TSTP Solution File: NUM618+1 by CSE---1.6
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%------------------------------------------------------------------------------
% File : CSE---1.6
% Problem : NUM618+1 : TPTP v8.1.2. Released v4.0.0.
% Transfm : none
% Format : tptp:raw
% Command : java -jar /export/starexec/sandbox/solver/bin/mcs_scs.jar %s %d
% Computer : n004.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 10:23:45 EDT 2023
% Result : Theorem 1.91s 2.00s
% Output : CNFRefutation 1.91s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : NUM618+1 : TPTP v8.1.2. Released v4.0.0.
% 0.00/0.13 % Command : java -jar /export/starexec/sandbox/solver/bin/mcs_scs.jar %s %d
% 0.13/0.34 % Computer : n004.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 12:41:53 EDT 2023
% 0.13/0.35 % CPUTime :
% 0.21/0.55 start to proof:theBenchmark
% 1.91/1.97 %-------------------------------------------
% 1.91/1.97 % File :CSE---1.6
% 1.91/1.97 % Problem :theBenchmark
% 1.91/1.97 % Transform :cnf
% 1.91/1.97 % Format :tptp:raw
% 1.91/1.97 % Command :java -jar mcs_scs.jar %d %s
% 1.91/1.97
% 1.91/1.97 % Result :Theorem 1.290000s
% 1.91/1.97 % Output :CNFRefutation 1.290000s
% 1.91/1.97 %-------------------------------------------
% 1.91/1.97 %------------------------------------------------------------------------------
% 1.91/1.97 % File : NUM618+1 : TPTP v8.1.2. Released v4.0.0.
% 1.91/1.97 % Domain : Number Theory
% 1.91/1.97 % Problem : Ramsey's Infinite Theorem 15_02_23_11_02, 00 expansion
% 1.91/1.97 % Version : Especial.
% 1.91/1.97 % English :
% 1.91/1.97
% 1.91/1.97 % Refs : [VLP07] Verchinine et al. (2007), System for Automated Deduction
% 1.91/1.97 % : [Pas08] Paskevich (2008), Email to G. Sutcliffe
% 1.91/1.97 % Source : [Pas08]
% 1.91/1.97 % Names : ramsey_15_02_23_11_02.00 [Pas08]
% 1.91/1.97
% 1.91/1.97 % Status : Theorem
% 1.91/1.97 % Rating : 0.19 v8.1.0, 0.11 v7.5.0, 0.09 v7.4.0, 0.10 v7.3.0, 0.14 v7.2.0, 0.17 v7.1.0, 0.13 v7.0.0, 0.20 v6.4.0, 0.23 v6.3.0, 0.17 v6.2.0, 0.12 v6.1.0, 0.20 v6.0.0, 0.17 v5.5.0, 0.30 v5.4.0, 0.36 v5.3.0, 0.44 v5.2.0, 0.35 v5.1.0, 0.43 v5.0.0, 0.50 v4.1.0, 0.57 v4.0.1, 0.74 v4.0.0
% 1.91/1.97 % Syntax : Number of formulae : 115 ( 20 unt; 11 def)
% 1.91/1.97 % Number of atoms : 409 ( 75 equ)
% 1.91/1.97 % Maximal formula atoms : 12 ( 3 avg)
% 1.91/1.97 % Number of connectives : 319 ( 25 ~; 4 |; 133 &)
% 1.91/1.97 % ( 22 <=>; 135 =>; 0 <=; 0 <~>)
% 1.91/1.97 % Maximal formula depth : 15 ( 5 avg)
% 1.91/1.97 % Maximal term depth : 5 ( 1 avg)
% 1.91/1.97 % Number of predicates : 11 ( 9 usr; 1 prp; 0-2 aty)
% 1.91/1.97 % Number of functors : 32 ( 32 usr; 18 con; 0-2 aty)
% 1.91/1.97 % Number of variables : 172 ( 159 !; 13 ?)
% 1.91/1.97 % SPC : FOF_THM_RFO_SEQ
% 1.91/1.97
% 1.91/1.97 % Comments : Problem generated by the SAD system [VLP07]
% 1.91/1.97 %------------------------------------------------------------------------------
% 1.91/1.97 fof(mSetSort,axiom,
% 1.91/1.97 ! [W0] :
% 1.91/1.97 ( aSet0(W0)
% 1.91/1.97 => $true ) ).
% 1.91/1.97
% 1.91/1.98 fof(mElmSort,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElement0(W0)
% 1.91/1.98 => $true ) ).
% 1.91/1.98
% 1.91/1.98 fof(mEOfElem,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aSet0(W0)
% 1.91/1.98 => ! [W1] :
% 1.91/1.98 ( aElementOf0(W1,W0)
% 1.91/1.98 => aElement0(W1) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mFinRel,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aSet0(W0)
% 1.91/1.98 => ( isFinite0(W0)
% 1.91/1.98 => $true ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mDefEmp,definition,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( W0 = slcrc0
% 1.91/1.98 <=> ( aSet0(W0)
% 1.91/1.98 & ~ ? [W1] : aElementOf0(W1,W0) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mEmpFin,axiom,
% 1.91/1.98 isFinite0(slcrc0) ).
% 1.91/1.98
% 1.91/1.98 fof(mCntRel,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aSet0(W0)
% 1.91/1.98 => ( isCountable0(W0)
% 1.91/1.98 => $true ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mCountNFin,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( ( aSet0(W0)
% 1.91/1.98 & isCountable0(W0) )
% 1.91/1.98 => ~ isFinite0(W0) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mCountNFin_01,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( ( aSet0(W0)
% 1.91/1.98 & isCountable0(W0) )
% 1.91/1.98 => W0 != slcrc0 ) ).
% 1.91/1.98
% 1.91/1.98 fof(mDefSub,definition,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aSet0(W0)
% 1.91/1.98 => ! [W1] :
% 1.91/1.98 ( aSubsetOf0(W1,W0)
% 1.91/1.98 <=> ( aSet0(W1)
% 1.91/1.98 & ! [W2] :
% 1.91/1.98 ( aElementOf0(W2,W1)
% 1.91/1.98 => aElementOf0(W2,W0) ) ) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mSubFSet,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( ( aSet0(W0)
% 1.91/1.98 & isFinite0(W0) )
% 1.91/1.98 => ! [W1] :
% 1.91/1.98 ( aSubsetOf0(W1,W0)
% 1.91/1.98 => isFinite0(W1) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mSubRefl,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aSet0(W0)
% 1.91/1.98 => aSubsetOf0(W0,W0) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mSubASymm,axiom,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aSet0(W0)
% 1.91/1.98 & aSet0(W1) )
% 1.91/1.98 => ( ( aSubsetOf0(W0,W1)
% 1.91/1.98 & aSubsetOf0(W1,W0) )
% 1.91/1.98 => W0 = W1 ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mSubTrans,axiom,
% 1.91/1.98 ! [W0,W1,W2] :
% 1.91/1.98 ( ( aSet0(W0)
% 1.91/1.98 & aSet0(W1)
% 1.91/1.98 & aSet0(W2) )
% 1.91/1.98 => ( ( aSubsetOf0(W0,W1)
% 1.91/1.98 & aSubsetOf0(W1,W2) )
% 1.91/1.98 => aSubsetOf0(W0,W2) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mDefCons,definition,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aSet0(W0)
% 1.91/1.98 & aElement0(W1) )
% 1.91/1.98 => ! [W2] :
% 1.91/1.98 ( W2 = sdtpldt0(W0,W1)
% 1.91/1.98 <=> ( aSet0(W2)
% 1.91/1.98 & ! [W3] :
% 1.91/1.98 ( aElementOf0(W3,W2)
% 1.91/1.98 <=> ( aElement0(W3)
% 1.91/1.98 & ( aElementOf0(W3,W0)
% 1.91/1.98 | W3 = W1 ) ) ) ) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mDefDiff,definition,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aSet0(W0)
% 1.91/1.98 & aElement0(W1) )
% 1.91/1.98 => ! [W2] :
% 1.91/1.98 ( W2 = sdtmndt0(W0,W1)
% 1.91/1.98 <=> ( aSet0(W2)
% 1.91/1.98 & ! [W3] :
% 1.91/1.98 ( aElementOf0(W3,W2)
% 1.91/1.98 <=> ( aElement0(W3)
% 1.91/1.98 & aElementOf0(W3,W0)
% 1.91/1.98 & W3 != W1 ) ) ) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mConsDiff,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aSet0(W0)
% 1.91/1.98 => ! [W1] :
% 1.91/1.98 ( aElementOf0(W1,W0)
% 1.91/1.98 => sdtpldt0(sdtmndt0(W0,W1),W1) = W0 ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mDiffCons,axiom,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aElement0(W0)
% 1.91/1.98 & aSet0(W1) )
% 1.91/1.98 => ( ~ aElementOf0(W0,W1)
% 1.91/1.98 => sdtmndt0(sdtpldt0(W1,W0),W0) = W1 ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mCConsSet,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElement0(W0)
% 1.91/1.98 => ! [W1] :
% 1.91/1.98 ( ( aSet0(W1)
% 1.91/1.98 & isCountable0(W1) )
% 1.91/1.98 => isCountable0(sdtpldt0(W1,W0)) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mCDiffSet,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElement0(W0)
% 1.91/1.98 => ! [W1] :
% 1.91/1.98 ( ( aSet0(W1)
% 1.91/1.98 & isCountable0(W1) )
% 1.91/1.98 => isCountable0(sdtmndt0(W1,W0)) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mFConsSet,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElement0(W0)
% 1.91/1.98 => ! [W1] :
% 1.91/1.98 ( ( aSet0(W1)
% 1.91/1.98 & isFinite0(W1) )
% 1.91/1.98 => isFinite0(sdtpldt0(W1,W0)) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mFDiffSet,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElement0(W0)
% 1.91/1.98 => ! [W1] :
% 1.91/1.98 ( ( aSet0(W1)
% 1.91/1.98 & isFinite0(W1) )
% 1.91/1.98 => isFinite0(sdtmndt0(W1,W0)) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mNATSet,axiom,
% 1.91/1.98 ( aSet0(szNzAzT0)
% 1.91/1.98 & isCountable0(szNzAzT0) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mZeroNum,axiom,
% 1.91/1.98 aElementOf0(sz00,szNzAzT0) ).
% 1.91/1.98
% 1.91/1.98 fof(mSuccNum,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 => ( aElementOf0(szszuzczcdt0(W0),szNzAzT0)
% 1.91/1.98 & szszuzczcdt0(W0) != sz00 ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mSuccEquSucc,axiom,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.98 => ( szszuzczcdt0(W0) = szszuzczcdt0(W1)
% 1.91/1.98 => W0 = W1 ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mNatExtra,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 => ( W0 = sz00
% 1.91/1.98 | ? [W1] :
% 1.91/1.98 ( aElementOf0(W1,szNzAzT0)
% 1.91/1.98 & W0 = szszuzczcdt0(W1) ) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mNatNSucc,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 => W0 != szszuzczcdt0(W0) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mLessRel,axiom,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.98 => ( sdtlseqdt0(W0,W1)
% 1.91/1.98 => $true ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mZeroLess,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 => sdtlseqdt0(sz00,W0) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mNoScLessZr,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 => ~ sdtlseqdt0(szszuzczcdt0(W0),sz00) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mSuccLess,axiom,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.98 => ( sdtlseqdt0(W0,W1)
% 1.91/1.98 <=> sdtlseqdt0(szszuzczcdt0(W0),szszuzczcdt0(W1)) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mLessSucc,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 => sdtlseqdt0(W0,szszuzczcdt0(W0)) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mLessRefl,axiom,
% 1.91/1.98 ! [W0] :
% 1.91/1.98 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 => sdtlseqdt0(W0,W0) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mLessASymm,axiom,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.98 => ( ( sdtlseqdt0(W0,W1)
% 1.91/1.98 & sdtlseqdt0(W1,W0) )
% 1.91/1.98 => W0 = W1 ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mLessTrans,axiom,
% 1.91/1.98 ! [W0,W1,W2] :
% 1.91/1.98 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 & aElementOf0(W1,szNzAzT0)
% 1.91/1.98 & aElementOf0(W2,szNzAzT0) )
% 1.91/1.98 => ( ( sdtlseqdt0(W0,W1)
% 1.91/1.98 & sdtlseqdt0(W1,W2) )
% 1.91/1.98 => sdtlseqdt0(W0,W2) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mLessTotal,axiom,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.98 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.98 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.98 => ( sdtlseqdt0(W0,W1)
% 1.91/1.98 | sdtlseqdt0(szszuzczcdt0(W1),W0) ) ) ).
% 1.91/1.98
% 1.91/1.98 fof(mIHSort,axiom,
% 1.91/1.98 ! [W0,W1] :
% 1.91/1.99 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.99 => ( iLess0(W0,W1)
% 1.91/1.99 => $true ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mIH,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 => iLess0(W0,szszuzczcdt0(W0)) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mCardS,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aSet0(W0)
% 1.91/1.99 => aElement0(sbrdtbr0(W0)) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mCardNum,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aSet0(W0)
% 1.91/1.99 => ( aElementOf0(sbrdtbr0(W0),szNzAzT0)
% 1.91/1.99 <=> isFinite0(W0) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mCardEmpty,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aSet0(W0)
% 1.91/1.99 => ( sbrdtbr0(W0) = sz00
% 1.91/1.99 <=> W0 = slcrc0 ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mCardCons,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( ( aSet0(W0)
% 1.91/1.99 & isFinite0(W0) )
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( aElement0(W1)
% 1.91/1.99 => ( ~ aElementOf0(W1,W0)
% 1.91/1.99 => sbrdtbr0(sdtpldt0(W0,W1)) = szszuzczcdt0(sbrdtbr0(W0)) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mCardDiff,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aSet0(W0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( ( isFinite0(W0)
% 1.91/1.99 & aElementOf0(W1,W0) )
% 1.91/1.99 => szszuzczcdt0(sbrdtbr0(sdtmndt0(W0,W1))) = sbrdtbr0(W0) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mCardSub,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aSet0(W0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( ( isFinite0(W0)
% 1.91/1.99 & aSubsetOf0(W1,W0) )
% 1.91/1.99 => sdtlseqdt0(sbrdtbr0(W1),sbrdtbr0(W0)) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mCardSubEx,axiom,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aSet0(W0)
% 1.91/1.99 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.99 => ( ( isFinite0(W0)
% 1.91/1.99 & sdtlseqdt0(W1,sbrdtbr0(W0)) )
% 1.91/1.99 => ? [W2] :
% 1.91/1.99 ( aSubsetOf0(W2,W0)
% 1.91/1.99 & sbrdtbr0(W2) = W1 ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDefMin,definition,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( ( aSubsetOf0(W0,szNzAzT0)
% 1.91/1.99 & W0 != slcrc0 )
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( W1 = szmzizndt0(W0)
% 1.91/1.99 <=> ( aElementOf0(W1,W0)
% 1.91/1.99 & ! [W2] :
% 1.91/1.99 ( aElementOf0(W2,W0)
% 1.91/1.99 => sdtlseqdt0(W1,W2) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDefMax,definition,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( ( aSubsetOf0(W0,szNzAzT0)
% 1.91/1.99 & isFinite0(W0)
% 1.91/1.99 & W0 != slcrc0 )
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( W1 = szmzazxdt0(W0)
% 1.91/1.99 <=> ( aElementOf0(W1,W0)
% 1.91/1.99 & ! [W2] :
% 1.91/1.99 ( aElementOf0(W2,W0)
% 1.91/1.99 => sdtlseqdt0(W2,W1) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mMinMin,axiom,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aSubsetOf0(W0,szNzAzT0)
% 1.91/1.99 & aSubsetOf0(W1,szNzAzT0)
% 1.91/1.99 & W0 != slcrc0
% 1.91/1.99 & W1 != slcrc0 )
% 1.91/1.99 => ( ( aElementOf0(szmzizndt0(W0),W1)
% 1.91/1.99 & aElementOf0(szmzizndt0(W1),W0) )
% 1.91/1.99 => szmzizndt0(W0) = szmzizndt0(W1) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDefSeg,definition,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( W1 = slbdtrb0(W0)
% 1.91/1.99 <=> ( aSet0(W1)
% 1.91/1.99 & ! [W2] :
% 1.91/1.99 ( aElementOf0(W2,W1)
% 1.91/1.99 <=> ( aElementOf0(W2,szNzAzT0)
% 1.91/1.99 & sdtlseqdt0(szszuzczcdt0(W2),W0) ) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mSegFin,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 => isFinite0(slbdtrb0(W0)) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mSegZero,axiom,
% 1.91/1.99 slbdtrb0(sz00) = slcrc0 ).
% 1.91/1.99
% 1.91/1.99 fof(mSegSucc,axiom,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.99 => ( aElementOf0(W0,slbdtrb0(szszuzczcdt0(W1)))
% 1.91/1.99 <=> ( aElementOf0(W0,slbdtrb0(W1))
% 1.91/1.99 | W0 = W1 ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mSegLess,axiom,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.99 => ( sdtlseqdt0(W0,W1)
% 1.91/1.99 <=> aSubsetOf0(slbdtrb0(W0),slbdtrb0(W1)) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mFinSubSeg,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( ( aSubsetOf0(W0,szNzAzT0)
% 1.91/1.99 & isFinite0(W0) )
% 1.91/1.99 => ? [W1] :
% 1.91/1.99 ( aElementOf0(W1,szNzAzT0)
% 1.91/1.99 & aSubsetOf0(W0,slbdtrb0(W1)) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mCardSeg,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 => sbrdtbr0(slbdtrb0(W0)) = W0 ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDefSel,definition,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aSet0(W0)
% 1.91/1.99 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.99 => ! [W2] :
% 1.91/1.99 ( W2 = slbdtsldtrb0(W0,W1)
% 1.91/1.99 <=> ( aSet0(W2)
% 1.91/1.99 & ! [W3] :
% 1.91/1.99 ( aElementOf0(W3,W2)
% 1.91/1.99 <=> ( aSubsetOf0(W3,W0)
% 1.91/1.99 & sbrdtbr0(W3) = W1 ) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mSelFSet,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( ( aSet0(W0)
% 1.91/1.99 & isFinite0(W0) )
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( aElementOf0(W1,szNzAzT0)
% 1.91/1.99 => isFinite0(slbdtsldtrb0(W0,W1)) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mSelNSet,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( ( aSet0(W0)
% 1.91/1.99 & ~ isFinite0(W0) )
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( aElementOf0(W1,szNzAzT0)
% 1.91/1.99 => slbdtsldtrb0(W0,W1) != slcrc0 ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mSelCSet,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( ( aSet0(W0)
% 1.91/1.99 & isCountable0(W0) )
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( ( aElementOf0(W1,szNzAzT0)
% 1.91/1.99 & W1 != sz00 )
% 1.91/1.99 => isCountable0(slbdtsldtrb0(W0,W1)) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mSelSub,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 => ! [W1,W2] :
% 1.91/1.99 ( ( aSet0(W1)
% 1.91/1.99 & aSet0(W2)
% 1.91/1.99 & W0 != sz00 )
% 1.91/1.99 => ( ( aSubsetOf0(slbdtsldtrb0(W1,W0),slbdtsldtrb0(W2,W0))
% 1.91/1.99 & slbdtsldtrb0(W1,W0) != slcrc0 )
% 1.91/1.99 => aSubsetOf0(W1,W2) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mSelExtra,axiom,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aSet0(W0)
% 1.91/1.99 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.99 => ! [W2] :
% 1.91/1.99 ( ( aSubsetOf0(W2,slbdtsldtrb0(W0,W1))
% 1.91/1.99 & isFinite0(W2) )
% 1.91/1.99 => ? [W3] :
% 1.91/1.99 ( aSubsetOf0(W3,W0)
% 1.91/1.99 & isFinite0(W3)
% 1.91/1.99 & aSubsetOf0(W2,slbdtsldtrb0(W3,W1)) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mFunSort,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aFunction0(W0)
% 1.91/1.99 => $true ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDomSet,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aFunction0(W0)
% 1.91/1.99 => aSet0(szDzozmdt0(W0)) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mImgElm,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aFunction0(W0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( aElementOf0(W1,szDzozmdt0(W0))
% 1.91/1.99 => aElement0(sdtlpdtrp0(W0,W1)) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDefPtt,definition,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aFunction0(W0)
% 1.91/1.99 & aElement0(W1) )
% 1.91/1.99 => ! [W2] :
% 1.91/1.99 ( W2 = sdtlbdtrb0(W0,W1)
% 1.91/1.99 <=> ( aSet0(W2)
% 1.91/1.99 & ! [W3] :
% 1.91/1.99 ( aElementOf0(W3,W2)
% 1.91/1.99 <=> ( aElementOf0(W3,szDzozmdt0(W0))
% 1.91/1.99 & sdtlpdtrp0(W0,W3) = W1 ) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mPttSet,axiom,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aFunction0(W0)
% 1.91/1.99 & aElement0(W1) )
% 1.91/1.99 => aSubsetOf0(sdtlbdtrb0(W0,W1),szDzozmdt0(W0)) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDefSImg,definition,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aFunction0(W0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( aSubsetOf0(W1,szDzozmdt0(W0))
% 1.91/1.99 => ! [W2] :
% 1.91/1.99 ( W2 = sdtlcdtrc0(W0,W1)
% 1.91/1.99 <=> ( aSet0(W2)
% 1.91/1.99 & ! [W3] :
% 1.91/1.99 ( aElementOf0(W3,W2)
% 1.91/1.99 <=> ? [W4] :
% 1.91/1.99 ( aElementOf0(W4,W1)
% 1.91/1.99 & sdtlpdtrp0(W0,W4) = W3 ) ) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mImgRng,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aFunction0(W0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( aElementOf0(W1,szDzozmdt0(W0))
% 1.91/1.99 => aElementOf0(sdtlpdtrp0(W0,W1),sdtlcdtrc0(W0,szDzozmdt0(W0))) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDefRst,definition,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aFunction0(W0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( aSubsetOf0(W1,szDzozmdt0(W0))
% 1.91/1.99 => ! [W2] :
% 1.91/1.99 ( W2 = sdtexdt0(W0,W1)
% 1.91/1.99 <=> ( aFunction0(W2)
% 1.91/1.99 & szDzozmdt0(W2) = W1
% 1.91/1.99 & ! [W3] :
% 1.91/1.99 ( aElementOf0(W3,W1)
% 1.91/1.99 => sdtlpdtrp0(W2,W3) = sdtlpdtrp0(W0,W3) ) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mImgCount,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aFunction0(W0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( ( aSubsetOf0(W1,szDzozmdt0(W0))
% 1.91/1.99 & isCountable0(W1) )
% 1.91/1.99 => ( ! [W2,W3] :
% 1.91/1.99 ( ( aElementOf0(W2,szDzozmdt0(W0))
% 1.91/1.99 & aElementOf0(W3,szDzozmdt0(W0))
% 1.91/1.99 & W2 != W3 )
% 1.91/1.99 => sdtlpdtrp0(W0,W2) != sdtlpdtrp0(W0,W3) )
% 1.91/1.99 => isCountable0(sdtlcdtrc0(W0,W1)) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(mDirichlet,axiom,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aFunction0(W0)
% 1.91/1.99 => ( ( isCountable0(szDzozmdt0(W0))
% 1.91/1.99 & isFinite0(sdtlcdtrc0(W0,szDzozmdt0(W0))) )
% 1.91/1.99 => ( aElement0(szDzizrdt0(W0))
% 1.91/1.99 & isCountable0(sdtlbdtrb0(W0,szDzizrdt0(W0))) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3291,hypothesis,
% 1.91/1.99 ( aSet0(xT)
% 1.91/1.99 & isFinite0(xT) ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3418,hypothesis,
% 1.91/1.99 aElementOf0(xK,szNzAzT0) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3435,hypothesis,
% 1.91/1.99 ( aSubsetOf0(xS,szNzAzT0)
% 1.91/1.99 & isCountable0(xS) ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3453,hypothesis,
% 1.91/1.99 ( aFunction0(xc)
% 1.91/1.99 & szDzozmdt0(xc) = slbdtsldtrb0(xS,xK)
% 1.91/1.99 & aSubsetOf0(sdtlcdtrc0(xc,szDzozmdt0(xc)),xT) ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3398,hypothesis,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 => ! [W1] :
% 1.91/1.99 ( ( aSubsetOf0(W1,szNzAzT0)
% 1.91/1.99 & isCountable0(W1) )
% 1.91/1.99 => ! [W2] :
% 1.91/1.99 ( ( aFunction0(W2)
% 1.91/1.99 & szDzozmdt0(W2) = slbdtsldtrb0(W1,W0)
% 1.91/1.99 & aSubsetOf0(sdtlcdtrc0(W2,szDzozmdt0(W2)),xT) )
% 1.91/1.99 => ( iLess0(W0,xK)
% 1.91/1.99 => ? [W3] :
% 1.91/1.99 ( aElementOf0(W3,xT)
% 1.91/1.99 & ? [W4] :
% 1.91/1.99 ( aSubsetOf0(W4,W1)
% 1.91/1.99 & isCountable0(W4)
% 1.91/1.99 & ! [W5] :
% 1.91/1.99 ( aElementOf0(W5,slbdtsldtrb0(W4,W0))
% 1.91/1.99 => sdtlpdtrp0(W2,W5) = W3 ) ) ) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3462,hypothesis,
% 1.91/1.99 xK != sz00 ).
% 1.91/1.99
% 1.91/1.99 fof(m__3520,hypothesis,
% 1.91/1.99 xK != sz00 ).
% 1.91/1.99
% 1.91/1.99 fof(m__3533,hypothesis,
% 1.91/1.99 ( aElementOf0(xk,szNzAzT0)
% 1.91/1.99 & szszuzczcdt0(xk) = xK ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3623,hypothesis,
% 1.91/1.99 ( aFunction0(xN)
% 1.91/1.99 & szDzozmdt0(xN) = szNzAzT0
% 1.91/1.99 & sdtlpdtrp0(xN,sz00) = xS
% 1.91/1.99 & ! [W0] :
% 1.91/1.99 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 => ( ( aSubsetOf0(sdtlpdtrp0(xN,W0),szNzAzT0)
% 1.91/1.99 & isCountable0(sdtlpdtrp0(xN,W0)) )
% 1.91/1.99 => ( aSubsetOf0(sdtlpdtrp0(xN,szszuzczcdt0(W0)),sdtmndt0(sdtlpdtrp0(xN,W0),szmzizndt0(sdtlpdtrp0(xN,W0))))
% 1.91/1.99 & isCountable0(sdtlpdtrp0(xN,szszuzczcdt0(W0))) ) ) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3671,hypothesis,
% 1.91/1.99 ! [W0] :
% 1.91/1.99 ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 => ( aSubsetOf0(sdtlpdtrp0(xN,W0),szNzAzT0)
% 1.91/1.99 & isCountable0(sdtlpdtrp0(xN,W0)) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3754,hypothesis,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 & aElementOf0(W1,szNzAzT0) )
% 1.91/1.99 => ( sdtlseqdt0(W1,W0)
% 1.91/1.99 => aSubsetOf0(sdtlpdtrp0(xN,W0),sdtlpdtrp0(xN,W1)) ) ) ).
% 1.91/1.99
% 1.91/1.99 fof(m__3821,hypothesis,
% 1.91/1.99 ! [W0,W1] :
% 1.91/1.99 ( ( aElementOf0(W0,szNzAzT0)
% 1.91/1.99 & aElementOf0(W1,szNzAzT0)
% 1.91/2.00 & W0 != W1 )
% 1.91/2.00 => szmzizndt0(sdtlpdtrp0(xN,W0)) != szmzizndt0(sdtlpdtrp0(xN,W1)) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__3965,hypothesis,
% 1.91/2.00 ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 => ! [W1] :
% 1.91/2.00 ( ( aSet0(W1)
% 1.91/2.00 & aElementOf0(W1,slbdtsldtrb0(sdtmndt0(sdtlpdtrp0(xN,W0),szmzizndt0(sdtlpdtrp0(xN,W0))),xk)) )
% 1.91/2.00 => aElementOf0(sdtpldt0(W1,szmzizndt0(sdtlpdtrp0(xN,W0))),slbdtsldtrb0(xS,xK)) ) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4151,hypothesis,
% 1.91/2.00 ( aFunction0(xC)
% 1.91/2.00 & szDzozmdt0(xC) = szNzAzT0
% 1.91/2.00 & ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 => ( aFunction0(sdtlpdtrp0(xC,W0))
% 1.91/2.00 & szDzozmdt0(sdtlpdtrp0(xC,W0)) = slbdtsldtrb0(sdtmndt0(sdtlpdtrp0(xN,W0),szmzizndt0(sdtlpdtrp0(xN,W0))),xk)
% 1.91/2.00 & ! [W1] :
% 1.91/2.00 ( ( aSet0(W1)
% 1.91/2.00 & aElementOf0(W1,slbdtsldtrb0(sdtmndt0(sdtlpdtrp0(xN,W0),szmzizndt0(sdtlpdtrp0(xN,W0))),xk)) )
% 1.91/2.00 => sdtlpdtrp0(sdtlpdtrp0(xC,W0),W1) = sdtlpdtrp0(xc,sdtpldt0(W1,szmzizndt0(sdtlpdtrp0(xN,W0)))) ) ) ) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4182,hypothesis,
% 1.91/2.00 ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 => aSubsetOf0(sdtlcdtrc0(sdtlpdtrp0(xC,W0),szDzozmdt0(sdtlpdtrp0(xC,W0))),xT) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4331,hypothesis,
% 1.91/2.00 ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 => ! [W1] :
% 1.91/2.00 ( ( aSubsetOf0(W1,sdtmndt0(sdtlpdtrp0(xN,W0),szmzizndt0(sdtlpdtrp0(xN,W0))))
% 1.91/2.00 & isCountable0(W1) )
% 1.91/2.00 => ! [W2] :
% 1.91/2.00 ( ( aSet0(W2)
% 1.91/2.00 & aElementOf0(W2,slbdtsldtrb0(W1,xk)) )
% 1.91/2.00 => aElementOf0(W2,slbdtsldtrb0(sdtmndt0(sdtlpdtrp0(xN,W0),szmzizndt0(sdtlpdtrp0(xN,W0))),xk)) ) ) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4411,hypothesis,
% 1.91/2.00 ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 => ? [W1] :
% 1.91/2.00 ( aElementOf0(W1,xT)
% 1.91/2.00 & ? [W2] :
% 1.91/2.00 ( aSubsetOf0(W2,sdtmndt0(sdtlpdtrp0(xN,W0),szmzizndt0(sdtlpdtrp0(xN,W0))))
% 1.91/2.00 & isCountable0(W2)
% 1.91/2.00 & ! [W3] :
% 1.91/2.00 ( ( aSet0(W3)
% 1.91/2.00 & aElementOf0(W3,slbdtsldtrb0(W2,xk)) )
% 1.91/2.00 => sdtlpdtrp0(sdtlpdtrp0(xC,W0),W3) = W1 ) ) ) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4618,hypothesis,
% 1.91/2.00 ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 => ? [W1] :
% 1.91/2.00 ( aElementOf0(W1,xT)
% 1.91/2.00 & ! [W2] :
% 1.91/2.00 ( ( aSet0(W2)
% 1.91/2.00 & aElementOf0(W2,slbdtsldtrb0(sdtlpdtrp0(xN,szszuzczcdt0(W0)),xk)) )
% 1.91/2.00 => sdtlpdtrp0(sdtlpdtrp0(xC,W0),W2) = W1 ) ) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4660,hypothesis,
% 1.91/2.00 ( aFunction0(xe)
% 1.91/2.00 & szDzozmdt0(xe) = szNzAzT0
% 1.91/2.00 & ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 => sdtlpdtrp0(xe,W0) = szmzizndt0(sdtlpdtrp0(xN,W0)) ) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4730,hypothesis,
% 1.91/2.00 ( aFunction0(xd)
% 1.91/2.00 & szDzozmdt0(xd) = szNzAzT0
% 1.91/2.00 & ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 => ! [W1] :
% 1.91/2.00 ( ( aSet0(W1)
% 1.91/2.00 & aElementOf0(W1,slbdtsldtrb0(sdtlpdtrp0(xN,szszuzczcdt0(W0)),xk)) )
% 1.91/2.00 => sdtlpdtrp0(xd,W0) = sdtlpdtrp0(sdtlpdtrp0(xC,W0),W1) ) ) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4758,hypothesis,
% 1.91/2.00 aSubsetOf0(sdtlcdtrc0(xd,szDzozmdt0(xd)),xT) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4854,hypothesis,
% 1.91/2.00 ( aElementOf0(szDzizrdt0(xd),xT)
% 1.91/2.00 & isCountable0(sdtlbdtrb0(xd,szDzizrdt0(xd))) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4891,hypothesis,
% 1.91/2.00 ( aSet0(xO)
% 1.91/2.00 & xO = sdtlcdtrc0(xe,sdtlbdtrb0(xd,szDzizrdt0(xd))) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4908,hypothesis,
% 1.91/2.00 ( aSet0(xO)
% 1.91/2.00 & isCountable0(xO) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4982,hypothesis,
% 1.91/2.00 ! [W0] :
% 1.91/2.00 ( aElementOf0(W0,xO)
% 1.91/2.00 => ? [W1] :
% 1.91/2.00 ( aElementOf0(W1,szNzAzT0)
% 1.91/2.00 & aElementOf0(W1,sdtlbdtrb0(xd,szDzizrdt0(xd)))
% 1.91/2.00 & sdtlpdtrp0(xe,W1) = W0 ) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__4998,hypothesis,
% 1.91/2.00 aSubsetOf0(xO,xS) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5078,hypothesis,
% 1.91/2.00 aElementOf0(xQ,slbdtsldtrb0(xO,xK)) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5093,hypothesis,
% 1.91/2.00 ( aSubsetOf0(xQ,xO)
% 1.91/2.00 & xQ != slcrc0 ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5106,hypothesis,
% 1.91/2.00 aSubsetOf0(xQ,szNzAzT0) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5116,hypothesis,
% 1.91/2.00 aElementOf0(xQ,szDzozmdt0(xc)) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5147,hypothesis,
% 1.91/2.00 xp = szmzizndt0(xQ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5164,hypothesis,
% 1.91/2.00 ( aSet0(xP)
% 1.91/2.00 & xP = sdtmndt0(xQ,szmzizndt0(xQ)) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5173,hypothesis,
% 1.91/2.00 aElementOf0(xp,xQ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5182,hypothesis,
% 1.91/2.00 aElementOf0(xp,xO) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5195,hypothesis,
% 1.91/2.00 aSubsetOf0(xP,xQ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5208,hypothesis,
% 1.91/2.00 aSubsetOf0(xP,xO) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5217,hypothesis,
% 1.91/2.00 sbrdtbr0(xP) = xk ).
% 1.91/2.00
% 1.91/2.00 fof(m__5270,hypothesis,
% 1.91/2.00 aElementOf0(xP,slbdtsldtrb0(xO,xk)) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5309,hypothesis,
% 1.91/2.00 ( aElementOf0(xn,sdtlbdtrb0(xd,szDzizrdt0(xd)))
% 1.91/2.00 & aElementOf0(xn,szNzAzT0)
% 1.91/2.00 & sdtlpdtrp0(xe,xn) = xp ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5321,hypothesis,
% 1.91/2.00 sdtlpdtrp0(xd,xn) = szDzizrdt0(xd) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5348,hypothesis,
% 1.91/2.00 aElementOf0(xx,xP) ).
% 1.91/2.00
% 1.91/2.00 fof(m__5365,hypothesis,
% 1.91/2.00 ( aElementOf0(xx,szNzAzT0)
% 1.91/2.00 & aElementOf0(xx,xO) ) ).
% 1.91/2.00
% 1.91/2.00 fof(m__,conjecture,
% 1.91/2.00 ? [W0] :
% 1.91/2.00 ( aElementOf0(W0,szNzAzT0)
% 1.91/2.00 & xx = sdtlpdtrp0(xe,W0) ) ).
% 1.91/2.00
% 1.91/2.00 %------------------------------------------------------------------------------
% 1.91/2.00 %-------------------------------------------
% 1.91/2.00 % Proof found
% 1.91/2.00 % SZS status Theorem for theBenchmark
% 1.91/2.00 % SZS output start Proof
% 1.91/2.00 %ClaNum:307(EqnAxiom:92)
% 1.91/2.00 %VarNum:1231(SingletonVarNum:359)
% 1.91/2.00 %MaxLitNum:9
% 1.91/2.00 %MaxfuncDepth:4
% 1.91/2.00 %SharedTerms:92
% 1.91/2.00 %goalClause: 175
% 1.91/2.00 [101]P1(a41)
% 1.91/2.00 [102]P1(a53)
% 1.91/2.00 [104]P1(a48)
% 1.91/2.00 [105]P1(a46)
% 1.91/2.00 [106]P5(a37)
% 1.91/2.00 [107]P5(a53)
% 1.91/2.00 [108]P6(a41)
% 1.91/2.00 [109]P6(a54)
% 1.91/2.00 [110]P6(a48)
% 1.91/2.00 [111]P2(a55)
% 1.91/2.00 [112]P2(a47)
% 1.91/2.00 [113]P2(a45)
% 1.91/2.00 [114]P2(a51)
% 1.91/2.00 [115]P2(a52)
% 1.91/2.00 [118]P3(a29,a41)
% 1.91/2.00 [119]P3(a44,a41)
% 1.91/2.00 [120]P3(a50,a41)
% 1.91/2.00 [121]P3(a49,a48)
% 1.91/2.00 [122]P3(a49,a1)
% 1.91/2.00 [123]P3(a56,a41)
% 1.91/2.00 [124]P3(a57,a41)
% 1.91/2.00 [125]P3(a57,a48)
% 1.91/2.00 [126]P3(a57,a46)
% 1.91/2.00 [127]P7(a54,a41)
% 1.91/2.00 [128]P7(a48,a54)
% 1.91/2.00 [129]P7(a1,a41)
% 1.91/2.00 [130]P7(a1,a48)
% 1.91/2.00 [131]P7(a46,a48)
% 1.91/2.00 [132]P7(a46,a1)
% 1.91/2.00 [146]~E(a29,a44)
% 1.91/2.00 [147]~E(a37,a1)
% 1.91/2.00 [93]E(f2(a1),a49)
% 1.91/2.00 [94]E(f43(a50),a44)
% 1.91/2.00 [95]E(f3(a46),a50)
% 1.91/2.00 [96]E(f30(a29),a37)
% 1.91/2.00 [97]E(f39(a47),a41)
% 1.91/2.00 [98]E(f39(a45),a41)
% 1.91/2.00 [99]E(f39(a51),a41)
% 1.91/2.00 [100]E(f39(a52),a41)
% 1.91/2.00 [116]E(f31(a47,a29),a54)
% 1.91/2.00 [117]E(f31(a51,a56),a49)
% 1.91/2.00 [133]E(f38(a54,a44),f39(a55))
% 1.91/2.00 [134]E(f31(a52,a56),f40(a52))
% 1.91/2.00 [136]P3(a1,f39(a55))
% 1.91/2.00 [137]P3(f40(a52),a53)
% 1.91/2.00 [138]P3(a1,f38(a48,a44))
% 1.91/2.00 [139]P3(a46,f38(a48,a50))
% 1.91/2.00 [135]E(f35(a1,f2(a1)),a46)
% 1.91/2.00 [140]P6(f32(a52,f40(a52)))
% 1.91/2.00 [142]P3(a56,f32(a52,f40(a52)))
% 1.91/2.00 [143]P7(f34(a55,f39(a55)),a53)
% 1.91/2.00 [144]P7(f34(a52,f39(a52)),a53)
% 1.91/2.00 [141]E(f34(a51,f32(a52,f40(a52))),a48)
% 1.91/2.00 [148]P1(x1481)+~E(x1481,a37)
% 1.91/2.00 [155]~P1(x1551)+P7(x1551,x1551)
% 1.91/2.00 [163]~P3(x1631,a41)+P9(a29,x1631)
% 1.91/2.00 [169]P9(x1691,x1691)+~P3(x1691,a41)
% 1.91/2.00 [152]~P2(x1521)+P1(f39(x1521))
% 1.91/2.00 [153]~P1(x1531)+P4(f3(x1531))
% 1.91/2.00 [157]~P3(x1571,a41)+~E(f43(x1571),a29)
% 1.91/2.00 [158]~P3(x1581,a41)+~E(f43(x1581),x1581)
% 1.91/2.00 [160]~P3(x1601,a41)+P5(f30(x1601))
% 1.91/2.00 [161]~P3(x1611,a41)+P6(f15(x1611))
% 1.91/2.00 [170]~P3(x1701,a41)+P3(f43(x1701),a41)
% 1.91/2.00 [171]~P3(x1711,a41)+P3(f16(x1711),a53)
% 1.91/2.00 [172]~P3(x1721,a41)+P3(f20(x1721),a53)
% 1.91/2.00 [173]~P3(x1731,a48)+P3(f21(x1731),a41)
% 1.91/2.00 [175]~P3(x1751,a41)+~E(f31(a51,x1751),a57)
% 1.91/2.00 [176]~P3(x1761,a41)+P9(x1761,f43(x1761))
% 1.91/2.00 [177]~P3(x1771,a41)+P8(x1771,f43(x1771))
% 1.91/2.00 [186]~P3(x1861,a41)+P6(f31(a47,x1861))
% 1.91/2.00 [187]~P3(x1871,a41)+P2(f31(a45,x1871))
% 1.91/2.00 [188]~P3(x1881,a41)+~P9(f43(x1881),a29)
% 1.91/2.00 [196]~P3(x1961,a41)+P7(f31(a47,x1961),a41)
% 1.91/2.00 [162]~P3(x1621,a41)+E(f3(f30(x1621)),x1621)
% 1.91/2.00 [174]~P3(x1741,a48)+E(f31(a51,f21(x1741)),x1741)
% 1.91/2.00 [198]~P3(x1981,a41)+E(f2(f31(a47,x1981)),f31(a51,x1981))
% 1.91/2.00 [216]~P3(x2161,a48)+P3(f21(x2161),f32(a52,f40(a52)))
% 1.91/2.00 [271]~P3(x2711,a41)+P7(f34(f31(a45,x2711),f39(f31(a45,x2711))),a53)
% 1.91/2.00 [273]~P3(x2731,a41)+P7(f15(x2731),f35(f31(a47,x2731),f2(f31(a47,x2731))))
% 1.91/2.00 [275]~P3(x2751,a41)+E(f38(f35(f31(a47,x2751),f2(f31(a47,x2751))),a50),f39(f31(a45,x2751)))
% 1.91/2.00 [156]~P3(x1562,x1561)+~E(x1561,a37)
% 1.91/2.00 [151]~P1(x1511)+~P6(x1511)+~E(x1511,a37)
% 1.91/2.00 [154]~P5(x1541)+~P6(x1541)+~P1(x1541)
% 1.91/2.00 [149]~P1(x1491)+~E(x1491,a37)+E(f3(x1491),a29)
% 1.91/2.00 [150]~P1(x1501)+E(x1501,a37)+~E(f3(x1501),a29)
% 1.91/2.00 [159]~P1(x1591)+P3(f4(x1591),x1591)+E(x1591,a37)
% 1.91/2.00 [166]~P1(x1661)+~P5(x1661)+P3(f3(x1661),a41)
% 1.91/2.00 [178]~P3(x1781,a41)+E(x1781,a29)+P3(f19(x1781),a41)
% 1.91/2.00 [179]~P1(x1791)+P5(x1791)+~P3(f3(x1791),a41)
% 1.91/2.00 [185]~P5(x1851)+~P7(x1851,a41)+P3(f5(x1851),a41)
% 1.91/2.00 [164]~P3(x1641,a41)+E(x1641,a29)+E(f43(f19(x1641)),x1641)
% 1.91/2.00 [199]~P5(x1991)+~P7(x1991,a41)+P7(x1991,f30(f5(x1991)))
% 1.91/2.00 [167]~P7(x1671,x1672)+P1(x1671)+~P1(x1672)
% 1.91/2.00 [168]~P3(x1681,x1682)+P4(x1681)+~P1(x1682)
% 1.91/2.00 [165]P1(x1651)+~P3(x1652,a41)+~E(x1651,f30(x1652))
% 1.91/2.00 [200]~P4(x2002)+~P2(x2001)+P7(f32(x2001,x2002),f39(x2001))
% 1.91/2.00 [217]~P2(x2171)+~P3(x2172,f39(x2171))+P4(f31(x2171,x2172))
% 1.91/2.00 [219]~P1(x2191)+~P3(x2192,x2191)+E(f36(f35(x2191,x2192),x2192),x2191)
% 1.91/2.00 [255]~P2(x2551)+~P3(x2552,f39(x2551))+P3(f31(x2551,x2552),f34(x2551,f39(x2551)))
% 1.91/2.00 [245]~P2(x2451)+~P6(f39(x2451))+P4(f40(x2451))+~P5(f34(x2451,f39(x2451)))
% 1.91/2.00 [264]~P2(x2641)+~P6(f39(x2641))+~P5(f34(x2641,f39(x2641)))+P6(f32(x2641,f40(x2641)))
% 1.91/2.00 [268]~P3(x2681,a41)+~P7(f31(a47,x2681),a41)+~P6(f31(a47,x2681))+P6(f31(a47,f43(x2681)))
% 1.91/2.00 [292]~P3(x2921,a41)+~P7(f31(a47,x2921),a41)+~P6(f31(a47,x2921))+P7(f31(a47,f43(x2921)),f35(f31(a47,x2921),f2(f31(a47,x2921))))
% 1.91/2.00 [180]~P5(x1802)+~P7(x1801,x1802)+P5(x1801)+~P1(x1802)
% 1.91/2.00 [184]P3(x1842,x1841)+~E(x1842,f2(x1841))+~P7(x1841,a41)+E(x1841,a37)
% 1.91/2.00 [190]~P1(x1901)+~P4(x1902)+~P5(x1901)+P5(f36(x1901,x1902))
% 1.91/2.00 [191]~P1(x1911)+~P4(x1912)+~P5(x1911)+P5(f35(x1911,x1912))
% 1.91/2.00 [192]~P1(x1921)+~P4(x1922)+~P6(x1921)+P6(f36(x1921,x1922))
% 1.91/2.00 [193]~P1(x1931)+~P4(x1932)+~P6(x1931)+P6(f35(x1931,x1932))
% 1.91/2.00 [194]~P1(x1941)+P5(x1941)+~P3(x1942,a41)+~E(f38(x1941,x1942),a37)
% 1.91/2.00 [197]E(x1971,x1972)+~E(f43(x1971),f43(x1972))+~P3(x1972,a41)+~P3(x1971,a41)
% 1.91/2.00 [203]~P1(x2032)+~P5(x2032)+~P7(x2031,x2032)+P9(f3(x2031),f3(x2032))
% 1.91/2.00 [206]~P1(x2061)+~P5(x2061)+~P3(x2062,a41)+P5(f38(x2061,x2062))
% 1.91/2.00 [215]~P1(x2151)+~P1(x2152)+P7(x2151,x2152)+P3(f22(x2152,x2151),x2151)
% 1.91/2.00 [223]P9(x2231,x2232)+P9(f43(x2232),x2231)+~P3(x2232,a41)+~P3(x2231,a41)
% 1.91/2.00 [235]~P9(x2351,x2352)+~P3(x2352,a41)+~P3(x2351,a41)+P7(f30(x2351),f30(x2352))
% 1.91/2.00 [236]~P9(x2361,x2362)+~P3(x2362,a41)+~P3(x2361,a41)+P9(f43(x2361),f43(x2362))
% 1.91/2.00 [238]~P1(x2381)+~P1(x2382)+P7(x2381,x2382)+~P3(f22(x2382,x2381),x2382)
% 1.91/2.00 [240]P9(x2401,x2402)+~P3(x2402,a41)+~P3(x2401,a41)+~P7(f30(x2401),f30(x2402))
% 1.91/2.00 [241]P9(x2411,x2412)+~P3(x2412,a41)+~P3(x2411,a41)+~P9(f43(x2411),f43(x2412))
% 1.91/2.00 [259]~P9(x2592,x2591)+~P3(x2592,a41)+~P3(x2591,a41)+P7(f31(a47,x2591),f31(a47,x2592))
% 1.91/2.00 [218]P3(x2182,x2181)+~P1(x2181)+~P4(x2182)+E(f35(f36(x2181,x2182),x2182),x2181)
% 1.91/2.00 [226]~E(x2261,x2262)+~P3(x2262,a41)+~P3(x2261,a41)+P3(x2261,f30(f43(x2262)))
% 1.91/2.00 [247]~P3(x2472,a41)+~P3(x2471,a41)+~P3(x2471,f30(x2472))+P3(x2471,f30(f43(x2472)))
% 1.91/2.00 [263]E(x2631,x2632)+~P3(x2632,a41)+~P3(x2631,a41)+~E(f2(f31(a47,x2631)),f2(f31(a47,x2632)))
% 1.91/2.00 [266]~P1(x2662)+~P3(x2661,a41)+E(f31(f31(a45,x2661),x2662),f16(x2661))+~P3(x2662,f38(f15(x2661),a50))
% 1.91/2.00 [246]~P1(x2461)+~P5(x2461)+~P3(x2462,x2461)+E(f43(f3(f35(x2461,x2462))),f3(x2461))
% 1.91/2.00 [276]~P1(x2762)+~P3(x2761,a41)+E(f31(f31(a45,x2761),x2762),f20(x2761))+~P3(x2762,f38(f31(a47,f43(x2761)),a50))
% 1.91/2.00 [278]~P1(x2782)+~P3(x2781,a41)+E(f31(f31(a45,x2781),x2782),f31(a52,x2781))+~P3(x2782,f38(f31(a47,f43(x2781)),a50))
% 1.91/2.00 [306]~P1(x3061)+~P3(x3062,a41)+P3(f36(x3061,f2(f31(a47,x3062))),f38(a54,a44))+~P3(x3061,f38(f35(f31(a47,x3062),f2(f31(a47,x3062))),a50))
% 1.91/2.00 [307]~P1(x3071)+~P3(x3072,a41)+~P3(x3071,f38(f35(f31(a47,x3072),f2(f31(a47,x3072))),a50))+E(f31(a55,f36(x3071,f2(f31(a47,x3072)))),f31(f31(a45,x3072),x3071))
% 1.91/2.00 [210]~P1(x2102)+~P7(x2103,x2102)+P3(x2101,x2102)+~P3(x2101,x2103)
% 1.91/2.00 [181]~P1(x1812)+~P4(x1813)+P1(x1811)+~E(x1811,f36(x1812,x1813))
% 1.91/2.00 [182]~P1(x1822)+~P4(x1823)+P1(x1821)+~E(x1821,f35(x1822,x1823))
% 1.91/2.00 [183]~P4(x1833)+~P2(x1832)+P1(x1831)+~E(x1831,f32(x1832,x1833))
% 1.91/2.00 [195]~P1(x1952)+P1(x1951)+~P3(x1953,a41)+~E(x1951,f38(x1952,x1953))
% 1.91/2.00 [204]~P3(x2041,x2042)+~P3(x2043,a41)+P3(x2041,a41)+~E(x2042,f30(x2043))
% 1.91/2.00 [212]~P2(x2122)+P1(x2121)+~P7(x2123,f39(x2122))+~E(x2121,f34(x2122,x2123))
% 1.91/2.00 [213]~P2(x2132)+P2(x2131)+~P7(x2133,f39(x2132))+~E(x2131,f33(x2132,x2133))
% 1.91/2.00 [214]~P2(x2143)+~P7(x2142,f39(x2143))+E(f39(x2141),x2142)+~E(x2141,f33(x2143,x2142))
% 1.91/2.00 [220]~P3(x2201,x2203)+~P3(x2202,a41)+P9(f43(x2201),x2202)+~E(x2203,f30(x2202))
% 1.91/2.00 [201]~P1(x2012)+~P1(x2011)+~P7(x2012,x2011)+~P7(x2011,x2012)+E(x2011,x2012)
% 1.91/2.00 [233]~P9(x2332,x2331)+~P9(x2331,x2332)+E(x2331,x2332)+~P3(x2332,a41)+~P3(x2331,a41)
% 1.91/2.00 [189]~P5(x1891)+P3(x1892,x1891)+~E(x1892,f42(x1891))+~P7(x1891,a41)+E(x1891,a37)
% 1.91/2.00 [209]~P1(x2092)+~P6(x2092)+~P3(x2091,a41)+E(x2091,a29)+P6(f38(x2092,x2091))
% 1.91/2.00 [237]~P3(x2372,x2371)+P3(f25(x2371,x2372),x2371)+~P7(x2371,a41)+E(x2371,a37)+E(x2372,f2(x2371))
% 1.91/2.00 [248]~P1(x2481)+~P5(x2481)+~P3(x2482,a41)+~P9(x2482,f3(x2481))+P7(f26(x2481,x2482),x2481)
% 1.91/2.00 [250]~P1(x2501)+P3(f28(x2502,x2501),x2501)+~P3(x2502,a41)+E(x2501,f30(x2502))+P3(f28(x2502,x2501),a41)
% 1.91/2.00 [251]~P3(x2512,x2511)+~P7(x2511,a41)+~P9(x2512,f25(x2511,x2512))+E(x2511,a37)+E(x2512,f2(x2511))
% 1.91/2.00 [258]~P6(x2582)+~P2(x2581)+~E(f6(x2581,x2582),f7(x2581,x2582))+~P7(x2582,f39(x2581))+P6(f34(x2581,x2582))
% 1.91/2.00 [260]~P6(x2602)+~P2(x2601)+P3(f7(x2601,x2602),f39(x2601))+~P7(x2602,f39(x2601))+P6(f34(x2601,x2602))
% 1.91/2.00 [261]~P6(x2612)+~P2(x2611)+P3(f6(x2611,x2612),f39(x2611))+~P7(x2612,f39(x2611))+P6(f34(x2611,x2612))
% 1.91/2.00 [225]P3(x2252,x2251)+~P1(x2251)+~P4(x2252)+~P5(x2251)+E(f3(f36(x2251,x2252)),f43(f3(x2251)))
% 1.91/2.00 [244]~P1(x2441)+~P5(x2441)+~P3(x2442,a41)+~P9(x2442,f3(x2441))+E(f3(f26(x2441,x2442)),x2442)
% 1.91/2.00 [253]E(x2531,x2532)+P3(x2531,f30(x2532))+~P3(x2532,a41)+~P3(x2531,a41)+~P3(x2531,f30(f43(x2532)))
% 1.91/2.00 [265]~P1(x2651)+P3(f28(x2652,x2651),x2651)+~P3(x2652,a41)+E(x2651,f30(x2652))+P9(f43(f28(x2652,x2651)),x2652)
% 1.91/2.00 [267]~P6(x2672)+~P2(x2671)+~P7(x2672,f39(x2671))+P6(f34(x2671,x2672))+E(f31(x2671,f6(x2671,x2672)),f31(x2671,f7(x2671,x2672)))
% 1.91/2.00 [211]~P3(x2113,x2111)+P9(x2112,x2113)+~E(x2112,f2(x2111))+~P7(x2111,a41)+E(x2111,a37)
% 1.91/2.00 [239]P3(x2391,x2392)+~P3(x2393,a41)+~P3(x2391,a41)+~P9(f43(x2391),x2393)+~E(x2392,f30(x2393))
% 1.91/2.00 [272]~P1(x2721)+~P5(x2723)+~P3(x2722,a41)+~P7(x2723,f38(x2721,x2722))+P5(f9(x2721,x2722,x2723))
% 1.91/2.00 [274]~P1(x2741)+~P5(x2743)+~P3(x2742,a41)+~P7(x2743,f38(x2741,x2742))+P7(f9(x2741,x2742,x2743),x2741)
% 1.91/2.00 [293]~P1(x2932)+~P5(x2931)+~P3(x2933,a41)+~P7(x2931,f38(x2932,x2933))+P7(x2931,f38(f9(x2932,x2933,x2931),x2933))
% 1.91/2.00 [205]~P1(x2054)+~P4(x2052)+~P3(x2051,x2053)+~E(x2051,x2052)+~E(x2053,f35(x2054,x2052))
% 1.91/2.00 [207]~P1(x2073)+~P4(x2074)+~P3(x2071,x2072)+P4(x2071)+~E(x2072,f36(x2073,x2074))
% 1.91/2.00 [208]~P1(x2083)+~P4(x2084)+~P3(x2081,x2082)+P4(x2081)+~E(x2082,f35(x2083,x2084))
% 1.91/2.00 [222]~P1(x2222)+~P4(x2224)+~P3(x2221,x2223)+P3(x2221,x2222)+~E(x2223,f35(x2222,x2224))
% 1.91/2.00 [224]~P4(x2243)+~P2(x2241)+~P3(x2242,x2244)+E(f31(x2241,x2242),x2243)+~E(x2244,f32(x2241,x2243))
% 1.91/2.00 [228]~P1(x2284)+~P3(x2281,x2283)+~P3(x2282,a41)+E(f3(x2281),x2282)+~E(x2283,f38(x2284,x2282))
% 1.91/2.00 [230]~P4(x2304)+~P2(x2302)+~P3(x2301,x2303)+P3(x2301,f39(x2302))+~E(x2303,f32(x2302,x2304))
% 1.91/2.00 [234]~P1(x2342)+~P3(x2341,x2343)+P7(x2341,x2342)+~P3(x2344,a41)+~E(x2343,f38(x2342,x2344))
% 1.91/2.00 [252]~P2(x2523)+~P3(x2522,x2524)+~P7(x2524,f39(x2523))+E(f31(x2521,x2522),f31(x2523,x2522))+~E(x2521,f33(x2523,x2524))
% 1.91/2.00 [299]~P2(x2991)+~P3(x2994,x2993)+~E(x2993,f34(x2991,x2992))+~P7(x2992,f39(x2991))+P3(f13(x2991,x2992,x2993,x2994),x2992)
% 1.91/2.00 [300]~P2(x3001)+~P3(x3004,x3003)+~E(x3003,f34(x3001,x3002))+~P7(x3002,f39(x3001))+E(f31(x3001,f13(x3001,x3002,x3003,x3004)),x3004)
% 1.91/2.00 [243]~P5(x2431)+~P3(x2432,x2431)+P3(f27(x2431,x2432),x2431)+~P7(x2431,a41)+E(x2431,a37)+E(x2432,f42(x2431))
% 1.91/2.00 [256]~P5(x2561)+~P3(x2562,x2561)+~P7(x2561,a41)+~P9(f27(x2561,x2562),x2562)+E(x2561,a37)+E(x2562,f42(x2561))
% 1.91/2.00 [281]~P1(x2811)+~P3(x2812,a41)+~P3(f28(x2812,x2811),x2811)+E(x2811,f30(x2812))+~P3(f28(x2812,x2811),a41)+~P9(f43(f28(x2812,x2811)),x2812)
% 1.91/2.00 [229]~P1(x2292)+~P1(x2291)+~P7(x2293,x2292)+~P7(x2291,x2293)+P7(x2291,x2292)+~P1(x2293)
% 1.91/2.00 [257]~P9(x2571,x2573)+P9(x2571,x2572)+~P9(x2573,x2572)+~P3(x2572,a41)+~P3(x2573,a41)+~P3(x2571,a41)
% 1.91/2.00 [221]~P5(x2211)+~P3(x2212,x2211)+P9(x2212,x2213)+~E(x2213,f42(x2211))+~P7(x2211,a41)+E(x2211,a37)
% 1.91/2.00 [270]~P2(x2701)+~P2(x2702)+P3(f8(x2702,x2703,x2701),x2703)+~E(f39(x2701),x2703)+~P7(x2703,f39(x2702))+E(x2701,f33(x2702,x2703))
% 1.91/2.00 [277]~P1(x2771)+~P1(x2772)+~P4(x2773)+P3(f23(x2772,x2773,x2771),x2771)+~E(f23(x2772,x2773,x2771),x2773)+E(x2771,f35(x2772,x2773))
% 1.91/2.00 [279]~P1(x2791)+~P1(x2792)+~P4(x2793)+P3(f24(x2792,x2793,x2791),x2791)+E(x2791,f36(x2792,x2793))+P4(f24(x2792,x2793,x2791))
% 1.91/2.00 [280]~P1(x2801)+~P1(x2802)+~P4(x2803)+P3(f23(x2802,x2803,x2801),x2801)+E(x2801,f35(x2802,x2803))+P4(f23(x2802,x2803,x2801))
% 1.91/2.00 [282]~P1(x2821)+~P1(x2822)+~P4(x2823)+P3(f23(x2822,x2823,x2821),x2821)+P3(f23(x2822,x2823,x2821),x2822)+E(x2821,f35(x2822,x2823))
% 1.91/2.00 [285]~P1(x2851)+~P4(x2853)+~P2(x2852)+P3(f11(x2852,x2853,x2851),x2851)+P3(f11(x2852,x2853,x2851),f39(x2852))+E(x2851,f32(x2852,x2853))
% 1.91/2.00 [286]~P1(x2861)+~P1(x2862)+P3(f10(x2862,x2863,x2861),x2861)+P7(f10(x2862,x2863,x2861),x2862)+~P3(x2863,a41)+E(x2861,f38(x2862,x2863))
% 1.91/2.00 [289]~P1(x2891)+~P2(x2892)+P3(f12(x2892,x2893,x2891),x2891)+P3(f14(x2892,x2893,x2891),x2893)+~P7(x2893,f39(x2892))+E(x2891,f34(x2892,x2893))
% 1.91/2.00 [283]~P1(x2831)+~P4(x2833)+~P2(x2832)+P3(f11(x2832,x2833,x2831),x2831)+E(x2831,f32(x2832,x2833))+E(f31(x2832,f11(x2832,x2833,x2831)),x2833)
% 1.91/2.00 [284]~P1(x2841)+~P1(x2842)+P3(f10(x2842,x2843,x2841),x2841)+~P3(x2843,a41)+E(x2841,f38(x2842,x2843))+E(f3(f10(x2842,x2843,x2841)),x2843)
% 1.91/2.00 [294]~P1(x2941)+~P2(x2942)+P3(f12(x2942,x2943,x2941),x2941)+~P7(x2943,f39(x2942))+E(x2941,f34(x2942,x2943))+E(f31(x2942,f14(x2942,x2943,x2941)),f12(x2942,x2943,x2941))
% 1.91/2.00 [296]~P2(x2962)+~P2(x2961)+~E(f39(x2961),x2963)+~P7(x2963,f39(x2962))+E(x2961,f33(x2962,x2963))+~E(f31(x2961,f8(x2962,x2963,x2961)),f31(x2962,f8(x2962,x2963,x2961)))
% 1.91/2.00 [305]~P1(x3051)+~P6(x3053)+~P3(x3052,a41)+~P3(x3051,f38(x3053,a50))+~P7(x3053,f35(f31(a47,x3052),f2(f31(a47,x3052))))+P3(x3051,f38(f35(f31(a47,x3052),f2(f31(a47,x3052))),a50))
% 1.91/2.00 [202]~P1(x2024)+~P4(x2023)+~P4(x2021)+P3(x2021,x2022)+~E(x2021,x2023)+~E(x2022,f36(x2024,x2023))
% 1.91/2.00 [227]~P1(x2273)+~P4(x2272)+~P3(x2271,x2274)+E(x2271,x2272)+P3(x2271,x2273)+~E(x2274,f36(x2273,x2272))
% 1.91/2.00 [231]~P1(x2313)+~P4(x2314)+~P4(x2311)+~P3(x2311,x2313)+P3(x2311,x2312)+~E(x2312,f36(x2313,x2314))
% 1.91/2.00 [242]~P1(x2424)+~P7(x2421,x2424)+P3(x2421,x2422)+~P3(x2423,a41)+~E(x2422,f38(x2424,x2423))+~E(f3(x2421),x2423)
% 1.91/2.00 [249]~P4(x2494)+~P2(x2493)+P3(x2491,x2492)+~E(f31(x2493,x2491),x2494)+~P3(x2491,f39(x2493))+~E(x2492,f32(x2493,x2494))
% 1.91/2.00 [262]~P2(x2623)+~P3(x2625,x2624)+P3(x2621,x2622)+~P7(x2624,f39(x2623))+~E(x2622,f34(x2623,x2624))+~E(f31(x2623,x2625),x2621)
% 1.91/2.00 [254]E(f2(x2542),f2(x2541))+~P7(x2541,a41)+~P7(x2542,a41)+~P3(f2(x2541),x2542)+~P3(f2(x2542),x2541)+E(x2541,a37)+E(x2542,a37)
% 1.91/2.00 [269]~P1(x2693)+~P1(x2692)+P7(x2692,x2693)+~P3(x2691,a41)+~P7(f38(x2692,x2691),f38(x2693,x2691))+E(x2691,a29)+E(f38(x2692,x2691),a37)
% 1.91/2.00 [291]~P1(x2911)+~P1(x2912)+~P4(x2913)+E(f24(x2912,x2913,x2911),x2913)+P3(f24(x2912,x2913,x2911),x2911)+P3(f24(x2912,x2913,x2911),x2912)+E(x2911,f36(x2912,x2913))
% 1.91/2.00 [297]~P1(x2971)+~P1(x2972)+~P4(x2973)+~E(f24(x2972,x2973,x2971),x2973)+~P3(f24(x2972,x2973,x2971),x2971)+E(x2971,f36(x2972,x2973))+~P4(f24(x2972,x2973,x2971))
% 1.91/2.00 [298]~P1(x2981)+~P1(x2982)+~P4(x2983)+~P3(f24(x2982,x2983,x2981),x2981)+~P3(f24(x2982,x2983,x2981),x2982)+E(x2981,f36(x2982,x2983))+~P4(f24(x2982,x2983,x2981))
% 1.91/2.00 [301]~P1(x3011)+~P1(x3012)+~P3(x3013,a41)+~P3(f10(x3012,x3013,x3011),x3011)+~P7(f10(x3012,x3013,x3011),x3012)+E(x3011,f38(x3012,x3013))+~E(f3(f10(x3012,x3013,x3011)),x3013)
% 1.91/2.00 [302]~P1(x3021)+~P4(x3023)+~P2(x3022)+~P3(f11(x3022,x3023,x3021),x3021)+~P3(f11(x3022,x3023,x3021),f39(x3022))+E(x3021,f32(x3022,x3023))+~E(f31(x3022,f11(x3022,x3023,x3021)),x3023)
% 1.91/2.00 [232]~P1(x2324)+~P4(x2322)+~P4(x2321)+~P3(x2321,x2324)+E(x2321,x2322)+P3(x2321,x2323)+~E(x2323,f35(x2324,x2322))
% 1.91/2.00 [295]~P1(x2951)+~P2(x2952)+~P3(x2954,x2953)+~P7(x2953,f39(x2952))+~P3(f12(x2952,x2953,x2951),x2951)+~E(f31(x2952,x2954),f12(x2952,x2953,x2951))+E(x2951,f34(x2952,x2953))
% 1.91/2.00 [303]~P1(x3031)+~P1(x3032)+~P4(x3033)+E(f23(x3032,x3033,x3031),x3033)+~P3(f23(x3032,x3033,x3031),x3031)+~P3(f23(x3032,x3033,x3031),x3032)+E(x3031,f35(x3032,x3033))+~P4(f23(x3032,x3033,x3031))
% 1.91/2.00 [287]~P6(x2872)+~P2(x2873)+~E(f39(x2873),f38(x2872,x2871))+~P3(x2871,a41)+~P7(x2872,a41)+~P8(x2871,a44)+P6(f17(x2871,x2872,x2873))+~P7(f34(x2873,f39(x2873)),a53)
% 1.91/2.00 [288]~P6(x2882)+~P2(x2883)+~E(f39(x2883),f38(x2882,x2881))+~P3(x2881,a41)+~P7(x2882,a41)+~P8(x2881,a44)+P3(f18(x2881,x2882,x2883),a53)+~P7(f34(x2883,f39(x2883)),a53)
% 1.91/2.00 [290]~P6(x2902)+~P2(x2903)+~E(f39(x2903),f38(x2902,x2901))+~P3(x2901,a41)+~P7(x2902,a41)+~P8(x2901,a44)+P7(f17(x2901,x2902,x2903),x2902)+~P7(f34(x2903,f39(x2903)),a53)
% 1.91/2.00 [304]~P6(x3044)+~P2(x3041)+~E(f39(x3041),f38(x3044,x3043))+~P3(x3043,a41)+~P7(x3044,a41)+~P8(x3043,a44)+E(f31(x3041,x3042),f18(x3043,x3044,x3041))+~P3(x3042,f38(f17(x3043,x3044,x3041),x3043))+~P7(f34(x3041,f39(x3041)),a53)
% 1.91/2.00 %EqnAxiom
% 1.91/2.00 [1]E(x11,x11)
% 1.91/2.00 [2]E(x22,x21)+~E(x21,x22)
% 1.91/2.00 [3]E(x31,x33)+~E(x31,x32)+~E(x32,x33)
% 1.91/2.00 [4]~E(x41,x42)+E(f2(x41),f2(x42))
% 1.91/2.00 [5]~E(x51,x52)+E(f43(x51),f43(x52))
% 1.91/2.00 [6]~E(x61,x62)+E(f3(x61),f3(x62))
% 1.91/2.00 [7]~E(x71,x72)+E(f30(x71),f30(x72))
% 1.91/2.00 [8]~E(x81,x82)+E(f39(x81),f39(x82))
% 1.91/2.00 [9]~E(x91,x92)+E(f34(x91,x93),f34(x92,x93))
% 1.91/2.00 [10]~E(x101,x102)+E(f34(x103,x101),f34(x103,x102))
% 1.91/2.00 [11]~E(x111,x112)+E(f38(x111,x113),f38(x112,x113))
% 1.91/2.00 [12]~E(x121,x122)+E(f38(x123,x121),f38(x123,x122))
% 1.91/2.00 [13]~E(x131,x132)+E(f35(x131,x133),f35(x132,x133))
% 1.91/2.00 [14]~E(x141,x142)+E(f35(x143,x141),f35(x143,x142))
% 1.91/2.00 [15]~E(x151,x152)+E(f31(x151,x153),f31(x152,x153))
% 1.91/2.00 [16]~E(x161,x162)+E(f31(x163,x161),f31(x163,x162))
% 1.91/2.00 [17]~E(x171,x172)+E(f10(x171,x173,x174),f10(x172,x173,x174))
% 1.91/2.00 [18]~E(x181,x182)+E(f10(x183,x181,x184),f10(x183,x182,x184))
% 1.91/2.00 [19]~E(x191,x192)+E(f10(x193,x194,x191),f10(x193,x194,x192))
% 1.91/2.00 [20]~E(x201,x202)+E(f24(x201,x203,x204),f24(x202,x203,x204))
% 1.91/2.00 [21]~E(x211,x212)+E(f24(x213,x211,x214),f24(x213,x212,x214))
% 1.91/2.00 [22]~E(x221,x222)+E(f24(x223,x224,x221),f24(x223,x224,x222))
% 1.91/2.00 [23]~E(x231,x232)+E(f9(x231,x233,x234),f9(x232,x233,x234))
% 1.91/2.00 [24]~E(x241,x242)+E(f9(x243,x241,x244),f9(x243,x242,x244))
% 1.91/2.00 [25]~E(x251,x252)+E(f9(x253,x254,x251),f9(x253,x254,x252))
% 1.91/2.00 [26]~E(x261,x262)+E(f32(x261,x263),f32(x262,x263))
% 1.91/2.00 [27]~E(x271,x272)+E(f32(x273,x271),f32(x273,x272))
% 1.91/2.00 [28]~E(x281,x282)+E(f40(x281),f40(x282))
% 1.91/2.00 [29]~E(x291,x292)+E(f11(x291,x293,x294),f11(x292,x293,x294))
% 1.91/2.00 [30]~E(x301,x302)+E(f11(x303,x301,x304),f11(x303,x302,x304))
% 1.91/2.00 [31]~E(x311,x312)+E(f11(x313,x314,x311),f11(x313,x314,x312))
% 1.91/2.00 [32]~E(x321,x322)+E(f33(x321,x323),f33(x322,x323))
% 1.91/2.00 [33]~E(x331,x332)+E(f33(x333,x331),f33(x333,x332))
% 1.91/2.00 [34]~E(x341,x342)+E(f36(x341,x343),f36(x342,x343))
% 1.91/2.00 [35]~E(x351,x352)+E(f36(x353,x351),f36(x353,x352))
% 1.91/2.00 [36]~E(x361,x362)+E(f28(x361,x363),f28(x362,x363))
% 1.91/2.00 [37]~E(x371,x372)+E(f28(x373,x371),f28(x373,x372))
% 1.91/2.00 [38]~E(x381,x382)+E(f20(x381),f20(x382))
% 1.91/2.00 [39]~E(x391,x392)+E(f42(x391),f42(x392))
% 1.91/2.00 [40]~E(x401,x402)+E(f17(x401,x403,x404),f17(x402,x403,x404))
% 1.91/2.00 [41]~E(x411,x412)+E(f17(x413,x411,x414),f17(x413,x412,x414))
% 1.91/2.00 [42]~E(x421,x422)+E(f17(x423,x424,x421),f17(x423,x424,x422))
% 1.91/2.00 [43]~E(x431,x432)+E(f26(x431,x433),f26(x432,x433))
% 1.91/2.00 [44]~E(x441,x442)+E(f26(x443,x441),f26(x443,x442))
% 1.91/2.00 [45]~E(x451,x452)+E(f23(x451,x453,x454),f23(x452,x453,x454))
% 1.91/2.00 [46]~E(x461,x462)+E(f23(x463,x461,x464),f23(x463,x462,x464))
% 1.91/2.00 [47]~E(x471,x472)+E(f23(x473,x474,x471),f23(x473,x474,x472))
% 1.91/2.00 [48]~E(x481,x482)+E(f25(x481,x483),f25(x482,x483))
% 1.91/2.00 [49]~E(x491,x492)+E(f25(x493,x491),f25(x493,x492))
% 1.91/2.00 [50]~E(x501,x502)+E(f12(x501,x503,x504),f12(x502,x503,x504))
% 1.91/2.00 [51]~E(x511,x512)+E(f12(x513,x511,x514),f12(x513,x512,x514))
% 1.91/2.00 [52]~E(x521,x522)+E(f12(x523,x524,x521),f12(x523,x524,x522))
% 1.91/2.00 [53]~E(x531,x532)+E(f8(x531,x533,x534),f8(x532,x533,x534))
% 1.91/2.00 [54]~E(x541,x542)+E(f8(x543,x541,x544),f8(x543,x542,x544))
% 1.91/2.00 [55]~E(x551,x552)+E(f8(x553,x554,x551),f8(x553,x554,x552))
% 1.91/2.00 [56]~E(x561,x562)+E(f13(x561,x563,x564,x565),f13(x562,x563,x564,x565))
% 1.91/2.00 [57]~E(x571,x572)+E(f13(x573,x571,x574,x575),f13(x573,x572,x574,x575))
% 1.91/2.00 [58]~E(x581,x582)+E(f13(x583,x584,x581,x585),f13(x583,x584,x582,x585))
% 1.91/2.00 [59]~E(x591,x592)+E(f13(x593,x594,x595,x591),f13(x593,x594,x595,x592))
% 1.91/2.00 [60]~E(x601,x602)+E(f7(x601,x603),f7(x602,x603))
% 1.91/2.00 [61]~E(x611,x612)+E(f7(x613,x611),f7(x613,x612))
% 1.91/2.00 [62]~E(x621,x622)+E(f22(x621,x623),f22(x622,x623))
% 1.91/2.00 [63]~E(x631,x632)+E(f22(x633,x631),f22(x633,x632))
% 1.91/2.00 [64]~E(x641,x642)+E(f6(x641,x643),f6(x642,x643))
% 1.91/2.00 [65]~E(x651,x652)+E(f6(x653,x651),f6(x653,x652))
% 1.91/2.00 [66]~E(x661,x662)+E(f16(x661),f16(x662))
% 1.91/2.00 [67]~E(x671,x672)+E(f5(x671),f5(x672))
% 1.91/2.00 [68]~E(x681,x682)+E(f14(x681,x683,x684),f14(x682,x683,x684))
% 1.91/2.00 [69]~E(x691,x692)+E(f14(x693,x691,x694),f14(x693,x692,x694))
% 1.91/2.00 [70]~E(x701,x702)+E(f14(x703,x704,x701),f14(x703,x704,x702))
% 1.91/2.00 [71]~E(x711,x712)+E(f21(x711),f21(x712))
% 1.91/2.00 [72]~E(x721,x722)+E(f15(x721),f15(x722))
% 1.91/2.00 [73]~E(x731,x732)+E(f19(x731),f19(x732))
% 1.91/2.00 [74]~E(x741,x742)+E(f18(x741,x743,x744),f18(x742,x743,x744))
% 1.91/2.00 [75]~E(x751,x752)+E(f18(x753,x751,x754),f18(x753,x752,x754))
% 1.91/2.00 [76]~E(x761,x762)+E(f18(x763,x764,x761),f18(x763,x764,x762))
% 1.91/2.00 [77]~E(x771,x772)+E(f4(x771),f4(x772))
% 1.91/2.00 [78]~E(x781,x782)+E(f27(x781,x783),f27(x782,x783))
% 1.91/2.00 [79]~E(x791,x792)+E(f27(x793,x791),f27(x793,x792))
% 1.91/2.00 [80]~P1(x801)+P1(x802)+~E(x801,x802)
% 1.91/2.00 [81]P3(x812,x813)+~E(x811,x812)+~P3(x811,x813)
% 1.91/2.00 [82]P3(x823,x822)+~E(x821,x822)+~P3(x823,x821)
% 1.91/2.00 [83]~P6(x831)+P6(x832)+~E(x831,x832)
% 1.91/2.00 [84]~P4(x841)+P4(x842)+~E(x841,x842)
% 1.91/2.00 [85]~P2(x851)+P2(x852)+~E(x851,x852)
% 1.91/2.00 [86]~P5(x861)+P5(x862)+~E(x861,x862)
% 1.91/2.00 [87]P7(x872,x873)+~E(x871,x872)+~P7(x871,x873)
% 1.91/2.00 [88]P7(x883,x882)+~E(x881,x882)+~P7(x883,x881)
% 1.91/2.00 [89]P9(x892,x893)+~E(x891,x892)+~P9(x891,x893)
% 1.91/2.00 [90]P9(x903,x902)+~E(x901,x902)+~P9(x903,x901)
% 1.91/2.00 [91]P8(x912,x913)+~E(x911,x912)+~P8(x911,x913)
% 1.91/2.00 [92]P8(x923,x922)+~E(x921,x922)+~P8(x923,x921)
% 1.91/2.00
% 1.91/2.00 %-------------------------------------------
% 1.91/2.01 cnf(308,plain,
% 1.91/2.01 (E(a49,f2(a1))),
% 1.91/2.01 inference(scs_inference,[],[93,2])).
% 1.91/2.01 cnf(309,plain,
% 1.91/2.01 (P9(a29,a29)),
% 1.91/2.01 inference(scs_inference,[],[93,118,2,169])).
% 1.91/2.01 cnf(311,plain,
% 1.91/2.01 (~P3(x3111,f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,118,96,2,169,156])).
% 1.91/2.01 cnf(313,plain,
% 1.91/2.01 (P1(f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,118,96,2,169,156,148])).
% 1.91/2.01 cnf(315,plain,
% 1.91/2.01 (~E(a41,f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,118,96,2,169,156,148,82])).
% 1.91/2.01 cnf(317,plain,
% 1.91/2.01 (P1(a37)),
% 1.91/2.01 inference(scs_inference,[],[93,118,121,96,2,169,156,148,82,81,80])).
% 1.91/2.01 cnf(319,plain,
% 1.91/2.01 (~P5(a41)),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,121,146,94,96,2,169,156,148,82,81,80,3,154])).
% 1.91/2.01 cnf(321,plain,
% 1.91/2.01 (~P6(f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,121,146,94,96,2,169,156,148,82,81,80,3,154,151])).
% 1.91/2.01 cnf(323,plain,
% 1.91/2.01 (P3(a49,a41)),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210])).
% 1.91/2.01 cnf(325,plain,
% 1.91/2.01 (P9(f43(a29),f43(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236])).
% 1.91/2.01 cnf(327,plain,
% 1.91/2.01 (P7(f30(a29),f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235])).
% 1.91/2.01 cnf(329,plain,
% 1.91/2.01 (P9(a29,a44)),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163])).
% 1.91/2.01 cnf(331,plain,
% 1.91/2.01 (P7(a41,a41)),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155])).
% 1.91/2.01 cnf(357,plain,
% 1.91/2.01 (P3(f43(a29),a41)),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170])).
% 1.91/2.01 cnf(359,plain,
% 1.91/2.01 (E(f3(f30(a29)),a29)),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162])).
% 1.91/2.01 cnf(363,plain,
% 1.91/2.01 (P5(f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160])).
% 1.91/2.01 cnf(365,plain,
% 1.91/2.01 (~E(f43(a29),a29)),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158])).
% 1.91/2.01 cnf(369,plain,
% 1.91/2.01 (P4(f3(a41))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153])).
% 1.91/2.01 cnf(436,plain,
% 1.91/2.01 (E(f31(x4361,f2(a1)),f31(x4361,a49))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,111,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16])).
% 1.91/2.01 cnf(440,plain,
% 1.91/2.01 (E(f38(x4401,f2(a1)),f38(x4401,a49))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,111,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12])).
% 1.91/2.01 cnf(445,plain,
% 1.91/2.01 (E(f30(f2(a1)),f30(a49))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,111,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7])).
% 1.91/2.01 cnf(457,plain,
% 1.91/2.01 (~P9(f43(a29),f3(f30(a29)))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,111,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90])).
% 1.91/2.01 cnf(458,plain,
% 1.91/2.01 (~E(a29,f43(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,108,111,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89])).
% 1.91/2.01 cnf(459,plain,
% 1.91/2.01 (~E(a37,a41)),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,111,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86])).
% 1.91/2.01 cnf(462,plain,
% 1.91/2.01 (P4(a29)),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,109,111,118,119,121,122,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168])).
% 1.91/2.01 cnf(464,plain,
% 1.91/2.01 (P1(a54)),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,109,111,118,119,121,122,127,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167])).
% 1.91/2.01 cnf(466,plain,
% 1.91/2.01 (P1(f30(f2(a1)))),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,109,111,118,119,121,122,127,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165])).
% 1.91/2.01 cnf(468,plain,
% 1.91/2.01 (~P3(f3(a41),a41)),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,109,111,118,119,121,122,127,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179])).
% 1.91/2.01 cnf(470,plain,
% 1.91/2.01 (P3(f19(f43(a29)),a41)),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,109,111,118,119,121,122,127,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178])).
% 1.91/2.01 cnf(474,plain,
% 1.91/2.01 (E(f43(f19(f43(a29))),f43(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,109,111,118,119,121,122,127,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164])).
% 1.91/2.01 cnf(476,plain,
% 1.91/2.01 (P7(f32(a55,f3(a41)),f39(a55))),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,109,111,118,119,121,122,127,129,146,94,96,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200])).
% 1.91/2.01 cnf(480,plain,
% 1.91/2.01 (P4(f31(a55,a1))),
% 1.91/2.01 inference(scs_inference,[],[93,101,106,108,109,111,118,119,121,122,127,129,146,94,96,136,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217])).
% 1.91/2.01 cnf(486,plain,
% 1.91/2.01 (~P3(f3(a41),f30(f2(a1)))),
% 1.91/2.01 inference(scs_inference,[],[93,101,102,106,107,108,109,111,118,119,121,122,127,129,146,94,96,136,143,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217,255,180,204])).
% 1.91/2.01 cnf(502,plain,
% 1.91/2.01 (P7(f31(a47,a29),f31(a47,a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,102,106,107,108,109,111,118,119,121,122,127,129,146,94,96,136,143,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217,255,180,204,195,206,194,193,192,191,190,259])).
% 1.91/2.01 cnf(504,plain,
% 1.91/2.01 (~P9(f43(f43(a29)),f43(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,102,106,107,108,109,111,118,119,121,122,127,129,146,94,96,136,143,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217,255,180,204,195,206,194,193,192,191,190,259,241])).
% 1.91/2.01 cnf(506,plain,
% 1.91/2.01 (~P7(f30(f43(a29)),f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[93,101,102,106,107,108,109,111,118,119,121,122,127,129,146,94,96,136,143,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217,255,180,204,195,206,194,193,192,191,190,259,241,240])).
% 1.91/2.01 cnf(518,plain,
% 1.91/2.01 (~E(a41,f35(f30(a29),f3(a41)))),
% 1.91/2.01 inference(scs_inference,[],[93,101,102,106,107,108,109,111,118,119,121,122,127,129,146,94,96,136,137,143,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217,255,180,204,195,206,194,193,192,191,190,259,241,240,203,218,246,268,292,222])).
% 1.91/2.01 cnf(520,plain,
% 1.91/2.01 (~E(f30(a29),f30(f43(a29)))),
% 1.91/2.01 inference(scs_inference,[],[93,101,102,106,107,108,109,111,118,119,121,122,127,129,146,94,96,136,137,143,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217,255,180,204,195,206,194,193,192,191,190,259,241,240,203,218,246,268,292,222,239])).
% 1.91/2.01 cnf(524,plain,
% 1.91/2.01 (P3(f28(a29,a41),a41)),
% 1.91/2.01 inference(scs_inference,[],[93,101,102,106,107,108,109,111,118,119,121,122,127,129,146,94,96,136,137,143,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217,255,180,204,195,206,194,193,192,191,190,259,241,240,203,218,246,268,292,222,239,209,250])).
% 1.91/2.01 cnf(526,plain,
% 1.91/2.01 (~E(f30(a29),f36(a41,f3(a41)))),
% 1.91/2.01 inference(scs_inference,[],[93,101,102,106,107,108,109,111,118,119,121,122,127,129,146,94,96,136,137,143,2,169,156,148,82,81,80,3,154,151,210,236,235,163,155,216,196,188,187,186,177,176,175,174,173,172,171,170,162,161,160,158,157,153,152,79,78,77,76,75,74,73,72,71,70,69,68,67,66,65,64,63,62,61,60,59,58,57,56,55,54,53,52,51,50,49,48,47,46,45,44,43,42,41,40,39,38,37,36,35,34,33,32,31,30,29,28,27,26,25,24,23,22,21,20,19,18,17,16,15,14,13,12,11,10,9,8,7,6,5,4,271,198,275,273,90,89,86,85,83,168,167,165,179,178,166,164,200,219,217,255,180,204,195,206,194,193,192,191,190,259,241,240,203,218,246,268,292,222,239,209,250,231])).
% 1.91/2.01 cnf(550,plain,
% 1.91/2.01 (~E(a41,f30(f43(a29)))),
% 1.91/2.01 inference(scs_inference,[],[504,357,220])).
% 1.91/2.01 cnf(556,plain,
% 1.91/2.01 (~P9(a44,a29)),
% 1.91/2.01 inference(scs_inference,[],[146,119,118,504,357,329,220,263,197,233])).
% 1.91/2.01 cnf(559,plain,
% 1.91/2.01 (E(f38(x5591,f2(a1)),f38(x5591,a49))),
% 1.91/2.01 inference(rename_variables,[],[440])).
% 1.91/2.01 cnf(561,plain,
% 1.91/2.01 (P9(f43(f28(f43(a29),f30(a29))),f43(a29))),
% 1.91/2.01 inference(scs_inference,[],[146,119,118,440,311,504,506,520,313,357,323,329,220,263,197,233,234,265])).
% 1.91/2.01 cnf(562,plain,
% 1.91/2.01 (~P3(x5621,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(565,plain,
% 1.91/2.01 (~P3(x5651,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(567,plain,
% 1.91/2.01 (P4(f24(a41,f3(a41),f30(a29)))),
% 1.91/2.01 inference(scs_inference,[],[146,119,101,118,440,311,562,565,526,504,506,520,313,369,518,357,323,329,220,263,197,233,234,265,282,279])).
% 1.91/2.01 cnf(568,plain,
% 1.91/2.01 (~P3(x5681,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(570,plain,
% 1.91/2.01 (~P9(f43(f28(a29,a41)),a29)),
% 1.91/2.01 inference(scs_inference,[],[146,119,101,118,440,311,562,565,526,315,504,506,520,313,369,518,357,524,323,329,220,263,197,233,234,265,282,279,281])).
% 1.91/2.01 cnf(572,plain,
% 1.91/2.01 (~E(a41,a37)),
% 1.91/2.01 inference(scs_inference,[],[120,146,119,101,118,440,311,562,565,526,315,504,506,520,313,369,518,357,524,323,329,220,263,197,233,234,265,282,279,281,156])).
% 1.91/2.01 cnf(574,plain,
% 1.91/2.01 (P1(a1)),
% 1.91/2.01 inference(scs_inference,[],[104,120,130,146,119,101,118,440,311,562,565,526,315,504,506,520,313,369,518,357,524,323,329,220,263,197,233,234,265,282,279,281,156,167])).
% 1.91/2.01 cnf(580,plain,
% 1.91/2.01 (P7(f32(a47,f3(a41)),f39(a47))),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,146,119,101,118,440,311,562,565,526,315,504,506,520,313,369,518,357,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200])).
% 1.91/2.01 cnf(584,plain,
% 1.91/2.01 (~P3(f3(a41),a54)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,127,146,119,101,118,440,311,562,565,526,315,504,506,520,313,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210])).
% 1.91/2.01 cnf(586,plain,
% 1.91/2.01 (P9(f43(a29),a44)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,127,146,119,101,118,440,311,562,565,526,315,504,506,520,313,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223])).
% 1.91/2.01 cnf(592,plain,
% 1.91/2.01 (E(f35(f36(f30(a29),f3(a41)),f3(a41)),f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,127,146,102,107,119,101,118,440,311,562,565,568,526,315,504,506,520,313,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218])).
% 1.91/2.01 cnf(593,plain,
% 1.91/2.01 (~P3(x5931,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(595,plain,
% 1.91/2.01 (P3(f28(f43(a29),f30(a29)),a41)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,127,146,102,107,119,101,118,440,311,562,565,568,593,526,315,504,506,520,313,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250])).
% 1.91/2.01 cnf(596,plain,
% 1.91/2.01 (~P3(x5961,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(598,plain,
% 1.91/2.01 (~E(a1,a37)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,127,146,102,107,119,101,118,440,311,562,565,568,593,526,315,504,506,520,313,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2])).
% 1.91/2.01 cnf(599,plain,
% 1.91/2.01 (~P9(f43(a50),a29)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,127,146,94,102,107,119,101,118,440,311,562,565,568,593,526,315,504,506,520,313,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89])).
% 1.91/2.01 cnf(600,plain,
% 1.91/2.01 (P7(f31(a47,a29),a54)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,116,127,146,94,102,107,119,101,118,502,440,311,562,565,568,593,526,315,504,506,520,313,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88])).
% 1.91/2.01 cnf(602,plain,
% 1.91/2.01 (~P3(x6021,f35(f36(f30(a29),f3(a41)),f3(a41)))),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,116,127,146,94,102,107,119,101,118,502,440,311,562,565,568,593,596,526,315,504,506,520,313,321,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82])).
% 1.91/2.01 cnf(603,plain,
% 1.91/2.01 (P4(a50)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,116,127,146,94,102,107,119,101,118,502,440,311,562,565,568,593,596,526,315,504,506,520,313,321,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168])).
% 1.91/2.01 cnf(605,plain,
% 1.91/2.01 (~P5(a48)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,116,127,146,94,102,107,119,101,118,502,440,311,562,565,568,593,596,526,315,504,506,520,313,321,369,518,357,468,524,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154])).
% 1.91/2.01 cnf(622,plain,
% 1.91/2.01 (P7(f31(a47,a44),f31(a47,a29))),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,116,144,127,146,94,102,107,119,101,118,502,440,559,311,562,565,568,593,596,526,315,504,506,520,313,321,369,518,357,468,524,319,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154,166,180,195,206,194,193,191,259])).
% 1.91/2.01 cnf(628,plain,
% 1.91/2.01 (~E(f31(a47,a29),f31(a47,a44))),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,116,144,127,146,94,102,107,119,101,118,502,440,559,311,562,565,568,593,596,526,315,365,504,506,520,313,321,369,518,357,468,524,319,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154,166,180,195,206,194,193,191,259,203,209,4])).
% 1.91/2.01 cnf(629,plain,
% 1.91/2.01 (~P9(f43(f43(a29)),f43(f19(f43(a29))))),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,116,144,127,146,94,102,107,119,101,118,502,440,559,311,562,565,568,593,596,526,474,315,365,504,506,520,313,321,369,518,357,468,524,319,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154,166,180,195,206,194,193,191,259,203,209,4,90])).
% 1.91/2.01 cnf(631,plain,
% 1.91/2.01 (~P5(f39(a47))),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,97,116,144,127,146,94,102,107,119,101,118,502,440,559,311,562,565,568,593,596,526,474,315,365,504,506,520,313,321,369,518,357,468,524,319,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154,166,180,195,206,194,193,191,259,203,209,4,90,87,86])).
% 1.91/2.01 cnf(632,plain,
% 1.91/2.01 (~E(a50,f3(a41))),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,97,116,144,127,146,94,102,107,119,101,118,502,440,559,311,562,565,568,593,596,526,474,315,365,504,506,520,313,321,369,518,357,468,524,319,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154,166,180,195,206,194,193,191,259,203,209,4,90,87,86,81])).
% 1.91/2.01 cnf(636,plain,
% 1.91/2.01 (P7(f30(a29),a48)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,97,116,144,127,146,94,102,107,119,96,101,118,502,440,559,311,562,565,568,593,596,466,526,474,315,365,445,504,506,520,313,321,369,518,357,468,524,319,323,329,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154,166,180,195,206,194,193,191,259,203,209,4,90,87,86,81,80,3,84,215])).
% 1.91/2.01 cnf(637,plain,
% 1.91/2.01 (~P3(x6371,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(641,plain,
% 1.91/2.01 (P9(a49,a49)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,97,116,144,122,127,129,146,94,102,107,119,96,101,118,502,440,559,311,562,565,568,593,596,466,526,474,315,365,445,504,506,520,313,321,369,518,308,357,468,524,319,323,329,331,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154,166,180,195,206,194,193,191,259,203,209,4,90,87,86,81,80,3,84,215,184,211])).
% 1.91/2.01 cnf(644,plain,
% 1.91/2.01 (~P3(x6441,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(648,plain,
% 1.91/2.01 (~E(f3(a41),a29)),
% 1.91/2.01 inference(scs_inference,[],[104,110,112,120,130,147,97,116,144,122,127,129,146,94,102,107,119,96,101,118,502,440,559,311,562,565,568,593,596,637,644,466,526,474,315,365,445,504,506,520,313,321,363,369,518,308,357,468,524,319,323,329,331,220,263,197,233,234,265,282,279,281,156,167,151,159,200,219,210,223,192,190,218,250,2,89,88,83,82,168,154,166,180,195,206,194,193,191,259,203,209,4,90,87,86,81,80,3,84,215,184,211,253,225,150])).
% 1.91/2.01 cnf(692,plain,
% 1.91/2.01 (~P3(x6921,f35(f36(f30(a29),f3(a41)),f3(a41)))),
% 1.91/2.01 inference(rename_variables,[],[602])).
% 1.91/2.01 cnf(696,plain,
% 1.91/2.01 (~P9(f43(a57),a29)),
% 1.91/2.01 inference(scs_inference,[],[105,124,128,131,95,120,104,118,602,692,592,464,242,229,239])).
% 1.91/2.01 cnf(703,plain,
% 1.91/2.01 (~P3(f3(a48),a41)),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,120,104,118,602,692,458,592,464,605,357,242,229,239,220,197,179])).
% 1.91/2.01 cnf(705,plain,
% 1.91/2.01 (P7(f30(f43(a29)),f30(f43(a29)))),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,120,104,118,602,692,325,458,592,464,605,357,242,229,239,220,197,179,235])).
% 1.91/2.01 cnf(707,plain,
% 1.91/2.01 (~E(f2(f31(a47,a29)),f2(f31(a47,f43(a29))))),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,120,104,118,602,692,325,458,592,464,605,357,242,229,239,220,197,179,235,263])).
% 1.91/2.01 cnf(709,plain,
% 1.91/2.01 (~P7(a48,f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,120,104,118,602,692,325,458,592,636,464,605,357,313,242,229,239,220,197,179,235,263,201])).
% 1.91/2.01 cnf(712,plain,
% 1.91/2.01 (~P3(x7121,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(716,plain,
% 1.91/2.01 (P7(f30(a29),a46)),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,120,104,118,602,692,325,458,561,567,592,595,636,464,605,311,712,357,313,242,229,239,220,197,179,235,263,201,282,241,215])).
% 1.91/2.01 cnf(731,plain,
% 1.91/2.01 (P9(f3(f30(a29)),f3(f30(a29)))),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,109,106,120,104,118,602,692,327,325,458,561,567,592,595,636,464,605,311,712,363,317,357,313,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203])).
% 1.91/2.01 cnf(733,plain,
% 1.91/2.01 (E(f35(f36(f30(f2(a1)),f3(a41)),f3(a41)),f30(f2(a1)))),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,109,106,120,104,118,602,692,327,325,458,561,567,592,486,595,636,464,605,311,712,466,363,317,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218])).
% 1.91/2.01 cnf(735,plain,
% 1.91/2.01 (~P3(f3(a41),a48)),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,109,106,120,104,118,602,692,327,325,458,561,567,592,486,595,584,636,464,605,311,712,466,363,317,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210])).
% 1.91/2.01 cnf(737,plain,
% 1.91/2.01 (P9(a29,a57)),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,109,106,120,104,118,602,692,327,325,458,561,567,592,486,595,584,636,464,605,311,712,466,363,317,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210,223])).
% 1.91/2.01 cnf(739,plain,
% 1.91/2.01 (~P5(a54)),
% 1.91/2.01 inference(scs_inference,[],[105,124,125,128,131,95,109,106,120,104,118,602,692,327,325,458,561,567,592,486,595,584,636,464,605,311,712,466,363,317,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210,223,180])).
% 1.91/2.01 cnf(747,plain,
% 1.91/2.01 (~P7(f30(f43(a29)),f35(f36(f30(a29),f3(a41)),f3(a41)))),
% 1.91/2.01 inference(scs_inference,[],[94,105,124,125,128,131,95,109,106,120,102,107,104,118,602,692,327,325,458,561,567,592,486,595,584,636,464,605,311,712,466,363,317,506,504,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210,223,180,206,236,2,89,88])).
% 1.91/2.01 cnf(748,plain,
% 1.91/2.01 (~P7(f34(a51,f32(a52,f40(a52))),f30(a29))),
% 1.91/2.01 inference(scs_inference,[],[94,105,124,125,128,131,95,141,109,106,120,102,107,104,118,602,692,327,325,458,561,567,592,486,595,584,636,464,605,311,712,466,363,317,506,504,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210,223,180,206,236,2,89,88,87])).
% 1.91/2.01 cnf(750,plain,
% 1.91/2.01 (~P5(f39(a45))),
% 1.91/2.01 inference(scs_inference,[],[94,105,124,125,128,131,95,98,141,109,106,120,102,107,104,118,602,692,327,325,458,561,567,592,486,595,584,636,464,605,311,712,466,363,317,506,319,504,468,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210,223,180,206,236,2,89,88,87,82,86])).
% 1.91/2.01 cnf(754,plain,
% 1.91/2.01 (E(f31(a51,a56),f2(a1))),
% 1.91/2.01 inference(scs_inference,[],[94,105,124,125,128,131,95,98,117,141,308,109,122,106,120,102,107,104,118,602,692,327,325,457,458,561,567,592,486,595,584,636,464,605,311,712,466,363,317,506,319,504,468,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210,223,180,206,236,2,89,88,87,82,86,4,90,81,3])).
% 1.91/2.01 cnf(759,plain,
% 1.91/2.01 (~E(a46,a37)),
% 1.91/2.01 inference(scs_inference,[],[94,105,124,125,126,128,131,95,98,117,141,308,109,122,127,106,120,102,107,104,118,602,692,327,325,457,458,561,567,592,486,595,584,636,464,605,311,712,466,363,317,506,319,504,468,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210,223,180,206,236,2,89,88,87,82,86,4,90,81,3,247,184,156])).
% 1.91/2.01 cnf(761,plain,
% 1.91/2.01 (P3(f28(f43(a29),a41),a41)),
% 1.91/2.01 inference(scs_inference,[],[94,105,124,125,126,128,131,95,98,117,141,308,109,122,127,106,120,102,107,104,101,118,602,692,327,325,457,458,561,567,592,486,595,550,584,636,464,605,311,712,466,363,317,506,319,504,468,357,313,369,242,229,239,220,197,179,235,263,201,282,241,215,154,151,194,191,190,259,203,218,210,223,180,206,236,2,89,88,87,82,86,4,90,81,3,247,184,156,250])).
% 1.91/2.01 cnf(784,plain,
% 1.91/2.01 (~E(a44,f2(a41))),
% 1.91/2.01 inference(scs_inference,[],[118,556,572,331,211])).
% 1.91/2.01 cnf(787,plain,
% 1.91/2.01 (~P3(x7871,f35(f36(f30(a29),f3(a41)),f3(a41)))),
% 1.91/2.01 inference(rename_variables,[],[602])).
% 1.91/2.01 cnf(794,plain,
% 1.91/2.01 (E(f19(f43(a29)),a29)),
% 1.91/2.01 inference(scs_inference,[],[138,129,123,118,556,572,480,754,598,602,474,470,331,311,592,313,211,239,222,184,197])).
% 1.91/2.01 cnf(798,plain,
% 1.91/2.01 (~P3(f3(a48),a1)),
% 1.91/2.01 inference(scs_inference,[],[138,129,123,107,102,101,118,556,572,480,754,703,598,602,474,470,331,311,592,313,211,239,222,184,197,154,210])).
% 1.91/2.01 cnf(802,plain,
% 1.91/2.01 (P9(a29,f28(a29,a41))),
% 1.91/2.01 inference(scs_inference,[],[138,129,123,107,102,104,101,118,556,572,570,480,754,703,709,598,602,474,470,524,331,311,592,313,211,239,222,184,197,154,210,215,223])).
% 1.91/2.01 cnf(808,plain,
% 1.91/2.01 (~E(a44,a29)),
% 1.91/2.01 inference(scs_inference,[],[94,138,97,129,123,146,107,102,104,101,118,556,572,570,580,480,641,754,703,709,598,602,474,470,524,331,311,592,323,313,211,239,222,184,197,154,210,215,223,5,236,88,2])).
% 1.91/2.01 cnf(816,plain,
% 1.91/2.01 (~E(f31(a47,a29),f31(a47,f43(a29)))),
% 1.91/2.01 inference(scs_inference,[],[94,99,138,97,129,116,123,146,106,107,102,104,101,118,309,707,556,572,570,580,480,631,641,754,600,703,709,459,359,598,602,787,474,470,524,331,311,592,323,313,211,239,222,184,197,154,210,215,223,5,236,88,2,82,90,87,3,89,86,4])).
% 1.91/2.01 cnf(817,plain,
% 1.91/2.01 (~E(a57,f3(a41))),
% 1.91/2.01 inference(scs_inference,[],[94,99,138,97,125,129,116,123,146,106,107,102,104,101,118,309,707,556,572,570,580,480,631,641,754,600,703,709,735,459,359,598,602,787,474,470,524,331,311,592,323,313,211,239,222,184,197,154,210,215,223,5,236,88,2,82,90,87,3,89,86,4,81])).
% 1.91/2.01 cnf(842,plain,
% 1.91/2.01 (E(f43(f19(a44)),a44)),
% 1.91/2.01 inference(scs_inference,[],[120,119,101,632,603,808,602,369,232,164])).
% 1.91/2.01 cnf(852,plain,
% 1.91/2.01 (~P3(a44,f30(f43(a29)))),
% 1.91/2.01 inference(scs_inference,[],[122,129,120,119,101,118,632,794,784,603,808,754,598,602,572,470,311,331,369,232,164,251,226,211,178,253])).
% 1.91/2.01 cnf(853,plain,
% 1.91/2.01 (~P3(x8531,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(857,plain,
% 1.91/2.01 (~P9(f43(f28(f43(a29),a41)),f43(a29))),
% 1.91/2.01 inference(scs_inference,[],[122,128,129,120,119,104,101,118,632,794,761,784,603,808,550,754,709,598,602,572,470,311,331,464,357,369,313,232,164,251,226,211,178,253,229,281])).
% 1.91/2.01 cnf(869,plain,
% 1.91/2.01 (~P9(f43(a29),f19(f43(a29)))),
% 1.91/2.01 inference(scs_inference,[],[132,126,122,128,129,120,119,104,101,118,629,599,632,794,761,784,798,462,574,603,808,550,754,709,598,602,572,470,311,853,331,363,464,357,369,313,232,164,251,226,211,178,253,229,281,13,184,225,210,223,236])).
% 1.91/2.01 cnf(873,plain,
% 1.91/2.01 (E(a50,f3(a46))),
% 1.91/2.01 inference(scs_inference,[],[95,132,126,122,128,116,129,120,119,104,101,118,622,629,733,599,632,794,761,784,798,462,574,603,808,550,486,754,709,598,602,572,470,311,853,331,363,464,357,369,313,232,164,251,226,211,178,253,229,281,13,184,225,210,223,236,88,82,2])).
% 1.91/2.01 cnf(887,plain,
% 1.91/2.01 (P4(f3(a46))),
% 1.91/2.01 inference(scs_inference,[],[95,132,126,122,308,128,116,129,96,120,119,105,107,104,101,118,816,622,629,733,599,632,750,794,761,716,784,798,462,574,603,808,550,486,754,709,598,602,572,641,470,311,853,331,363,464,357,369,313,232,164,251,226,211,178,253,229,281,13,184,225,210,223,236,88,82,2,90,87,3,89,81,86,4,237,205,247,84])).
% 1.91/2.01 cnf(888,plain,
% 1.91/2.01 (~P7(a46,a37)),
% 1.91/2.01 inference(scs_inference,[],[95,132,126,122,308,128,116,129,96,120,119,105,107,104,101,118,816,622,629,733,599,632,750,794,761,716,784,798,462,574,603,759,808,550,486,754,709,598,602,572,641,470,311,853,331,363,464,317,357,369,313,232,164,251,226,211,178,253,229,281,13,184,225,210,223,236,88,82,2,90,87,3,89,81,86,4,237,205,247,84,201])).
% 1.91/2.01 cnf(914,plain,
% 1.91/2.01 (P9(f43(f19(f43(a29))),f43(a29))),
% 1.91/2.01 inference(scs_inference,[],[95,130,102,107,119,105,104,869,739,888,586,735,703,572,331,470,317,357,257,238,184,13,180,210,223])).
% 1.91/2.01 cnf(925,plain,
% 1.91/2.01 (~P5(f39(a52))),
% 1.91/2.01 inference(scs_inference,[],[95,100,309,130,124,102,107,119,105,104,118,648,747,869,748,731,737,842,852,696,739,888,705,586,735,327,703,359,319,572,331,470,317,357,257,238,184,13,180,210,223,236,82,90,88,2,87,89,81,86])).
% 1.91/2.01 cnf(933,plain,
% 1.91/2.01 (~E(f43(a29),f2(a41))),
% 1.91/2.01 inference(scs_inference,[],[95,100,309,130,116,111,124,102,107,119,105,104,118,648,747,436,869,748,731,737,842,852,696,739,888,705,586,628,476,735,327,703,359,602,319,572,331,470,317,357,257,238,184,13,180,210,223,236,82,90,88,2,87,89,81,86,3,262,220,211])).
% 1.91/2.01 cnf(959,plain,
% 1.91/2.01 (~P3(x9591,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(962,plain,
% 1.91/2.01 (~P3(x9621,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(974,plain,
% 1.91/2.01 (P7(f31(a47,a56),a41)),
% 1.91/2.01 inference(scs_inference,[],[114,126,125,311,959,123,102,887,817,873,603,369,313,155,177,152,271,198,275,202,227,163,170,157,169,216,196])).
% 1.91/2.01 cnf(980,plain,
% 1.91/2.01 (P6(f31(a47,a56))),
% 1.91/2.01 inference(scs_inference,[],[114,126,125,311,959,123,102,119,887,817,873,603,369,313,155,177,152,271,198,275,202,227,163,170,157,169,216,196,188,187,186])).
% 1.91/2.01 cnf(986,plain,
% 1.91/2.01 (E(f31(a51,f21(a57)),a57)),
% 1.91/2.01 inference(scs_inference,[],[114,126,125,311,959,123,102,119,887,817,873,603,369,313,155,177,152,271,198,275,202,227,163,170,157,169,216,196,188,187,186,176,175,174])).
% 1.91/2.01 cnf(988,plain,
% 1.91/2.01 (P3(f21(a57),a41)),
% 1.91/2.01 inference(scs_inference,[],[114,126,125,311,959,123,102,119,887,817,873,603,369,313,155,177,152,271,198,275,202,227,163,170,157,169,216,196,188,187,186,176,175,174,173])).
% 1.91/2.01 cnf(1002,plain,
% 1.91/2.01 (P4(f3(a53))),
% 1.91/2.01 inference(scs_inference,[],[114,126,125,311,959,123,102,119,887,817,873,603,369,313,155,177,152,271,198,275,202,227,163,170,157,169,216,196,188,187,186,176,175,174,173,172,171,162,161,160,158,153])).
% 1.91/2.01 cnf(1037,plain,
% 1.91/2.01 (E(f38(f30(a29),x10371),f38(a37,x10371))),
% 1.91/2.01 inference(scs_inference,[],[96,114,126,125,311,959,123,102,119,887,817,873,603,369,313,155,177,152,271,198,275,202,227,163,170,157,169,216,196,188,187,186,176,175,174,173,172,171,162,161,160,158,153,79,78,74,71,67,66,63,62,61,60,55,54,53,52,51,49,48,47,41,40,39,35,34,33,32,29,28,27,25,22,19,15,12,11])).
% 1.91/2.01 cnf(1084,plain,
% 1.91/2.01 (~P3(x10841,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(1087,plain,
% 1.91/2.01 (~P3(x10871,f30(a29))),
% 1.91/2.01 inference(rename_variables,[],[311])).
% 1.91/2.01 cnf(1111,plain,
% 1.91/2.01 (~P7(f35(a1,f2(a1)),a37)),
% 1.91/2.01 inference(scs_inference,[],[96,135,114,142,126,109,125,127,311,959,962,1084,1087,123,102,107,119,106,101,118,857,802,914,887,925,933,817,873,761,888,524,603,327,474,703,464,572,331,317,369,313,357,155,177,152,271,198,275,202,227,163,170,157,169,216,196,188,187,186,176,175,174,173,172,171,162,161,160,158,153,79,78,74,71,67,66,63,62,61,60,55,54,53,52,51,49,48,47,41,40,39,35,34,33,32,29,28,27,25,22,19,15,12,11,10,9,8,273,292,16,77,76,75,73,72,70,69,68,65,64,59,58,57,56,50,46,45,44,43,42,38,37,36,31,30,26,24,23,21,20,18,17,14,6,192,282,222,7,193,251,211,180,210,223,236,88,82,90,89,86,2,87])).
% 1.91/2.01 cnf(1163,plain,
% 1.91/2.01 ($false),
% 1.91/2.01 inference(scs_inference,[],[137,113,143,124,105,102,123,980,1037,1002,974,986,1111,988,759,317,234,268,200,219,167,159,175]),
% 1.91/2.01 ['proof']).
% 1.91/2.01 % SZS output end Proof
% 1.91/2.01 % Total time :1.290000s
%------------------------------------------------------------------------------