TSTP Solution File: NUM489+3 by CSE---1.6
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%------------------------------------------------------------------------------
% File : CSE---1.6
% Problem : NUM489+3 : TPTP v8.1.2. Released v4.0.0.
% Transfm : none
% Format : tptp:raw
% Command : java -jar /export/starexec/sandbox2/solver/bin/mcs_scs.jar %s %d
% Computer : n015.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 : Thu Aug 31 10:22:26 EDT 2023
% Result : Theorem 0.97s 1.03s
% Output : CNFRefutation 0.97s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : NUM489+3 : TPTP v8.1.2. Released v4.0.0.
% 0.00/0.13 % Command : java -jar /export/starexec/sandbox2/solver/bin/mcs_scs.jar %s %d
% 0.13/0.34 % Computer : n015.cluster.edu
% 0.13/0.34 % Model : x86_64 x86_64
% 0.13/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.34 % Memory : 8042.1875MB
% 0.13/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.34 % CPULimit : 300
% 0.13/0.34 % WCLimit : 300
% 0.13/0.34 % DateTime : Fri Aug 25 16:22:37 EDT 2023
% 0.13/0.34 % CPUTime :
% 0.20/0.55 start to proof:theBenchmark
% 0.88/1.01 %-------------------------------------------
% 0.88/1.01 % File :CSE---1.6
% 0.88/1.01 % Problem :theBenchmark
% 0.88/1.02 % Transform :cnf
% 0.88/1.02 % Format :tptp:raw
% 0.88/1.02 % Command :java -jar mcs_scs.jar %d %s
% 0.88/1.02
% 0.88/1.02 % Result :Theorem 0.010000s
% 0.88/1.02 % Output :CNFRefutation 0.010000s
% 0.88/1.02 %-------------------------------------------
% 0.88/1.02 %------------------------------------------------------------------------------
% 0.88/1.02 % File : NUM489+3 : TPTP v8.1.2. Released v4.0.0.
% 0.88/1.02 % Domain : Number Theory
% 0.88/1.02 % Problem : Square root of a prime is irrational 14_01_03_01, 02 expansion
% 0.88/1.02 % Version : Especial.
% 0.88/1.02 % English :
% 0.88/1.02
% 0.88/1.02 % Refs : [LPV06] Lyaletski et al. (2006), SAD as a Mathematical Assista
% 0.88/1.02 % : [VLP07] Verchinine et al. (2007), System for Automated Deduction
% 0.88/1.02 % : [Pas08] Paskevich (2008), Email to G. Sutcliffe
% 0.88/1.02 % Source : [Pas08]
% 0.88/1.02 % Names : primes_14_01_03_01.02 [Pas08]
% 0.88/1.02
% 0.88/1.02 % Status : Theorem
% 0.88/1.02 % Rating : 0.03 v8.1.0, 0.00 v6.4.0, 0.04 v6.3.0, 0.00 v6.1.0, 0.07 v6.0.0, 0.04 v5.4.0, 0.11 v5.3.0, 0.15 v5.2.0, 0.05 v5.1.0, 0.14 v5.0.0, 0.17 v4.1.0, 0.26 v4.0.1, 0.65 v4.0.0
% 0.88/1.02 % Syntax : Number of formulae : 45 ( 2 unt; 5 def)
% 0.88/1.02 % Number of atoms : 231 ( 76 equ)
% 0.88/1.02 % Maximal formula atoms : 22 ( 5 avg)
% 0.88/1.02 % Number of connectives : 211 ( 25 ~; 13 |; 104 &)
% 0.88/1.02 % ( 5 <=>; 64 =>; 0 <=; 0 <~>)
% 0.88/1.02 % Maximal formula depth : 16 ( 6 avg)
% 0.88/1.02 % Maximal term depth : 3 ( 1 avg)
% 0.88/1.02 % Number of predicates : 7 ( 5 usr; 1 prp; 0-2 aty)
% 0.88/1.02 % Number of functors : 10 ( 10 usr; 6 con; 0-2 aty)
% 0.88/1.02 % Number of variables : 95 ( 84 !; 11 ?)
% 0.88/1.02 % SPC : FOF_THM_RFO_SEQ
% 0.88/1.02
% 0.88/1.02 % Comments : Problem generated by the SAD system [VLP07]
% 0.88/1.02 %------------------------------------------------------------------------------
% 0.88/1.02 fof(mNatSort,axiom,
% 0.88/1.02 ! [W0] :
% 0.88/1.02 ( aNaturalNumber0(W0)
% 0.88/1.02 => $true ) ).
% 0.88/1.02
% 0.88/1.02 fof(mSortsC,axiom,
% 0.88/1.02 aNaturalNumber0(sz00) ).
% 0.88/1.02
% 0.88/1.02 fof(mSortsC_01,axiom,
% 0.88/1.02 ( aNaturalNumber0(sz10)
% 0.88/1.02 & sz10 != sz00 ) ).
% 0.88/1.02
% 0.88/1.02 fof(mSortsB,axiom,
% 0.88/1.02 ! [W0,W1] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1) )
% 0.88/1.02 => aNaturalNumber0(sdtpldt0(W0,W1)) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mSortsB_02,axiom,
% 0.88/1.02 ! [W0,W1] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1) )
% 0.88/1.02 => aNaturalNumber0(sdtasdt0(W0,W1)) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mAddComm,axiom,
% 0.88/1.02 ! [W0,W1] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1) )
% 0.88/1.02 => sdtpldt0(W0,W1) = sdtpldt0(W1,W0) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mAddAsso,axiom,
% 0.88/1.02 ! [W0,W1,W2] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1)
% 0.88/1.02 & aNaturalNumber0(W2) )
% 0.88/1.02 => sdtpldt0(sdtpldt0(W0,W1),W2) = sdtpldt0(W0,sdtpldt0(W1,W2)) ) ).
% 0.88/1.02
% 0.88/1.02 fof(m_AddZero,axiom,
% 0.88/1.02 ! [W0] :
% 0.88/1.02 ( aNaturalNumber0(W0)
% 0.88/1.02 => ( sdtpldt0(W0,sz00) = W0
% 0.88/1.02 & W0 = sdtpldt0(sz00,W0) ) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mMulComm,axiom,
% 0.88/1.02 ! [W0,W1] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1) )
% 0.88/1.02 => sdtasdt0(W0,W1) = sdtasdt0(W1,W0) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mMulAsso,axiom,
% 0.88/1.02 ! [W0,W1,W2] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1)
% 0.88/1.02 & aNaturalNumber0(W2) )
% 0.88/1.02 => sdtasdt0(sdtasdt0(W0,W1),W2) = sdtasdt0(W0,sdtasdt0(W1,W2)) ) ).
% 0.88/1.02
% 0.88/1.02 fof(m_MulUnit,axiom,
% 0.88/1.02 ! [W0] :
% 0.88/1.02 ( aNaturalNumber0(W0)
% 0.88/1.02 => ( sdtasdt0(W0,sz10) = W0
% 0.88/1.02 & W0 = sdtasdt0(sz10,W0) ) ) ).
% 0.88/1.02
% 0.88/1.02 fof(m_MulZero,axiom,
% 0.88/1.02 ! [W0] :
% 0.88/1.02 ( aNaturalNumber0(W0)
% 0.88/1.02 => ( sdtasdt0(W0,sz00) = sz00
% 0.88/1.02 & sz00 = sdtasdt0(sz00,W0) ) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mAMDistr,axiom,
% 0.88/1.02 ! [W0,W1,W2] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1)
% 0.88/1.02 & aNaturalNumber0(W2) )
% 0.88/1.02 => ( sdtasdt0(W0,sdtpldt0(W1,W2)) = sdtpldt0(sdtasdt0(W0,W1),sdtasdt0(W0,W2))
% 0.88/1.02 & sdtasdt0(sdtpldt0(W1,W2),W0) = sdtpldt0(sdtasdt0(W1,W0),sdtasdt0(W2,W0)) ) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mAddCanc,axiom,
% 0.88/1.02 ! [W0,W1,W2] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1)
% 0.88/1.02 & aNaturalNumber0(W2) )
% 0.88/1.02 => ( ( sdtpldt0(W0,W1) = sdtpldt0(W0,W2)
% 0.88/1.02 | sdtpldt0(W1,W0) = sdtpldt0(W2,W0) )
% 0.88/1.02 => W1 = W2 ) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mMulCanc,axiom,
% 0.88/1.02 ! [W0] :
% 0.88/1.02 ( aNaturalNumber0(W0)
% 0.88/1.02 => ( W0 != sz00
% 0.88/1.02 => ! [W1,W2] :
% 0.88/1.02 ( ( aNaturalNumber0(W1)
% 0.88/1.02 & aNaturalNumber0(W2) )
% 0.88/1.02 => ( ( sdtasdt0(W0,W1) = sdtasdt0(W0,W2)
% 0.88/1.02 | sdtasdt0(W1,W0) = sdtasdt0(W2,W0) )
% 0.88/1.02 => W1 = W2 ) ) ) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mZeroAdd,axiom,
% 0.88/1.02 ! [W0,W1] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1) )
% 0.88/1.02 => ( sdtpldt0(W0,W1) = sz00
% 0.88/1.02 => ( W0 = sz00
% 0.88/1.02 & W1 = sz00 ) ) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mZeroMul,axiom,
% 0.88/1.02 ! [W0,W1] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1) )
% 0.88/1.02 => ( sdtasdt0(W0,W1) = sz00
% 0.88/1.02 => ( W0 = sz00
% 0.88/1.02 | W1 = sz00 ) ) ) ).
% 0.88/1.02
% 0.88/1.02 fof(mDefLE,definition,
% 0.88/1.02 ! [W0,W1] :
% 0.88/1.02 ( ( aNaturalNumber0(W0)
% 0.88/1.02 & aNaturalNumber0(W1) )
% 0.88/1.02 => ( sdtlseqdt0(W0,W1)
% 0.88/1.02 <=> ? [W2] :
% 0.88/1.02 ( aNaturalNumber0(W2)
% 0.88/1.02 & sdtpldt0(W0,W2) = W1 ) ) ) ).
% 0.88/1.02
% 0.97/1.02 fof(mDefDiff,definition,
% 0.97/1.02 ! [W0,W1] :
% 0.97/1.02 ( ( aNaturalNumber0(W0)
% 0.97/1.02 & aNaturalNumber0(W1) )
% 0.97/1.02 => ( sdtlseqdt0(W0,W1)
% 0.97/1.03 => ! [W2] :
% 0.97/1.03 ( W2 = sdtmndt0(W1,W0)
% 0.97/1.03 <=> ( aNaturalNumber0(W2)
% 0.97/1.03 & sdtpldt0(W0,W2) = W1 ) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mLERefl,axiom,
% 0.97/1.03 ! [W0] :
% 0.97/1.03 ( aNaturalNumber0(W0)
% 0.97/1.03 => sdtlseqdt0(W0,W0) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mLEAsym,axiom,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( ( sdtlseqdt0(W0,W1)
% 0.97/1.03 & sdtlseqdt0(W1,W0) )
% 0.97/1.03 => W0 = W1 ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mLETran,axiom,
% 0.97/1.03 ! [W0,W1,W2] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1)
% 0.97/1.03 & aNaturalNumber0(W2) )
% 0.97/1.03 => ( ( sdtlseqdt0(W0,W1)
% 0.97/1.03 & sdtlseqdt0(W1,W2) )
% 0.97/1.03 => sdtlseqdt0(W0,W2) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mLETotal,axiom,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( sdtlseqdt0(W0,W1)
% 0.97/1.03 | ( W1 != W0
% 0.97/1.03 & sdtlseqdt0(W1,W0) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mMonAdd,axiom,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( ( W0 != W1
% 0.97/1.03 & sdtlseqdt0(W0,W1) )
% 0.97/1.03 => ! [W2] :
% 0.97/1.03 ( aNaturalNumber0(W2)
% 0.97/1.03 => ( sdtpldt0(W2,W0) != sdtpldt0(W2,W1)
% 0.97/1.03 & sdtlseqdt0(sdtpldt0(W2,W0),sdtpldt0(W2,W1))
% 0.97/1.03 & sdtpldt0(W0,W2) != sdtpldt0(W1,W2)
% 0.97/1.03 & sdtlseqdt0(sdtpldt0(W0,W2),sdtpldt0(W1,W2)) ) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mMonMul,axiom,
% 0.97/1.03 ! [W0,W1,W2] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1)
% 0.97/1.03 & aNaturalNumber0(W2) )
% 0.97/1.03 => ( ( W0 != sz00
% 0.97/1.03 & W1 != W2
% 0.97/1.03 & sdtlseqdt0(W1,W2) )
% 0.97/1.03 => ( sdtasdt0(W0,W1) != sdtasdt0(W0,W2)
% 0.97/1.03 & sdtlseqdt0(sdtasdt0(W0,W1),sdtasdt0(W0,W2))
% 0.97/1.03 & sdtasdt0(W1,W0) != sdtasdt0(W2,W0)
% 0.97/1.03 & sdtlseqdt0(sdtasdt0(W1,W0),sdtasdt0(W2,W0)) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mLENTr,axiom,
% 0.97/1.03 ! [W0] :
% 0.97/1.03 ( aNaturalNumber0(W0)
% 0.97/1.03 => ( W0 = sz00
% 0.97/1.03 | W0 = sz10
% 0.97/1.03 | ( sz10 != W0
% 0.97/1.03 & sdtlseqdt0(sz10,W0) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mMonMul2,axiom,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( W0 != sz00
% 0.97/1.03 => sdtlseqdt0(W1,sdtasdt0(W1,W0)) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mIH,axiom,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( iLess0(W0,W1)
% 0.97/1.03 => $true ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mIH_03,axiom,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( ( W0 != W1
% 0.97/1.03 & sdtlseqdt0(W0,W1) )
% 0.97/1.03 => iLess0(W0,W1) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mDefDiv,definition,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( doDivides0(W0,W1)
% 0.97/1.03 <=> ? [W2] :
% 0.97/1.03 ( aNaturalNumber0(W2)
% 0.97/1.03 & W1 = sdtasdt0(W0,W2) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mDefQuot,definition,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( ( W0 != sz00
% 0.97/1.03 & doDivides0(W0,W1) )
% 0.97/1.03 => ! [W2] :
% 0.97/1.03 ( W2 = sdtsldt0(W1,W0)
% 0.97/1.03 <=> ( aNaturalNumber0(W2)
% 0.97/1.03 & W1 = sdtasdt0(W0,W2) ) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mDivTrans,axiom,
% 0.97/1.03 ! [W0,W1,W2] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1)
% 0.97/1.03 & aNaturalNumber0(W2) )
% 0.97/1.03 => ( ( doDivides0(W0,W1)
% 0.97/1.03 & doDivides0(W1,W2) )
% 0.97/1.03 => doDivides0(W0,W2) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mDivSum,axiom,
% 0.97/1.03 ! [W0,W1,W2] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1)
% 0.97/1.03 & aNaturalNumber0(W2) )
% 0.97/1.03 => ( ( doDivides0(W0,W1)
% 0.97/1.03 & doDivides0(W0,W2) )
% 0.97/1.03 => doDivides0(W0,sdtpldt0(W1,W2)) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mDivMin,axiom,
% 0.97/1.03 ! [W0,W1,W2] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1)
% 0.97/1.03 & aNaturalNumber0(W2) )
% 0.97/1.03 => ( ( doDivides0(W0,W1)
% 0.97/1.03 & doDivides0(W0,sdtpldt0(W1,W2)) )
% 0.97/1.03 => doDivides0(W0,W2) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mDivLE,axiom,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( ( doDivides0(W0,W1)
% 0.97/1.03 & W1 != sz00 )
% 0.97/1.03 => sdtlseqdt0(W0,W1) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mDivAsso,axiom,
% 0.97/1.03 ! [W0,W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1) )
% 0.97/1.03 => ( ( W0 != sz00
% 0.97/1.03 & doDivides0(W0,W1) )
% 0.97/1.03 => ! [W2] :
% 0.97/1.03 ( aNaturalNumber0(W2)
% 0.97/1.03 => sdtasdt0(W2,sdtsldt0(W1,W0)) = sdtsldt0(sdtasdt0(W2,W1),W0) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mDefPrime,definition,
% 0.97/1.03 ! [W0] :
% 0.97/1.03 ( aNaturalNumber0(W0)
% 0.97/1.03 => ( isPrime0(W0)
% 0.97/1.03 <=> ( W0 != sz00
% 0.97/1.03 & W0 != sz10
% 0.97/1.03 & ! [W1] :
% 0.97/1.03 ( ( aNaturalNumber0(W1)
% 0.97/1.03 & doDivides0(W1,W0) )
% 0.97/1.03 => ( W1 = sz10
% 0.97/1.03 | W1 = W0 ) ) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(mPrimDiv,axiom,
% 0.97/1.03 ! [W0] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & W0 != sz00
% 0.97/1.03 & W0 != sz10 )
% 0.97/1.03 => ? [W1] :
% 0.97/1.03 ( aNaturalNumber0(W1)
% 0.97/1.03 & doDivides0(W1,W0)
% 0.97/1.03 & isPrime0(W1) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(m__1837,hypothesis,
% 0.97/1.03 ( aNaturalNumber0(xn)
% 0.97/1.03 & aNaturalNumber0(xm)
% 0.97/1.03 & aNaturalNumber0(xp) ) ).
% 0.97/1.03
% 0.97/1.03 fof(m__1799,hypothesis,
% 0.97/1.03 ! [W0,W1,W2] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & aNaturalNumber0(W1)
% 0.97/1.03 & aNaturalNumber0(W2) )
% 0.97/1.03 => ( ( ( ( W2 != sz00
% 0.97/1.03 & W2 != sz10
% 0.97/1.03 & ! [W3] :
% 0.97/1.03 ( ( aNaturalNumber0(W3)
% 0.97/1.03 & ? [W4] :
% 0.97/1.03 ( aNaturalNumber0(W4)
% 0.97/1.03 & W2 = sdtasdt0(W3,W4) )
% 0.97/1.03 & doDivides0(W3,W2) )
% 0.97/1.03 => ( W3 = sz10
% 0.97/1.03 | W3 = W2 ) ) )
% 0.97/1.03 | isPrime0(W2) )
% 0.97/1.03 & ( ? [W3] :
% 0.97/1.03 ( aNaturalNumber0(W3)
% 0.97/1.03 & sdtasdt0(W0,W1) = sdtasdt0(W2,W3) )
% 0.97/1.03 | doDivides0(W2,sdtasdt0(W0,W1)) ) )
% 0.97/1.03 => ( iLess0(sdtpldt0(sdtpldt0(W0,W1),W2),sdtpldt0(sdtpldt0(xn,xm),xp))
% 0.97/1.03 => ( ( ? [W3] :
% 0.97/1.03 ( aNaturalNumber0(W3)
% 0.97/1.03 & W0 = sdtasdt0(W2,W3) )
% 0.97/1.03 & doDivides0(W2,W0) )
% 0.97/1.03 | ( ? [W3] :
% 0.97/1.03 ( aNaturalNumber0(W3)
% 0.97/1.03 & W1 = sdtasdt0(W2,W3) )
% 0.97/1.03 & doDivides0(W2,W1) ) ) ) ) ) ).
% 0.97/1.03
% 0.97/1.03 fof(m__1860,hypothesis,
% 0.97/1.03 ( xp != sz00
% 0.97/1.03 & xp != sz10
% 0.97/1.03 & ! [W0] :
% 0.97/1.03 ( ( aNaturalNumber0(W0)
% 0.97/1.03 & ( ? [W1] :
% 0.97/1.03 ( aNaturalNumber0(W1)
% 0.97/1.03 & xp = sdtasdt0(W0,W1) )
% 0.97/1.03 | doDivides0(W0,xp) ) )
% 0.97/1.03 => ( W0 = sz10
% 0.97/1.03 | W0 = xp ) )
% 0.97/1.03 & isPrime0(xp)
% 0.97/1.03 & ? [W0] :
% 0.97/1.03 ( aNaturalNumber0(W0)
% 0.97/1.03 & sdtasdt0(xn,xm) = sdtasdt0(xp,W0) )
% 0.97/1.03 & doDivides0(xp,sdtasdt0(xn,xm)) ) ).
% 0.97/1.03
% 0.97/1.03 fof(m__1870,hypothesis,
% 0.97/1.03 ( ? [W0] :
% 0.97/1.03 ( aNaturalNumber0(W0)
% 0.97/1.03 & sdtpldt0(xp,W0) = xn )
% 0.97/1.03 & sdtlseqdt0(xp,xn) ) ).
% 0.97/1.03
% 0.97/1.03 fof(m__1883,hypothesis,
% 0.97/1.03 ( aNaturalNumber0(xr)
% 0.97/1.03 & sdtpldt0(xp,xr) = xn
% 0.97/1.03 & xr = sdtmndt0(xn,xp) ) ).
% 0.97/1.03
% 0.97/1.03 fof(m__1894,hypothesis,
% 0.97/1.03 ( xr != xn
% 0.97/1.03 & ? [W0] :
% 0.97/1.03 ( aNaturalNumber0(W0)
% 0.97/1.03 & sdtpldt0(xr,W0) = xn )
% 0.97/1.03 & sdtlseqdt0(xr,xn) ) ).
% 0.97/1.03
% 0.97/1.03 fof(m__,conjecture,
% 0.97/1.03 xn = sdtpldt0(xp,xr) ).
% 0.97/1.03
% 0.97/1.03 %------------------------------------------------------------------------------
% 0.97/1.03 %-------------------------------------------
% 0.97/1.03 % Proof found
% 0.97/1.03 % SZS status Theorem for theBenchmark
% 0.97/1.03 % SZS output start Proof
% 0.97/1.03 %ClaNum:252(EqnAxiom:37)
% 0.97/1.03 %VarNum:3202(SingletonVarNum:572)
% 0.97/1.03 %MaxLitNum:11
% 0.97/1.03 %MaxfuncDepth:2
% 0.97/1.03 %SharedTerms:40
% 0.97/1.03 %goalClause: 60
% 0.97/1.03 %singleGoalClaCount:1
% 0.97/1.03 [38]P1(a1)
% 0.97/1.03 [39]P1(a17)
% 0.97/1.03 [40]P1(a18)
% 0.97/1.03 [41]P1(a19)
% 0.97/1.03 [42]P1(a20)
% 0.97/1.03 [43]P1(a21)
% 0.97/1.03 [44]P1(a2)
% 0.97/1.03 [45]P1(a3)
% 0.97/1.03 [46]P1(a4)
% 0.97/1.03 [47]P2(a20)
% 0.97/1.03 [52]P5(a20,a18)
% 0.97/1.03 [53]P5(a21,a18)
% 0.97/1.03 [56]~E(a1,a17)
% 0.97/1.03 [57]~E(a1,a20)
% 0.97/1.03 [58]~E(a20,a17)
% 0.97/1.03 [59]~E(a21,a18)
% 0.97/1.03 [48]E(f13(a18,a20),a21)
% 0.97/1.03 [49]E(f15(a20,a21),a18)
% 0.97/1.03 [50]E(f15(a20,a3),a18)
% 0.97/1.03 [51]E(f15(a21,a4),a18)
% 0.97/1.03 [54]E(f14(a20,a2),f14(a18,a19))
% 0.97/1.03 [55]P3(a20,f14(a18,a19))
% 0.97/1.03 [60]~E(f15(a20,a21),a18)
% 0.97/1.03 [71]~P1(x711)+P5(x711,x711)
% 0.97/1.03 [63]~P1(x631)+E(f14(a1,x631),a1)
% 0.97/1.03 [64]~P1(x641)+E(f14(x641,a1),a1)
% 0.97/1.03 [65]~P1(x651)+E(f15(a1,x651),x651)
% 0.97/1.03 [66]~P1(x661)+E(f14(a17,x661),x661)
% 0.97/1.03 [67]~P1(x671)+E(f15(x671,a1),x671)
% 0.97/1.03 [68]~P1(x681)+E(f14(x681,a17),x681)
% 0.97/1.03 [61]~P1(x611)+~P2(x611)+~E(x611,a1)
% 0.97/1.03 [62]~P1(x621)+~P2(x621)+~E(x621,a17)
% 0.97/1.03 [84]~P1(x842)+~P1(x841)+E(f15(x841,x842),f15(x842,x841))
% 0.97/1.03 [85]~P1(x852)+~P1(x851)+E(f14(x851,x852),f14(x852,x851))
% 0.97/1.03 [87]~P1(x872)+~P1(x871)+P1(f15(x871,x872))
% 0.97/1.03 [88]~P1(x882)+~P1(x881)+P1(f14(x881,x882))
% 0.97/1.03 [73]~P1(x731)+E(x731,a17)+P5(a17,x731)+E(x731,a1)
% 0.97/1.03 [76]~P1(x761)+E(x761,a20)+~P3(x761,a20)+E(x761,a17)
% 0.97/1.03 [69]~P1(x691)+E(x691,a17)+E(x691,a1)+P1(f5(x691))
% 0.97/1.03 [70]~P1(x701)+E(x701,a17)+E(x701,a1)+P2(f5(x701))
% 0.97/1.03 [77]~P1(x771)+E(x771,a17)+P3(f5(x771),x771)+E(x771,a1)
% 0.97/1.03 [78]~E(x782,x781)+~P1(x781)+~P1(x782)+P5(x781,x782)
% 0.97/1.03 [86]P5(x862,x861)+~P1(x861)+~P1(x862)+P5(x861,x862)
% 0.97/1.04 [80]~P1(x802)+~P1(x801)+E(x801,a1)+~E(f15(x802,x801),a1)
% 0.97/1.04 [81]~P1(x812)+~P1(x811)+E(x811,a1)+~E(f15(x811,x812),a1)
% 0.97/1.04 [92]~P1(x922)+~P1(x921)+P5(x922,f14(x922,x921))+E(x921,a1)
% 0.97/1.04 [98]~P1(x982)+~P1(x981)+~P5(x981,x982)+P1(f7(x981,x982))
% 0.97/1.04 [99]~P1(x992)+~P1(x991)+~P3(x991,x992)+P1(f8(x991,x992))
% 0.97/1.04 [106]~P1(x1061)+~P1(x1062)+~P3(x1061,x1062)+E(f14(x1061,f8(x1061,x1062)),x1062)
% 0.97/1.04 [107]~P1(x1072)+~P1(x1071)+~P5(x1071,x1072)+E(f15(x1071,f7(x1071,x1072)),x1072)
% 0.97/1.04 [116]~P1(x1163)+~P1(x1162)+~P1(x1161)+E(f15(f15(x1161,x1162),x1163),f15(x1161,f15(x1162,x1163)))
% 0.97/1.04 [117]~P1(x1173)+~P1(x1172)+~P1(x1171)+E(f14(f14(x1171,x1172),x1173),f14(x1171,f14(x1172,x1173)))
% 0.97/1.04 [125]~P1(x1253)+~P1(x1252)+~P1(x1251)+E(f15(f14(x1251,x1252),f14(x1251,x1253)),f14(x1251,f15(x1252,x1253)))
% 0.97/1.04 [126]~P1(x1262)+~P1(x1263)+~P1(x1261)+E(f15(f14(x1261,x1262),f14(x1263,x1262)),f14(f15(x1261,x1263),x1262))
% 0.97/1.04 [72]P2(x721)+~P1(x721)+E(x721,a17)+E(x721,a1)+~E(f6(x721),a17)
% 0.97/1.04 [74]P2(x741)+~P1(x741)+E(x741,a17)+~E(f6(x741),x741)+E(x741,a1)
% 0.97/1.04 [75]P2(x751)+~P1(x751)+E(x751,a17)+E(x751,a1)+P1(f6(x751))
% 0.97/1.04 [79]P2(x791)+~P1(x791)+E(x791,a17)+P3(f6(x791),x791)+E(x791,a1)
% 0.97/1.04 [90]~P1(x901)+~P1(x902)+~P3(x902,x901)+P5(x902,x901)+E(x901,a1)
% 0.97/1.04 [91]P4(x911,x912)+~P1(x912)+~P1(x911)+~P5(x911,x912)+E(x911,x912)
% 0.97/1.04 [95]~P1(x952)+~P1(x951)+~P5(x952,x951)+~P5(x951,x952)+E(x951,x952)
% 0.97/1.04 [82]~P1(x821)+~P1(x822)+E(x821,a20)+E(x821,a17)+~E(f14(x821,x822),a20)
% 0.97/1.04 [83]~P1(x831)+~P1(x832)+E(x831,a1)+E(x832,a1)+~E(f14(x832,x831),a1)
% 0.97/1.04 [93]~P1(x931)+~P1(x932)+~P1(x933)+P3(x931,x932)+~E(x932,f14(x931,x933))
% 0.97/1.04 [94]~P1(x942)+~P1(x941)+~P1(x943)+P5(x941,x942)+~E(f15(x941,x943),x942)
% 0.97/1.04 [96]~P1(x963)+~P1(x962)+~P5(x963,x962)+P1(x961)+~E(x961,f13(x962,x963))
% 0.97/1.04 [100]~P1(x1002)+~P1(x1001)+~P1(x1003)+E(x1001,x1002)+~E(f15(x1003,x1001),f15(x1003,x1002))
% 0.97/1.04 [101]~P1(x1012)+~P1(x1013)+~P1(x1011)+E(x1011,x1012)+~E(f15(x1011,x1013),f15(x1012,x1013))
% 0.97/1.04 [104]~P1(x1043)+~P1(x1041)+~P5(x1041,x1043)+~E(x1042,f13(x1043,x1041))+E(f15(x1041,x1042),x1043)
% 0.97/1.04 [89]~P1(x892)+~P1(x891)+~P2(x892)+~P3(x891,x892)+E(x891,x892)+E(x891,a17)
% 0.97/1.04 [108]~P1(x1082)+~P1(x1081)+~P5(x1083,x1082)+~P5(x1081,x1083)+P5(x1081,x1082)+~P1(x1083)
% 0.97/1.04 [109]~P1(x1092)+~P1(x1091)+~P3(x1093,x1092)+~P3(x1091,x1093)+P3(x1091,x1092)+~P1(x1093)
% 0.97/1.04 [97]~P1(x971)+~P1(x973)+~P3(x971,x973)+P1(x972)+E(x971,a1)+~E(x972,f16(x973,x971))
% 0.97/1.04 [102]~P1(x1022)+~P1(x1021)+~P1(x1023)+E(x1021,x1022)+~E(f14(x1023,x1021),f14(x1023,x1022))+E(x1023,a1)
% 0.97/1.04 [103]~P1(x1032)+~P1(x1033)+~P1(x1031)+E(x1031,x1032)+~E(f14(x1031,x1033),f14(x1032,x1033))+E(x1033,a1)
% 0.97/1.04 [105]~P1(x1051)+~P1(x1052)+~P3(x1051,x1052)+~E(x1053,f16(x1052,x1051))+E(x1051,a1)+E(x1052,f14(x1051,x1053))
% 0.97/1.04 [110]~P1(x1102)+~P1(x1103)+~P1(x1101)+~P5(x1103,x1102)+~E(f15(x1103,x1101),x1102)+E(x1101,f13(x1102,x1103))
% 0.97/1.04 [118]~P1(x1183)+~P1(x1182)+~P1(x1181)+~P3(x1181,x1183)+~P3(x1181,x1182)+P3(x1181,f15(x1182,x1183))
% 0.97/1.04 [119]~P1(x1192)+~P1(x1191)+~P1(x1193)+~P5(x1191,x1192)+E(x1191,x1192)+P5(f15(x1193,x1191),f15(x1193,x1192))
% 0.97/1.04 [120]~P1(x1202)+~P1(x1203)+~P1(x1201)+~P5(x1201,x1202)+E(x1201,x1202)+P5(f15(x1201,x1203),f15(x1202,x1203))
% 0.97/1.04 [123]~P1(x1232)+~P1(x1231)+~P3(x1231,x1233)+P3(x1231,x1232)+~P1(x1233)+~P3(x1231,f15(x1233,x1232))
% 0.97/1.04 [124]~P1(x1242)+~P1(x1243)+~P1(x1241)+~P3(x1241,x1243)+E(x1241,a1)+E(f16(f14(x1242,x1243),x1241),f14(x1242,f16(x1243,x1241)))
% 0.97/1.04 [111]~P1(x1111)+~P1(x1113)+~P1(x1112)+~P3(x1111,x1113)+~E(x1113,f14(x1111,x1112))+E(x1111,a1)+E(x1112,f16(x1113,x1111))
% 0.97/1.04 [121]~P1(x1212)+~P1(x1211)+~P1(x1213)+~P5(x1211,x1212)+E(x1211,x1212)+P5(f14(x1213,x1211),f14(x1213,x1212))+E(x1213,a1)
% 0.97/1.04 [122]~P1(x1222)+~P1(x1223)+~P1(x1221)+~P5(x1221,x1222)+E(x1221,x1222)+P5(f14(x1221,x1223),f14(x1222,x1223))+E(x1223,a1)
% 0.97/1.04 [128]~P1(x1282)+~P1(x1283)+~P1(x1281)+~P2(x1281)+P3(x1281,x1282)+P3(x1281,x1283)+~P3(x1281,f14(x1282,x1283))+~P4(f15(f15(x1282,x1283),x1281),f15(f15(a18,a19),a20))
% 0.97/1.04 [139]~P1(x1391)+~P1(x1393)+~P1(x1392)+~P2(x1391)+P3(x1391,x1392)+~P3(x1391,f14(x1392,x1393))+P1(f10(x1392,x1393,x1391))+~P4(f15(f15(x1392,x1393),x1391),f15(f15(a18,a19),a20))
% 0.97/1.04 [140]~P1(x1403)+~P1(x1402)+~P1(x1401)+~P2(x1401)+P3(x1401,x1402)+~P3(x1401,f14(x1403,x1402))+P1(f11(x1403,x1402,x1401))+~P4(f15(f15(x1403,x1402),x1401),f15(f15(a18,a19),a20))
% 0.97/1.04 [144]P3(x1441,x1443)+~P1(x1442)+~P1(x1443)+~P1(x1441)+~P2(x1441)+~P3(x1441,f14(x1442,x1443))+E(f14(x1441,f11(x1442,x1443,x1441)),x1442)+~P4(f15(f15(x1442,x1443),x1441),f15(f15(a18,a19),a20))
% 0.97/1.04 [145]P3(x1451,x1452)+~P1(x1452)+~P1(x1451)+~P1(x1453)+~P2(x1451)+~P3(x1451,f14(x1452,x1453))+E(f14(x1451,f10(x1452,x1453,x1451)),x1453)+~P4(f15(f15(x1452,x1453),x1451),f15(f15(a18,a19),a20))
% 0.97/1.04 [170]~P1(x1703)+~P1(x1702)+~P1(x1701)+~P2(x1703)+~P3(x1703,f14(x1701,x1702))+P1(f10(x1701,x1702,x1703))+~P4(f15(f15(x1701,x1702),x1703),f15(f15(a18,a19),a20))+P1(f11(x1701,x1702,x1703))
% 0.97/1.04 [182]~P1(x1821)+~P1(x1823)+~P1(x1822)+~P2(x1821)+~P3(x1821,f14(x1822,x1823))+P1(f10(x1822,x1823,x1821))+~P4(f15(f15(x1822,x1823),x1821),f15(f15(a18,a19),a20))+E(f14(x1821,f11(x1822,x1823,x1821)),x1822)
% 0.97/1.04 [183]~P1(x1832)+~P1(x1831)+~P1(x1833)+~P2(x1831)+~P3(x1831,f14(x1832,x1833))+P1(f11(x1832,x1833,x1831))+~P4(f15(f15(x1832,x1833),x1831),f15(f15(a18,a19),a20))+E(f14(x1831,f10(x1832,x1833,x1831)),x1833)
% 0.97/1.04 [193]~P1(x1932)+~P1(x1931)+~P1(x1933)+~P2(x1931)+~P3(x1931,f14(x1932,x1933))+E(f14(x1931,f10(x1932,x1933,x1931)),x1933)+~P4(f15(f15(x1932,x1933),x1931),f15(f15(a18,a19),a20))+E(f14(x1931,f11(x1932,x1933,x1931)),x1932)
% 0.97/1.04 [127]~P1(x1274)+~P1(x1272)+~P1(x1273)+~P1(x1271)+~P2(x1271)+P3(x1271,x1272)+P3(x1271,x1273)+~E(f14(x1271,x1274),f14(x1272,x1273))+~P4(f15(f15(x1272,x1273),x1271),f15(f15(a18,a19),a20))
% 0.97/1.04 [133]~P1(x1334)+~P1(x1331)+~P1(x1333)+~P1(x1332)+~P2(x1331)+P3(x1331,x1332)+~E(f14(x1332,x1333),f14(x1331,x1334))+P1(f10(x1332,x1333,x1331))+~P4(f15(f15(x1332,x1333),x1331),f15(f15(a18,a19),a20))
% 0.97/1.04 [134]~P1(x1344)+~P1(x1343)+~P1(x1342)+~P1(x1341)+~P2(x1341)+P3(x1341,x1342)+~E(f14(x1341,x1344),f14(x1343,x1342))+P1(f11(x1343,x1342,x1341))+~P4(f15(f15(x1343,x1342),x1341),f15(f15(a18,a19),a20))
% 0.97/1.04 [137]P3(x1371,x1373)+~P1(x1374)+~P1(x1372)+~P1(x1373)+~P1(x1371)+~P2(x1371)+~E(f14(x1371,x1374),f14(x1372,x1373))+E(f14(x1371,f11(x1372,x1373,x1371)),x1372)+~P4(f15(f15(x1372,x1373),x1371),f15(f15(a18,a19),a20))
% 0.97/1.04 [138]P3(x1381,x1382)+~P1(x1384)+~P1(x1382)+~P1(x1381)+~P1(x1383)+~P2(x1381)+~E(f14(x1381,x1384),f14(x1382,x1383))+E(f14(x1381,f10(x1382,x1383,x1381)),x1383)+~P4(f15(f15(x1382,x1383),x1381),f15(f15(a18,a19),a20))
% 0.97/1.04 [159]~P1(x1594)+~P1(x1593)+~P1(x1592)+~P1(x1591)+~P2(x1593)+~E(f14(x1591,x1592),f14(x1593,x1594))+P1(f10(x1591,x1592,x1593))+~P4(f15(f15(x1591,x1592),x1593),f15(f15(a18,a19),a20))+P1(f11(x1591,x1592,x1593))
% 0.97/1.04 [168]~P1(x1684)+~P1(x1681)+~P1(x1683)+~P1(x1682)+~P2(x1681)+~E(f14(x1682,x1683),f14(x1681,x1684))+P1(f10(x1682,x1683,x1681))+~P4(f15(f15(x1682,x1683),x1681),f15(f15(a18,a19),a20))+E(f14(x1681,f11(x1682,x1683,x1681)),x1682)
% 0.97/1.04 [169]~P1(x1694)+~P1(x1692)+~P1(x1691)+~P1(x1693)+~P2(x1691)+~E(f14(x1691,x1694),f14(x1692,x1693))+P1(f11(x1692,x1693,x1691))+~P4(f15(f15(x1692,x1693),x1691),f15(f15(a18,a19),a20))+E(f14(x1691,f10(x1692,x1693,x1691)),x1693)
% 0.97/1.04 [177]~P1(x1774)+~P1(x1772)+~P1(x1771)+~P1(x1773)+~P2(x1771)+~E(f14(x1771,x1774),f14(x1772,x1773))+E(f14(x1771,f10(x1772,x1773,x1771)),x1773)+~P4(f15(f15(x1772,x1773),x1771),f15(f15(a18,a19),a20))+E(f14(x1771,f11(x1772,x1773,x1771)),x1772)
% 0.97/1.04 [131]~P1(x1312)+~P1(x1313)+~P1(x1311)+P3(x1311,x1312)+P3(x1311,x1313)+E(x1311,a17)+~P3(x1311,f14(x1312,x1313))+E(x1311,a1)+~E(f9(x1312,x1313,x1311),a17)+~P4(f15(f15(x1312,x1313),x1311),f15(f15(a18,a19),a20))
% 0.97/1.04 [132]~P1(x1322)+~P1(x1323)+~P1(x1321)+P3(x1321,x1322)+P3(x1321,x1323)+E(x1321,a17)+~E(f9(x1322,x1323,x1321),x1321)+~P3(x1321,f14(x1322,x1323))+E(x1321,a1)+~P4(f15(f15(x1322,x1323),x1321),f15(f15(a18,a19),a20))
% 0.97/1.04 [142]~P1(x1422)+~P1(x1423)+~P1(x1421)+P3(x1421,x1422)+P3(x1421,x1423)+E(x1421,a17)+~P3(x1421,f14(x1422,x1423))+E(x1421,a1)+P1(f9(x1422,x1423,x1421))+~P4(f15(f15(x1422,x1423),x1421),f15(f15(a18,a19),a20))
% 0.97/1.04 [143]~P1(x1432)+~P1(x1433)+~P1(x1431)+P3(x1431,x1432)+P3(x1431,x1433)+E(x1431,a17)+~P3(x1431,f14(x1432,x1433))+E(x1431,a1)+P1(f12(x1432,x1433,x1431))+~P4(f15(f15(x1432,x1433),x1431),f15(f15(a18,a19),a20))
% 0.97/1.04 [146]~P1(x1462)+~P1(x1463)+~P1(x1461)+P3(x1461,x1462)+P3(x1461,x1463)+E(x1461,a17)+P3(f9(x1462,x1463,x1461),x1461)+~P3(x1461,f14(x1462,x1463))+E(x1461,a1)+~P4(f15(f15(x1462,x1463),x1461),f15(f15(a18,a19),a20))
% 0.97/1.04 [155]~P1(x1551)+~P1(x1553)+~P1(x1552)+P3(x1551,x1552)+E(x1551,a17)+~P3(x1551,f14(x1552,x1553))+E(x1551,a1)+~E(f9(x1552,x1553,x1551),a17)+~P4(f15(f15(x1552,x1553),x1551),f15(f15(a18,a19),a20))+P1(f10(x1552,x1553,x1551))
% 0.97/1.04 [156]~P1(x1563)+~P1(x1562)+~P1(x1561)+P3(x1561,x1562)+E(x1561,a17)+~P3(x1561,f14(x1563,x1562))+E(x1561,a1)+~E(f9(x1563,x1562,x1561),a17)+~P4(f15(f15(x1563,x1562),x1561),f15(f15(a18,a19),a20))+P1(f11(x1563,x1562,x1561))
% 0.97/1.04 [157]~P1(x1571)+~P1(x1573)+~P1(x1572)+P3(x1571,x1572)+E(x1571,a17)+~E(f9(x1572,x1573,x1571),x1571)+~P3(x1571,f14(x1572,x1573))+E(x1571,a1)+~P4(f15(f15(x1572,x1573),x1571),f15(f15(a18,a19),a20))+P1(f10(x1572,x1573,x1571))
% 0.97/1.04 [158]~P1(x1583)+~P1(x1582)+~P1(x1581)+P3(x1581,x1582)+E(x1581,a17)+~E(f9(x1583,x1582,x1581),x1581)+~P3(x1581,f14(x1583,x1582))+E(x1581,a1)+~P4(f15(f15(x1583,x1582),x1581),f15(f15(a18,a19),a20))+P1(f11(x1583,x1582,x1581))
% 0.97/1.04 [160]P3(x1601,x1602)+~P1(x1602)+~P1(x1601)+~P1(x1603)+E(x1601,a17)+~P3(x1601,f14(x1602,x1603))+E(x1601,a1)+~E(f9(x1602,x1603,x1601),a17)+~P4(f15(f15(x1602,x1603),x1601),f15(f15(a18,a19),a20))+E(f14(x1601,f10(x1602,x1603,x1601)),x1603)
% 0.97/1.04 [161]P3(x1611,x1613)+~P1(x1612)+~P1(x1613)+~P1(x1611)+E(x1611,a17)+~P3(x1611,f14(x1612,x1613))+E(x1611,a1)+~E(f9(x1612,x1613,x1611),a17)+~P4(f15(f15(x1612,x1613),x1611),f15(f15(a18,a19),a20))+E(f14(x1611,f11(x1612,x1613,x1611)),x1612)
% 0.97/1.04 [162]P3(x1621,x1622)+~P1(x1622)+~P1(x1621)+~P1(x1623)+E(x1621,a17)+~E(f9(x1622,x1623,x1621),x1621)+~P3(x1621,f14(x1622,x1623))+E(x1621,a1)+~P4(f15(f15(x1622,x1623),x1621),f15(f15(a18,a19),a20))+E(f14(x1621,f10(x1622,x1623,x1621)),x1623)
% 0.97/1.04 [163]P3(x1631,x1633)+~P1(x1632)+~P1(x1633)+~P1(x1631)+E(x1631,a17)+~E(f9(x1632,x1633,x1631),x1631)+~P3(x1631,f14(x1632,x1633))+E(x1631,a1)+~P4(f15(f15(x1632,x1633),x1631),f15(f15(a18,a19),a20))+E(f14(x1631,f11(x1632,x1633,x1631)),x1632)
% 0.97/1.04 [178]~P1(x1781)+~P1(x1783)+~P1(x1782)+P3(x1781,x1782)+E(x1781,a17)+~P3(x1781,f14(x1782,x1783))+E(x1781,a1)+P1(f10(x1782,x1783,x1781))+~P4(f15(f15(x1782,x1783),x1781),f15(f15(a18,a19),a20))+P1(f9(x1782,x1783,x1781))
% 0.97/1.04 [179]~P1(x1791)+~P1(x1793)+~P1(x1792)+P3(x1791,x1792)+E(x1791,a17)+~P3(x1791,f14(x1792,x1793))+E(x1791,a1)+P1(f10(x1792,x1793,x1791))+~P4(f15(f15(x1792,x1793),x1791),f15(f15(a18,a19),a20))+P1(f12(x1792,x1793,x1791))
% 0.97/1.04 [180]~P1(x1803)+~P1(x1802)+~P1(x1801)+P3(x1801,x1802)+E(x1801,a17)+~P3(x1801,f14(x1803,x1802))+E(x1801,a1)+P1(f11(x1803,x1802,x1801))+~P4(f15(f15(x1803,x1802),x1801),f15(f15(a18,a19),a20))+P1(f9(x1803,x1802,x1801))
% 0.97/1.04 [181]~P1(x1813)+~P1(x1812)+~P1(x1811)+P3(x1811,x1812)+E(x1811,a17)+~P3(x1811,f14(x1813,x1812))+E(x1811,a1)+P1(f11(x1813,x1812,x1811))+~P4(f15(f15(x1813,x1812),x1811),f15(f15(a18,a19),a20))+P1(f12(x1813,x1812,x1811))
% 0.97/1.04 [187]~P1(x1871)+~P1(x1873)+~P1(x1872)+P3(x1871,x1872)+E(x1871,a17)+P3(f9(x1872,x1873,x1871),x1871)+~P3(x1871,f14(x1872,x1873))+E(x1871,a1)+~P4(f15(f15(x1872,x1873),x1871),f15(f15(a18,a19),a20))+P1(f10(x1872,x1873,x1871))
% 0.97/1.04 [188]~P1(x1883)+~P1(x1882)+~P1(x1881)+P3(x1881,x1882)+E(x1881,a17)+P3(f9(x1883,x1882,x1881),x1881)+~P3(x1881,f14(x1883,x1882))+E(x1881,a1)+~P4(f15(f15(x1883,x1882),x1881),f15(f15(a18,a19),a20))+P1(f11(x1883,x1882,x1881))
% 0.97/1.04 [189]P3(x1891,x1892)+~P1(x1892)+~P1(x1891)+~P1(x1893)+E(x1891,a17)+~P3(x1891,f14(x1892,x1893))+E(x1891,a1)+P1(f9(x1892,x1893,x1891))+~P4(f15(f15(x1892,x1893),x1891),f15(f15(a18,a19),a20))+E(f14(x1891,f10(x1892,x1893,x1891)),x1893)
% 0.97/1.04 [190]P3(x1901,x1902)+~P1(x1902)+~P1(x1901)+~P1(x1903)+E(x1901,a17)+~P3(x1901,f14(x1902,x1903))+E(x1901,a1)+P1(f12(x1902,x1903,x1901))+~P4(f15(f15(x1902,x1903),x1901),f15(f15(a18,a19),a20))+E(f14(x1901,f10(x1902,x1903,x1901)),x1903)
% 0.97/1.04 [191]P3(x1911,x1913)+~P1(x1912)+~P1(x1913)+~P1(x1911)+E(x1911,a17)+~P3(x1911,f14(x1912,x1913))+E(x1911,a1)+P1(f9(x1912,x1913,x1911))+~P4(f15(f15(x1912,x1913),x1911),f15(f15(a18,a19),a20))+E(f14(x1911,f11(x1912,x1913,x1911)),x1912)
% 0.97/1.04 [192]P3(x1921,x1923)+~P1(x1922)+~P1(x1923)+~P1(x1921)+E(x1921,a17)+~P3(x1921,f14(x1922,x1923))+E(x1921,a1)+P1(f12(x1922,x1923,x1921))+~P4(f15(f15(x1922,x1923),x1921),f15(f15(a18,a19),a20))+E(f14(x1921,f11(x1922,x1923,x1921)),x1922)
% 0.97/1.04 [194]P3(x1941,x1942)+~P1(x1942)+~P1(x1941)+~P1(x1943)+E(x1941,a17)+P3(f9(x1942,x1943,x1941),x1941)+~P3(x1941,f14(x1942,x1943))+E(x1941,a1)+~P4(f15(f15(x1942,x1943),x1941),f15(f15(a18,a19),a20))+E(f14(x1941,f10(x1942,x1943,x1941)),x1943)
% 0.97/1.04 [195]P3(x1951,x1953)+~P1(x1952)+~P1(x1953)+~P1(x1951)+E(x1951,a17)+P3(f9(x1952,x1953,x1951),x1951)+~P3(x1951,f14(x1952,x1953))+E(x1951,a1)+~P4(f15(f15(x1952,x1953),x1951),f15(f15(a18,a19),a20))+E(f14(x1951,f11(x1952,x1953,x1951)),x1952)
% 0.97/1.04 [196]P3(x1961,x1962)+P3(x1961,x1963)+~P1(x1962)+~P1(x1963)+~P1(x1961)+E(x1961,a17)+~P3(x1961,f14(x1962,x1963))+E(x1961,a1)+~P4(f15(f15(x1962,x1963),x1961),f15(f15(a18,a19),a20))+E(f14(f9(x1962,x1963,x1961),f12(x1962,x1963,x1961)),x1961)
% 0.97/1.04 [203]~P1(x2031)+~P1(x2033)+~P1(x2032)+E(x2031,a17)+~P3(x2031,f14(x2032,x2033))+E(x2031,a1)+P1(f10(x2032,x2033,x2031))+~E(f9(x2032,x2033,x2031),a17)+~P4(f15(f15(x2032,x2033),x2031),f15(f15(a18,a19),a20))+P1(f11(x2032,x2033,x2031))
% 0.97/1.04 [204]~P1(x2041)+~P1(x2043)+~P1(x2042)+E(x2041,a17)+~E(f9(x2042,x2043,x2041),x2041)+~P3(x2041,f14(x2042,x2043))+E(x2041,a1)+P1(f10(x2042,x2043,x2041))+~P4(f15(f15(x2042,x2043),x2041),f15(f15(a18,a19),a20))+P1(f11(x2042,x2043,x2041))
% 0.97/1.04 [207]~P1(x2071)+~P1(x2073)+~P1(x2072)+E(x2071,a17)+~P3(x2071,f14(x2072,x2073))+E(x2071,a1)+P1(f10(x2072,x2073,x2071))+~E(f9(x2072,x2073,x2071),a17)+~P4(f15(f15(x2072,x2073),x2071),f15(f15(a18,a19),a20))+E(f14(x2071,f11(x2072,x2073,x2071)),x2072)
% 0.97/1.04 [208]~P1(x2082)+~P1(x2081)+~P1(x2083)+E(x2081,a17)+~P3(x2081,f14(x2082,x2083))+E(x2081,a1)+P1(f11(x2082,x2083,x2081))+~E(f9(x2082,x2083,x2081),a17)+~P4(f15(f15(x2082,x2083),x2081),f15(f15(a18,a19),a20))+E(f14(x2081,f10(x2082,x2083,x2081)),x2083)
% 0.97/1.04 [209]~P1(x2091)+~P1(x2093)+~P1(x2092)+E(x2091,a17)+~E(f9(x2092,x2093,x2091),x2091)+~P3(x2091,f14(x2092,x2093))+E(x2091,a1)+P1(f10(x2092,x2093,x2091))+~P4(f15(f15(x2092,x2093),x2091),f15(f15(a18,a19),a20))+E(f14(x2091,f11(x2092,x2093,x2091)),x2092)
% 0.97/1.04 [210]~P1(x2102)+~P1(x2101)+~P1(x2103)+E(x2101,a17)+~E(f9(x2102,x2103,x2101),x2101)+~P3(x2101,f14(x2102,x2103))+E(x2101,a1)+P1(f11(x2102,x2103,x2101))+~P4(f15(f15(x2102,x2103),x2101),f15(f15(a18,a19),a20))+E(f14(x2101,f10(x2102,x2103,x2101)),x2103)
% 0.97/1.04 [213]~P1(x2132)+~P1(x2131)+~P1(x2133)+E(x2131,a17)+~P3(x2131,f14(x2132,x2133))+E(x2131,a1)+E(f14(x2131,f10(x2132,x2133,x2131)),x2133)+~E(f9(x2132,x2133,x2131),a17)+~P4(f15(f15(x2132,x2133),x2131),f15(f15(a18,a19),a20))+E(f14(x2131,f11(x2132,x2133,x2131)),x2132)
% 0.97/1.04 [214]~P1(x2142)+~P1(x2141)+~P1(x2143)+E(x2141,a17)+~E(f9(x2142,x2143,x2141),x2141)+~P3(x2141,f14(x2142,x2143))+E(x2141,a1)+E(f14(x2141,f10(x2142,x2143,x2141)),x2143)+~P4(f15(f15(x2142,x2143),x2141),f15(f15(a18,a19),a20))+E(f14(x2141,f11(x2142,x2143,x2141)),x2142)
% 0.97/1.04 [220]~P1(x2201)+~P1(x2203)+~P1(x2202)+E(x2201,a17)+~P3(x2201,f14(x2202,x2203))+E(x2201,a1)+P1(f11(x2202,x2203,x2201))+P1(f10(x2202,x2203,x2201))+~P4(f15(f15(x2202,x2203),x2201),f15(f15(a18,a19),a20))+P1(f9(x2202,x2203,x2201))
% 0.97/1.04 [221]~P1(x2211)+~P1(x2213)+~P1(x2212)+E(x2211,a17)+~P3(x2211,f14(x2212,x2213))+E(x2211,a1)+P1(f11(x2212,x2213,x2211))+P1(f10(x2212,x2213,x2211))+~P4(f15(f15(x2212,x2213),x2211),f15(f15(a18,a19),a20))+P1(f12(x2212,x2213,x2211))
% 0.97/1.04 [228]~P1(x2281)+~P1(x2283)+~P1(x2282)+E(x2281,a17)+P3(f9(x2282,x2283,x2281),x2281)+~P3(x2281,f14(x2282,x2283))+E(x2281,a1)+P1(f10(x2282,x2283,x2281))+~P4(f15(f15(x2282,x2283),x2281),f15(f15(a18,a19),a20))+P1(f11(x2282,x2283,x2281))
% 0.97/1.04 [229]~P1(x2291)+~P1(x2293)+~P1(x2292)+E(x2291,a17)+~P3(x2291,f14(x2292,x2293))+E(x2291,a1)+P1(f9(x2292,x2293,x2291))+P1(f10(x2292,x2293,x2291))+~P4(f15(f15(x2292,x2293),x2291),f15(f15(a18,a19),a20))+E(f14(x2291,f11(x2292,x2293,x2291)),x2292)
% 0.97/1.04 [230]~P1(x2301)+~P1(x2303)+~P1(x2302)+E(x2301,a17)+~P3(x2301,f14(x2302,x2303))+E(x2301,a1)+P1(f12(x2302,x2303,x2301))+P1(f10(x2302,x2303,x2301))+~P4(f15(f15(x2302,x2303),x2301),f15(f15(a18,a19),a20))+E(f14(x2301,f11(x2302,x2303,x2301)),x2302)
% 0.97/1.04 [231]~P1(x2312)+~P1(x2311)+~P1(x2313)+E(x2311,a17)+~P3(x2311,f14(x2312,x2313))+E(x2311,a1)+P1(f9(x2312,x2313,x2311))+P1(f11(x2312,x2313,x2311))+~P4(f15(f15(x2312,x2313),x2311),f15(f15(a18,a19),a20))+E(f14(x2311,f10(x2312,x2313,x2311)),x2313)
% 0.97/1.04 [232]~P1(x2322)+~P1(x2321)+~P1(x2323)+E(x2321,a17)+~P3(x2321,f14(x2322,x2323))+E(x2321,a1)+P1(f12(x2322,x2323,x2321))+P1(f11(x2322,x2323,x2321))+~P4(f15(f15(x2322,x2323),x2321),f15(f15(a18,a19),a20))+E(f14(x2321,f10(x2322,x2323,x2321)),x2323)
% 0.97/1.04 [236]~P1(x2361)+~P1(x2363)+~P1(x2362)+E(x2361,a17)+P3(f9(x2362,x2363,x2361),x2361)+~P3(x2361,f14(x2362,x2363))+E(x2361,a1)+P1(f10(x2362,x2363,x2361))+~P4(f15(f15(x2362,x2363),x2361),f15(f15(a18,a19),a20))+E(f14(x2361,f11(x2362,x2363,x2361)),x2362)
% 0.97/1.04 [237]~P1(x2372)+~P1(x2371)+~P1(x2373)+E(x2371,a17)+P3(f9(x2372,x2373,x2371),x2371)+~P3(x2371,f14(x2372,x2373))+E(x2371,a1)+P1(f11(x2372,x2373,x2371))+~P4(f15(f15(x2372,x2373),x2371),f15(f15(a18,a19),a20))+E(f14(x2371,f10(x2372,x2373,x2371)),x2373)
% 0.97/1.04 [238]P3(x2381,x2382)+~P1(x2381)+~P1(x2383)+~P1(x2382)+E(x2381,a17)+~P3(x2381,f14(x2382,x2383))+E(x2381,a1)+P1(f10(x2382,x2383,x2381))+~P4(f15(f15(x2382,x2383),x2381),f15(f15(a18,a19),a20))+E(f14(f9(x2382,x2383,x2381),f12(x2382,x2383,x2381)),x2381)
% 0.97/1.04 [239]P3(x2391,x2393)+~P1(x2392)+~P1(x2393)+~P1(x2391)+E(x2391,a17)+~P3(x2391,f14(x2392,x2393))+E(x2391,a1)+P1(f11(x2392,x2393,x2391))+~P4(f15(f15(x2392,x2393),x2391),f15(f15(a18,a19),a20))+E(f14(f9(x2392,x2393,x2391),f12(x2392,x2393,x2391)),x2391)
% 0.97/1.04 [240]~P1(x2402)+~P1(x2401)+~P1(x2403)+E(x2401,a17)+~P3(x2401,f14(x2402,x2403))+E(x2401,a1)+E(f14(x2401,f10(x2402,x2403,x2401)),x2403)+P1(f9(x2402,x2403,x2401))+~P4(f15(f15(x2402,x2403),x2401),f15(f15(a18,a19),a20))+E(f14(x2401,f11(x2402,x2403,x2401)),x2402)
% 0.97/1.04 [241]~P1(x2412)+~P1(x2411)+~P1(x2413)+E(x2411,a17)+~P3(x2411,f14(x2412,x2413))+E(x2411,a1)+E(f14(x2411,f10(x2412,x2413,x2411)),x2413)+P1(f12(x2412,x2413,x2411))+~P4(f15(f15(x2412,x2413),x2411),f15(f15(a18,a19),a20))+E(f14(x2411,f11(x2412,x2413,x2411)),x2412)
% 0.97/1.04 [242]~P1(x2422)+~P1(x2421)+~P1(x2423)+E(x2421,a17)+P3(f9(x2422,x2423,x2421),x2421)+~P3(x2421,f14(x2422,x2423))+E(x2421,a1)+E(f14(x2421,f10(x2422,x2423,x2421)),x2423)+~P4(f15(f15(x2422,x2423),x2421),f15(f15(a18,a19),a20))+E(f14(x2421,f11(x2422,x2423,x2421)),x2422)
% 0.97/1.04 [243]P3(x2431,x2432)+~P1(x2432)+~P1(x2431)+~P1(x2433)+E(x2431,a17)+~P3(x2431,f14(x2432,x2433))+E(x2431,a1)+E(f14(f9(x2432,x2433,x2431),f12(x2432,x2433,x2431)),x2431)+~P4(f15(f15(x2432,x2433),x2431),f15(f15(a18,a19),a20))+E(f14(x2431,f10(x2432,x2433,x2431)),x2433)
% 0.97/1.04 [244]P3(x2441,x2443)+~P1(x2442)+~P1(x2443)+~P1(x2441)+E(x2441,a17)+~P3(x2441,f14(x2442,x2443))+E(x2441,a1)+E(f14(f9(x2442,x2443,x2441),f12(x2442,x2443,x2441)),x2441)+~P4(f15(f15(x2442,x2443),x2441),f15(f15(a18,a19),a20))+E(f14(x2441,f11(x2442,x2443,x2441)),x2442)
% 0.97/1.04 [248]~P1(x2481)+~P1(x2483)+~P1(x2482)+E(x2481,a17)+~P3(x2481,f14(x2482,x2483))+E(x2481,a1)+P1(f11(x2482,x2483,x2481))+P1(f10(x2482,x2483,x2481))+~P4(f15(f15(x2482,x2483),x2481),f15(f15(a18,a19),a20))+E(f14(f9(x2482,x2483,x2481),f12(x2482,x2483,x2481)),x2481)
% 0.97/1.04 [250]~P1(x2501)+~P1(x2503)+~P1(x2502)+E(x2501,a17)+~P3(x2501,f14(x2502,x2503))+E(x2501,a1)+E(f14(f9(x2502,x2503,x2501),f12(x2502,x2503,x2501)),x2501)+P1(f10(x2502,x2503,x2501))+~P4(f15(f15(x2502,x2503),x2501),f15(f15(a18,a19),a20))+E(f14(x2501,f11(x2502,x2503,x2501)),x2502)
% 0.97/1.04 [251]~P1(x2512)+~P1(x2511)+~P1(x2513)+E(x2511,a17)+~P3(x2511,f14(x2512,x2513))+E(x2511,a1)+E(f14(f9(x2512,x2513,x2511),f12(x2512,x2513,x2511)),x2511)+P1(f11(x2512,x2513,x2511))+~P4(f15(f15(x2512,x2513),x2511),f15(f15(a18,a19),a20))+E(f14(x2511,f10(x2512,x2513,x2511)),x2513)
% 0.97/1.04 [252]~P1(x2522)+~P1(x2521)+~P1(x2523)+E(x2521,a17)+~P3(x2521,f14(x2522,x2523))+E(x2521,a1)+E(f14(x2521,f10(x2522,x2523,x2521)),x2523)+E(f14(f9(x2522,x2523,x2521),f12(x2522,x2523,x2521)),x2521)+~P4(f15(f15(x2522,x2523),x2521),f15(f15(a18,a19),a20))+E(f14(x2521,f11(x2522,x2523,x2521)),x2522)
% 0.97/1.04 [129]~P1(x1294)+~P1(x1292)+~P1(x1293)+~P1(x1291)+P3(x1291,x1292)+P3(x1291,x1293)+E(x1291,a17)+E(x1291,a1)+~E(f14(x1291,x1294),f14(x1292,x1293))+~E(f9(x1292,x1293,x1291),a17)+~P4(f15(f15(x1292,x1293),x1291),f15(f15(a18,a19),a20))
% 0.97/1.04 [130]~P1(x1304)+~P1(x1302)+~P1(x1303)+~P1(x1301)+P3(x1301,x1302)+P3(x1301,x1303)+E(x1301,a17)+~E(f9(x1302,x1303,x1301),x1301)+E(x1301,a1)+~E(f14(x1301,x1304),f14(x1302,x1303))+~P4(f15(f15(x1302,x1303),x1301),f15(f15(a18,a19),a20))
% 0.97/1.04 [135]~P1(x1354)+~P1(x1352)+~P1(x1353)+~P1(x1351)+P3(x1351,x1352)+P3(x1351,x1353)+E(x1351,a17)+E(x1351,a1)+~E(f14(x1351,x1354),f14(x1352,x1353))+P1(f9(x1352,x1353,x1351))+~P4(f15(f15(x1352,x1353),x1351),f15(f15(a18,a19),a20))
% 0.97/1.04 [136]~P1(x1364)+~P1(x1362)+~P1(x1363)+~P1(x1361)+P3(x1361,x1362)+P3(x1361,x1363)+E(x1361,a17)+E(x1361,a1)+~E(f14(x1361,x1364),f14(x1362,x1363))+P1(f12(x1362,x1363,x1361))+~P4(f15(f15(x1362,x1363),x1361),f15(f15(a18,a19),a20))
% 0.97/1.04 [141]~P1(x1414)+~P1(x1412)+~P1(x1413)+~P1(x1411)+P3(x1411,x1412)+P3(x1411,x1413)+E(x1411,a17)+P3(f9(x1412,x1413,x1411),x1411)+E(x1411,a1)+~E(f14(x1411,x1414),f14(x1412,x1413))+~P4(f15(f15(x1412,x1413),x1411),f15(f15(a18,a19),a20))
% 0.97/1.04 [147]~P1(x1474)+~P1(x1471)+~P1(x1473)+~P1(x1472)+P3(x1471,x1472)+E(x1471,a17)+E(x1471,a1)+~E(f14(x1472,x1473),f14(x1471,x1474))+~E(f9(x1472,x1473,x1471),a17)+P1(f10(x1472,x1473,x1471))+~P4(f15(f15(x1472,x1473),x1471),f15(f15(a18,a19),a20))
% 0.97/1.04 [148]~P1(x1484)+~P1(x1483)+~P1(x1482)+~P1(x1481)+P3(x1481,x1482)+E(x1481,a17)+E(x1481,a1)+~E(f14(x1481,x1484),f14(x1483,x1482))+~E(f9(x1483,x1482,x1481),a17)+P1(f11(x1483,x1482,x1481))+~P4(f15(f15(x1483,x1482),x1481),f15(f15(a18,a19),a20))
% 0.97/1.04 [149]~P1(x1494)+~P1(x1491)+~P1(x1493)+~P1(x1492)+P3(x1491,x1492)+E(x1491,a17)+~E(f9(x1492,x1493,x1491),x1491)+E(x1491,a1)+~E(f14(x1492,x1493),f14(x1491,x1494))+~P4(f15(f15(x1492,x1493),x1491),f15(f15(a18,a19),a20))+P1(f10(x1492,x1493,x1491))
% 0.97/1.04 [150]~P1(x1504)+~P1(x1503)+~P1(x1502)+~P1(x1501)+P3(x1501,x1502)+E(x1501,a17)+~E(f9(x1503,x1502,x1501),x1501)+E(x1501,a1)+~E(f14(x1501,x1504),f14(x1503,x1502))+~P4(f15(f15(x1503,x1502),x1501),f15(f15(a18,a19),a20))+P1(f11(x1503,x1502,x1501))
% 0.97/1.04 [151]P3(x1511,x1512)+~P1(x1514)+~P1(x1512)+~P1(x1511)+~P1(x1513)+E(x1511,a17)+E(x1511,a1)+~E(f14(x1511,x1514),f14(x1512,x1513))+~E(f9(x1512,x1513,x1511),a17)+~P4(f15(f15(x1512,x1513),x1511),f15(f15(a18,a19),a20))+E(f14(x1511,f10(x1512,x1513,x1511)),x1513)
% 0.97/1.04 [152]P3(x1521,x1523)+~P1(x1524)+~P1(x1522)+~P1(x1523)+~P1(x1521)+E(x1521,a17)+E(x1521,a1)+~E(f14(x1521,x1524),f14(x1522,x1523))+~E(f9(x1522,x1523,x1521),a17)+~P4(f15(f15(x1522,x1523),x1521),f15(f15(a18,a19),a20))+E(f14(x1521,f11(x1522,x1523,x1521)),x1522)
% 0.97/1.04 [153]P3(x1531,x1532)+~P1(x1534)+~P1(x1532)+~P1(x1531)+~P1(x1533)+E(x1531,a17)+~E(f9(x1532,x1533,x1531),x1531)+E(x1531,a1)+~E(f14(x1531,x1534),f14(x1532,x1533))+~P4(f15(f15(x1532,x1533),x1531),f15(f15(a18,a19),a20))+E(f14(x1531,f10(x1532,x1533,x1531)),x1533)
% 0.97/1.04 [154]P3(x1541,x1543)+~P1(x1544)+~P1(x1542)+~P1(x1543)+~P1(x1541)+E(x1541,a17)+~E(f9(x1542,x1543,x1541),x1541)+E(x1541,a1)+~E(f14(x1541,x1544),f14(x1542,x1543))+~P4(f15(f15(x1542,x1543),x1541),f15(f15(a18,a19),a20))+E(f14(x1541,f11(x1542,x1543,x1541)),x1542)
% 0.97/1.04 [164]~P1(x1644)+~P1(x1641)+~P1(x1643)+~P1(x1642)+P3(x1641,x1642)+E(x1641,a17)+E(x1641,a1)+~E(f14(x1642,x1643),f14(x1641,x1644))+P1(f10(x1642,x1643,x1641))+~P4(f15(f15(x1642,x1643),x1641),f15(f15(a18,a19),a20))+P1(f9(x1642,x1643,x1641))
% 0.97/1.04 [165]~P1(x1654)+~P1(x1651)+~P1(x1653)+~P1(x1652)+P3(x1651,x1652)+E(x1651,a17)+E(x1651,a1)+~E(f14(x1652,x1653),f14(x1651,x1654))+P1(f10(x1652,x1653,x1651))+~P4(f15(f15(x1652,x1653),x1651),f15(f15(a18,a19),a20))+P1(f12(x1652,x1653,x1651))
% 0.97/1.04 [166]~P1(x1664)+~P1(x1663)+~P1(x1662)+~P1(x1661)+P3(x1661,x1662)+E(x1661,a17)+E(x1661,a1)+~E(f14(x1661,x1664),f14(x1663,x1662))+P1(f11(x1663,x1662,x1661))+~P4(f15(f15(x1663,x1662),x1661),f15(f15(a18,a19),a20))+P1(f9(x1663,x1662,x1661))
% 0.97/1.04 [167]~P1(x1674)+~P1(x1673)+~P1(x1672)+~P1(x1671)+P3(x1671,x1672)+E(x1671,a17)+E(x1671,a1)+~E(f14(x1671,x1674),f14(x1673,x1672))+P1(f11(x1673,x1672,x1671))+~P4(f15(f15(x1673,x1672),x1671),f15(f15(a18,a19),a20))+P1(f12(x1673,x1672,x1671))
% 0.97/1.04 [171]~P1(x1714)+~P1(x1711)+~P1(x1713)+~P1(x1712)+P3(x1711,x1712)+E(x1711,a17)+P3(f9(x1712,x1713,x1711),x1711)+E(x1711,a1)+~E(f14(x1712,x1713),f14(x1711,x1714))+~P4(f15(f15(x1712,x1713),x1711),f15(f15(a18,a19),a20))+P1(f10(x1712,x1713,x1711))
% 0.97/1.04 [172]~P1(x1724)+~P1(x1723)+~P1(x1722)+~P1(x1721)+P3(x1721,x1722)+E(x1721,a17)+P3(f9(x1723,x1722,x1721),x1721)+E(x1721,a1)+~E(f14(x1721,x1724),f14(x1723,x1722))+~P4(f15(f15(x1723,x1722),x1721),f15(f15(a18,a19),a20))+P1(f11(x1723,x1722,x1721))
% 0.97/1.04 [173]P3(x1731,x1732)+~P1(x1734)+~P1(x1732)+~P1(x1731)+~P1(x1733)+E(x1731,a17)+E(x1731,a1)+~E(f14(x1731,x1734),f14(x1732,x1733))+P1(f9(x1732,x1733,x1731))+~P4(f15(f15(x1732,x1733),x1731),f15(f15(a18,a19),a20))+E(f14(x1731,f10(x1732,x1733,x1731)),x1733)
% 0.97/1.04 [174]P3(x1741,x1742)+~P1(x1744)+~P1(x1742)+~P1(x1741)+~P1(x1743)+E(x1741,a17)+E(x1741,a1)+~E(f14(x1741,x1744),f14(x1742,x1743))+P1(f12(x1742,x1743,x1741))+~P4(f15(f15(x1742,x1743),x1741),f15(f15(a18,a19),a20))+E(f14(x1741,f10(x1742,x1743,x1741)),x1743)
% 0.97/1.04 [175]P3(x1751,x1753)+~P1(x1754)+~P1(x1752)+~P1(x1753)+~P1(x1751)+E(x1751,a17)+E(x1751,a1)+~E(f14(x1751,x1754),f14(x1752,x1753))+P1(f9(x1752,x1753,x1751))+~P4(f15(f15(x1752,x1753),x1751),f15(f15(a18,a19),a20))+E(f14(x1751,f11(x1752,x1753,x1751)),x1752)
% 0.97/1.04 [176]P3(x1761,x1763)+~P1(x1764)+~P1(x1762)+~P1(x1763)+~P1(x1761)+E(x1761,a17)+E(x1761,a1)+~E(f14(x1761,x1764),f14(x1762,x1763))+P1(f12(x1762,x1763,x1761))+~P4(f15(f15(x1762,x1763),x1761),f15(f15(a18,a19),a20))+E(f14(x1761,f11(x1762,x1763,x1761)),x1762)
% 0.97/1.04 [184]P3(x1841,x1842)+~P1(x1844)+~P1(x1842)+~P1(x1841)+~P1(x1843)+E(x1841,a17)+P3(f9(x1842,x1843,x1841),x1841)+E(x1841,a1)+~E(f14(x1841,x1844),f14(x1842,x1843))+~P4(f15(f15(x1842,x1843),x1841),f15(f15(a18,a19),a20))+E(f14(x1841,f10(x1842,x1843,x1841)),x1843)
% 0.97/1.04 [185]P3(x1851,x1853)+~P1(x1854)+~P1(x1852)+~P1(x1853)+~P1(x1851)+E(x1851,a17)+P3(f9(x1852,x1853,x1851),x1851)+E(x1851,a1)+~E(f14(x1851,x1854),f14(x1852,x1853))+~P4(f15(f15(x1852,x1853),x1851),f15(f15(a18,a19),a20))+E(f14(x1851,f11(x1852,x1853,x1851)),x1852)
% 0.97/1.04 [186]P3(x1861,x1862)+P3(x1861,x1863)+~P1(x1864)+~P1(x1862)+~P1(x1863)+~P1(x1861)+E(x1861,a17)+E(x1861,a1)+~E(f14(x1861,x1864),f14(x1862,x1863))+~P4(f15(f15(x1862,x1863),x1861),f15(f15(a18,a19),a20))+E(f14(f9(x1862,x1863,x1861),f12(x1862,x1863,x1861)),x1861)
% 0.97/1.04 [197]~P1(x1974)+~P1(x1971)+~P1(x1973)+~P1(x1972)+E(x1971,a17)+E(x1971,a1)+~E(f14(x1972,x1973),f14(x1971,x1974))+P1(f10(x1972,x1973,x1971))+~E(f9(x1972,x1973,x1971),a17)+~P4(f15(f15(x1972,x1973),x1971),f15(f15(a18,a19),a20))+P1(f11(x1972,x1973,x1971))
% 0.97/1.04 [198]~P1(x1984)+~P1(x1981)+~P1(x1983)+~P1(x1982)+E(x1981,a17)+~E(f9(x1982,x1983,x1981),x1981)+E(x1981,a1)+~E(f14(x1982,x1983),f14(x1981,x1984))+P1(f10(x1982,x1983,x1981))+~P4(f15(f15(x1982,x1983),x1981),f15(f15(a18,a19),a20))+P1(f11(x1982,x1983,x1981))
% 0.97/1.04 [199]~P1(x1994)+~P1(x1991)+~P1(x1993)+~P1(x1992)+E(x1991,a17)+E(x1991,a1)+~E(f14(x1992,x1993),f14(x1991,x1994))+P1(f10(x1992,x1993,x1991))+~E(f9(x1992,x1993,x1991),a17)+~P4(f15(f15(x1992,x1993),x1991),f15(f15(a18,a19),a20))+E(f14(x1991,f11(x1992,x1993,x1991)),x1992)
% 0.97/1.04 [200]~P1(x2004)+~P1(x2002)+~P1(x2001)+~P1(x2003)+E(x2001,a17)+E(x2001,a1)+~E(f14(x2001,x2004),f14(x2002,x2003))+P1(f11(x2002,x2003,x2001))+~E(f9(x2002,x2003,x2001),a17)+~P4(f15(f15(x2002,x2003),x2001),f15(f15(a18,a19),a20))+E(f14(x2001,f10(x2002,x2003,x2001)),x2003)
% 0.97/1.04 [201]~P1(x2014)+~P1(x2011)+~P1(x2013)+~P1(x2012)+E(x2011,a17)+~E(f9(x2012,x2013,x2011),x2011)+E(x2011,a1)+~E(f14(x2012,x2013),f14(x2011,x2014))+P1(f10(x2012,x2013,x2011))+~P4(f15(f15(x2012,x2013),x2011),f15(f15(a18,a19),a20))+E(f14(x2011,f11(x2012,x2013,x2011)),x2012)
% 0.97/1.04 [202]~P1(x2024)+~P1(x2022)+~P1(x2021)+~P1(x2023)+E(x2021,a17)+~E(f9(x2022,x2023,x2021),x2021)+E(x2021,a1)+~E(f14(x2021,x2024),f14(x2022,x2023))+P1(f11(x2022,x2023,x2021))+~P4(f15(f15(x2022,x2023),x2021),f15(f15(a18,a19),a20))+E(f14(x2021,f10(x2022,x2023,x2021)),x2023)
% 0.97/1.04 [205]~P1(x2054)+~P1(x2052)+~P1(x2051)+~P1(x2053)+E(x2051,a17)+E(x2051,a1)+~E(f14(x2051,x2054),f14(x2052,x2053))+E(f14(x2051,f10(x2052,x2053,x2051)),x2053)+~E(f9(x2052,x2053,x2051),a17)+~P4(f15(f15(x2052,x2053),x2051),f15(f15(a18,a19),a20))+E(f14(x2051,f11(x2052,x2053,x2051)),x2052)
% 0.97/1.04 [206]~P1(x2064)+~P1(x2062)+~P1(x2061)+~P1(x2063)+E(x2061,a17)+~E(f9(x2062,x2063,x2061),x2061)+E(x2061,a1)+~E(f14(x2061,x2064),f14(x2062,x2063))+E(f14(x2061,f10(x2062,x2063,x2061)),x2063)+~P4(f15(f15(x2062,x2063),x2061),f15(f15(a18,a19),a20))+E(f14(x2061,f11(x2062,x2063,x2061)),x2062)
% 0.97/1.04 [211]~P1(x2114)+~P1(x2111)+~P1(x2113)+~P1(x2112)+E(x2111,a17)+E(x2111,a1)+~E(f14(x2112,x2113),f14(x2111,x2114))+P1(f11(x2112,x2113,x2111))+P1(f10(x2112,x2113,x2111))+~P4(f15(f15(x2112,x2113),x2111),f15(f15(a18,a19),a20))+P1(f9(x2112,x2113,x2111))
% 0.97/1.04 [212]~P1(x2124)+~P1(x2121)+~P1(x2123)+~P1(x2122)+E(x2121,a17)+E(x2121,a1)+~E(f14(x2122,x2123),f14(x2121,x2124))+P1(f11(x2122,x2123,x2121))+P1(f10(x2122,x2123,x2121))+~P4(f15(f15(x2122,x2123),x2121),f15(f15(a18,a19),a20))+P1(f12(x2122,x2123,x2121))
% 0.97/1.04 [215]~P1(x2154)+~P1(x2151)+~P1(x2153)+~P1(x2152)+E(x2151,a17)+P3(f9(x2152,x2153,x2151),x2151)+E(x2151,a1)+~E(f14(x2152,x2153),f14(x2151,x2154))+P1(f10(x2152,x2153,x2151))+~P4(f15(f15(x2152,x2153),x2151),f15(f15(a18,a19),a20))+P1(f11(x2152,x2153,x2151))
% 0.97/1.04 [216]~P1(x2164)+~P1(x2161)+~P1(x2163)+~P1(x2162)+E(x2161,a17)+E(x2161,a1)+~E(f14(x2162,x2163),f14(x2161,x2164))+P1(f9(x2162,x2163,x2161))+P1(f10(x2162,x2163,x2161))+~P4(f15(f15(x2162,x2163),x2161),f15(f15(a18,a19),a20))+E(f14(x2161,f11(x2162,x2163,x2161)),x2162)
% 0.97/1.04 [217]~P1(x2174)+~P1(x2171)+~P1(x2173)+~P1(x2172)+E(x2171,a17)+E(x2171,a1)+~E(f14(x2172,x2173),f14(x2171,x2174))+P1(f12(x2172,x2173,x2171))+P1(f10(x2172,x2173,x2171))+~P4(f15(f15(x2172,x2173),x2171),f15(f15(a18,a19),a20))+E(f14(x2171,f11(x2172,x2173,x2171)),x2172)
% 0.97/1.04 [218]~P1(x2184)+~P1(x2182)+~P1(x2181)+~P1(x2183)+E(x2181,a17)+E(x2181,a1)+~E(f14(x2181,x2184),f14(x2182,x2183))+P1(f9(x2182,x2183,x2181))+P1(f11(x2182,x2183,x2181))+~P4(f15(f15(x2182,x2183),x2181),f15(f15(a18,a19),a20))+E(f14(x2181,f10(x2182,x2183,x2181)),x2183)
% 0.97/1.04 [219]~P1(x2194)+~P1(x2192)+~P1(x2191)+~P1(x2193)+E(x2191,a17)+E(x2191,a1)+~E(f14(x2191,x2194),f14(x2192,x2193))+P1(f12(x2192,x2193,x2191))+P1(f11(x2192,x2193,x2191))+~P4(f15(f15(x2192,x2193),x2191),f15(f15(a18,a19),a20))+E(f14(x2191,f10(x2192,x2193,x2191)),x2193)
% 0.97/1.04 [222]~P1(x2224)+~P1(x2221)+~P1(x2223)+~P1(x2222)+E(x2221,a17)+P3(f9(x2222,x2223,x2221),x2221)+E(x2221,a1)+~E(f14(x2222,x2223),f14(x2221,x2224))+P1(f10(x2222,x2223,x2221))+~P4(f15(f15(x2222,x2223),x2221),f15(f15(a18,a19),a20))+E(f14(x2221,f11(x2222,x2223,x2221)),x2222)
% 0.97/1.04 [223]~P1(x2234)+~P1(x2232)+~P1(x2231)+~P1(x2233)+E(x2231,a17)+P3(f9(x2232,x2233,x2231),x2231)+E(x2231,a1)+~E(f14(x2231,x2234),f14(x2232,x2233))+P1(f11(x2232,x2233,x2231))+~P4(f15(f15(x2232,x2233),x2231),f15(f15(a18,a19),a20))+E(f14(x2231,f10(x2232,x2233,x2231)),x2233)
% 0.97/1.04 [224]P3(x2241,x2242)+~P1(x2244)+~P1(x2241)+~P1(x2243)+~P1(x2242)+E(x2241,a17)+E(x2241,a1)+~E(f14(x2242,x2243),f14(x2241,x2244))+P1(f10(x2242,x2243,x2241))+~P4(f15(f15(x2242,x2243),x2241),f15(f15(a18,a19),a20))+E(f14(f9(x2242,x2243,x2241),f12(x2242,x2243,x2241)),x2241)
% 0.97/1.04 [225]P3(x2251,x2253)+~P1(x2254)+~P1(x2252)+~P1(x2253)+~P1(x2251)+E(x2251,a17)+E(x2251,a1)+~E(f14(x2251,x2254),f14(x2252,x2253))+P1(f11(x2252,x2253,x2251))+~P4(f15(f15(x2252,x2253),x2251),f15(f15(a18,a19),a20))+E(f14(f9(x2252,x2253,x2251),f12(x2252,x2253,x2251)),x2251)
% 0.97/1.04 [226]~P1(x2264)+~P1(x2262)+~P1(x2261)+~P1(x2263)+E(x2261,a17)+E(x2261,a1)+~E(f14(x2261,x2264),f14(x2262,x2263))+E(f14(x2261,f10(x2262,x2263,x2261)),x2263)+P1(f9(x2262,x2263,x2261))+~P4(f15(f15(x2262,x2263),x2261),f15(f15(a18,a19),a20))+E(f14(x2261,f11(x2262,x2263,x2261)),x2262)
% 0.97/1.04 [227]~P1(x2274)+~P1(x2272)+~P1(x2271)+~P1(x2273)+E(x2271,a17)+E(x2271,a1)+~E(f14(x2271,x2274),f14(x2272,x2273))+E(f14(x2271,f10(x2272,x2273,x2271)),x2273)+P1(f12(x2272,x2273,x2271))+~P4(f15(f15(x2272,x2273),x2271),f15(f15(a18,a19),a20))+E(f14(x2271,f11(x2272,x2273,x2271)),x2272)
% 0.97/1.04 [233]~P1(x2334)+~P1(x2332)+~P1(x2331)+~P1(x2333)+E(x2331,a17)+P3(f9(x2332,x2333,x2331),x2331)+E(x2331,a1)+~E(f14(x2331,x2334),f14(x2332,x2333))+E(f14(x2331,f10(x2332,x2333,x2331)),x2333)+~P4(f15(f15(x2332,x2333),x2331),f15(f15(a18,a19),a20))+E(f14(x2331,f11(x2332,x2333,x2331)),x2332)
% 0.97/1.04 [234]P3(x2341,x2342)+~P1(x2344)+~P1(x2342)+~P1(x2341)+~P1(x2343)+E(x2341,a17)+E(x2341,a1)+~E(f14(x2341,x2344),f14(x2342,x2343))+E(f14(f9(x2342,x2343,x2341),f12(x2342,x2343,x2341)),x2341)+~P4(f15(f15(x2342,x2343),x2341),f15(f15(a18,a19),a20))+E(f14(x2341,f10(x2342,x2343,x2341)),x2343)
% 0.97/1.04 [235]P3(x2351,x2353)+~P1(x2354)+~P1(x2352)+~P1(x2353)+~P1(x2351)+E(x2351,a17)+E(x2351,a1)+~E(f14(x2351,x2354),f14(x2352,x2353))+E(f14(f9(x2352,x2353,x2351),f12(x2352,x2353,x2351)),x2351)+~P4(f15(f15(x2352,x2353),x2351),f15(f15(a18,a19),a20))+E(f14(x2351,f11(x2352,x2353,x2351)),x2352)
% 0.97/1.04 [245]~P1(x2454)+~P1(x2451)+~P1(x2453)+~P1(x2452)+E(x2451,a17)+E(x2451,a1)+~E(f14(x2452,x2453),f14(x2451,x2454))+P1(f11(x2452,x2453,x2451))+P1(f10(x2452,x2453,x2451))+~P4(f15(f15(x2452,x2453),x2451),f15(f15(a18,a19),a20))+E(f14(f9(x2452,x2453,x2451),f12(x2452,x2453,x2451)),x2451)
% 0.97/1.04 [246]~P1(x2464)+~P1(x2461)+~P1(x2463)+~P1(x2462)+E(x2461,a17)+E(x2461,a1)+~E(f14(x2462,x2463),f14(x2461,x2464))+E(f14(f9(x2462,x2463,x2461),f12(x2462,x2463,x2461)),x2461)+P1(f10(x2462,x2463,x2461))+~P4(f15(f15(x2462,x2463),x2461),f15(f15(a18,a19),a20))+E(f14(x2461,f11(x2462,x2463,x2461)),x2462)
% 0.97/1.04 [247]~P1(x2474)+~P1(x2472)+~P1(x2471)+~P1(x2473)+E(x2471,a17)+E(x2471,a1)+~E(f14(x2471,x2474),f14(x2472,x2473))+E(f14(f9(x2472,x2473,x2471),f12(x2472,x2473,x2471)),x2471)+P1(f11(x2472,x2473,x2471))+~P4(f15(f15(x2472,x2473),x2471),f15(f15(a18,a19),a20))+E(f14(x2471,f10(x2472,x2473,x2471)),x2473)
% 0.97/1.04 [249]~P1(x2494)+~P1(x2492)+~P1(x2491)+~P1(x2493)+E(x2491,a17)+E(x2491,a1)+~E(f14(x2491,x2494),f14(x2492,x2493))+E(f14(x2491,f10(x2492,x2493,x2491)),x2493)+E(f14(f9(x2492,x2493,x2491),f12(x2492,x2493,x2491)),x2491)+~P4(f15(f15(x2492,x2493),x2491),f15(f15(a18,a19),a20))+E(f14(x2491,f11(x2492,x2493,x2491)),x2492)
% 0.97/1.04 %EqnAxiom
% 0.97/1.04 [1]E(x11,x11)
% 0.97/1.04 [2]E(x22,x21)+~E(x21,x22)
% 0.97/1.04 [3]E(x31,x33)+~E(x31,x32)+~E(x32,x33)
% 0.97/1.04 [4]~E(x41,x42)+E(f13(x41,x43),f13(x42,x43))
% 0.97/1.04 [5]~E(x51,x52)+E(f13(x53,x51),f13(x53,x52))
% 0.97/1.04 [6]~E(x61,x62)+E(f15(x61,x63),f15(x62,x63))
% 0.97/1.04 [7]~E(x71,x72)+E(f15(x73,x71),f15(x73,x72))
% 0.97/1.04 [8]~E(x81,x82)+E(f14(x81,x83),f14(x82,x83))
% 0.97/1.04 [9]~E(x91,x92)+E(f14(x93,x91),f14(x93,x92))
% 0.97/1.04 [10]~E(x101,x102)+E(f11(x101,x103,x104),f11(x102,x103,x104))
% 0.97/1.04 [11]~E(x111,x112)+E(f11(x113,x111,x114),f11(x113,x112,x114))
% 0.97/1.04 [12]~E(x121,x122)+E(f11(x123,x124,x121),f11(x123,x124,x122))
% 0.97/1.04 [13]~E(x131,x132)+E(f10(x131,x133,x134),f10(x132,x133,x134))
% 0.97/1.04 [14]~E(x141,x142)+E(f10(x143,x141,x144),f10(x143,x142,x144))
% 0.97/1.04 [15]~E(x151,x152)+E(f10(x153,x154,x151),f10(x153,x154,x152))
% 0.97/1.04 [16]~E(x161,x162)+E(f9(x161,x163,x164),f9(x162,x163,x164))
% 0.97/1.04 [17]~E(x171,x172)+E(f9(x173,x171,x174),f9(x173,x172,x174))
% 0.97/1.04 [18]~E(x181,x182)+E(f9(x183,x184,x181),f9(x183,x184,x182))
% 0.97/1.04 [19]~E(x191,x192)+E(f12(x191,x193,x194),f12(x192,x193,x194))
% 0.97/1.04 [20]~E(x201,x202)+E(f12(x203,x201,x204),f12(x203,x202,x204))
% 0.97/1.04 [21]~E(x211,x212)+E(f12(x213,x214,x211),f12(x213,x214,x212))
% 0.97/1.04 [22]~E(x221,x222)+E(f16(x221,x223),f16(x222,x223))
% 0.97/1.04 [23]~E(x231,x232)+E(f16(x233,x231),f16(x233,x232))
% 0.97/1.04 [24]~E(x241,x242)+E(f7(x241,x243),f7(x242,x243))
% 0.97/1.04 [25]~E(x251,x252)+E(f7(x253,x251),f7(x253,x252))
% 0.97/1.04 [26]~E(x261,x262)+E(f8(x261,x263),f8(x262,x263))
% 0.97/1.04 [27]~E(x271,x272)+E(f8(x273,x271),f8(x273,x272))
% 0.97/1.04 [28]~E(x281,x282)+E(f6(x281),f6(x282))
% 0.97/1.04 [29]~E(x291,x292)+E(f5(x291),f5(x292))
% 0.97/1.04 [30]~P1(x301)+P1(x302)+~E(x301,x302)
% 0.97/1.04 [31]P4(x312,x313)+~E(x311,x312)+~P4(x311,x313)
% 0.97/1.04 [32]P4(x323,x322)+~E(x321,x322)+~P4(x323,x321)
% 0.97/1.04 [33]P3(x332,x333)+~E(x331,x332)+~P3(x331,x333)
% 0.97/1.04 [34]P3(x343,x342)+~E(x341,x342)+~P3(x343,x341)
% 0.97/1.04 [35]~P2(x351)+P2(x352)+~E(x351,x352)
% 0.97/1.04 [36]P5(x362,x363)+~E(x361,x362)+~P5(x361,x363)
% 0.97/1.04 [37]P5(x373,x372)+~E(x371,x372)+~P5(x373,x371)
% 0.97/1.04
% 0.97/1.04 %-------------------------------------------
% 0.97/1.04 cnf(253,plain,
% 0.97/1.04 ($false),
% 0.97/1.04 inference(scs_inference,[],[60,49]),
% 0.97/1.04 ['proof']).
% 0.97/1.04 % SZS output end Proof
% 0.97/1.04 % Total time :0.010000s
%------------------------------------------------------------------------------