%------------------------------------------------------------------------------ % File : CSE---1.7 % Problem : LAT382+1 : TPTP v8.2.0. Released v4.0.0. % Transfm : none % Format : tptp:raw % Command : java -jar /export/starexec/sandbox2/solver/bin/mcs_scs.jar %d %s % Computer : n032.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 : Mon Jun 24 10:19:17 EDT 2024 % Result : Theorem 7.42s 7.54s % Output : CNFRefutation 7.42s % Verified : % SZS Type : - % Comments : %------------------------------------------------------------------------------ %----WARNING: Could not form TPTP format derivation %------------------------------------------------------------------------------ %----ORIGINAL SYSTEM OUTPUT % 0.00/0.08 % Problem : LAT382+1 : TPTP v8.2.0. Released v4.0.0. % 0.00/0.08 % Command : java -jar /export/starexec/sandbox2/solver/bin/mcs_scs.jar %d %s % 0.07/0.26 % Computer : n032.cluster.edu % 0.07/0.26 % Model : x86_64 x86_64 % 0.07/0.26 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz % 0.07/0.26 % Memory : 8042.1875MB % 0.07/0.26 % OS : Linux 3.10.0-693.el7.x86_64 % 0.07/0.26 % CPULimit : 300 % 0.07/0.26 % WCLimit : 300 % 0.07/0.26 % DateTime : Fri Jun 21 19:54:53 EDT 2024 % 0.07/0.26 % CPUTime : % 0.11/0.44 start to proof:theBenchmark % 7.42/7.53 %------------------------------------------- % 7.42/7.53 % File :CSE---1.7 % 7.42/7.53 % Problem :theBenchmark % 7.42/7.53 % Transform :cnf % 7.42/7.53 % Format :tptp:raw % 7.42/7.53 % Command :java -jar mcs_scs.jar %d %s % 7.42/7.53 % 7.42/7.53 % Result :Theorem 7.060000s % 7.42/7.53 % Output :CNFRefutation 7.060000s % 7.42/7.53 %------------------------------------------- % 7.42/7.53 %------------------------------------------------------------------------------ % 7.42/7.53 % File : LAT382+1 : TPTP v8.2.0. Released v4.0.0. % 7.42/7.53 % Domain : Lattice Theory % 7.42/7.53 % Problem : Tarski-Knaster fixed point theorem 02, 00 expansion % 7.42/7.53 % Version : Especial. % 7.42/7.53 % English : % 7.42/7.53 % 7.42/7.53 % Refs : [VLP07] Verchinine et al. (2007), System for Automated Deduction % 7.42/7.53 % : [Pas08] Paskevich (2008), Email to G. Sutcliffe % 7.42/7.53 % : [VL+08] Verchinine et al. (2008), On Correctness of Mathematic % 7.42/7.53 % Source : [Pas08] % 7.42/7.53 % Names : tarski_02.00 [Pas08] % 7.42/7.53 % 7.42/7.53 % Status : Theorem % 7.42/7.53 % Rating : 0.11 v8.2.0, 0.14 v8.1.0, 0.11 v7.5.0, 0.16 v7.4.0, 0.10 v7.3.0, 0.07 v7.1.0, 0.00 v7.0.0, 0.03 v6.4.0, 0.04 v6.3.0, 0.00 v6.2.0, 0.08 v6.1.0, 0.17 v6.0.0, 0.09 v5.5.0, 0.11 v5.4.0, 0.14 v5.3.0, 0.19 v5.2.0, 0.05 v5.1.0, 0.19 v5.0.0, 0.25 v4.1.0, 0.30 v4.0.1, 0.70 v4.0.0 % 7.42/7.53 % Syntax : Number of formulae : 18 ( 3 unt; 6 def) % 7.42/7.53 % Number of atoms : 68 ( 3 equ) % 7.42/7.53 % Maximal formula atoms : 7 ( 3 avg) % 7.42/7.53 % Number of connectives : 51 ( 1 ~; 0 |; 15 &) % 7.42/7.53 % ( 6 <=>; 29 =>; 0 <=; 0 <~>) % 7.42/7.53 % Maximal formula depth : 11 ( 6 avg) % 7.42/7.53 % Maximal term depth : 1 ( 1 avg) % 7.42/7.53 % Number of predicates : 12 ( 10 usr; 1 prp; 0-3 aty) % 7.42/7.53 % Number of functors : 4 ( 4 usr; 4 con; 0-0 aty) % 7.42/7.53 % Number of variables : 37 ( 36 !; 1 ?) % 7.42/7.53 % SPC : FOF_THM_RFO_SEQ % 7.42/7.53 % 7.42/7.53 % Comments : Problem generated by the SAD system [VLP07] % 7.42/7.53 %------------------------------------------------------------------------------ % 7.42/7.53 fof(mSetSort,axiom, % 7.42/7.53 ! [W0] : % 7.42/7.53 ( aSet0(W0) % 7.42/7.53 => $true ) ). % 7.42/7.53 % 7.42/7.53 fof(mElmSort,axiom, % 7.42/7.53 ! [W0] : % 7.42/7.53 ( aElement0(W0) % 7.42/7.53 => $true ) ). % 7.42/7.53 % 7.42/7.53 fof(mEOfElem,axiom, % 7.42/7.53 ! [W0] : % 7.42/7.53 ( aSet0(W0) % 7.42/7.53 => ! [W1] : % 7.42/7.53 ( aElementOf0(W1,W0) % 7.42/7.53 => aElement0(W1) ) ) ). % 7.42/7.53 % 7.42/7.53 fof(mDefEmpty,definition, % 7.42/7.53 ! [W0] : % 7.42/7.53 ( aSet0(W0) % 7.42/7.53 => ( isEmpty0(W0) % 7.42/7.53 <=> ~ ? [W1] : aElementOf0(W1,W0) ) ) ). % 7.42/7.53 % 7.42/7.53 fof(mDefSub,definition, % 7.42/7.53 ! [W0] : % 7.42/7.53 ( aSet0(W0) % 7.42/7.53 => ! [W1] : % 7.42/7.53 ( aSubsetOf0(W1,W0) % 7.42/7.53 <=> ( aSet0(W1) % 7.42/7.53 & ! [W2] : % 7.42/7.53 ( aElementOf0(W2,W1) % 7.42/7.53 => aElementOf0(W2,W0) ) ) ) ) ). % 7.42/7.53 % 7.42/7.53 fof(mLessRel,axiom, % 7.42/7.53 ! [W0,W1] : % 7.42/7.53 ( ( aElement0(W0) % 7.42/7.53 & aElement0(W1) ) % 7.42/7.53 => ( sdtlseqdt0(W0,W1) % 7.42/7.53 => $true ) ) ). % 7.42/7.53 % 7.42/7.53 fof(mARefl,axiom, % 7.42/7.53 ! [W0] : % 7.42/7.53 ( aElement0(W0) % 7.42/7.53 => sdtlseqdt0(W0,W0) ) ). % 7.42/7.53 % 7.42/7.53 fof(mASymm,axiom, % 7.42/7.53 ! [W0,W1] : % 7.42/7.53 ( ( aElement0(W0) % 7.42/7.53 & aElement0(W1) ) % 7.42/7.53 => ( ( sdtlseqdt0(W0,W1) % 7.42/7.53 & sdtlseqdt0(W1,W0) ) % 7.42/7.53 => W0 = W1 ) ) ). % 7.42/7.53 % 7.42/7.53 fof(mTrans,axiom, % 7.42/7.53 ! [W0,W1,W2] : % 7.42/7.53 ( ( aElement0(W0) % 7.42/7.53 & aElement0(W1) % 7.42/7.53 & aElement0(W2) ) % 7.42/7.53 => ( ( sdtlseqdt0(W0,W1) % 7.42/7.53 & sdtlseqdt0(W1,W2) ) % 7.42/7.53 => sdtlseqdt0(W0,W2) ) ) ). % 7.42/7.53 % 7.42/7.53 fof(mDefLB,definition, % 7.42/7.53 ! [W0] : % 7.42/7.53 ( aSet0(W0) % 7.42/7.53 => ! [W1] : % 7.42/7.53 ( aSubsetOf0(W1,W0) % 7.42/7.53 => ! [W2] : % 7.42/7.53 ( aLowerBoundOfIn0(W2,W1,W0) % 7.42/7.53 <=> ( aElementOf0(W2,W0) % 7.42/7.53 & ! [W3] : % 7.42/7.53 ( aElementOf0(W3,W1) % 7.42/7.53 => sdtlseqdt0(W2,W3) ) ) ) ) ) ). % 7.42/7.53 % 7.42/7.53 fof(mDefUB,definition, % 7.42/7.53 ! [W0] : % 7.42/7.53 ( aSet0(W0) % 7.42/7.53 => ! [W1] : % 7.42/7.53 ( aSubsetOf0(W1,W0) % 7.42/7.53 => ! [W2] : % 7.42/7.53 ( aUpperBoundOfIn0(W2,W1,W0) % 7.42/7.53 <=> ( aElementOf0(W2,W0) % 7.42/7.54 & ! [W3] : % 7.42/7.54 ( aElementOf0(W3,W1) % 7.42/7.54 => sdtlseqdt0(W3,W2) ) ) ) ) ) ). % 7.42/7.54 % 7.42/7.54 fof(mDefInf,definition, % 7.42/7.54 ! [W0] : % 7.42/7.54 ( aSet0(W0) % 7.42/7.54 => ! [W1] : % 7.42/7.54 ( aSubsetOf0(W1,W0) % 7.42/7.54 => ! [W2] : % 7.42/7.54 ( aInfimumOfIn0(W2,W1,W0) % 7.42/7.54 <=> ( aElementOf0(W2,W0) % 7.42/7.54 & aLowerBoundOfIn0(W2,W1,W0) % 7.42/7.54 & ! [W3] : % 7.42/7.54 ( aLowerBoundOfIn0(W3,W1,W0) % 7.42/7.54 => sdtlseqdt0(W3,W2) ) ) ) ) ) ). % 7.42/7.54 % 7.42/7.54 fof(mDefSup,definition, % 7.42/7.54 ! [W0] : % 7.42/7.54 ( aSet0(W0) % 7.42/7.54 => ! [W1] : % 7.42/7.54 ( aSubsetOf0(W1,W0) % 7.42/7.54 => ! [W2] : % 7.42/7.54 ( aSupremumOfIn0(W2,W1,W0) % 7.42/7.54 <=> ( aElementOf0(W2,W0) % 7.42/7.54 & aUpperBoundOfIn0(W2,W1,W0) % 7.42/7.54 & ! [W3] : % 7.42/7.54 ( aUpperBoundOfIn0(W3,W1,W0) % 7.42/7.54 => sdtlseqdt0(W2,W3) ) ) ) ) ) ). % 7.42/7.54 % 7.42/7.54 fof(mSupUn,axiom, % 7.42/7.54 ! [W0] : % 7.42/7.54 ( aSet0(W0) % 7.42/7.54 => ! [W1] : % 7.42/7.54 ( aSubsetOf0(W1,W0) % 7.42/7.54 => ! [W2,W3] : % 7.42/7.54 ( ( aSupremumOfIn0(W2,W1,W0) % 7.42/7.54 & aSupremumOfIn0(W3,W1,W0) ) % 7.42/7.54 => W2 = W3 ) ) ) ). % 7.42/7.54 % 7.42/7.54 fof(m__773,hypothesis, % 7.42/7.54 aSet0(xT) ). % 7.42/7.54 % 7.42/7.54 fof(m__773_01,hypothesis, % 7.42/7.54 aSubsetOf0(xS,xT) ). % 7.42/7.54 % 7.42/7.54 fof(m__792,hypothesis, % 7.42/7.54 ( aInfimumOfIn0(xu,xS,xT) % 7.42/7.54 & aInfimumOfIn0(xv,xS,xT) ) ). % 7.42/7.54 % 7.42/7.54 fof(m__,conjecture, % 7.42/7.54 xu = xv ). % 7.42/7.54 % 7.42/7.54 %------------------------------------------------------------------------------ % 7.42/7.54 %------------------------------------------- % 7.42/7.54 % Proof found % 7.42/7.54 % SZS status Theorem for theBenchmark % 7.42/7.54 % SZS output start Proof % 7.42/7.54 %ClaNum:73(EqnAxiom:39) % 7.42/7.54 %VarNum:270(SingletonVarNum:82) % 7.42/7.54 %MaxLitNum:6 % 7.42/7.54 %MaxfuncDepth:1 % 7.42/7.54 %SharedTerms:9 % 7.42/7.54 %goalClause: 44 % 7.42/7.54 %singleGoalClaCount:1 % 7.42/7.54 [40]P1(a1) % 7.42/7.54 [41]P6(a2,a1) % 7.42/7.54 [42]P2(a9,a2,a1) % 7.42/7.54 [43]P2(a10,a2,a1) % 7.42/7.54 [44]~E(a10,a9) % 7.42/7.54 [45]~P3(x451)+P7(x451,x451) % 7.42/7.54 [46]~P1(x461)+P8(x461)+P4(f3(x461),x461) % 7.42/7.54 [47]~P6(x471,x472)+P1(x471)+~P1(x472) % 7.42/7.54 [48]~P4(x481,x482)+P3(x481)+~P1(x482) % 7.42/7.54 [49]~P8(x491)+~P1(x491)+~P4(x492,x491) % 7.42/7.54 [52]~P1(x521)+~P1(x522)+P6(x521,x522)+P4(f4(x522,x521),x521) % 7.42/7.54 [54]~P1(x541)+~P1(x542)+P6(x541,x542)+~P4(f4(x542,x541),x542) % 7.42/7.54 [51]~P1(x512)+~P6(x513,x512)+P4(x511,x512)+~P4(x511,x513) % 7.42/7.54 [55]~P1(x552)+~P5(x551,x553,x552)+P4(x551,x552)+~P6(x553,x552) % 7.42/7.54 [56]~P1(x562)+~P9(x561,x563,x562)+P4(x561,x562)+~P6(x563,x562) % 7.42/7.54 [57]~P1(x572)+~P2(x571,x573,x572)+P4(x571,x572)+~P6(x573,x572) % 7.42/7.54 [58]~P1(x582)+~P10(x581,x583,x582)+P4(x581,x582)+~P6(x583,x582) % 7.42/7.54 [61]~P1(x613)+~P6(x612,x613)+~P2(x611,x612,x613)+P5(x611,x612,x613) % 7.42/7.54 [62]~P1(x623)+~P6(x622,x623)+~P10(x621,x622,x623)+P9(x621,x622,x623) % 7.42/7.54 [50]~P3(x502)+~P3(x501)+~P7(x502,x501)+~P7(x501,x502)+E(x501,x502) % 7.42/7.54 [66]~P1(x663)+~P4(x661,x663)+~P6(x662,x663)+P5(x661,x662,x663)+P4(f5(x663,x662,x661),x662) % 7.42/7.54 [67]~P1(x673)+~P4(x671,x673)+~P6(x672,x673)+P9(x671,x672,x673)+P4(f6(x673,x672,x671),x672) % 7.42/7.54 [68]~P1(x683)+~P4(x681,x683)+~P6(x682,x683)+P5(x681,x682,x683)+~P7(x681,f5(x683,x682,x681)) % 7.42/7.54 [69]~P1(x693)+~P4(x691,x693)+~P6(x692,x693)+P9(x691,x692,x693)+~P7(f6(x693,x692,x691),x691) % 7.42/7.54 [59]~P6(x594,x593)+~P5(x591,x594,x593)+P7(x591,x592)+~P4(x592,x594)+~P1(x593) % 7.42/7.54 [60]~P6(x604,x603)+~P9(x602,x604,x603)+P7(x601,x602)+~P4(x601,x604)+~P1(x603) % 7.42/7.54 [63]~P10(x632,x634,x633)+~P10(x631,x634,x633)+E(x631,x632)+~P6(x634,x633)+~P1(x633) % 7.42/7.54 [64]~P9(x642,x644,x643)+~P10(x641,x644,x643)+P7(x641,x642)+~P6(x644,x643)+~P1(x643) % 7.42/7.54 [65]~P5(x651,x654,x653)+~P2(x652,x654,x653)+P7(x651,x652)+~P6(x654,x653)+~P1(x653) % 7.42/7.54 [53]~P3(x532)+~P3(x531)+~P7(x533,x532)+~P7(x531,x533)+P7(x531,x532)+~P3(x533) % 7.42/7.54 [70]~P1(x703)+~P4(x701,x703)+~P6(x702,x703)+~P5(x701,x702,x703)+P2(x701,x702,x703)+P5(f7(x703,x702,x701),x702,x703) % 7.42/7.54 [71]~P1(x713)+~P4(x711,x713)+~P6(x712,x713)+~P9(x711,x712,x713)+P10(x711,x712,x713)+P9(f8(x713,x712,x711),x712,x713) % 7.42/7.54 [72]~P1(x723)+~P4(x721,x723)+~P6(x722,x723)+~P9(x721,x722,x723)+P10(x721,x722,x723)+~P7(x721,f8(x723,x722,x721)) % 7.42/7.54 [73]~P1(x733)+~P4(x731,x733)+~P6(x732,x733)+~P5(x731,x732,x733)+P2(x731,x732,x733)+~P7(f7(x733,x732,x731),x731) % 7.42/7.54 %EqnAxiom % 7.42/7.54 [1]E(x11,x11) % 7.42/7.54 [2]E(x22,x21)+~E(x21,x22) % 7.42/7.54 [3]E(x31,x33)+~E(x31,x32)+~E(x32,x33) % 7.42/7.54 [4]~E(x41,x42)+E(f3(x41),f3(x42)) % 7.42/7.54 [5]~E(x51,x52)+E(f4(x51,x53),f4(x52,x53)) % 7.42/7.54 [6]~E(x61,x62)+E(f4(x63,x61),f4(x63,x62)) % 7.42/7.54 [7]~E(x71,x72)+E(f7(x71,x73,x74),f7(x72,x73,x74)) % 7.42/7.54 [8]~E(x81,x82)+E(f7(x83,x81,x84),f7(x83,x82,x84)) % 7.42/7.54 [9]~E(x91,x92)+E(f7(x93,x94,x91),f7(x93,x94,x92)) % 7.42/7.54 [10]~E(x101,x102)+E(f5(x101,x103,x104),f5(x102,x103,x104)) % 7.42/7.54 [11]~E(x111,x112)+E(f5(x113,x111,x114),f5(x113,x112,x114)) % 7.42/7.54 [12]~E(x121,x122)+E(f5(x123,x124,x121),f5(x123,x124,x122)) % 7.42/7.54 [13]~E(x131,x132)+E(f6(x131,x133,x134),f6(x132,x133,x134)) % 7.42/7.54 [14]~E(x141,x142)+E(f6(x143,x141,x144),f6(x143,x142,x144)) % 7.42/7.54 [15]~E(x151,x152)+E(f6(x153,x154,x151),f6(x153,x154,x152)) % 7.42/7.54 [16]~E(x161,x162)+E(f8(x161,x163,x164),f8(x162,x163,x164)) % 7.42/7.54 [17]~E(x171,x172)+E(f8(x173,x171,x174),f8(x173,x172,x174)) % 7.42/7.54 [18]~E(x181,x182)+E(f8(x183,x184,x181),f8(x183,x184,x182)) % 7.42/7.54 [19]~P1(x191)+P1(x192)+~E(x191,x192) % 7.42/7.54 [20]P6(x202,x203)+~E(x201,x202)+~P6(x201,x203) % 7.42/7.54 [21]P6(x213,x212)+~E(x211,x212)+~P6(x213,x211) % 7.42/7.54 [22]P2(x222,x223,x224)+~E(x221,x222)+~P2(x221,x223,x224) % 7.42/7.54 [23]P2(x233,x232,x234)+~E(x231,x232)+~P2(x233,x231,x234) % 7.42/7.54 [24]P2(x243,x244,x242)+~E(x241,x242)+~P2(x243,x244,x241) % 7.42/7.54 [25]P7(x252,x253)+~E(x251,x252)+~P7(x251,x253) % 7.42/7.54 [26]P7(x263,x262)+~E(x261,x262)+~P7(x263,x261) % 7.42/7.54 [27]P10(x272,x273,x274)+~E(x271,x272)+~P10(x271,x273,x274) % 7.42/7.54 [28]P10(x283,x282,x284)+~E(x281,x282)+~P10(x283,x281,x284) % 7.42/7.54 [29]P10(x293,x294,x292)+~E(x291,x292)+~P10(x293,x294,x291) % 7.42/7.54 [30]~P3(x301)+P3(x302)+~E(x301,x302) % 7.42/7.54 [31]~P8(x311)+P8(x312)+~E(x311,x312) % 7.42/7.54 [32]P4(x322,x323)+~E(x321,x322)+~P4(x321,x323) % 7.42/7.54 [33]P4(x333,x332)+~E(x331,x332)+~P4(x333,x331) % 7.42/7.54 [34]P5(x342,x343,x344)+~E(x341,x342)+~P5(x341,x343,x344) % 7.42/7.54 [35]P5(x353,x352,x354)+~E(x351,x352)+~P5(x353,x351,x354) % 7.42/7.54 [36]P5(x363,x364,x362)+~E(x361,x362)+~P5(x363,x364,x361) % 7.42/7.54 [37]P9(x372,x373,x374)+~E(x371,x372)+~P9(x371,x373,x374) % 7.42/7.54 [38]P9(x383,x382,x384)+~E(x381,x382)+~P9(x383,x381,x384) % 7.42/7.54 [39]P9(x393,x394,x392)+~E(x391,x392)+~P9(x393,x394,x391) % 7.42/7.54 % 7.42/7.54 %------------------------------------------- % 7.42/7.54 cnf(115,plain, % 7.42/7.54 (~E(x1151,a1)+P1(x1151)), % 7.42/7.54 inference(scs_inference,[],[40,19,2])). % 7.42/7.54 cnf(130,plain, % 7.42/7.54 (~E(a9,x1301)+E(a10,a9)+~E(a10,x1301)), % 7.42/7.54 inference(scs_inference,[],[44,3,2])). % 7.42/7.54 cnf(131,plain, % 7.42/7.54 (~E(a10,x1311)+~E(a9,x1311)), % 7.42/7.54 inference(scs_inference,[],[44,130])). % 7.42/7.54 cnf(140,plain, % 7.42/7.54 (P7(x1401,x1402)+~P5(x1401,a2,a1)+~E(a10,x1402)), % 7.42/7.54 inference(scs_inference,[],[41,40,43,26,65])). % 7.42/7.54 cnf(141,plain, % 7.42/7.54 (P7(x1411,a10)+~P5(x1411,a2,a1)), % 7.42/7.54 inference(equality_inference,[],[140])). % 7.42/7.54 cnf(148,plain, % 7.42/7.54 (P4(x1481,x1482)+~P5(x1481,a2,a1)+~E(a1,x1482)), % 7.42/7.54 inference(scs_inference,[],[41,40,33,55])). % 7.42/7.54 cnf(149,plain, % 7.42/7.54 (P4(x1491,a1)+~P5(x1491,a2,a1)), % 7.42/7.54 inference(equality_inference,[],[148])). % 7.42/7.54 cnf(150,plain, % 7.42/7.54 (P3(x1501)+~P5(x1501,a2,a1)), % 7.42/7.54 inference(scs_inference,[],[40,149,48])). % 7.42/7.54 cnf(722,plain, % 7.42/7.54 (P5(a10,a2,a1)), % 7.42/7.54 inference(scs_inference,[],[41,43,115,61])). % 7.42/7.54 cnf(723,plain, % 7.42/7.54 (P7(a10,a10)), % 7.42/7.54 inference(scs_inference,[],[722,141])). % 7.42/7.54 cnf(725,plain, % 7.42/7.54 (P3(a10)), % 7.42/7.54 inference(scs_inference,[],[722,141,150])). % 7.42/7.54 cnf(837,plain, % 7.42/7.54 (P4(a9,a1)), % 7.42/7.54 inference(scs_inference,[],[41,42,115,57])). % 7.42/7.54 cnf(2701,plain, % 7.42/7.54 (~E(a9,a10)), % 7.42/7.54 inference(scs_inference,[],[723,725,131,50])). % 7.42/7.54 cnf(3724,plain, % 7.42/7.54 (P3(a9)), % 7.42/7.54 inference(scs_inference,[],[837,40,48])). % 7.42/7.54 cnf(3743,plain, % 7.42/7.54 (~P7(a10,a9)), % 7.42/7.54 inference(scs_inference,[],[2701,725,3724,42,41,40,61,141,34,50])). % 7.42/7.54 cnf(3753,plain, % 7.42/7.54 ($false), % 7.42/7.54 inference(scs_inference,[],[3743,722,42,41,40,65]), % 7.42/7.54 ['proof']). % 7.42/7.54 % SZS output end Proof % 7.42/7.54 % Total time :7.060000s %------------------------------------------------------------------------------