2132,3462,2134,3461,3544,2149,2184,3460,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,5714,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,3459,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3458,3490,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912,1735,1734,943,1069,1105,253,252,249,248,243,240,239,236,235,229,225,224,223,222,219])).
% 42.98/42.73 cnf(5960,plain,
% 42.98/42.73 (E(f13(a85,x59601,x59602),f13(a85,x59602,x59601))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5961,plain,
% 42.98/42.73 (P68(f13(a85,a1,f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,5702,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,5851,5932,5934,5936,5938,5940,5942,5944,5946,5948,5950,5952,5954,5956,5958,5960,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3491,3489,3488,3487,3486,3485,3484,3483,3482,3481,3480,3479,3478,3477,3737,3476,3474,3473,3472,3574,3471,3423,4888,5099,5107,5718,3470,3469,2136,3467,3466,3465,3464,3463,4160,2102,2132,3462,2134,3461,3544,2149,2184,3460,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,5714,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,3459,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3458,3490,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912,1735,1734,943,1069,1105,253,252,249,248,243,240,239,236,235,229,225,224,223,222,219,218])).
% 42.98/42.73 cnf(5962,plain,
% 42.98/42.73 (E(f13(a85,x59621,x59622),f13(a85,x59622,x59621))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5963,plain,
% 42.98/42.73 (P72(f13(a85,a1,f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,5702,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,5851,5932,5934,5936,5938,5940,5942,5944,5946,5948,5950,5952,5954,5956,5958,5960,5962,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3492,3491,3489,3488,3487,3486,3485,3484,3483,3482,3481,3480,3479,3478,3477,3737,3476,3474,3473,3472,3574,3471,3423,4888,5099,5107,5718,3470,3469,2136,3467,3466,3465,3464,3463,4160,2102,2132,3462,2134,3461,3544,2149,2184,3460,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,5714,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,3459,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3458,3490,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912,1735,1734,943,1069,1105,253,252,249,248,243,240,239,236,235,229,225,224,223,222,219,218,217])).
% 42.98/42.73 cnf(5964,plain,
% 42.98/42.73 (E(f13(a85,x59641,x59642),f13(a85,x59642,x59641))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5966,plain,
% 42.98/42.73 (E(f13(a85,x59661,x59662),f13(a85,x59662,x59661))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5968,plain,
% 42.98/42.73 (E(f13(a85,x59681,x59682),f13(a85,x59682,x59681))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5969,plain,
% 42.98/42.73 (P4(f13(a85,a1,f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,5702,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,5851,5932,5934,5936,5938,5940,5942,5944,5946,5948,5950,5952,5954,5956,5958,5960,5962,5964,5966,5968,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3499,3497,3496,3495,3494,3493,3492,3491,3489,3488,3487,3486,3485,3484,3483,3482,3481,3480,3479,3478,3477,3737,3476,3474,3473,3472,3574,3471,3423,4888,5099,5107,5718,3470,3469,2136,3467,3466,3465,3464,3463,4160,2102,2132,3462,2134,3461,3544,2149,2184,3460,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,5714,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,3459,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3458,3490,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912,1735,1734,943,1069,1105,253,252,249,248,243,240,239,236,235,229,225,224,223,222,219,218,217,216,215,214])).
% 42.98/42.73 cnf(5970,plain,
% 42.98/42.73 (E(f13(a85,x59701,x59702),f13(a85,x59702,x59701))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5972,plain,
% 42.98/42.73 (E(f13(a85,x59721,x59722),f13(a85,x59722,x59721))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5974,plain,
% 42.98/42.73 (E(f13(a85,x59741,x59742),f13(a85,x59742,x59741))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5975,plain,
% 42.98/42.73 (P42(f13(a85,a1,f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,5702,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,5851,5932,5934,5936,5938,5940,5942,5944,5946,5948,5950,5952,5954,5956,5958,5960,5962,5964,5966,5968,5970,5972,5974,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3519,3518,3515,3514,3513,3511,3505,3504,3503,3501,3500,3499,3498,3497,3496,3495,3494,3493,3492,3491,3489,3488,3487,3486,3485,3484,3483,3482,3481,3480,3479,3478,3477,3737,3476,3474,3473,3472,3574,3471,3423,4888,5099,5107,5718,3470,3469,2136,3467,3466,3465,3464,3463,4160,2102,2132,3462,2134,3461,3544,2149,2184,3460,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,5714,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,3459,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3458,3490,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912,1735,1734,943,1069,1105,253,252,249,248,243,240,239,236,235,229,225,224,223,222,219,218,217,216,215,214,210,208,207])).
% 42.98/42.73 cnf(5976,plain,
% 42.98/42.73 (E(f13(a85,x59761,x59762),f13(a85,x59762,x59761))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5978,plain,
% 42.98/42.73 (E(f13(a85,x59781,x59782),f13(a85,x59782,x59781))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5980,plain,
% 42.98/42.73 (E(f13(a85,x59801,x59802),f13(a85,x59802,x59801))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5982,plain,
% 42.98/42.73 (E(f13(a85,x59821,x59822),f13(a85,x59822,x59821))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5984,plain,
% 42.98/42.73 (E(f13(a85,x59841,x59842),f13(a85,x59842,x59841))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5986,plain,
% 42.98/42.73 (E(f13(a85,x59861,x59862),f13(a85,x59862,x59861))),
% 42.98/42.73 inference(rename_variables,[],[521])).
% 42.98/42.73 cnf(5987,plain,
% 42.98/42.73 (P37(f13(a85,a1,f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[642,1973,268,271,277,278,281,285,290,311,318,331,341,352,355,360,379,382,403,405,415,418,429,434,435,437,442,446,447,530,529,480,620,562,461,526,494,503,4419,5504,5556,465,542,505,559,4570,4573,4687,4783,4845,5128,5202,5267,5294,5346,5377,5664,5675,5677,5679,5681,470,4418,4631,471,568,569,4660,570,609,610,4432,599,4729,606,397,487,488,489,473,4359,4380,4410,4415,4505,4516,4542,4695,4768,4836,4864,4988,5044,5082,5264,5322,5325,5329,5373,5382,5385,5397,5404,5464,5508,5520,5525,5617,5621,5651,5742,5754,5877,5620,5395,474,4401,4407,4477,4579,4599,4625,4680,4772,4800,4861,4998,5206,5333,5351,5492,5529,5576,5350,475,4435,4485,4492,4519,4670,4764,4854,5091,5147,5274,5686,5726,625,4841,4876,5142,5231,5234,5455,266,303,304,310,319,328,329,332,335,336,339,363,427,438,439,497,4403,4406,4580,4679,4925,5203,5445,5490,628,534,4771,4860,5027,5138,5225,5332,5702,535,536,537,638,4603,4667,639,4482,521,5554,5787,5789,5791,5793,5795,5797,5799,5801,5803,5805,5807,5809,5811,5813,5815,5817,5819,5821,5823,5825,5827,5829,5831,5833,5835,5839,5841,5843,5845,5847,5849,5851,5932,5934,5936,5938,5940,5942,5944,5946,5948,5950,5952,5954,5956,5958,5960,5962,5964,5966,5968,5970,5972,5974,5976,5978,5980,5982,5984,5986,517,4396,4734,4744,4749,4757,4767,4837,4932,5328,5374,5381,5386,5396,5403,640,4891,5438,5482,5491,5583,5648,498,4844,500,630,4537,4690,4724,4784,4787,4791,4827,4840,4848,589,4349,4522,4543,4558,4569,4574,4600,4604,4804,4808,4929,5005,5059,5114,5172,5181,5432,5521,5531,5630,5639,4807,560,4447,528,636,5237,5715,5719,5723,558,4775,4928,5012,5355,5359,5369,5389,5642,5696,476,565,423,515,5392,5707,398,486,544,255,274,275,288,338,340,343,394,419,426,531,637,4366,4372,4375,4411,4811,4814,4833,5370,5748,5751,5778,5889,396,641,508,366,401,452,283,368,407,395,533,322,432,421,422,490,590,367,425,393,485,323,433,287,444,273,511,284,532,347,623,286,443,346,357,509,324,362,622,356,483,3531,3529,3528,3527,3526,3524,3523,3521,3520,3519,3518,3517,3515,3514,3513,3512,3511,3505,3504,3503,3502,3501,3500,3499,3498,3497,3496,3495,3494,3493,3492,3491,3489,3488,3487,3486,3485,3484,3483,3482,3481,3480,3479,3478,3477,3737,3476,3474,3473,3472,3574,3471,3423,4888,5099,5107,5718,3470,3469,2136,3467,3466,3465,3464,3463,4160,2102,2132,3462,2134,3461,3544,2149,2184,3460,3713,3658,2521,4172,4164,2702,3838,2938,5021,5400,3229,3231,2057,4792,4911,4935,4950,5139,5152,3672,2239,4402,4592,4788,4855,5024,5279,5446,2940,3621,4474,4903,5435,5611,5714,3623,5461,5471,2039,2160,5028,5263,5268,5347,5460,5470,5516,5561,5568,2298,4025,3342,3643,2164,2223,4344,4873,5187,5366,2266,5130,2696,3510,2065,4500,2162,4465,3459,4017,2440,4849,3956,2253,4126,4174,3652,2494,2531,2535,3840,3609,4130,4132,3049,2395,2120,3790,4272,3542,3968,2454,4263,2727,2745,2463,5124,3516,4280,2955,2373,1974,4387,4390,4393,4414,4497,2216,3051,3693,3114,3171,4227,3551,3885,2965,3810,3706,2072,4033,1996,2288,2285,4924,3929,2117,2030,2367,2114,2279,1998,4369,5041,5271,5467,5495,5687,5905,2004,4508,4881,3015,2525,3458,3490,3761,2410,4739,2427,5301,2231,4504,4031,2413,4832,5699,2973,4241,2283,3980,2577,2587,2595,2619,3099,3834,4170,4261,3786,3964,4116,4120,2126,2765,3005,4947,3017,4908,4985,3820,4184,3182,4176,4162,3580,3352,3588,4110,4251,3873,2435,2539,2686,2756,2179,3037,3536,4274,2213,2236,1039,858,1124,1623,1481,1480,1063,1620,1297,1296,888,1540,1668,1667,1553,1657,1656,1650,1447,1446,1440,1396,1389,1827,1703,1537,1535,1925,1740,1523,1521,1360,1359,1097,1913,792,765,1411,1545,1232,1362,1361,782,755,750,1236,1120,725,977,1489,996,983,1468,885,1292,1324,1320,1317,1312,1271,1131,1109,1184,1084,761,1814,1778,1453,1196,1941,1517,1465,856,759,1219,957,1712,1435,1309,929,853,847,705,1531,1825,1274,1173,1172,1087,1691,1254,1894,1606,854,781,780,758,1009,1002,1001,1769,1721,1589,1871,1870,1837,1511,1510,1279,1277,1276,1956,1906,1905,1701,1700,1699,1698,1697,1695,1329,1962,1961,1959,1953,1952,1902,1890,1970,1090,894,1858,1856,730,806,1308,1345,1186,1910,869,868,1758,1732,1733,1729,1726,1675,1673,1672,1581,1580,1561,1560,1558,1552,1630,1764,1660,1659,1654,1653,1651,1643,1640,1639,1638,1437,1422,1395,1392,1388,1381,1380,1377,1368,1367,1365,975,969,966,863,861,1752,1751,1750,1690,1689,1878,1877,1811,1810,1809,1629,1702,1534,1567,1943,1926,1210,897,1716,896,1789,1785,846,914,828,833,933,1243,1239,1226,1116,1078,1013,991,928,1470,1023,872,844,1314,1041,954,1605,1192,789,1091,1052,1350,1347,797,1908,1641,1636,1498,1374,965,1225,1153,1147,918,1337,1333,1332,1056,1055,920,1102,1019,997,938,1313,1168,1029,857,1086,1075,860,1767,1957,1092,1727,1635,1632,1403,1398,972,968,1216,866,1187,1585,739,1599,1725,1344,1343,1736,913,1121,1018,1269,1169,1231,1597,1356,1355,727,1339,737,772,1603,1400,1238,1093,1068,1401,2,815,1118,801,1079,19,17,1864,1128,1469,1467,980,251,241,202,201,198,177,3,1024,845,1936,1330,1310,1455,1323,1307,993,1454,1319,1318,1311,1171,1815,1452,1218,1197,760,1621,1479,1331,1325,1946,1342,1865,1045,1944,1881,1182,1076,1590,1108,879,788,1671,1737,1838,1275,1200,1958,1955,1949,1947,1893,1892,1694,1328,1960,1954,1951,1903,1891,941,1043,1566,790,1723,1541,1264,798,1862,1730,1582,1579,1564,1554,979,1661,1658,1655,1652,1646,1631,1436,1429,1426,1424,1423,1409,1408,1407,1379,1371,1370,1369,1366,1363,974,1753,1801,1784,1808,1873,1221,1536,1568,1924,1741,1739,1738,1215,1854,1212,1790,908,864,723,932,1327,1244,1222,1114,985,819,1932,1496,1135,1058,179,998,927,926,923,887,1322,1384,1316,1110,1928,1302,1111,1625,1624,709,1273,1950,1966,951,1792,1539,1346,1544,1262,978,1644,1499,1373,973,1693,1850,1786,816,810,720,1145,901,1031,1490,1338,990,200,172,999,1040,747,1315,1112,930,836,1607,1180,1188,1948,1543,1405,931,992,1326,8,1593,1586,1335,936,1249,1035,945,1542,1852,1849,1237,1064,1594,1170,1516,1027,1026,1515,1633,1020,1518,1399,865,1065,1358,1357,1601,1907,41,16,14,9,250,211,199,178,171,170,234,902,1666,1791,1563,1748,1742,1574,1167,1155,903,1822,804,803,1457,1940,1054,770,1046,867,1565,1731,1438,1433,1431,1749,1853,1206,1938,1627,769,1303,1559,832,1304,1441,1281,1233,1127,247,246,245,244,242,238,237,233,232,231,230,228,227,226,221,220,213,212,209,204,203,197,195,194,193,192,190,189,180,176,175,174,173,1456,1458,1382,715,712,771,1095,1094,1575,1280,1935,1728,1674,1562,1551,1550,1432,1430,855,1939,1096,895,1665,1557,1555,1971,1912,1735,1734,943,1069,1105,253,252,249,248,243,240,239,236,235,229,225,224,223,222,219,218,217,216,215,214,210,208,207,206,205,196,191,188,187])).
% 42.98/42.73 cnf(6027,plain,
% 42.98/42.73 (~P8(a1,f30(f30(f12(a1),f25(a85,f13(a85,f23(f26(a1,x60271,a32)),f5(a85)))),a32),x60271)),
% 42.98/42.73 inference(rename_variables,[],[4942])).
% 42.98/42.73 cnf(6031,plain,
% 42.98/42.73 (P8(a1,f3(a1),f26(a1,x60311,f25(a85,f3(a85))))),
% 42.98/42.73 inference(rename_variables,[],[4409])).
% 42.98/42.73 cnf(6040,plain,
% 42.98/42.73 (~P8(a1,f25(a85,f13(a85,f23(f26(a1,f30(f30(f12(a1),x60401),a32),a32)),f5(a85))),x60401)),
% 42.98/42.73 inference(scs_inference,[],[428,508,487,357,356,2770,3711,4942,6027,4409,4907,4560,4413,4547,3049,1449,1445,1444,1800,1124,1481])).
% 42.98/42.73 cnf(6041,plain,
% 42.98/42.73 (~P8(a1,f30(f30(f12(a1),f25(a85,f13(a85,f23(f26(a1,x60411,a32)),f5(a85)))),a32),x60411)),
% 42.98/42.73 inference(rename_variables,[],[4942])).
% 42.98/42.73 cnf(6046,plain,
% 42.98/42.73 (~P9(a1,x60461,x60461)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6049,plain,
% 42.98/42.73 (P8(a83,x60491,x60491)),
% 42.98/42.73 inference(rename_variables,[],[475])).
% 42.98/42.73 cnf(6050,plain,
% 42.98/42.73 (P8(a83,x60501,f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x60502,x60503),f8(a83,x60502,x60503))),x60504),x60501))),
% 42.98/42.73 inference(rename_variables,[],[3933])).
% 42.98/42.73 cnf(6053,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x60531),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(6056,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x60561),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(6059,plain,
% 42.98/42.73 (~P9(a1,x60591,f13(a1,f30(f30(f12(a1),f8(a1,x60592,x60592)),x60593),x60591))),
% 42.98/42.73 inference(rename_variables,[],[4651])).
% 42.98/42.73 cnf(6061,plain,
% 42.98/42.73 (~P8(a83,f3(a83),f13(a83,f8(a83,f3(a83),f5(a83)),f8(a83,f3(a83),f5(a83))))),
% 42.98/42.73 inference(scs_inference,[],[1974,475,637,6053,428,394,508,393,346,487,509,357,356,2770,3711,4651,3933,4942,6027,5158,4409,4907,4560,4413,4547,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297])).
% 42.98/42.73 cnf(6064,plain,
% 42.98/42.73 (P9(a1,x60641,f13(a1,f25(a85,f23(x60641)),f5(a1)))),
% 42.98/42.73 inference(rename_variables,[],[558])).
% 42.98/42.73 cnf(6067,plain,
% 42.98/42.73 (~P9(a1,x60671,x60671)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6069,plain,
% 42.98/42.73 (P8(a1,f3(a1),f26(a1,f8(a1,f26(a1,f25(a85,x60691),f25(a85,x60692)),f25(a85,f10(a85,x60691,x60692))),a29))),
% 42.98/42.73 inference(scs_inference,[],[491,1974,6046,538,613,475,558,637,6053,428,394,508,393,286,346,487,509,357,356,2770,3711,5016,4651,3933,4942,6027,5158,4409,4907,4560,4413,4547,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396])).
% 42.98/42.73 cnf(6072,plain,
% 42.98/42.73 (P9(a83,x60721,f13(a83,x60721,f5(a83)))),
% 42.98/42.73 inference(rename_variables,[],[1998])).
% 42.98/42.73 cnf(6075,plain,
% 42.98/42.73 (P8(a1,x60751,f30(f30(f12(a1),f26(a1,f30(f30(f12(a1),f26(a1,x60751,f13(a1,f24(a89),f24(a89)))),f24(a89)),f24(a89))),f13(a1,f24(a89),f24(a89))))),
% 42.98/42.73 inference(rename_variables,[],[4738])).
% 42.98/42.73 cnf(6076,plain,
% 42.98/42.73 (~P9(a1,x60761,x60761)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6077,plain,
% 42.98/42.73 (~P9(a1,x60771,x60771)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6082,plain,
% 42.98/42.73 (~P8(a1,f25(a85,f13(a85,f23(x60821),f5(a85))),x60821)),
% 42.98/42.73 inference(rename_variables,[],[4890])).
% 42.98/42.73 cnf(6085,plain,
% 42.98/42.73 (P8(a85,x60851,f13(a85,x60852,x60851))),
% 42.98/42.73 inference(rename_variables,[],[534])).
% 42.98/42.73 cnf(6091,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x60911,f5(a85)),x60911)),
% 42.98/42.73 inference(rename_variables,[],[640])).
% 42.98/42.73 cnf(6099,plain,
% 42.98/42.73 (~P9(a85,x60991,f8(a85,f13(a85,x60991,x60992),x60992))),
% 42.98/42.73 inference(rename_variables,[],[2111])).
% 42.98/42.73 cnf(6106,plain,
% 42.98/42.73 (P9(a85,x61061,f13(a85,x61061,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[543])).
% 42.98/42.73 cnf(6107,plain,
% 42.98/42.73 (P8(a85,x61071,f30(f30(f12(a85),x61071),f30(f30(f12(a85),x61071),x61071)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(6112,plain,
% 42.98/42.73 (~P8(a1,f30(f30(f12(a1),f25(a85,f13(a85,f23(f26(a1,x61121,a32)),f5(a85)))),a32),x61121)),
% 42.98/42.73 inference(rename_variables,[],[4942])).
% 42.98/42.73 cnf(6116,plain,
% 42.98/42.73 (E(f13(a85,f9(a85,x61161,x61162),f79(x61161,f9(a85,x61161,x61162))),x61161)),
% 42.98/42.73 inference(scs_inference,[],[399,491,1974,6046,6067,538,610,578,613,475,543,558,534,637,6053,640,396,428,394,398,508,422,393,286,346,487,509,357,356,3591,5557,2251,4526,2770,3711,5016,4738,4651,3933,2111,4960,5548,4942,6027,6041,4890,5638,5481,5158,4409,4907,4560,4413,4547,1998,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983])).
% 42.98/42.73 cnf(6121,plain,
% 42.98/42.73 (~E(f13(a85,x61211,f5(a85)),x61211)),
% 42.98/42.73 inference(rename_variables,[],[630])).
% 42.98/42.73 cnf(6122,plain,
% 42.98/42.73 (~E(f30(f30(f12(a2),f13(a85,f26(a2,x61221,f13(a85,f3(a2),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))),x61221)),
% 42.98/42.73 inference(rename_variables,[],[4790])).
% 42.98/42.73 cnf(6125,plain,
% 42.98/42.73 (~E(x61251,f30(f30(f12(a2),f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f26(a2,x61251,f13(a85,f3(a2),f5(a85))),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))))),
% 42.98/42.73 inference(rename_variables,[],[4786])).
% 42.98/42.73 cnf(6129,plain,
% 42.98/42.73 (~P9(a1,f3(a1),f13(a1,f24(a89),f24(a89)))),
% 42.98/42.73 inference(scs_inference,[],[621,399,491,1974,6046,6067,538,610,578,613,475,310,543,630,558,534,637,6053,640,396,428,394,398,508,422,636,393,363,286,346,487,509,357,356,4786,4790,3591,5557,2251,4526,2770,3711,5016,4738,4651,3933,2111,5009,4960,5548,4942,6027,6041,4890,5638,5481,5158,4409,4907,4560,4413,4547,1998,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480])).
% 42.98/42.73 cnf(6133,plain,
% 42.98/42.73 (~E(f13(a85,x61331,f5(a85)),x61331)),
% 42.98/42.73 inference(rename_variables,[],[630])).
% 42.98/42.73 cnf(6136,plain,
% 42.98/42.73 (~P9(a1,f13(a1,f30(f30(f12(a1),f8(a1,x61361,x61361)),x61362),x61363),x61363)),
% 42.98/42.73 inference(rename_variables,[],[4649])).
% 42.98/42.73 cnf(6148,plain,
% 42.98/42.73 (P8(a83,x61481,x61481)),
% 42.98/42.73 inference(rename_variables,[],[475])).
% 42.98/42.73 cnf(6153,plain,
% 42.98/42.73 (P8(a85,x61531,f30(f30(f12(a85),x61531),f30(f30(f12(a85),x61531),x61531)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(6154,plain,
% 42.98/42.73 (~E(f13(a85,x61541,f5(a85)),x61541)),
% 42.98/42.73 inference(rename_variables,[],[630])).
% 42.98/42.73 cnf(6155,plain,
% 42.98/42.73 (P8(a85,f3(a85),x61551)),
% 42.98/42.73 inference(rename_variables,[],[497])).
% 42.98/42.73 cnf(6161,plain,
% 42.98/42.73 (P9(a85,x61611,f13(a85,x61611,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[543])).
% 42.98/42.73 cnf(6166,plain,
% 42.98/42.73 (E(x61661,f13(a85,f30(f30(f12(a85),f8(a85,x61662,x61662)),x61663),x61661))),
% 42.98/42.73 inference(rename_variables,[],[4666])).
% 42.98/42.73 cnf(6167,plain,
% 42.98/42.73 (E(f23(f25(a85,x61671)),x61671)),
% 42.98/42.73 inference(rename_variables,[],[469])).
% 42.98/42.73 cnf(6172,plain,
% 42.98/42.73 (~P9(a1,x61721,x61721)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6179,plain,
% 42.98/42.73 (P8(a1,x61791,x61791)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(6182,plain,
% 42.98/42.73 (P8(a1,x61821,x61821)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(6189,plain,
% 42.98/42.73 (~P9(a1,x61891,x61891)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6191,plain,
% 42.98/42.73 (~P8(a1,f30(f30(f12(a1),f25(a85,f13(a85,f23(f26(a1,x61911,a29)),f5(a85)))),a29),x61911)),
% 42.98/42.73 inference(scs_inference,[],[621,399,481,491,1974,6046,6067,6077,6172,6076,617,538,468,469,610,578,6107,613,473,6179,475,6049,6148,310,543,6106,630,6121,6133,6154,558,497,534,637,6053,6056,640,396,428,394,398,508,426,422,636,393,287,290,363,288,322,284,511,286,324,346,487,362,509,622,357,356,5411,4786,4790,3591,4191,5557,4666,2251,4526,2442,2770,3711,5016,5553,5050,4371,4738,4813,4649,4651,3933,2111,5009,4960,5548,4942,6027,6041,4890,6082,5638,5481,5158,4409,4907,4560,4413,4547,1998,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638])).
% 42.98/42.73 cnf(6192,plain,
% 42.98/42.73 (~P8(a1,f25(a85,f13(a85,f23(x61921),f5(a85))),x61921)),
% 42.98/42.73 inference(rename_variables,[],[4890])).
% 42.98/42.73 cnf(6205,plain,
% 42.98/42.73 (P8(a1,f25(a85,f10(a85,x62051,x62052)),f26(a1,f25(a85,x62051),f25(a85,x62052)))),
% 42.98/42.73 inference(rename_variables,[],[599])).
% 42.98/42.73 cnf(6206,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x62061),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(6209,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x62091),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(6214,plain,
% 42.98/42.73 (P8(a1,f3(a1),f25(a85,x62141))),
% 42.98/42.73 inference(rename_variables,[],[515])).
% 42.98/42.73 cnf(6229,plain,
% 42.98/42.73 (~P9(a1,f30(f30(f12(a1),a89),a94),f30(f30(f12(a1),f27(a2,f8(a2,a96,a95))),f27(a2,f30(f17(a2,a91),f8(a2,a96,a95)))))),
% 42.98/42.73 inference(scs_inference,[],[327,334,420,621,504,577,596,399,481,491,1974,6046,6067,6077,6172,6076,6189,302,617,538,468,469,6167,610,599,6205,578,6107,613,473,6179,475,6049,6148,310,543,6106,630,6121,6133,6154,558,437,497,534,637,6053,6056,6206,640,515,396,428,394,398,508,275,426,422,636,393,425,287,290,363,641,288,322,284,511,443,286,324,346,487,362,509,622,357,356,5411,5101,4786,4790,3591,4191,5557,2925,4666,2251,4526,2442,2770,3711,5016,5553,5580,5050,4371,4738,4813,2091,4649,4651,3933,2111,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,5638,5481,2609,5158,4409,4907,4560,2694,4413,4547,1998,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023])).
% 42.98/42.73 cnf(6234,plain,
% 42.98/42.73 (~P9(a85,x62341,x62341)),
% 42.98/42.73 inference(rename_variables,[],[625])).
% 42.98/42.73 cnf(6237,plain,
% 42.98/42.73 (P9(a85,x62371,f13(a85,x62371,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[543])).
% 42.98/42.73 cnf(6245,plain,
% 42.98/42.73 (P9(a85,x62451,f13(a85,x62451,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[543])).
% 42.98/42.73 cnf(6254,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x62541,f5(a85)),x62541)),
% 42.98/42.73 inference(rename_variables,[],[640])).
% 42.98/42.73 cnf(6255,plain,
% 42.98/42.73 (P8(a85,x62551,f30(f30(f12(a85),x62551),f30(f30(f12(a85),x62551),x62551)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(6260,plain,
% 42.98/42.73 (P8(a85,x62601,f30(f30(f12(a85),x62601),f30(f30(f12(a85),x62601),x62601)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(6270,plain,
% 42.98/42.73 (~E(f30(f30(f20(a83),x62701),f30(f30(f12(a85),x62702),f3(a85))),f3(a83))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,472,577,567,596,399,481,491,1974,6046,6067,6077,6172,6076,6189,302,341,617,538,468,469,6167,610,599,6205,578,6107,6153,6255,613,473,6179,475,6049,6148,310,543,6106,6161,6237,630,6121,6133,6154,558,625,304,329,437,439,497,534,637,6053,6056,6206,6209,640,6091,515,396,336,428,394,398,508,275,426,422,636,393,425,287,290,363,641,288,322,284,511,443,286,324,346,487,362,509,622,357,356,5411,5101,4786,4790,3591,4191,4917,5557,2925,3009,4666,2251,4526,1978,2442,4972,2770,3711,5551,5016,5553,5580,5050,4371,4738,4813,2091,4649,4651,3933,2111,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,5638,5481,2609,5158,4409,4907,4560,2694,4413,5154,4547,1998,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897])).
% 42.98/42.73 cnf(6274,plain,
% 42.98/42.73 (~P8(a85,f13(a85,f23(f30(f30(f12(a1),f13(a1,f30(f30(f12(a1),f8(a1,f8(a1,x62741,x62742),f8(a1,x62741,x62742))),x62743),f26(a1,f25(a85,x62744),f13(a1,f24(a89),f24(a89))))),f13(a1,f24(a89),f24(a89)))),f5(a85)),x62744)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,472,577,567,596,399,481,491,1974,6046,6067,6077,6172,6076,6189,302,341,617,538,468,469,6167,610,599,6205,578,6107,6153,6255,613,473,6179,475,6049,6148,310,543,6106,6161,6237,630,6121,6133,6154,558,625,304,329,437,439,497,534,637,6053,6056,6206,6209,640,6091,515,396,336,428,394,398,508,275,426,422,636,393,425,287,290,363,641,288,322,284,511,443,286,324,346,487,362,509,622,357,356,5411,5101,4786,4790,3591,4191,5178,4917,5557,2925,3009,4666,2251,4526,1978,2442,4972,2770,3711,5551,5016,5553,5580,5050,4371,4746,4738,4813,2091,4649,4651,3933,2111,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,5638,5481,2609,5158,4409,4907,4560,2694,4413,5154,4547,1998,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348])).
% 42.98/42.73 cnf(6275,plain,
% 42.98/42.73 (~P9(a1,f30(f30(f12(a1),f13(a1,f30(f30(f12(a1),f8(a1,f8(a1,x62751,x62752),f8(a1,x62751,x62752))),x62753),f26(a1,x62754,f13(a1,f24(a89),f24(a89))))),f13(a1,f24(a89),f24(a89))),x62754)),
% 42.98/42.73 inference(rename_variables,[],[4746])).
% 42.98/42.73 cnf(6288,plain,
% 42.98/42.73 (E(f26(a1,f30(f30(f12(a1),x62881),x62882),f30(f30(f12(a1),x62881),x62881)),f26(a1,x62882,x62881))),
% 42.98/42.73 inference(rename_variables,[],[564])).
% 42.98/42.73 cnf(6292,plain,
% 42.98/42.73 (P9(a85,x62921,f13(a85,x62921,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[543])).
% 42.98/42.73 cnf(6293,plain,
% 42.98/42.73 (P8(a85,x62931,x62931)),
% 42.98/42.73 inference(rename_variables,[],[474])).
% 42.98/42.73 cnf(6296,plain,
% 42.98/42.73 (~P9(a1,x62961,x62961)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6297,plain,
% 42.98/42.73 (P9(a1,f26(a1,f13(a1,f25(a85,f23(f30(f30(f12(a1),x62971),f24(a89)))),f5(a1)),f24(a89)),x62971)),
% 42.98/42.73 inference(rename_variables,[],[2413])).
% 42.98/42.73 cnf(6304,plain,
% 42.98/42.73 (~P9(a85,x63041,x63041)),
% 42.98/42.73 inference(rename_variables,[],[625])).
% 42.98/42.73 cnf(6307,plain,
% 42.98/42.73 (~P9(a1,x63071,x63071)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6310,plain,
% 42.98/42.73 (~E(f30(f30(f12(a2),f13(a85,f26(a2,x63101,f13(a85,f3(a2),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))),x63101)),
% 42.98/42.73 inference(rename_variables,[],[4790])).
% 42.98/42.73 cnf(6313,plain,
% 42.98/42.73 (P8(a85,x63131,f30(f30(f12(a85),x63131),f30(f30(f12(a85),x63131),x63131)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(6315,plain,
% 42.98/42.73 (~P9(a85,x63151,f8(a85,f13(a85,f8(a85,x63151,x63152),x63153),x63153))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,472,577,567,596,564,399,481,491,1974,6046,6067,6077,6172,6076,6189,6296,302,341,378,617,538,468,469,6167,610,599,6205,578,6107,6153,6255,6260,613,473,6179,474,475,6049,6148,310,543,6106,6161,6237,6245,630,6121,6133,6154,558,625,6234,304,329,437,439,497,534,637,6053,6056,6206,6209,640,6091,515,396,336,428,394,398,508,275,426,422,636,393,425,432,433,287,290,363,641,288,322,284,511,443,286,324,346,487,362,509,622,357,356,5411,4195,5101,4786,4790,6122,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4526,1978,2442,4972,2770,3711,5551,5016,5553,5580,5050,4371,4746,4738,4813,2091,4649,4651,3933,2111,6099,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,5638,5481,2609,5158,4409,4907,4560,4608,2694,4413,5154,4547,2957,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121])).
% 42.98/42.73 cnf(6316,plain,
% 42.98/42.73 (~P9(a85,x63161,f8(a85,f13(a85,x63161,x63162),x63162))),
% 42.98/42.73 inference(rename_variables,[],[2111])).
% 42.98/42.73 cnf(6320,plain,
% 42.98/42.73 (P9(a85,x63201,f13(a85,f13(a85,x63202,f13(a85,x63203,x63201)),f5(a85)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,472,577,567,596,564,399,481,491,1974,6046,6067,6077,6172,6076,6189,6296,302,341,378,617,538,468,469,6167,610,599,6205,578,6107,6153,6255,6260,613,473,6179,474,475,6049,6148,310,543,6106,6161,6237,6245,630,6121,6133,6154,558,625,6234,304,329,437,439,497,534,637,6053,6056,6206,6209,640,6091,515,396,336,428,394,398,508,275,426,422,636,393,425,432,433,287,290,363,641,288,322,284,511,443,286,324,346,487,362,509,622,357,356,5411,4195,5101,4786,4790,6122,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5016,5553,5580,5050,4371,4746,4738,4813,2091,4649,4651,3933,2111,6099,5421,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,5638,5481,2609,5158,4409,4907,4560,4608,2694,4413,5154,4547,2957,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585])).
% 42.98/42.73 cnf(6330,plain,
% 42.98/42.73 (~P9(a85,f13(a85,x63301,x63302),x63302)),
% 42.98/42.73 inference(rename_variables,[],[638])).
% 42.98/42.73 cnf(6343,plain,
% 42.98/42.73 (~E(f30(f30(f12(a2),f13(a85,f26(a2,x63431,f13(a85,f3(a2),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))),x63431)),
% 42.98/42.73 inference(rename_variables,[],[4790])).
% 42.98/42.73 cnf(6348,plain,
% 42.98/42.73 (~E(f30(f30(f12(a2),f13(a85,f26(a2,x63481,f13(a85,f3(a2),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))),x63481)),
% 42.98/42.73 inference(rename_variables,[],[4790])).
% 42.98/42.73 cnf(6356,plain,
% 42.98/42.73 (E(f30(f30(f12(a85),f13(a85,f13(a85,x63561,f3(a85)),f5(a85))),f30(f30(f21(x63562,f10(a85,f3(a85),f13(a85,f13(a85,x63561,f3(a85)),f5(a85))),x63563),x63564),f3(a85))),f3(a85))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,577,567,596,564,399,481,491,1974,6046,6067,6077,6172,6076,6189,6296,302,341,378,617,538,468,469,6167,610,599,6205,578,6107,6153,6255,6260,613,473,6179,474,475,6049,6148,310,638,6330,543,6106,6161,6237,6245,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,534,637,6053,6056,6206,6209,640,6091,515,396,336,428,394,398,508,275,426,422,636,393,425,421,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,4195,5101,5902,4786,4790,6122,6310,6343,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5016,5602,5553,5580,5050,4371,4746,4738,4813,4572,2091,4649,4651,3933,2111,6099,2281,5421,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,5638,5481,2593,2609,5158,4409,4907,4560,4608,2694,4413,5154,4547,2957,4033,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833])).
% 42.98/42.73 cnf(6360,plain,
% 42.98/42.73 (~P9(a1,x63601,x63601)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6363,plain,
% 42.98/42.73 (P8(a1,x63631,f25(a85,f14(x63631)))),
% 42.98/42.73 inference(rename_variables,[],[517])).
% 42.98/42.73 cnf(6367,plain,
% 42.98/42.73 (~P9(a85,x63671,f30(f30(f12(a85),x63672),f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,577,567,596,564,399,481,482,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,302,341,378,617,538,468,469,6167,610,599,6205,578,6107,6153,6255,6260,6313,613,473,6179,474,475,6049,6148,310,638,6330,517,543,6106,6161,6237,6245,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,534,637,6053,6056,6206,6209,640,6091,515,396,336,428,394,398,508,275,426,422,367,636,393,425,421,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,4195,5101,5902,4786,4790,6122,6310,6343,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5016,5602,5553,5580,5050,4371,4746,4738,4813,4572,2091,4649,4651,3933,2111,6099,2281,5421,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,5638,5481,2593,2609,5158,4409,4907,4560,4608,2694,4413,5154,4547,2957,4033,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828])).
% 42.98/42.73 cnf(6374,plain,
% 42.98/42.73 (P8(a85,f9(a85,x63741,x63742),x63741)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6379,plain,
% 42.98/42.73 (~E(f30(f30(f12(a85),f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f5(a85),f5(a85)))),x63791),f13(a85,f3(a85),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[5101])).
% 42.98/42.73 cnf(6384,plain,
% 42.98/42.73 (P8(a85,x63841,f30(f30(f12(a85),x63841),f30(f30(f12(a85),x63841),x63841)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(6387,plain,
% 42.98/42.73 (~P8(a85,f14(f25(a85,f13(a85,f23(f25(a85,x63871)),f5(a85)))),x63871)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,399,481,482,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,302,341,378,617,538,468,469,6167,610,599,6205,578,6107,6153,6255,6260,6313,613,473,6179,474,475,6049,6148,310,638,6330,517,543,6106,6161,6237,6245,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,534,637,6053,6056,6206,6209,640,6091,423,515,6214,396,336,428,394,398,508,275,426,422,367,636,393,425,421,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,4195,5101,5902,4786,4790,6122,6310,6343,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5016,5602,5553,5580,5050,4371,4746,4738,4813,4572,2091,4649,4651,3933,2111,6099,2281,5421,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,5638,5481,2593,2609,5158,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167])).
% 42.98/42.73 cnf(6388,plain,
% 42.98/42.73 (~P8(a1,f25(a85,f13(a85,f23(x63881),f5(a85))),x63881)),
% 42.98/42.73 inference(rename_variables,[],[4890])).
% 42.98/42.73 cnf(6389,plain,
% 42.98/42.73 (P8(a1,f3(a1),f25(a85,x63891))),
% 42.98/42.73 inference(rename_variables,[],[515])).
% 42.98/42.73 cnf(6393,plain,
% 42.98/42.73 (P8(a85,f3(a85),x63931)),
% 42.98/42.73 inference(rename_variables,[],[497])).
% 42.98/42.73 cnf(6394,plain,
% 42.98/42.73 (P8(a85,x63941,f30(f30(f12(a85),x63941),f30(f30(f12(a85),x63941),x63941)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(6396,plain,
% 42.98/42.73 (P9(a85,x63961,f8(a85,f13(a85,f13(a85,f13(a85,x63961,x63962),f5(a85)),x63963),x63963))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,399,481,482,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,302,341,378,617,538,468,469,6167,539,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,474,475,6049,6148,310,638,6330,517,543,6106,6161,6237,6245,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,423,515,6214,396,336,428,394,398,508,275,426,422,367,636,393,425,421,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,4195,5101,5902,4786,4790,6122,6310,6343,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5016,5602,5553,5580,5050,4371,4746,4738,4813,4572,2091,4649,4651,3933,2111,6099,2281,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,5638,5481,2593,2609,5158,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236])).
% 42.98/42.73 cnf(6400,plain,
% 42.98/42.73 (~E(f30(f30(f12(a2),f13(a85,f26(a2,x64001,f13(a85,f3(a2),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))),x64001)),
% 42.98/42.73 inference(rename_variables,[],[4790])).
% 42.98/42.73 cnf(6411,plain,
% 42.98/42.73 (~P8(a85,f8(a85,f30(f30(f12(a85),f13(a85,f13(a85,x64111,x64112),f5(a85))),f13(a85,f13(a85,x64111,x64112),f5(a85))),x64112),x64111)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,611,399,481,482,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,302,341,378,617,538,468,469,6167,539,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,474,475,6049,6148,310,638,6330,517,543,6106,6161,6237,6245,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,423,515,6214,396,336,428,394,398,508,275,426,422,367,636,393,425,421,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,4195,5101,5902,4786,4790,6122,6310,6343,6348,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5016,5602,5553,5580,5050,4371,4746,4738,4813,3532,4572,2091,4649,4651,3933,2111,6099,2281,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,5638,5481,2593,2609,5158,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468])).
% 42.98/42.73 cnf(6412,plain,
% 42.98/42.73 (~P8(a85,f30(f30(f12(a85),f13(a85,x64121,f5(a85))),f13(a85,x64121,f5(a85))),x64121)),
% 42.98/42.73 inference(rename_variables,[],[3532])).
% 42.98/42.73 cnf(6414,plain,
% 42.98/42.73 (E(f30(f30(f12(a85),x64141),f63(x64141,x64141)),x64141)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,611,399,481,482,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,302,341,378,617,538,468,469,6167,539,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,474,475,6049,6148,310,638,6330,517,543,6106,6161,6237,6245,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,423,515,6214,396,336,428,394,398,508,275,426,422,367,636,393,425,421,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,4195,5101,5902,4786,4790,6122,6310,6343,6348,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5016,5602,5553,5580,3085,5050,4371,4746,4738,4813,3532,4572,2091,4649,4651,3933,2111,6099,2281,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,5638,5481,2593,2609,5158,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980])).
% 42.98/42.73 cnf(6419,plain,
% 42.98/42.73 (~E(f13(a83,x64191,f13(a83,f13(a83,f5(a83),x64192),x64192)),x64191)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,611,399,481,482,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,302,341,378,617,538,468,469,6167,539,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,474,475,6049,6148,310,638,6330,517,543,6106,6161,6237,6245,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,423,515,6214,396,336,428,394,398,508,275,426,422,367,636,393,425,421,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,3421,4195,5101,5902,4786,4790,6122,6310,6343,6348,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5016,5602,5553,5580,3085,5050,4371,4746,4738,4813,3532,4572,2091,4649,4651,3933,2111,6099,2281,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,5638,5481,2593,2609,5158,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853])).
% 42.98/42.73 cnf(6422,plain,
% 42.98/42.73 (~P8(a85,f30(f30(f12(a85),f13(a85,x64221,f5(a85))),f13(a85,x64221,f5(a85))),x64221)),
% 42.98/42.73 inference(rename_variables,[],[3532])).
% 42.98/42.73 cnf(6423,plain,
% 42.98/42.73 (P9(a85,x64231,f13(a85,x64231,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[543])).
% 42.98/42.73 cnf(6428,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x64281,f5(a85)),x64281)),
% 42.98/42.73 inference(rename_variables,[],[640])).
% 42.98/42.73 cnf(6431,plain,
% 42.98/42.73 (~E(f30(f30(f12(a2),f13(a85,f26(a2,x64311,f13(a85,f3(a2),f5(a85))),f13(a85,f3(a85),f5(a85)))),f13(a85,f3(a2),f5(a85))),x64311)),
% 42.98/42.73 inference(rename_variables,[],[4790])).
% 42.98/42.73 cnf(6437,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x64371,f13(a85,x64372,f5(a85))),x64372)),
% 42.98/42.73 inference(rename_variables,[],[1993])).
% 42.98/42.73 cnf(6440,plain,
% 42.98/42.73 (~P9(a85,f13(a85,x64401,x64402),x64402)),
% 42.98/42.73 inference(rename_variables,[],[638])).
% 42.98/42.73 cnf(6443,plain,
% 42.98/42.73 (P9(a85,x64431,f13(a85,x64432,f13(a85,f13(a85,x64431,f5(a85)),x64433)))),
% 42.98/42.73 inference(rename_variables,[],[2066])).
% 42.98/42.73 cnf(6446,plain,
% 42.98/42.73 (~E(f13(a85,x64461,x64462),f13(a85,x64462,f13(a85,f13(a85,x64463,x64461),f5(a85))))),
% 42.98/42.73 inference(rename_variables,[],[5061])).
% 42.98/42.73 cnf(6455,plain,
% 42.98/42.73 (~P9(a1,f13(a1,f30(f30(f12(a1),f8(a1,x64551,x64551)),x64552),x64553),x64553)),
% 42.98/42.73 inference(rename_variables,[],[4649])).
% 42.98/42.73 cnf(6462,plain,
% 42.98/42.73 (~P9(a1,x64621,f13(a1,f30(f30(f12(a1),f8(a1,x64622,x64622)),x64623),x64621))),
% 42.98/42.73 inference(rename_variables,[],[4651])).
% 42.98/42.73 cnf(6464,plain,
% 42.98/42.73 (~P8(a1,f13(a1,f30(f30(f12(a1),x64641),x64642),f25(a85,f13(a85,f23(f13(a1,f30(f30(f12(a1),f8(a1,x64643,x64641)),x64642),x64644)),f5(a85)))),f13(a1,f30(f30(f12(a1),x64643),x64642),x64644))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,611,399,481,482,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,302,341,378,617,538,6374,468,469,6167,539,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,474,475,6049,6148,310,331,638,6330,517,543,6106,6161,6237,6245,6292,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,426,422,367,636,393,323,425,421,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,3635,3421,4195,5101,5902,4786,4790,6122,6310,6343,6348,6400,3591,4191,5178,4917,5557,2925,3009,4666,4471,2251,4481,4526,1978,2442,4972,2770,3711,5551,5061,6446,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,2091,4649,6136,4651,6059,3933,2111,6099,2066,2281,1993,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5481,5913,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952])).
% 42.98/42.73 cnf(6465,plain,
% 42.98/42.73 (~P8(a1,f25(a85,f13(a85,f23(x64651),f5(a85))),x64651)),
% 42.98/42.73 inference(rename_variables,[],[4890])).
% 42.98/42.73 cnf(6470,plain,
% 42.98/42.73 (~P9(a1,x64701,x64701)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6474,plain,
% 42.98/42.73 (P9(a83,x64741,f13(a83,x64741,f5(a83)))),
% 42.98/42.73 inference(rename_variables,[],[1998])).
% 42.98/42.73 cnf(6484,plain,
% 42.98/42.73 (~P8(a1,f13(a1,f8(a1,f30(f30(f12(a1),a32),f26(a1,a93,a94)),f30(f30(f12(a1),a32),a73)),x64841),x64841)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,302,341,378,617,538,6374,468,469,6167,539,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,474,475,6049,6148,310,331,638,6330,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,422,367,636,393,323,425,421,407,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,5902,4786,4790,6122,6310,6343,6348,6400,3591,4191,5178,4917,5557,2925,3009,4666,3019,4471,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,4245,2091,4649,6136,4651,6059,3933,2111,6099,2066,2281,1993,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5481,5913,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,6072,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264])).
% 42.98/42.73 cnf(6485,plain,
% 42.98/42.73 (E(f8(a1,f13(a1,x64851,x64852),x64852),x64851)),
% 42.98/42.73 inference(rename_variables,[],[3019])).
% 42.98/42.73 cnf(6488,plain,
% 42.98/42.73 (E(f23(f25(a85,x64881)),x64881)),
% 42.98/42.73 inference(rename_variables,[],[469])).
% 42.98/42.73 cnf(6494,plain,
% 42.98/42.73 (P8(a85,x64941,x64941)),
% 42.98/42.73 inference(rename_variables,[],[474])).
% 42.98/42.73 cnf(6499,plain,
% 42.98/42.73 (P8(a1,x64991,x64991)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(6501,plain,
% 42.98/42.73 (~P8(a1,a32,f26(a1,f30(f30(f12(a1),a32),a73),f26(a1,a93,a94)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,302,341,378,617,538,6374,468,469,6167,539,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,6182,474,6293,475,6049,6148,310,331,638,6330,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,422,367,636,393,323,425,421,407,533,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,5902,4786,4790,6122,6310,6343,6348,6400,3591,4191,5178,4917,5557,2925,3009,4666,3019,4471,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,4245,2091,4649,6136,4651,6059,3933,2111,6099,2066,2281,1993,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5481,5913,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,6072,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660])).
% 42.98/42.73 cnf(6503,plain,
% 42.98/42.73 (~P8(a1,f26(a1,f30(f30(f12(a1),a32),f26(a1,a93,a94)),a73),a32)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,302,341,378,617,538,6374,468,469,6167,539,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,6182,474,6293,475,6049,6148,310,331,638,6330,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,422,490,367,636,393,323,425,421,407,533,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,5902,4786,4790,6122,6310,6343,6348,6400,3591,4191,5178,4917,5557,2925,3009,4666,3019,4471,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,4245,2091,4649,6136,4651,6059,3933,2111,6099,2066,2281,1993,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5481,5913,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,6072,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654])).
% 42.98/42.73 cnf(6507,plain,
% 42.98/42.73 (~P9(a1,x65071,f30(f30(f12(a1),f26(a1,x65071,f26(a1,f13(a1,f24(a89),f24(a89)),a52))),f26(a1,f13(a1,f24(a89),f24(a89)),a52)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,420,621,504,571,472,493,577,567,596,564,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,302,341,378,617,538,6374,468,469,6167,539,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,613,473,6179,6182,474,6293,475,6049,6148,310,331,638,6330,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,589,560,558,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,5902,4786,4790,6122,6310,6343,6348,6400,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,4245,2091,4649,6136,4651,6059,3933,2111,6099,2066,2281,1993,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5481,5913,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,1998,6072,2413,2149,3049,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631])).
% 42.98/42.73 cnf(6508,plain,
% 42.98/42.73 (~P9(a1,x65081,x65081)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6515,plain,
% 42.98/42.73 (~E(x65151,f30(f30(f12(a83),f5(a83)),f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f10(a83,f13(a83,x65151,f3(a83)),f5(a83)),f5(a85))),f13(a85,f3(a85),f5(a85)))))),
% 42.98/42.73 inference(rename_variables,[],[5595])).
% 42.98/42.73 cnf(6516,plain,
% 42.98/42.73 (~E(f13(a85,x65161,f5(a85)),x65161)),
% 42.98/42.73 inference(rename_variables,[],[630])).
% 42.98/42.73 cnf(6527,plain,
% 42.98/42.73 (P9(a1,x65271,f13(a1,f25(a85,f23(x65271)),f5(a1)))),
% 42.98/42.73 inference(rename_variables,[],[558])).
% 42.98/42.73 cnf(6529,plain,
% 42.98/42.73 (~P9(a1,x65291,x65291)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6538,plain,
% 42.98/42.73 (P8(a83,x65381,x65381)),
% 42.98/42.73 inference(rename_variables,[],[475])).
% 42.98/42.73 cnf(6540,plain,
% 42.98/42.73 (~E(x65401,f30(f30(f12(a83),f5(a83)),f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f10(a83,f13(a83,x65401,f3(a83)),f5(a83)),f5(a85))),f13(a85,f3(a85),f5(a85)))))),
% 42.98/42.73 inference(rename_variables,[],[5595])).
% 42.98/42.73 cnf(6542,plain,
% 42.98/42.73 (P8(a85,f13(a85,x65421,f3(a85)),x65421)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,302,341,378,617,538,6374,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,474,6293,6494,475,6049,6148,310,331,638,6330,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,558,6064,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,4245,2091,4649,6136,4651,6059,3933,2111,6099,2066,2281,1993,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5481,5913,2565,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,2440,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928])).
% 42.98/42.73 cnf(6546,plain,
% 42.98/42.73 (~P9(a85,x65461,f8(a85,f13(a85,x65461,x65462),x65462))),
% 42.98/42.73 inference(rename_variables,[],[2111])).
% 42.98/42.73 cnf(6548,plain,
% 42.98/42.73 (~P8(a85,f13(a85,f3(a85),f5(a85)),f13(a85,f3(a85),f3(a85)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,302,341,378,617,538,6374,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,474,6293,6494,475,6049,6148,310,331,638,6330,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,558,6064,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,2066,2281,1993,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,2440,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926])).
% 42.98/42.73 cnf(6551,plain,
% 42.98/42.73 (~E(a31,f5(a1))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,302,341,378,617,538,6374,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,474,6293,6494,475,6049,6148,310,331,638,6330,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,558,6064,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,2066,2281,1993,5421,5113,5959,5009,4960,5548,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4033,2440,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845])).
% 42.98/42.73 cnf(6560,plain,
% 42.98/42.73 (P9(a85,f8(a85,x65601,x65602),f13(a85,x65601,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[560])).
% 42.98/42.73 cnf(6562,plain,
% 42.98/42.73 (P9(a1,f8(a1,a31,f5(a1)),f3(a1))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,302,341,378,617,538,6374,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,474,6293,6494,475,6049,6148,310,331,638,6330,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,558,6064,625,6234,304,329,402,437,439,497,6155,534,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,511,273,443,286,324,346,487,362,509,483,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,5116,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,2066,2281,1993,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172])).
% 42.98/42.73 cnf(6565,plain,
% 42.98/42.73 (P8(a85,f9(a85,x65651,x65652),x65651)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6566,plain,
% 42.98/42.73 (P8(a85,x65661,f13(a85,x65662,x65661))),
% 42.98/42.73 inference(rename_variables,[],[534])).
% 42.98/42.73 cnf(6570,plain,
% 42.98/42.73 (P8(a85,f9(a85,x65701,x65702),x65701)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6578,plain,
% 42.98/42.73 (P8(a85,x65781,f30(f30(f12(a85),x65781),x65781))),
% 42.98/42.73 inference(rename_variables,[],[528])).
% 42.98/42.73 cnf(6581,plain,
% 42.98/42.73 (P8(a85,x65811,f30(f30(f12(a85),x65811),x65811))),
% 42.98/42.73 inference(rename_variables,[],[528])).
% 42.98/42.73 cnf(6585,plain,
% 42.98/42.73 (~P9(a1,x65851,f30(f30(f12(a1),f26(a1,x65851,a29)),a29))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,302,341,378,463,617,538,6374,6565,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,528,6578,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,289,511,273,443,286,324,346,487,362,509,483,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,5116,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,4462,2066,2281,1993,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2593,2609,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643])).
% 42.98/42.73 cnf(6586,plain,
% 42.98/42.73 (~P9(a1,x65861,x65861)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6594,plain,
% 42.98/42.73 (P8(a1,f30(f30(f12(a1),a32),a73),f30(f30(f12(a1),a32),f26(a1,a93,a94)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,302,341,378,463,617,538,6374,6565,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,528,6578,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,289,511,273,443,286,324,346,487,362,509,483,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,5116,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,4462,2066,2281,1993,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864])).
% 42.98/42.73 cnf(6597,plain,
% 42.98/42.73 (P8(a85,x65971,f30(f30(f12(a85),x65971),x65971))),
% 42.98/42.73 inference(rename_variables,[],[528])).
% 42.98/42.73 cnf(6601,plain,
% 42.98/42.73 (~E(f13(a85,x66011,f13(a85,x66012,f5(a85))),x66011)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,302,341,378,463,617,538,6374,6565,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,528,6578,6581,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,289,511,273,443,286,324,346,487,362,509,483,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,5116,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,4462,2066,2281,1993,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819])).
% 42.98/42.73 cnf(6610,plain,
% 42.98/42.73 (P8(a85,f8(a85,f9(a85,f13(a85,x66101,x66102),x66103),x66102),x66101)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,302,341,378,463,617,538,6374,6565,6570,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,528,6578,6581,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,289,511,273,443,286,324,346,487,362,509,483,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,5116,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,4462,2066,2281,1993,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,2367,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470])).
% 42.98/42.73 cnf(6611,plain,
% 42.98/42.73 (P8(a85,f9(a85,x66111,x66112),x66111)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6618,plain,
% 42.98/42.73 (P8(a85,f9(a85,x66181,x66182),x66181)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6620,plain,
% 42.98/42.73 (~P8(a85,f13(a85,f30(f30(f12(a85),f8(a85,x66201,f9(a85,x66201,x66202))),x66203),f13(a85,f13(a85,f30(f30(f12(a85),f9(a85,x66201,x66202)),x66203),x66204),f5(a85))),x66204)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,302,341,378,463,617,538,6374,6565,6570,6611,6618,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,528,6578,6581,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,289,511,273,443,286,324,346,487,362,509,483,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,5116,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,4462,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,2367,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958])).
% 42.98/42.73 cnf(6623,plain,
% 42.98/42.73 (P8(f92(x66231,a83),x66232,x66232)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,302,341,378,463,617,538,6374,6565,6570,6611,6618,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,589,560,528,6578,6581,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,288,322,284,289,511,273,443,286,324,346,487,362,509,483,622,357,356,5411,5987,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,4738,4813,3532,6412,4572,5116,4245,2091,4649,6136,4651,6059,3933,2111,6099,6316,4462,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,2367,1998,6072,2413,2149,3049,3544,2765,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966])).
% 42.98/42.73 cnf(6626,plain,
% 42.98/42.73 (P8(a85,f9(a85,x66261,x66262),x66261)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6635,plain,
% 42.98/42.73 (~P9(a1,f30(f30(f12(a1),f13(a1,f30(f30(f12(a1),f8(a1,f8(a1,x66351,x66352),f8(a1,x66351,x66352))),x66353),f26(a1,x66354,f13(a1,f24(a89),f24(a89))))),f13(a1,f24(a89),f24(a89))),x66354)),
% 42.98/42.73 inference(rename_variables,[],[4746])).
% 42.98/42.73 cnf(6644,plain,
% 42.98/42.73 (~E(f13(a85,x66441,f5(a85)),x66441)),
% 42.98/42.73 inference(rename_variables,[],[630])).
% 42.98/42.73 cnf(6652,plain,
% 42.98/42.73 (P9(a83,f3(a83),f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x66521,x66522),f8(a83,x66521,x66522))),x66523),f5(a83)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,463,617,538,6374,6565,6570,6611,6618,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,532,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,6275,4738,4813,3532,6412,5407,4572,5116,4245,2091,4649,6136,4651,6059,3933,6050,2111,6099,6316,4462,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,2367,1998,6072,2413,2149,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931])).
% 42.98/42.73 cnf(6653,plain,
% 42.98/42.73 (P8(a83,x66531,f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x66532,x66533),f8(a83,x66532,x66533))),x66534),x66531))),
% 42.98/42.73 inference(rename_variables,[],[3933])).
% 42.98/42.73 cnf(6656,plain,
% 42.98/42.73 (~P9(a85,f8(a85,f13(a85,x66561,x66562),x66562),x66561)),
% 42.98/42.73 inference(rename_variables,[],[4963])).
% 42.98/42.73 cnf(6660,plain,
% 42.98/42.73 (~P8(a85,f30(f30(f12(a85),f13(a85,f13(a85,x66601,x66602),f5(a85))),f13(a85,f13(a85,x66601,x66602),f5(a85))),x66601)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,463,617,538,6374,6565,6570,6611,6618,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,532,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,4746,6275,4738,4813,3532,6412,6422,5407,4572,5116,4245,2091,2050,4649,6136,4651,6059,3933,6050,2111,6099,6316,4963,4462,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,2367,1998,6072,2413,2149,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120])).
% 42.98/42.73 cnf(6661,plain,
% 42.98/42.73 (~P8(a85,f30(f30(f12(a85),f13(a85,x66611,f5(a85))),f13(a85,x66611,f5(a85))),x66611)),
% 42.98/42.73 inference(rename_variables,[],[3532])).
% 42.98/42.73 cnf(6673,plain,
% 42.98/42.73 (~P8(a85,f30(f30(f12(a85),f13(a85,x66731,f5(a85))),f13(a85,x66731,f5(a85))),x66731)),
% 42.98/42.73 inference(rename_variables,[],[3532])).
% 42.98/42.73 cnf(6676,plain,
% 42.98/42.73 (~E(f25(a85,f13(a85,f3(a85),f5(a85))),f30(f30(f12(a1),f3(a1)),f25(a85,f13(a85,f3(a85),f5(a85)))))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,558,6064,625,6234,304,329,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,432,433,287,290,363,641,532,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5305,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,5911,4746,6275,4738,4813,3532,6412,6422,6661,5407,4572,5116,4245,2091,2050,4649,6136,4651,6059,3933,6050,2111,6099,6316,4963,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,1982,4033,2440,2367,1998,6072,2413,2149,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895])).
% 42.98/42.73 cnf(6684,plain,
% 42.98/42.73 (P9(a1,x66841,f30(f30(f12(a1),f26(a1,f26(a1,f13(a1,f25(a85,f23(f30(f30(f12(a1),f30(f30(f12(a1),f26(a1,x66841,a89)),f24(a89))),f24(a89)))),f5(a1)),f24(a89)),f24(a89))),a89))),
% 42.98/42.73 inference(rename_variables,[],[4094])).
% 42.98/42.73 cnf(6688,plain,
% 42.98/42.73 (~P8(a1,f3(a1),f13(a1,f24(a89),f24(a89)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,558,6064,625,6234,304,329,343,402,437,439,497,6155,534,6085,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,428,394,398,508,275,317,426,266,422,490,367,636,393,323,425,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,5475,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5305,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,5911,4746,6275,4738,4813,3532,6412,6422,6661,5407,4572,5116,4245,2091,2050,4649,6136,4651,6059,3933,6050,2111,6099,6316,4963,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4094,1982,4033,2440,2367,1998,6072,2413,2149,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562])).
% 42.98/42.73 cnf(6702,plain,
% 42.98/42.73 (P8(a85,f13(a85,x67021,f9(a85,x67022,x67023)),f13(a85,x67021,x67022))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,558,6064,625,6234,304,329,343,402,437,439,497,6155,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,428,394,398,508,275,317,426,266,368,422,490,367,636,393,323,425,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5305,4481,4526,1978,2442,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,5911,4746,6275,4738,4813,3532,6412,6422,6661,5407,4572,4464,5116,4245,2091,2050,4649,6136,4651,6059,3933,6050,2111,6099,6316,4963,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,4608,2694,4413,5154,4547,2957,4094,1982,4033,2440,2367,1998,6072,2413,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338])).
% 42.98/42.73 cnf(6713,plain,
% 42.98/42.73 (P8(a85,f9(a85,x67131,x67132),x67131)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6716,plain,
% 42.98/42.73 (~P9(a83,f3(a83),f30(f30(f12(a83),f10(a83,f9(a83,x67161,x67162),x67162)),f10(a83,f9(a83,x67161,x67162),x67162)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,558,6064,625,6234,304,329,343,402,437,439,497,6155,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,428,394,398,508,275,317,426,266,368,422,490,367,636,393,323,425,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5567,5305,4481,4526,1978,2442,5180,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,5911,4746,6275,4738,4813,3532,6412,6422,6661,5407,4572,4464,5116,4245,2091,2050,4649,6136,4651,6059,3933,6050,2111,6099,6316,4963,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188])).
% 42.98/42.73 cnf(6724,plain,
% 42.98/42.73 (~P9(a1,f3(a1),f26(a1,f13(a1,f24(a89),f24(a89)),a52))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,558,6064,625,6234,304,329,343,402,437,439,497,6155,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,636,393,323,425,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5567,5305,4481,4526,1978,2442,5180,2437,4972,2770,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,5911,4746,6275,4738,4813,3532,6412,6422,6661,5407,4572,4464,5116,4245,2091,2050,4649,6136,4651,6059,3933,6050,2111,6099,6316,4963,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4606,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557])).
% 42.98/42.73 cnf(6729,plain,
% 42.98/42.73 (P8(a85,x67291,f30(f30(f12(a85),x67291),x67291))),
% 42.98/42.73 inference(rename_variables,[],[528])).
% 42.98/42.73 cnf(6740,plain,
% 42.98/42.73 (~P9(a1,f13(a1,f30(f30(f12(a1),x67401),x67402),f13(a1,f30(f30(f12(a1),f8(a1,f8(a1,x67403,x67403),x67401)),x67402),x67404)),x67404)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,6597,558,6064,625,6234,304,329,343,402,437,439,497,6155,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5567,5305,4481,4526,1978,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,5911,4746,6275,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,4651,6059,3933,6050,2111,6099,6316,4963,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4606,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355])).
% 42.98/42.73 cnf(6743,plain,
% 42.98/42.73 (~P9(a1,x67431,x67431)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6744,plain,
% 42.98/42.73 (P9(a1,x67441,f13(a1,f25(a85,f23(x67441)),f5(a1)))),
% 42.98/42.73 inference(rename_variables,[],[558])).
% 42.98/42.73 cnf(6754,plain,
% 42.98/42.73 (P9(a85,x67541,f13(a85,f13(a85,x67542,x67541),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[589])).
% 42.98/42.73 cnf(6756,plain,
% 42.98/42.73 (~P9(a1,f30(f30(f12(a1),f30(f30(f12(a1),f13(a1,f30(f30(f12(a1),f8(a1,f8(a1,x67561,x67562),f8(a1,x67561,x67562))),x67563),f26(a1,f26(a1,x67564,a29),f13(a1,f24(a89),f24(a89))))),f13(a1,f24(a89),f24(a89)))),a29),x67564)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,6597,558,6064,6527,625,6234,304,329,343,402,437,439,497,6155,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5567,5305,4481,4526,1978,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,2111,6099,6316,4963,2081,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4606,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633])).
% 42.98/42.73 cnf(6762,plain,
% 42.98/42.73 (~E(x67621,f30(f30(f12(a83),f5(a83)),f10(a85,f30(f30(f12(a85),f13(a85,f3(a85),f5(a85))),f13(a85,f10(a83,f13(a83,x67621,f3(a83)),f5(a83)),f5(a85))),f13(a85,f3(a85),f5(a85)))))),
% 42.98/42.73 inference(rename_variables,[],[5595])).
% 42.98/42.73 cnf(6763,plain,
% 42.98/42.73 (P8(a85,f3(a85),x67631)),
% 42.98/42.73 inference(rename_variables,[],[497])).
% 42.98/42.73 cnf(6766,plain,
% 42.98/42.73 (P8(a1,f3(a1),f30(f30(f12(a1),x67661),x67661))),
% 42.98/42.73 inference(rename_variables,[],[3017])).
% 42.98/42.73 cnf(6768,plain,
% 42.98/42.73 (P9(a85,x67681,f8(a85,f13(a85,f13(a85,x67681,f5(a85)),x67682),x67682))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,6597,558,6064,6527,625,6234,304,329,343,402,437,439,497,6155,6393,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5567,5305,4481,4526,1978,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,2111,6099,6316,4963,6656,2081,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2649,5158,5661,4606,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,3017,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064])).
% 42.98/42.73 cnf(6769,plain,
% 42.98/42.73 (~P9(a85,f8(a85,f13(a85,x67691,x67692),x67692),x67691)),
% 42.98/42.73 inference(rename_variables,[],[4963])).
% 42.98/42.73 cnf(6782,plain,
% 42.98/42.73 (P8(f86(a1),f3(f86(a1)),f30(f30(f12(f86(a1)),f5(f86(a1))),f5(f86(a1))))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,582,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,528,6578,6581,6597,558,6064,6527,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5567,5305,4481,4526,1978,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,2111,6099,6316,4963,6656,2081,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,3017,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369])).
% 42.98/42.73 cnf(6786,plain,
% 42.98/42.73 (~P9(a85,f13(a85,f13(a85,x67861,f8(a85,x67862,x67863)),x67863),x67862)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,582,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,468,469,6167,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,558,6064,6527,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5567,5305,4481,4526,1978,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5602,5553,4686,5580,3085,5050,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,2111,6099,6316,4963,6656,2081,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,3017,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467])).
% 42.98/42.73 cnf(6787,plain,
% 42.98/42.73 (~P9(a85,f13(a85,x67871,x67872),x67872)),
% 42.98/42.73 inference(rename_variables,[],[638])).
% 42.98/42.73 cnf(6790,plain,
% 42.98/42.73 (E(f23(f25(a85,x67901)),x67901)),
% 42.98/42.73 inference(rename_variables,[],[469])).
% 42.98/42.73 cnf(6791,plain,
% 42.98/42.73 (P11(a2,f13(f86(a2),f30(f30(f12(f86(a2)),f8(a85,f3(f86(a2)),f3(a85))),f8(a85,f3(f86(a2)),f3(a85))),f10(a83,x67911,f3(a83))),f8(a85,f3(f86(a2)),f3(a85)),f8(a85,f3(f86(a2)),f3(a85)),f3(a83))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,582,577,567,596,564,6288,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,468,469,6167,6488,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,558,6064,6527,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,3019,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5674,5602,5553,4686,5580,3085,5050,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,2111,6099,6316,4963,6656,2081,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,3017,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202])).
% 42.98/42.73 cnf(6794,plain,
% 42.98/42.73 (E(x67941,f13(a85,f30(f30(f12(a85),f8(a85,x67942,x67942)),x67943),x67941))),
% 42.98/42.73 inference(rename_variables,[],[4666])).
% 42.98/42.73 cnf(6795,plain,
% 42.98/42.73 (P9(a85,f30(f30(f20(a85),f13(a85,f3(a85),f5(a85))),x67951),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,468,469,6167,6488,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,498,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,558,6064,6527,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,6166,3019,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5674,5602,5553,4686,5580,3085,5050,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,2111,6099,6316,4963,6656,2081,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,4907,5457,4560,5363,4608,2694,4413,5154,4547,2957,4094,1982,2184,4033,2440,2367,1998,6072,2231,2413,3017,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310])).
% 42.98/42.73 cnf(6796,plain,
% 42.98/42.73 (P9(a85,x67961,f13(a85,x67961,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[543])).
% 42.98/42.73 cnf(6798,plain,
% 42.98/42.73 (~P9(a83,f3(a83),f13(a83,f8(a83,f3(a83),f5(a83)),f8(a83,f3(a83),f5(a83))))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,468,469,6167,6488,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,498,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,558,6064,6527,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,6166,3019,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5674,5602,5553,4686,5580,3085,5050,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,2111,6099,6316,4963,6656,2081,4462,2316,2066,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,4907,5457,4487,4560,5363,4608,2694,4413,5154,4547,2957,4094,3104,1982,2184,4033,2440,2367,1998,6072,2231,2413,3017,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455])).
% 42.98/42.73 cnf(6801,plain,
% 42.98/42.73 (P8(a85,f9(a85,x68011,x68012),x68011)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6804,plain,
% 42.98/42.73 (P9(a85,x68041,f13(a85,f30(f30(f12(a85),f8(a85,x68042,f9(a85,x68042,x68043))),x68044),f13(a85,f13(a85,f13(a85,f30(f30(f12(a85),f9(a85,x68042,x68043)),x68044),x68041),f5(a85)),x68045)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,491,1974,6046,6067,6077,6172,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,468,469,6167,6488,539,540,503,541,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,474,6293,6494,475,6049,6148,6538,310,331,350,638,6330,6440,639,517,543,6106,6161,6237,6245,6292,6423,498,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,558,6064,6527,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,423,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,5666,5088,5178,4917,5557,2925,3009,4666,6166,3019,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5674,5602,5553,4686,5580,3085,5050,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,2111,6099,6316,4963,6656,2081,4462,2316,2066,6443,2281,1993,6437,2377,5421,5113,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,4907,5457,4487,4560,5363,4608,2694,4413,5154,4547,2957,4094,3104,1982,2184,4033,2440,2367,1998,6072,2231,2413,3017,2149,4272,2288,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947])).
% 42.98/42.73 cnf(6808,plain,
% 42.98/42.73 (E(f13(a85,x68081,f13(a85,x68082,x68083)),f13(a85,x68082,f13(a85,x68081,x68083)))),
% 42.98/42.73 inference(rename_variables,[],[568])).
% 42.98/42.73 cnf(6814,plain,
% 42.98/42.73 (~P9(a1,x68141,x68141)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6825,plain,
% 42.98/42.73 (P8(a1,f3(a1),f30(f30(f12(a1),x68251),x68251))),
% 42.98/42.73 inference(rename_variables,[],[3017])).
% 42.98/42.73 cnf(6830,plain,
% 42.98/42.73 (~P9(a85,f8(a85,f13(a85,x68301,x68302),x68302),x68301)),
% 42.98/42.73 inference(rename_variables,[],[4963])).
% 42.98/42.73 cnf(6833,plain,
% 42.98/42.73 (~P9(a85,x68331,f8(a85,f13(a85,x68331,x68332),x68332))),
% 42.98/42.73 inference(rename_variables,[],[2111])).
% 42.98/42.73 cnf(6838,plain,
% 42.98/42.73 (P8(a85,f9(a85,x68381,x68382),x68381)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(6842,plain,
% 42.98/42.73 (~E(f13(a85,f3(a85),f5(a85)),f30(f30(f12(a85),f3(a85)),x68421))),
% 42.98/42.73 inference(rename_variables,[],[5411])).
% 42.98/42.73 cnf(6845,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x68451),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(6849,plain,
% 42.98/42.73 (P8(a85,x68491,f30(f30(f12(a85),x68491),x68491))),
% 42.98/42.73 inference(rename_variables,[],[528])).
% 42.98/42.73 cnf(6852,plain,
% 42.98/42.73 (~E(f30(f30(f12(a1),f13(a85,f26(a1,x68521,f5(a1)),f13(a85,f3(a85),f5(a85)))),f5(a1)),x68521)),
% 42.98/42.73 inference(rename_variables,[],[4949])).
% 42.98/42.73 cnf(6859,plain,
% 42.98/42.73 (P8(a1,x68591,x68591)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(6877,plain,
% 42.98/42.73 (P8(a85,x68771,f13(a85,x68771,x68772))),
% 42.98/42.73 inference(rename_variables,[],[535])).
% 42.98/42.73 cnf(6878,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x68781,f5(a85)),x68781)),
% 42.98/42.73 inference(rename_variables,[],[640])).
% 42.98/42.73 cnf(6892,plain,
% 42.98/42.73 (P9(a83,x68921,f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x68922,x68923),f8(a83,x68922,x68923))),x68924),f13(a83,x68921,f5(a83))))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,6428,423,274,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,5666,5088,5178,4917,5557,2925,3009,4949,4666,6166,3019,6485,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5674,4899,5602,4586,5553,4686,5580,3085,5050,5653,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,6653,2111,6099,6316,6546,4963,6656,6769,2081,4462,2316,2066,6443,2281,1993,6437,2377,5421,5113,5709,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,4907,5457,4487,4560,5363,4608,2694,4413,5154,4547,4976,2957,4094,3104,1982,2184,2160,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,2149,4272,2288,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244])).
% 42.98/42.73 cnf(6893,plain,
% 42.98/42.73 (P8(a83,x68931,f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x68932,x68933),f8(a83,x68932,x68933))),x68934),x68931))),
% 42.98/42.73 inference(rename_variables,[],[3933])).
% 42.98/42.73 cnf(6896,plain,
% 42.98/42.73 (~P9(a85,x68961,f8(a85,f13(a85,x68961,x68962),x68962))),
% 42.98/42.73 inference(rename_variables,[],[2111])).
% 42.98/42.73 cnf(6898,plain,
% 42.98/42.73 (~P9(a85,f30(f30(f12(a85),x68981),f13(a85,x68982,x68983)),f30(f30(f12(a85),x68981),x68983))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,6428,423,274,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,5666,5088,5178,4917,5557,2925,3009,4949,4666,6166,3019,6485,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,5061,6446,2313,5016,5674,4899,5602,4586,5553,4686,5580,3085,5050,5653,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,6653,2111,6099,6316,6546,6833,4963,6656,6769,2081,4462,2316,2066,6443,2281,1993,6437,2377,5421,5113,5709,5959,5009,4960,5548,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,4907,5457,4487,4560,5363,4608,2694,4413,5154,4547,4976,2957,4094,3104,1982,2184,2160,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,2149,4272,2288,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496])).
% 42.98/42.73 cnf(6902,plain,
% 42.98/42.73 (P8(a1,f3(a1),f26(a1,x69021,f25(a85,f3(a85))))),
% 42.98/42.73 inference(rename_variables,[],[4409])).
% 42.98/42.73 cnf(6916,plain,
% 42.98/42.73 (P9(a83,f8(a83,f13(a83,f8(a83,x69161,f5(a83)),f5(a83)),f5(a83)),x69161)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,6428,423,274,515,6214,396,285,336,565,428,394,398,508,275,317,426,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,5666,5088,5178,4917,5557,2925,3009,4949,4666,6166,3019,6485,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5602,4586,5553,4686,5580,3085,5050,5653,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,6653,2111,6099,6316,6546,6833,4963,6656,6769,2081,4462,2316,2066,6443,2281,1993,6437,2377,5421,5113,5709,5959,5009,4960,5548,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,6031,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,4976,2957,4094,3104,1982,2184,2160,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,2149,4272,2288,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237])).
% 42.98/42.73 cnf(6927,plain,
% 42.98/42.73 (~P9(a1,x69271,x69271)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(6938,plain,
% 42.98/42.73 (P8(a1,x69381,f25(a85,f14(x69381)))),
% 42.98/42.73 inference(rename_variables,[],[517])).
% 42.98/42.73 cnf(6945,plain,
% 42.98/42.73 (P8(a85,x69451,f13(a85,x69451,x69452))),
% 42.98/42.73 inference(rename_variables,[],[535])).
% 42.98/42.73 cnf(6954,plain,
% 42.98/42.73 (P8(a83,x69541,f13(a83,f30(f30(f12(a83),f8(a83,x69542,x69542)),x69543),x69541))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,6877,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,6428,423,274,515,6214,396,397,285,336,565,428,394,398,508,275,317,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,5666,5088,5178,4917,5557,2925,3009,4949,4666,6166,3019,6485,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5602,4586,5553,4686,5580,3085,5050,5653,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,5484,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,6653,2111,6099,6316,6546,6833,4963,6656,6769,6830,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,6031,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,4976,2957,4094,3104,1982,2184,2160,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,2149,4272,2288,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601])).
% 42.98/42.73 cnf(6965,plain,
% 42.98/42.73 (P8(a85,x69651,f13(a85,x69651,x69652))),
% 42.98/42.73 inference(rename_variables,[],[535])).
% 42.98/42.73 cnf(6968,plain,
% 42.98/42.73 (E(f26(x69681,f10(a83,x69682,f3(a83)),x69683),f26(x69681,f3(a83),x69683))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,6877,6945,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,6428,6878,423,274,515,6214,396,397,285,336,565,428,394,398,508,275,317,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,5666,5088,5178,4917,5557,2925,3009,4949,4666,6166,3019,6485,4471,3379,2251,5567,5305,4481,4526,1978,5120,2442,5180,2437,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5602,4586,5553,4686,5580,3085,5050,5653,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,5484,4464,5116,4245,2091,2050,4649,6136,6455,4651,6059,3933,6050,6653,2111,6099,6316,6546,6833,4963,6656,6769,6830,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,6031,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,4976,2957,4094,3104,1982,2184,2160,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,2149,4272,2288,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19])).
% 42.98/42.73 cnf(6974,plain,
% 42.98/42.73 (P9(a85,x69741,f13(a85,f13(a85,x69742,x69741),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[589])).
% 42.98/42.73 cnf(6976,plain,
% 42.98/42.73 (E(x69761,f26(a1,f30(f30(f12(a1),f5(a1)),x69761),f5(a1)))),
% 42.98/42.73 inference(rename_variables,[],[2451])).
% 42.98/42.73 cnf(6981,plain,
% 42.98/42.73 (E(f23(f25(a85,x69811)),x69811)),
% 42.98/42.73 inference(rename_variables,[],[469])).
% 42.98/42.73 cnf(6987,plain,
% 42.98/42.73 (P8(a1,x69871,f25(a85,f14(x69871)))),
% 42.98/42.73 inference(rename_variables,[],[517])).
% 42.98/42.73 cnf(6991,plain,
% 42.98/42.73 (P8(a1,f13(a1,f24(a89),f24(a89)),f3(a1))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,6877,6945,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,640,6091,6254,6428,6878,423,274,515,6214,396,397,285,336,565,428,394,398,508,275,317,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,4949,4666,6166,6794,3019,6485,4471,3379,2251,5469,5567,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5602,4586,5553,4686,5580,3085,5050,5653,4371,3177,5911,4746,6275,6635,4738,4813,3532,6412,6422,6661,6673,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,2111,6099,6316,6546,6833,4963,6656,6769,6830,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,4409,6031,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,4976,2094,2957,4094,3104,1982,2184,2160,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,2213,2149,4272,2288,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448])).
% 42.98/42.73 cnf(7013,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x70131),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(7017,plain,
% 42.98/42.73 (~P9(a1,x70171,x70171)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7023,plain,
% 42.98/42.73 (~P8(a83,f13(a83,f5(a83),f5(a83)),f5(a83))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,6877,6945,6965,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,640,6091,6254,6428,6878,423,274,515,6214,396,397,285,336,565,428,394,398,508,275,317,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,4949,4666,6166,6794,3019,6485,4471,3379,2251,5469,5567,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5602,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,2111,6099,6316,6546,6833,4963,6656,6769,6830,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,6825,2213,2149,4272,2288,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703])).
% 42.98/42.73 cnf(7026,plain,
% 42.98/42.73 (P8(a83,x70261,f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x70262,x70263),f8(a83,x70262,x70263))),x70264),x70261))),
% 42.98/42.73 inference(rename_variables,[],[3933])).
% 42.98/42.73 cnf(7028,plain,
% 42.98/42.73 (P8(f86(a1),f13(f86(a1),f30(f30(f12(f86(a1)),f8(f86(a1),f15(a2,a88),f15(a2,a28))),f8(f86(a1),f15(a2,a88),f15(a2,a28))),f30(f30(f12(f86(a1)),f8(f86(a1),f15(a2,a88),f15(a2,a28))),f8(f86(a1),f15(a2,a88),f15(a2,a28)))),f3(f86(a1)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,6877,6945,6965,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,640,6091,6254,6428,6878,423,274,515,6214,396,397,285,336,565,428,394,398,508,275,317,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,4949,4666,6166,6794,3019,6485,4471,3379,2251,5469,5567,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,2111,6099,6316,6546,6833,4963,6656,6769,6830,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,6825,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771])).
% 42.98/42.73 cnf(7033,plain,
% 42.98/42.73 (~E(f13(a85,f13(a85,f8(a85,x70331,f3(a85)),f3(a85)),f5(a85)),x70331)),
% 42.98/42.73 inference(rename_variables,[],[5669])).
% 42.98/42.73 cnf(7041,plain,
% 42.98/42.73 (~P9(a1,x70411,x70411)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7048,plain,
% 42.98/42.73 (~P9(a1,f25(a85,x70481),f3(a1))),
% 42.98/42.73 inference(rename_variables,[],[637])).
% 42.98/42.73 cnf(7050,plain,
% 42.98/42.73 (~E(f30(f30(f12(f13(a85,a1,f3(a85))),f30(f30(f12(a1),f13(a85,f26(a1,f26(f13(a85,a1,f3(a85)),x70501,f13(a85,f3(f13(a85,a1,f3(a85))),f5(a85))),f5(a1)),f13(a85,f3(a85),f5(a85)))),f5(a1))),f13(a85,f3(f13(a85,a1,f3(a85))),f5(a85))),x70501)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,6877,6945,6965,625,6234,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,640,6091,6254,6428,6878,423,274,515,6214,396,397,285,336,565,428,394,398,489,508,275,317,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,5987,5969,5961,5937,3604,5475,2511,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,4949,6852,4666,6166,6794,3019,6485,4471,3379,2251,5469,5567,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,3184,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,2111,6099,6316,6546,6833,4963,6656,6769,6830,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2565,2569,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,2004,2231,2413,4261,3005,3017,6766,6825,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966])).
% 42.98/42.73 cnf(7057,plain,
% 42.98/42.73 (P8(a85,x70571,f30(f30(f12(a85),x70571),x70571))),
% 42.98/42.73 inference(rename_variables,[],[528])).
% 42.98/42.73 cnf(7058,plain,
% 42.98/42.73 (P8(a85,x70581,f13(a85,x70581,x70582))),
% 42.98/42.73 inference(rename_variables,[],[535])).
% 42.98/42.73 cnf(7065,plain,
% 42.98/42.73 (P9(a85,x70651,f13(a85,f13(a85,x70652,x70651),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[589])).
% 42.98/42.73 cnf(7075,plain,
% 42.98/42.73 (P9(a85,x70751,f13(a85,f13(a85,x70752,x70751),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[589])).
% 42.98/42.73 cnf(7087,plain,
% 42.98/42.73 (~P9(a1,x70871,x70871)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7089,plain,
% 42.98/42.73 (P8(f86(a1),f30(f30(f12(f86(a1)),f8(f86(a1),f15(a2,a88),f15(a2,a28))),f8(f86(a1),f15(a2,a88),f15(a2,a28))),f3(f86(a1)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,396,397,285,336,565,428,394,398,489,508,275,317,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,2187,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,3184,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,2111,6099,6316,6546,6833,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295])).
% 42.98/42.73 cnf(7095,plain,
% 42.98/42.73 (~P9(a1,x70951,x70951)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7100,plain,
% 42.98/42.73 (P8(a83,f13(a83,x71001,f3(a83)),f13(a83,x71001,f5(a83)))),
% 42.98/42.73 inference(rename_variables,[],[2969])).
% 42.98/42.73 cnf(7112,plain,
% 42.98/42.73 (P8(a1,f3(a1),f25(a85,x71121))),
% 42.98/42.73 inference(rename_variables,[],[515])).
% 42.98/42.73 cnf(7118,plain,
% 42.98/42.73 (~P8(a1,f30(f30(f12(a1),f25(a85,f13(a85,f23(f26(a1,f26(a1,f3(a1),f13(a1,f24(a89),f24(a89))),a32)),f5(a85)))),a32),f3(a1))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,7087,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,325,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,6744,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,6389,396,397,285,336,417,565,428,394,398,489,508,275,317,340,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,2187,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,4292,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,3184,5014,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,2111,6099,6316,6546,6833,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2969,7100,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,6902,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2756,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295,1641,1748,984,1788,1787,1146,772,1789,1269,1190,1365])).
% 42.98/42.73 cnf(7121,plain,
% 42.98/42.73 (~P9(a1,f30(f30(f12(a1),f13(a1,f30(f30(f12(a1),f8(a1,f8(a1,x71211,x71212),f8(a1,x71211,x71212))),x71213),f26(a1,f26(a1,f30(f30(f12(a1),x71214),a29),a29),f13(a1,f24(a89),f24(a89))))),f13(a1,f24(a89),f24(a89))),x71214)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,7087,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,325,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,6744,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,6389,396,397,285,336,417,565,428,394,398,489,508,275,317,340,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,2187,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,4292,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,3184,5014,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,2111,6099,6316,6546,6833,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2969,7100,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,6902,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2756,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295,1641,1748,984,1788,1787,1146,772,1789,1269,1190,1365,1472])).
% 42.98/42.73 cnf(7123,plain,
% 42.98/42.73 (E(f13(a83,f8(a83,x71231,x71232),x71232),x71231)),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,406,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,7087,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,325,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,6744,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,6389,396,397,285,336,417,565,428,394,398,489,508,275,317,340,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,2187,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,4292,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,3184,5014,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,2111,6099,6316,6546,6833,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,4939,3921,5638,5248,5034,5481,5913,2969,7100,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,6902,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2756,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295,1641,1748,984,1788,1787,1146,772,1789,1269,1190,1365,1472,996])).
% 42.98/42.73 cnf(7127,plain,
% 42.98/42.73 (~P8(a1,x71271,f26(a1,f25(a85,f13(a85,f23(f30(f30(f12(a1),x71271),f26(a1,f13(a1,f24(a89),f24(a89)),a52))),f5(a85))),f26(a1,f13(a1,f24(a89),f24(a89)),a52)))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,406,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,7087,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,325,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,318,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,6744,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,6389,396,397,285,336,417,565,428,394,398,489,508,275,317,340,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,2187,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,4292,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,7033,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,3184,5014,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,2111,6099,6316,6546,6833,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,6465,4939,3921,5638,5248,5034,5481,5913,2969,7100,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,6902,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2756,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295,1641,1748,984,1788,1787,1146,772,1789,1269,1190,1365,1472,996,1890,1651])).
% 42.98/42.73 cnf(7133,plain,
% 42.98/42.73 (~P9(a83,f10(a83,f9(a83,x71331,x71332),x71332),f3(a83))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,406,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,7087,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,325,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,318,331,350,408,638,6330,6440,6787,639,517,6363,6938,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,6744,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,6389,396,397,285,336,417,565,428,394,398,489,508,275,317,340,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,2187,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,4292,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,7033,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4371,3177,5911,4379,4746,6275,6635,4738,6075,3184,5014,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,2111,6099,6316,6546,6833,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,6465,4939,3921,5638,5248,5034,5481,5913,2969,7100,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5661,4606,5314,4409,6031,6902,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,2094,2957,4094,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2756,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295,1641,1748,984,1788,1787,1146,772,1789,1269,1190,1365,1472,996,1890,1651,1424,1363])).
% 42.98/42.73 cnf(7137,plain,
% 42.98/42.73 (~P9(a1,x71371,x71371)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7140,plain,
% 42.98/42.73 (~P9(a1,x71401,x71401)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7157,plain,
% 42.98/42.73 (~P9(a1,x71571,x71571)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7165,plain,
% 42.98/42.73 (~P8(a1,a29,f3(a1))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,406,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,7087,7095,7137,7140,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,325,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,318,331,350,408,638,6330,6440,6787,639,517,6363,6938,6987,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,6744,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,6389,7112,396,397,285,336,417,565,428,394,398,489,508,275,317,340,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,484,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,3842,2187,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,4292,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,7033,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4810,4371,3177,5911,4379,4746,6275,6635,4738,6075,3184,5014,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,3933,6050,6653,6893,7026,2111,6099,6316,6546,6833,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,6465,4939,3921,5638,5248,5034,5481,5913,2969,7100,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5661,4186,4606,5314,4409,6031,6902,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,5512,2094,2957,4094,6684,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,6474,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2756,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295,1641,1748,984,1788,1787,1146,772,1789,1269,1190,1365,1472,996,1890,1651,1424,1363,1749,1738,1489,1320,1382,951,1912,932,1659,1652,1499,1380])).
% 42.98/42.73 cnf(7166,plain,
% 42.98/42.73 (P8(a1,f3(a1),f25(a85,x71661))),
% 42.98/42.73 inference(rename_variables,[],[515])).
% 42.98/42.73 cnf(7169,plain,
% 42.98/42.73 (~P9(a1,f13(a1,f30(f30(f12(a1),f8(a1,x71691,x71691)),x71692),x71693),x71693)),
% 42.98/42.73 inference(rename_variables,[],[4649])).
% 42.98/42.73 cnf(7170,plain,
% 42.98/42.73 (~P9(a1,x71701,x71701)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7171,plain,
% 42.98/42.73 (~P9(a1,x71711,f13(a1,f30(f30(f12(a1),f8(a1,x71712,x71712)),x71713),x71711))),
% 42.98/42.73 inference(rename_variables,[],[4651])).
% 42.98/42.73 cnf(7183,plain,
% 42.98/42.73 (P8(a1,f3(a1),f25(a85,x71831))),
% 42.98/42.73 inference(rename_variables,[],[515])).
% 42.98/42.73 cnf(7185,plain,
% 42.98/42.73 (~P8(a1,f3(a1),f26(a1,f13(a1,f24(a89),f24(a89)),a52))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,406,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,7087,7095,7137,7140,7157,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,337,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,325,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,318,331,350,408,638,6330,6440,6787,639,517,6363,6938,6987,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,560,6560,528,6578,6581,6597,6729,6849,558,6064,6527,6744,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,6389,7112,7166,7183,396,397,285,336,417,565,428,394,398,489,508,275,317,340,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,484,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,3842,2187,3635,3421,4195,5101,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,4292,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,7033,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4810,4371,3177,5911,4379,4746,6275,6635,4738,6075,3184,5014,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,4651,6059,6462,3933,6050,6653,6893,7026,2111,6099,6316,6546,6833,6896,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,6465,4939,3921,5638,5248,5034,5481,5913,2969,7100,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5661,4186,4606,5314,4409,6031,6902,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,5512,2094,2957,4094,6684,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,6474,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2756,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295,1641,1748,984,1788,1787,1146,772,1789,1269,1190,1365,1472,996,1890,1651,1424,1363,1749,1738,1489,1320,1382,951,1912,932,1659,1652,1499,1380,1430,1490,1658,1403,1515,1377,1315])).
% 42.98/42.73 cnf(7194,plain,
% 42.98/42.73 (P8(a85,f9(a85,x71941,x71942),x71941)),
% 42.98/42.73 inference(rename_variables,[],[538])).
% 42.98/42.73 cnf(7210,plain,
% 42.98/42.73 (P9(a85,f30(f30(f20(a85),f30(f30(f12(a85),f3(a85)),f3(a85))),f13(a85,f13(a85,x72101,f3(a85)),f5(a85))),f30(f30(f20(a85),f13(a85,f30(f30(f12(a85),f3(a85)),f3(a85)),f5(a85))),f13(a85,f13(a85,x72101,f3(a85)),f5(a85))))),
% 42.98/42.73 inference(scs_inference,[],[269,272,327,334,354,361,380,383,406,420,430,621,504,571,472,493,582,577,567,596,564,6288,584,611,399,481,482,525,554,491,1974,6046,6067,6077,6172,6743,6814,6927,7017,7041,7087,7095,7137,7140,7157,7170,6076,6189,6296,6307,6360,6470,6508,6529,6586,302,337,341,378,435,463,617,538,6374,6565,6570,6611,6618,6626,6713,6801,6838,7194,468,469,6167,6488,6790,6981,539,540,503,541,568,6808,610,599,6205,578,6107,6153,6255,6260,6313,6384,6394,325,613,473,6179,6182,6499,6859,474,6293,6494,475,6049,6148,6538,310,318,331,350,408,638,6330,6440,6787,639,517,6363,6938,6987,543,6106,6161,6237,6245,6292,6423,6796,498,630,6121,6133,6154,6516,6644,589,6754,6974,7065,7075,560,6560,528,6578,6581,6597,6729,6849,7057,558,6064,6527,6744,535,6877,6945,6965,7058,625,6234,6304,304,329,343,402,437,439,497,6155,6393,6763,534,6085,6566,637,6053,6056,6206,6209,6845,7013,7048,640,6091,6254,6428,6878,423,274,515,6214,6389,7112,7166,7183,396,397,285,336,417,565,428,394,398,489,508,275,317,340,426,628,266,368,422,590,490,367,401,395,636,393,323,425,465,421,407,533,485,366,432,433,287,290,363,641,532,492,288,322,284,484,289,511,273,443,286,324,347,346,487,362,509,483,622,357,356,5411,6842,5987,5969,5961,5937,5816,3604,5475,2511,3842,2187,3635,3421,4195,5101,6379,3733,4751,5862,5902,4763,4782,4786,6125,4790,6122,6310,6343,6348,6400,6431,5595,6515,6540,6762,3591,4191,4305,5666,5088,5178,4917,5557,2925,3009,2547,4949,6852,4666,6166,6794,3019,6485,4471,5103,3379,2251,5469,5567,4292,5305,4481,4526,1978,5442,2451,6976,5120,2442,5180,2437,5669,7033,5176,4972,2770,3796,3711,5551,4630,3937,5061,6446,2313,5016,5674,4899,5174,5602,2201,4586,4851,5553,4686,5580,3085,5050,5653,5270,4810,4371,3177,5911,4379,4746,6275,6635,4738,6075,3184,5014,4813,5040,3532,6412,6422,6661,6673,4921,5407,4572,5484,4464,5116,4245,2091,2050,5615,4649,6136,6455,7169,4651,6059,6462,7171,3933,6050,6653,6893,7026,2111,6099,6316,6546,6833,6896,4963,6656,6769,6830,2010,2081,4462,2316,2370,2066,6443,2281,1993,6437,2377,2672,5421,5113,5709,5959,5009,2086,4960,5548,5713,4880,4080,4942,6027,6041,6112,4890,6082,6192,6388,6465,4939,3921,5638,5248,5034,5481,5913,2969,7100,2565,2569,2591,2593,2609,2627,2631,2635,2649,5158,5623,5661,4186,4606,5314,4409,6031,6902,4907,5777,5457,4487,4560,5363,4608,2694,4413,5154,4547,5119,4976,5512,2094,2957,4094,6684,3104,1982,2184,2160,2164,4033,2440,2367,1998,6072,6474,2004,2231,2413,6297,2595,4261,3005,3017,6766,6825,2756,2213,2149,4272,2288,2619,3495,3049,3544,2765,3840,1449,1445,1444,1800,1124,1481,1063,1296,1666,1668,1667,1450,1297,1540,1656,1396,1913,1537,1359,1037,1411,1181,1097,1545,1362,1232,1361,1522,1402,976,1014,983,804,803,1941,856,1480,957,1959,1970,894,888,1858,1856,1308,867,1186,1910,869,1758,1675,1672,1581,1580,1552,1630,1650,1639,1638,1392,1367,1811,1810,1629,1535,1534,1431,1567,1785,846,933,977,1078,1013,1023,1317,1184,1627,1219,1691,1692,1696,730,1908,1673,1561,1553,1437,1395,1374,897,1155,1348,1337,1029,1192,1189,972,1874,1740,938,860,1092,1635,1187,1225,1121,1116,1585,1333,1018,1250,1231,1597,1356,1559,913,832,1603,727,831,873,1599,833,1093,1068,1347,828,1153,725,1339,1387,872,1052,1193,1167,1791,1236,801,1864,1233,903,1469,1468,980,993,853,1254,1944,1606,781,1009,1956,1955,1949,1906,1905,1962,1961,1960,1954,1953,1952,1902,1090,941,806,790,1723,1345,1264,798,1862,1732,1729,1554,1660,1654,1646,1631,975,974,969,863,1753,1752,1809,1536,1212,1210,1716,928,1206,926,845,1822,1625,1325,1172,1950,1792,1566,797,1733,1730,1726,1643,1636,1422,896,864,1226,918,819,1332,920,1102,1470,844,1318,1168,1958,1966,1091,1560,1558,1551,1550,1438,1373,968,861,908,720,931,992,1326,1120,1586,1019,739,1939,1465,895,1344,1736,1731,1727,1562,1216,1215,914,1239,1147,1338,1055,1127,1040,1075,1188,1350,1343,1735,1557,866,1243,1118,1335,991,887,1355,1095,1400,936,737,1292,1633,1327,998,997,1064,885,1035,1790,1238,868,1369,815,1467,241,202,201,177,1310,1455,1076,1947,1893,1892,1951,1903,1043,1582,1579,1568,1854,985,1135,1058,179,1024,1330,1262,1564,978,1644,1741,1786,816,810,1114,172,927,1273,1607,1541,1544,1543,973,723,1244,1031,1496,923,1222,901,1027,1026,1542,1237,990,999,1249,1094,1932,1593,1358,1096,865,1065,1069,1020,1357,1145,1601,1346,1594,1907,1518,2,19,9,211,198,171,170,3,17,14,234,8,200,41,16,178,199,1077,1448,1425,1756,1755,1754,1747,1745,1047,1447,1743,1067,1389,1703,1070,1771,1204,1060,958,959,1129,1133,1969,1446,966,1351,1827,1943,1926,1623,1360,1653,1440,1574,1234,1056,1563,1742,1295,1641,1748,984,1788,1787,1146,772,1789,1269,1190,1365,1472,996,1890,1651,1424,1363,1749,1738,1489,1320,1382,951,1912,932,1659,1652,1499,1380,1430,1490,1658,1403,1515,1377,1315,1432,1401,1128,1936,1429,1079,1575,1661,1655,1693])).
% 42.98/42.73 cnf(7248,plain,
% 42.98/42.73 (P8(a1,x72481,x72481)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7251,plain,
% 42.98/42.73 (~P9(a1,x72511,x72511)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7254,plain,
% 42.98/42.73 (~P9(a1,x72541,x72541)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7257,plain,
% 42.98/42.73 (P8(a1,f3(a1),f26(a1,f26(a1,f30(f30(f12(a1),f30(f30(f12(a1),f3(a1)),x72571)),f24(a89)),f24(a89)),x72571))),
% 42.98/42.73 inference(rename_variables,[],[5523])).
% 42.98/42.73 cnf(7260,plain,
% 42.98/42.73 (P8(a1,f3(a1),f26(a1,f30(f30(f12(a1),f3(a1)),x72601),x72601))),
% 42.98/42.73 inference(rename_variables,[],[2481])).
% 42.98/42.73 cnf(7268,plain,
% 42.98/42.73 (~P8(a1,x72681,f26(a1,f25(a85,f13(a85,f23(f30(f30(f12(a1),x72681),f26(a1,f13(a1,f24(a89),f24(a89)),a52))),f5(a85))),f26(a1,f13(a1,f24(a89),f24(a89)),a52)))),
% 42.98/42.73 inference(rename_variables,[],[7127])).
% 42.98/42.73 cnf(7271,plain,
% 42.98/42.73 (~P8(a1,f13(a1,f8(a1,f30(f30(f12(a1),a32),f26(a1,a93,a94)),f30(f30(f12(a1),a32),a73)),x72711),x72711)),
% 42.98/42.73 inference(rename_variables,[],[6484])).
% 42.98/42.73 cnf(7274,plain,
% 42.98/42.73 (P8(a1,x72741,x72741)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7278,plain,
% 42.98/42.73 (~P9(a1,x72781,x72781)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7279,plain,
% 42.98/42.73 (P8(a1,x72791,x72791)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7286,plain,
% 42.98/42.73 (P8(a1,x72861,x72861)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7291,plain,
% 42.98/42.73 (P8(a1,f8(a1,f26(a1,f25(a85,x72911),f25(a85,x72912)),f25(a85,f10(a85,x72911,x72912))),f5(a1))),
% 42.98/42.73 inference(rename_variables,[],[614])).
% 42.98/42.73 cnf(7292,plain,
% 42.98/42.73 (P8(a1,x72921,x72921)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7298,plain,
% 42.98/42.73 (P9(a1,x72981,f13(a1,f25(a85,f23(x72981)),f5(a1)))),
% 42.98/42.73 inference(rename_variables,[],[558])).
% 42.98/42.73 cnf(7309,plain,
% 42.98/42.73 (~P9(a83,f30(f30(f20(a83),f13(a83,f5(a83),f5(a83))),x73091),f30(f30(f20(a83),f13(a83,f5(a83),f5(a83))),x73091))),
% 42.98/42.73 inference(rename_variables,[],[5270])).
% 42.98/42.73 cnf(7310,plain,
% 42.98/42.73 (~E(f30(f30(f20(a83),x73101),f30(f30(f12(a85),x73102),f3(a85))),f3(a83))),
% 42.98/42.73 inference(rename_variables,[],[6270])).
% 42.98/42.73 cnf(7318,plain,
% 42.98/42.73 (P8(a1,x73181,f25(a85,f14(x73181)))),
% 42.98/42.73 inference(rename_variables,[],[517])).
% 42.98/42.73 cnf(7327,plain,
% 42.98/42.73 (~P8(a85,f13(a85,x73271,f5(a85)),x73271)),
% 42.98/42.73 inference(rename_variables,[],[640])).
% 42.98/42.73 cnf(7328,plain,
% 42.98/42.73 (P8(a85,x73281,f30(f30(f12(a85),x73281),f30(f30(f12(a85),x73281),x73281)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(7332,plain,
% 42.98/42.73 (~P9(a1,x73321,x73321)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7335,plain,
% 42.98/42.73 (~E(f13(a85,f13(a85,f13(a85,x73351,x73352),f5(a85)),f5(a85)),f13(a85,x73352,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[5141])).
% 42.98/42.73 cnf(7346,plain,
% 42.98/42.73 (~P8(a1,x73461,f26(a1,f25(a85,f13(a85,f23(f30(f30(f12(a1),x73461),f26(a1,f13(a1,f24(a89),f24(a89)),a52))),f5(a85))),f26(a1,f13(a1,f24(a89),f24(a89)),a52)))),
% 42.98/42.73 inference(rename_variables,[],[7127])).
% 42.98/42.73 cnf(7361,plain,
% 42.98/42.73 (~P8(a1,x73611,f26(a1,f25(a85,f13(a85,f23(f30(f30(f12(a1),x73611),f26(a1,f13(a1,f24(a89),f24(a89)),a52))),f5(a85))),f26(a1,f13(a1,f24(a89),f24(a89)),a52)))),
% 42.98/42.73 inference(rename_variables,[],[7127])).
% 42.98/42.73 cnf(7366,plain,
% 42.98/42.73 (~P9(a1,x73661,x73661)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7372,plain,
% 42.98/42.73 (P8(a1,x73721,f25(a85,f14(x73721)))),
% 42.98/42.73 inference(rename_variables,[],[517])).
% 42.98/42.73 cnf(7378,plain,
% 42.98/42.73 (~P9(a1,x73781,x73781)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7383,plain,
% 42.98/42.73 (~P8(a1,x73831,f26(a1,f25(a85,f13(a85,f23(f30(f30(f12(a1),x73831),f26(a1,f13(a1,f24(a89),f24(a89)),a52))),f5(a85))),f26(a1,f13(a1,f24(a89),f24(a89)),a52)))),
% 42.98/42.73 inference(rename_variables,[],[7127])).
% 42.98/42.73 cnf(7385,plain,
% 42.98/42.73 (~P9(a1,x73851,x73851)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7388,plain,
% 42.98/42.73 (P9(a83,x73881,f13(a83,f30(f30(f12(a83),f8(a83,f8(a83,x73882,x73883),f8(a83,x73882,x73883))),x73884),f13(a83,x73881,f5(a83))))),
% 42.98/42.73 inference(rename_variables,[],[6892])).
% 42.98/42.73 cnf(7392,plain,
% 42.98/42.73 (~P9(a85,f13(a85,x73921,x73922),x73922)),
% 42.98/42.73 inference(rename_variables,[],[638])).
% 42.98/42.73 cnf(7418,plain,
% 42.98/42.73 (E(f13(a85,f3(a85),x74181),x74181)),
% 42.98/42.73 inference(rename_variables,[],[502])).
% 42.98/42.73 cnf(7426,plain,
% 42.98/42.73 (P8(a1,x74261,x74261)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7431,plain,
% 42.98/42.73 (~P9(a83,f10(a83,f9(a83,x74311,x74312),x74312),f3(a83))),
% 42.98/42.73 inference(rename_variables,[],[7133])).
% 42.98/42.73 cnf(7436,plain,
% 42.98/42.73 (P9(a1,f13(a1,f30(f30(f12(a1),x74361),x74362),x74363),f13(a1,f30(f30(f12(a1),x74364),x74362),f13(a1,f25(a85,f23(f13(a1,f30(f30(f12(a1),f8(a1,x74361,x74364)),x74362),x74363))),f5(a1))))),
% 42.98/42.73 inference(rename_variables,[],[3923])).
% 42.98/42.73 cnf(7441,plain,
% 42.98/42.73 (P8(a1,x74411,x74411)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7442,plain,
% 42.98/42.73 (P8(a1,x74421,x74421)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7456,plain,
% 42.98/42.73 (~P9(a1,x74561,x74561)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7465,plain,
% 42.98/42.73 (P8(a1,x74651,x74651)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7471,plain,
% 42.98/42.73 (~P8(a1,x74711,f26(a1,f25(a85,f13(a85,f23(f30(f30(f12(a1),x74711),f26(a1,f13(a1,f24(a89),f24(a89)),a52))),f5(a85))),f26(a1,f13(a1,f24(a89),f24(a89)),a52)))),
% 42.98/42.73 inference(rename_variables,[],[7127])).
% 42.98/42.73 cnf(7474,plain,
% 42.98/42.73 (~E(f30(f30(f12(f13(a85,a1,f3(a85))),f30(f30(f12(a1),f13(a85,f26(a1,f26(f13(a85,a1,f3(a85)),x74741,f13(a85,f3(f13(a85,a1,f3(a85))),f5(a85))),f5(a1)),f13(a85,f3(a85),f5(a85)))),f5(a1))),f13(a85,f3(f13(a85,a1,f3(a85))),f5(a85))),x74741)),
% 42.98/42.73 inference(rename_variables,[],[7050])).
% 42.98/42.73 cnf(7488,plain,
% 42.98/42.73 (P8(a85,x74881,f30(f30(f12(a85),x74881),f30(f30(f12(a85),x74881),x74881)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(7489,plain,
% 42.98/42.73 (~P9(a85,x74891,f30(f30(f12(a85),x74892),f3(a85)))),
% 42.98/42.73 inference(rename_variables,[],[6367])).
% 42.98/42.73 cnf(7500,plain,
% 42.98/42.73 (~E(f13(a85,x75001,f5(a85)),x75001)),
% 42.98/42.73 inference(rename_variables,[],[630])).
% 42.98/42.73 cnf(7514,plain,
% 42.98/42.73 (P8(a85,f3(a85),x75141)),
% 42.98/42.73 inference(rename_variables,[],[497])).
% 42.98/42.73 cnf(7517,plain,
% 42.98/42.73 (~E(f13(a85,f30(f30(f12(a85),x75171),x75172),f13(a85,f3(a85),f5(a85))),f13(a85,f30(f30(f12(a85),x75171),x75172),f13(a85,f13(a85,f3(a85),f5(a85)),f5(a85))))),
% 42.98/42.73 inference(rename_variables,[],[5239])).
% 42.98/42.73 cnf(7520,plain,
% 42.98/42.73 (P8(a1,x75201,x75201)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7523,plain,
% 42.98/42.73 (P8(a1,x75231,x75231)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7526,plain,
% 42.98/42.73 (E(f13(a83,f13(a83,x75261,x75262),x75263),f13(a83,x75261,f13(a83,x75262,x75263)))),
% 42.98/42.73 inference(rename_variables,[],[572])).
% 42.98/42.73 cnf(7531,plain,
% 42.98/42.73 (P8(a85,x75311,x75311)),
% 42.98/42.73 inference(rename_variables,[],[474])).
% 42.98/42.73 cnf(7542,plain,
% 42.98/42.73 (~E(f13(a85,x75421,f5(a85)),x75421)),
% 42.98/42.73 inference(rename_variables,[],[630])).
% 42.98/42.73 cnf(7549,plain,
% 42.98/42.73 (P8(a1,x75491,x75491)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7555,plain,
% 42.98/42.73 (P8(a85,x75551,f30(f30(f12(a85),x75551),f30(f30(f12(a85),x75551),x75551)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(7560,plain,
% 42.98/42.73 (~E(f13(a85,x75601,f5(a85)),x75601)),
% 42.98/42.73 inference(rename_variables,[],[630])).
% 42.98/42.73 cnf(7571,plain,
% 42.98/42.73 (P9(a1,f13(a1,f30(f30(f12(a1),x75711),x75712),f30(f30(f12(a1),f8(a1,x75713,x75711)),x75712)),f13(a1,f30(f30(f12(a1),x75713),x75712),f5(a1)))),
% 42.98/42.73 inference(rename_variables,[],[3927])).
% 42.98/42.73 cnf(7595,plain,
% 42.98/42.73 (P8(a85,x75951,f30(f30(f12(a85),x75951),f30(f30(f12(a85),x75951),x75951)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(7615,plain,
% 42.98/42.73 (P8(a85,x76151,x76151)),
% 42.98/42.73 inference(rename_variables,[],[474])).
% 42.98/42.73 cnf(7622,plain,
% 42.98/42.73 (~P9(a1,x76221,x76221)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7623,plain,
% 42.98/42.73 (~P8(a1,f13(a1,f8(a1,f30(f30(f12(a1),a32),f26(a1,a93,a94)),f30(f30(f12(a1),a32),a73)),x76231),x76231)),
% 42.98/42.73 inference(rename_variables,[],[6484])).
% 42.98/42.73 cnf(7626,plain,
% 42.98/42.73 (~P9(a1,x76261,x76261)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7639,plain,
% 42.98/42.73 (~E(f13(a85,x76391,f5(a85)),f3(a85))),
% 42.98/42.73 inference(rename_variables,[],[636])).
% 42.98/42.73 cnf(7645,plain,
% 42.98/42.73 (P9(a85,x76451,f13(a85,x76451,f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[543])).
% 42.98/42.73 cnf(7673,plain,
% 42.98/42.73 (~E(f13(a83,x76731,f13(a83,f13(a83,f5(a83),x76732),x76732)),x76731)),
% 42.98/42.73 inference(rename_variables,[],[6419])).
% 42.98/42.73 cnf(7681,plain,
% 42.98/42.73 (P8(a85,x76811,f30(f30(f12(a85),x76811),f30(f30(f12(a85),x76811),x76811)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(7682,plain,
% 42.98/42.73 (P8(a85,f3(a85),x76821)),
% 42.98/42.73 inference(rename_variables,[],[497])).
% 42.98/42.73 cnf(7703,plain,
% 42.98/42.73 (~P9(a1,x77031,x77031)),
% 42.98/42.73 inference(rename_variables,[],[1974])).
% 42.98/42.73 cnf(7707,plain,
% 42.98/42.73 (P8(a1,x77071,x77071)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7753,plain,
% 42.98/42.73 (P9(a85,x77531,f13(a85,f13(a85,x77532,f13(a85,x77533,x77531)),f5(a85)))),
% 42.98/42.73 inference(rename_variables,[],[6320])).
% 42.98/42.73 cnf(7762,plain,
% 42.98/42.73 (P8(a85,x77621,f30(f30(f12(a85),x77621),f30(f30(f12(a85),x77621),x77621)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(7765,plain,
% 42.98/42.73 (P8(a1,x77651,f25(a85,f14(x77651)))),
% 42.98/42.73 inference(rename_variables,[],[517])).
% 42.98/42.73 cnf(7771,plain,
% 42.98/42.73 (~E(f13(a83,x77711,f13(a83,f13(a83,f5(a83),x77712),x77712)),x77711)),
% 42.98/42.73 inference(rename_variables,[],[6419])).
% 42.98/42.73 cnf(7783,plain,
% 42.98/42.73 (~E(f13(a83,x77831,f13(a83,f13(a83,f5(a83),x77832),x77832)),x77831)),
% 42.98/42.73 inference(rename_variables,[],[6419])).
% 42.98/42.73 cnf(7792,plain,
% 42.98/42.73 (P8(a85,x77921,f30(f30(f12(a85),x77921),f30(f30(f12(a85),x77921),x77921)))),
% 42.98/42.73 inference(rename_variables,[],[578])).
% 42.98/42.73 cnf(7823,plain,
% 42.98/42.73 (~E(f13(a83,x78231,f13(a83,f13(a83,f5(a83),x78232),x78232)),x78231)),
% 42.98/42.73 inference(rename_variables,[],[6419])).
% 42.98/42.73 cnf(7830,plain,
% 42.98/42.73 (P8(a85,x78301,x78301)),
% 42.98/42.73 inference(rename_variables,[],[474])).
% 42.98/42.73 cnf(7842,plain,
% 42.98/42.73 (P8(a1,x78421,x78421)),
% 42.98/42.73 inference(rename_variables,[],[473])).
% 42.98/42.73 cnf(7850,plain,
% 42.98/42.73 (~E(f13(a83,x78501,f13(a83,f13(a83,f5(a83),x78502),x78502)),x78501)),
% 42.98/42.73 inference(rename_variables,[],[6419])).
% 42.98/42.73 cnf(7901,plain,
% 42.98/42.73 (P8(a1,f8(a1,f26(a1,f25(a85,x79011),f25(a85,x79012)),f25(a85,f10(a85,x79011,x79012))),f5(a1))),
% 42.98/42.73 inference(rename_variables,[],[614])).
% 42.98/42.73 cnf(7933,plain,
% 42.98/42.73 ($false),
% 42.98/42.73 inference(scs_inference,[],[351,572,7526,573,615,600,585,506,507,516,327,380,430,571,493,614,7291,7901,584,612,505,399,499,501,502,7418,549,527,1974,7251,7254,7278,7332,7366,7378,7385,7456,7622,7626,7703,302,320,332,334,335,427,578,7328,7488,7555,7595,7681,7762,7792,325,544,473,7248,7274,7279,7286,7292,7426,7442,7465,7520,7523,7549,7441,7707,7842,474,7531,7615,7830,475,318,319,419,420,429,434,638,7392,517,7318,7372,7765,543,7645,630,7500,7542,7560,528,558,7298,537,525,304,311,329,338,437,439,497,7514,7682,639,640,7327,515,274,336,560,398,489,340,317,590,368,396,394,395,401,275,393,613,323,366,636,7639,433,425,432,421,623,288,290,284,289,363,491,322,273,324,347,487,362,346,483,622,509,357,356,5975,5963,6676,7050,7474,6229,6414,3625,2151,6782,6129,6688,4956,6061,6798,6724,1976,2942,6968,3745,3740,3557,3836,6501,6623,4910,6503,7123,6116,6419,7673,7771,7783,7823,7850,6601,6548,6594,7023,5239,7517,7118,6551,2170,3584,3586,4843,7089,5236,5141,7335,7165,7028,6270,7310,6356,6791,6795,7121,3982,6507,6660,5489,6898,7210,6367,7489,6387,6954,6411,6484,7271,7623,6315,6610,6786,6740,6768,6396,4743,6804,6892,7388,6620,7127,7268,7346,7361,7383,7471,4987,6542,6274,6320,7753,6756,4019,6916,6191,6585,6040,4954,6702,5598,5582,3923,7436,6464,3927,7571,2585,5655,6991,5287,4015,7185,2725,2961,6716,3013,2759,7133,7431,6652,6069,6562,3205,2172,4966,5004,5002,5523,7257,5929,2013,2097,2481,7260,3780,3881,3047,3059,5201,2745,2938,4949,5103,4017,5034,2635,5119,2187,5816,4132,2547,2511,5101,2440,5270,7309,2413,3017,3114,2149,2619,3049,5016,3840,1757,1746,1744,1443,1442,1427,1584,1657,1745,1799,1883,1383,1755,1174,1800,1296,1756,1754,1067,1640,858,1047,1398,939,1097,1632,1381,1103,1545,1537,1411,1232,1359,1444,1425,1361,1771,959,1969,1856,1580,1552,1650,1351,1184,1481,1656,1367,1433,1317,1691,1959,869,1374,1368,972,1234,1037,1480,1873,1567,1926,897,1189,1787,1187,1322,1302,1597,1192,1789,913,1121,727,1225,1190,1093,1070,1269,1362,1347,1339,1068,833,1153,1029,1559,872,1791,1402,1204,1060,1472,958,801,1469,1941,1254,1955,1905,1960,1954,1902,1970,1308,867,1654,975,1629,1535,1212,1785,1014,1468,1023,853,781,1950,1949,1961,790,797,1553,1653,1392,1363,846,933,977,1348,1337,1013,1470,1219,957,1009,1966,1090,1422,1431,1742,864,720,931,1155,938,1822,1625,1325,1264,1658,1373,968,1239,928,1382,1231,1075,860,943,1792,1641,1638,914,1120,1335,991,980,1621,1092,1344,1499,992,1226,918,1333,1018,1295,895,1437,1400,1365,1116,1585,1055,1550,1377,1586,936,1110,1603,1599,828,1326,1146,984,997,873,1040,1035,1432,831,1356,1910,1731,998,1360,1371,725,1387,1238,772,1193,1557,1167,1467,993,1944,1606,1956,1947,1906,1893,1952,1951,1903,1890,1043,1579,1554,1660,1651,1646,863,1210,1233,845,1962,1424,974,1236,1135,903,1936,1168,1958,1953,1345,1544,1543,1661,1693,816,815,1244,819,1489,844,739,1330,1311,1465,1091]),
% 42.98/42.73 ['proof']).
% 42.98/42.74 % SZS output end Proof
% 42.98/42.74 % Total time :41.220000s
%------------------------------------------------------------------------------