TSTP Solution File: SEU290+1 by Beagle---0.9.51
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- Process Solution
%------------------------------------------------------------------------------
% File : Beagle---0.9.51
% Problem : SEU290+1 : TPTP v8.1.2. Released v3.3.0.
% Transfm : none
% Format : tptp:raw
% Command : java -Dfile.encoding=UTF-8 -Xms512M -Xmx4G -Xss10M -jar /export/starexec/sandbox2/solver/bin/beagle.jar -auto -q -proof -print tff -smtsolver /export/starexec/sandbox2/solver/bin/cvc4-1.4-x86_64-linux-opt -liasolver cooper -t %d %s
% Computer : n027.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 : Tue Aug 22 10:58:17 EDT 2023
% Result : Theorem 6.12s 2.48s
% Output : CNFRefutation 6.50s
% Verified :
% SZS Type : Refutation
% Derivation depth : 17
% Number of leaves : 61
% Syntax : Number of formulae : 132 ( 41 unt; 43 typ; 0 def)
% Number of atoms : 174 ( 47 equ)
% Maximal formula atoms : 9 ( 1 avg)
% Number of connectives : 137 ( 52 ~; 49 |; 14 &)
% ( 5 <=>; 17 =>; 0 <=; 0 <~>)
% Maximal formula depth : 9 ( 3 avg)
% Maximal term depth : 3 ( 1 avg)
% Number of types : 2 ( 0 usr)
% Number of type conns : 50 ( 28 >; 22 *; 0 +; 0 <<)
% Number of predicates : 13 ( 11 usr; 1 prp; 0-3 aty)
% Number of functors : 32 ( 32 usr; 15 con; 0-3 aty)
% Number of variables : 88 (; 84 !; 4 ?; 0 :)
% Comments :
%------------------------------------------------------------------------------
%$ relation_of2_as_subset > relation_of2 > quasi_total > subset > in > element > relation_empty_yielding > relation > one_to_one > function > empty > relation_dom_as_subset > cartesian_product2 > apply > #nlpp > relation_rng > relation_dom > powerset > empty_set > #skF_20 > #skF_18 > #skF_11 > #skF_25 > #skF_19 > #skF_4 > #skF_3 > #skF_10 > #skF_16 > #skF_14 > #skF_13 > #skF_21 > #skF_8 > #skF_17 > #skF_22 > #skF_2 > #skF_24 > #skF_23 > #skF_12 > #skF_7 > #skF_1 > #skF_9 > #skF_5 > #skF_15 > #skF_6
%Foreground sorts:
%Background operators:
%Foreground operators:
tff(relation,type,
relation: $i > $o ).
tff('#skF_20',type,
'#skF_20': $i ).
tff('#skF_18',type,
'#skF_18': $i ).
tff('#skF_11',type,
'#skF_11': $i ).
tff(apply,type,
apply: ( $i * $i ) > $i ).
tff(quasi_total,type,
quasi_total: ( $i * $i * $i ) > $o ).
tff('#skF_25',type,
'#skF_25': $i ).
tff(element,type,
element: ( $i * $i ) > $o ).
tff(one_to_one,type,
one_to_one: $i > $o ).
tff(function,type,
function: $i > $o ).
tff('#skF_19',type,
'#skF_19': $i ).
tff('#skF_4',type,
'#skF_4': ( $i * $i * $i ) > $i ).
tff(relation_empty_yielding,type,
relation_empty_yielding: $i > $o ).
tff('#skF_3',type,
'#skF_3': ( $i * $i ) > $i ).
tff('#skF_10',type,
'#skF_10': $i ).
tff('#skF_16',type,
'#skF_16': $i ).
tff(in,type,
in: ( $i * $i ) > $o ).
tff('#skF_14',type,
'#skF_14': $i ).
tff(subset,type,
subset: ( $i * $i ) > $o ).
tff('#skF_13',type,
'#skF_13': $i ).
tff(relation_dom_as_subset,type,
relation_dom_as_subset: ( $i * $i * $i ) > $i ).
tff(empty,type,
empty: $i > $o ).
tff('#skF_21',type,
'#skF_21': $i ).
tff(empty_set,type,
empty_set: $i ).
tff(relation_dom,type,
relation_dom: $i > $i ).
tff(relation_of2,type,
relation_of2: ( $i * $i * $i ) > $o ).
tff('#skF_8',type,
'#skF_8': $i ).
tff('#skF_17',type,
'#skF_17': $i > $i ).
tff('#skF_22',type,
'#skF_22': $i ).
tff('#skF_2',type,
'#skF_2': ( $i * $i ) > $i ).
tff('#skF_24',type,
'#skF_24': $i ).
tff('#skF_23',type,
'#skF_23': $i ).
tff(powerset,type,
powerset: $i > $i ).
tff(relation_rng,type,
relation_rng: $i > $i ).
tff('#skF_12',type,
'#skF_12': $i > $i ).
tff('#skF_7',type,
'#skF_7': ( $i * $i ) > $i ).
tff(cartesian_product2,type,
cartesian_product2: ( $i * $i ) > $i ).
tff('#skF_1',type,
'#skF_1': ( $i * $i ) > $i ).
tff('#skF_9',type,
'#skF_9': ( $i * $i ) > $i ).
tff(relation_of2_as_subset,type,
relation_of2_as_subset: ( $i * $i * $i ) > $o ).
tff('#skF_5',type,
'#skF_5': ( $i * $i ) > $i ).
tff('#skF_15',type,
'#skF_15': ( $i * $i ) > $i ).
tff('#skF_6',type,
'#skF_6': $i > $i ).
tff(f_287,negated_conjecture,
~ ! [A,B,C,D] :
( ( function(D)
& quasi_total(D,A,B)
& relation_of2_as_subset(D,A,B) )
=> ( in(C,A)
=> ( ( B = empty_set )
| in(apply(D,C),relation_rng(D)) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',t6_funct_2) ).
tff(f_247,axiom,
! [A,B] :
( in(A,B)
=> element(A,B) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',t1_subset) ).
tff(f_191,axiom,
? [A] : empty(A),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',rc1_xboole_0) ).
tff(f_274,axiom,
! [A] :
( empty(A)
=> ( A = empty_set ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',t6_boole) ).
tff(f_197,axiom,
? [A] :
( relation(A)
& empty(A)
& function(A) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',rc2_funct_1) ).
tff(f_176,axiom,
? [A] :
( relation(A)
& function(A)
& one_to_one(A)
& empty(A) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',rc1_partfun1) ).
tff(f_241,axiom,
! [A,B,C] :
( relation_of2_as_subset(C,A,B)
<=> relation_of2(C,A,B) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',redefinition_m2_relset_1) ).
tff(f_237,axiom,
! [A,B,C] :
( relation_of2(C,A,B)
=> ( relation_dom_as_subset(A,B,C) = relation_dom(C) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',redefinition_k4_relset_1) ).
tff(f_73,axiom,
! [A,B,C] :
( relation_of2_as_subset(C,A,B)
=> ( ( ( ( B = empty_set )
=> ( A = empty_set ) )
=> ( quasi_total(C,A,B)
<=> ( A = relation_dom_as_subset(A,B,C) ) ) )
& ( ( B = empty_set )
=> ( ( A = empty_set )
| ( quasi_total(C,A,B)
<=> ( C = empty_set ) ) ) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',d1_funct_2) ).
tff(f_292,axiom,
! [A,B] :
~ ( in(A,B)
& empty(B) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',t7_boole) ).
tff(f_97,axiom,
! [A,B,C] :
( relation_of2_as_subset(C,A,B)
=> element(C,powerset(cartesian_product2(A,B))) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',dt_m2_relset_1) ).
tff(f_43,axiom,
! [A,B,C] :
( element(C,powerset(cartesian_product2(A,B)))
=> relation(C) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',cc1_relset_1) ).
tff(f_253,axiom,
! [A,B] :
( element(A,B)
=> ( empty(B)
| in(A,B) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',t2_subset) ).
tff(f_93,axiom,
! [A,B,C] :
( relation_of2(C,A,B)
=> element(relation_dom_as_subset(A,B,C),powerset(A)) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',dt_k4_relset_1) ).
tff(f_263,axiom,
! [A,B,C] :
( ( in(A,B)
& element(B,powerset(C)) )
=> element(A,C) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',t4_subset) ).
tff(f_135,axiom,
! [A] :
( ( ~ empty(A)
& relation(A) )
=> ~ empty(relation_dom(A)) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',fc5_relat_1) ).
tff(f_149,axiom,
! [A] :
( empty(A)
=> ( empty(relation_dom(A))
& relation(relation_dom(A)) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',fc7_relat_1) ).
tff(f_88,axiom,
! [A] :
( ( relation(A)
& function(A) )
=> ! [B] :
( ( B = relation_rng(A) )
<=> ! [C] :
( in(C,B)
<=> ? [D] :
( in(D,relation_dom(A))
& ( C = apply(A,D) ) ) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',d5_funct_1) ).
tff(c_194,plain,
in('#skF_24','#skF_22'),
inference(cnfTransformation,[status(thm)],[f_287]) ).
tff(c_388,plain,
! [A_137,B_138] :
( element(A_137,B_138)
| ~ in(A_137,B_138) ),
inference(cnfTransformation,[status(thm)],[f_247]) ).
tff(c_392,plain,
element('#skF_24','#skF_22'),
inference(resolution,[status(thm)],[c_194,c_388]) ).
tff(c_128,plain,
empty('#skF_13'),
inference(cnfTransformation,[status(thm)],[f_191]) ).
tff(c_211,plain,
! [A_111] :
( ( empty_set = A_111 )
| ~ empty(A_111) ),
inference(cnfTransformation,[status(thm)],[f_274]) ).
tff(c_235,plain,
empty_set = '#skF_13',
inference(resolution,[status(thm)],[c_128,c_211]) ).
tff(c_132,plain,
empty('#skF_14'),
inference(cnfTransformation,[status(thm)],[f_197]) ).
tff(c_236,plain,
empty_set = '#skF_14',
inference(resolution,[status(thm)],[c_132,c_211]) ).
tff(c_254,plain,
'#skF_14' = '#skF_13',
inference(demodulation,[status(thm),theory(equality)],[c_235,c_236]) ).
tff(c_112,plain,
empty('#skF_10'),
inference(cnfTransformation,[status(thm)],[f_176]) ).
tff(c_233,plain,
empty_set = '#skF_10',
inference(resolution,[status(thm)],[c_112,c_211]) ).
tff(c_249,plain,
'#skF_10' = '#skF_14',
inference(demodulation,[status(thm),theory(equality)],[c_236,c_233]) ).
tff(c_267,plain,
'#skF_10' = '#skF_13',
inference(demodulation,[status(thm),theory(equality)],[c_254,c_249]) ).
tff(c_192,plain,
empty_set != '#skF_23',
inference(cnfTransformation,[status(thm)],[f_287]) ).
tff(c_241,plain,
'#skF_10' != '#skF_23',
inference(demodulation,[status(thm),theory(equality)],[c_233,c_192]) ).
tff(c_268,plain,
'#skF_13' != '#skF_23',
inference(demodulation,[status(thm),theory(equality)],[c_267,c_241]) ).
tff(c_198,plain,
quasi_total('#skF_25','#skF_22','#skF_23'),
inference(cnfTransformation,[status(thm)],[f_287]) ).
tff(c_196,plain,
relation_of2_as_subset('#skF_25','#skF_22','#skF_23'),
inference(cnfTransformation,[status(thm)],[f_287]) ).
tff(c_761,plain,
! [C_185,A_186,B_187] :
( relation_of2(C_185,A_186,B_187)
| ~ relation_of2_as_subset(C_185,A_186,B_187) ),
inference(cnfTransformation,[status(thm)],[f_241]) ).
tff(c_769,plain,
relation_of2('#skF_25','#skF_22','#skF_23'),
inference(resolution,[status(thm)],[c_196,c_761]) ).
tff(c_898,plain,
! [A_225,B_226,C_227] :
( ( relation_dom_as_subset(A_225,B_226,C_227) = relation_dom(C_227) )
| ~ relation_of2(C_227,A_225,B_226) ),
inference(cnfTransformation,[status(thm)],[f_237]) ).
tff(c_915,plain,
relation_dom_as_subset('#skF_22','#skF_23','#skF_25') = relation_dom('#skF_25'),
inference(resolution,[status(thm)],[c_769,c_898]) ).
tff(c_26,plain,
! [B_10,A_9,C_11] :
( ( empty_set = B_10 )
| ( relation_dom_as_subset(A_9,B_10,C_11) = A_9 )
| ~ quasi_total(C_11,A_9,B_10)
| ~ relation_of2_as_subset(C_11,A_9,B_10) ),
inference(cnfTransformation,[status(thm)],[f_73]) ).
tff(c_1661,plain,
! [B_331,A_332,C_333] :
( ( B_331 = '#skF_13' )
| ( relation_dom_as_subset(A_332,B_331,C_333) = A_332 )
| ~ quasi_total(C_333,A_332,B_331)
| ~ relation_of2_as_subset(C_333,A_332,B_331) ),
inference(demodulation,[status(thm),theory(equality)],[c_235,c_26]) ).
tff(c_1670,plain,
( ( '#skF_13' = '#skF_23' )
| ( relation_dom_as_subset('#skF_22','#skF_23','#skF_25') = '#skF_22' )
| ~ quasi_total('#skF_25','#skF_22','#skF_23') ),
inference(resolution,[status(thm)],[c_196,c_1661]) ).
tff(c_1675,plain,
( ( '#skF_13' = '#skF_23' )
| ( relation_dom('#skF_25') = '#skF_22' ) ),
inference(demodulation,[status(thm),theory(equality)],[c_198,c_915,c_1670]) ).
tff(c_1676,plain,
relation_dom('#skF_25') = '#skF_22',
inference(negUnitSimplification,[status(thm)],[c_268,c_1675]) ).
tff(c_316,plain,
! [B_127,A_128] :
( ~ empty(B_127)
| ~ in(A_128,B_127) ),
inference(cnfTransformation,[status(thm)],[f_292]) ).
tff(c_320,plain,
~ empty('#skF_22'),
inference(resolution,[status(thm)],[c_194,c_316]) ).
tff(c_846,plain,
! [C_212,A_213,B_214] :
( element(C_212,powerset(cartesian_product2(A_213,B_214)))
| ~ relation_of2_as_subset(C_212,A_213,B_214) ),
inference(cnfTransformation,[status(thm)],[f_97]) ).
tff(c_8,plain,
! [C_7,A_5,B_6] :
( relation(C_7)
| ~ element(C_7,powerset(cartesian_product2(A_5,B_6))) ),
inference(cnfTransformation,[status(thm)],[f_43]) ).
tff(c_858,plain,
! [C_215,A_216,B_217] :
( relation(C_215)
| ~ relation_of2_as_subset(C_215,A_216,B_217) ),
inference(resolution,[status(thm)],[c_846,c_8]) ).
tff(c_870,plain,
relation('#skF_25'),
inference(resolution,[status(thm)],[c_196,c_858]) ).
tff(c_178,plain,
! [A_93,B_94] :
( in(A_93,B_94)
| empty(B_94)
| ~ element(A_93,B_94) ),
inference(cnfTransformation,[status(thm)],[f_253]) ).
tff(c_980,plain,
! [A_244,B_245,C_246] :
( element(relation_dom_as_subset(A_244,B_245,C_246),powerset(A_244))
| ~ relation_of2(C_246,A_244,B_245) ),
inference(cnfTransformation,[status(thm)],[f_93]) ).
tff(c_994,plain,
( element(relation_dom('#skF_25'),powerset('#skF_22'))
| ~ relation_of2('#skF_25','#skF_22','#skF_23') ),
inference(superposition,[status(thm),theory(equality)],[c_915,c_980]) ).
tff(c_1000,plain,
element(relation_dom('#skF_25'),powerset('#skF_22')),
inference(demodulation,[status(thm),theory(equality)],[c_769,c_994]) ).
tff(c_184,plain,
! [A_97,C_99,B_98] :
( element(A_97,C_99)
| ~ element(B_98,powerset(C_99))
| ~ in(A_97,B_98) ),
inference(cnfTransformation,[status(thm)],[f_263]) ).
tff(c_1011,plain,
! [A_247] :
( element(A_247,'#skF_22')
| ~ in(A_247,relation_dom('#skF_25')) ),
inference(resolution,[status(thm)],[c_1000,c_184]) ).
tff(c_1016,plain,
! [A_93] :
( element(A_93,'#skF_22')
| empty(relation_dom('#skF_25'))
| ~ element(A_93,relation_dom('#skF_25')) ),
inference(resolution,[status(thm)],[c_178,c_1011]) ).
tff(c_1017,plain,
empty(relation_dom('#skF_25')),
inference(splitLeft,[status(thm)],[c_1016]) ).
tff(c_88,plain,
! [A_69] :
( ~ empty(relation_dom(A_69))
| ~ relation(A_69)
| empty(A_69) ),
inference(cnfTransformation,[status(thm)],[f_135]) ).
tff(c_1030,plain,
( ~ relation('#skF_25')
| empty('#skF_25') ),
inference(resolution,[status(thm)],[c_1017,c_88]) ).
tff(c_1049,plain,
empty('#skF_25'),
inference(demodulation,[status(thm),theory(equality)],[c_870,c_1030]) ).
tff(c_188,plain,
! [A_103] :
( ( empty_set = A_103 )
| ~ empty(A_103) ),
inference(cnfTransformation,[status(thm)],[f_274]) ).
tff(c_238,plain,
! [A_103] :
( ( A_103 = '#skF_10' )
| ~ empty(A_103) ),
inference(demodulation,[status(thm),theory(equality)],[c_233,c_188]) ).
tff(c_307,plain,
! [A_103] :
( ( A_103 = '#skF_13' )
| ~ empty(A_103) ),
inference(demodulation,[status(thm),theory(equality)],[c_267,c_238]) ).
tff(c_1083,plain,
'#skF_25' = '#skF_13',
inference(resolution,[status(thm)],[c_1049,c_307]) ).
tff(c_1094,plain,
quasi_total('#skF_13','#skF_22','#skF_23'),
inference(demodulation,[status(thm),theory(equality)],[c_1083,c_198]) ).
tff(c_328,plain,
! [A_132] :
( empty(relation_dom(A_132))
| ~ empty(A_132) ),
inference(cnfTransformation,[status(thm)],[f_149]) ).
tff(c_361,plain,
! [A_136] :
( ( relation_dom(A_136) = '#skF_13' )
| ~ empty(A_136) ),
inference(resolution,[status(thm)],[c_328,c_307]) ).
tff(c_373,plain,
relation_dom('#skF_13') = '#skF_13',
inference(resolution,[status(thm)],[c_128,c_361]) ).
tff(c_1089,plain,
relation_dom_as_subset('#skF_22','#skF_23','#skF_13') = relation_dom('#skF_13'),
inference(demodulation,[status(thm),theory(equality)],[c_1083,c_1083,c_915]) ).
tff(c_1102,plain,
relation_dom_as_subset('#skF_22','#skF_23','#skF_13') = '#skF_13',
inference(demodulation,[status(thm),theory(equality)],[c_373,c_1089]) ).
tff(c_1095,plain,
relation_of2_as_subset('#skF_13','#skF_22','#skF_23'),
inference(demodulation,[status(thm),theory(equality)],[c_1083,c_196]) ).
tff(c_1369,plain,
! [B_284,A_285,C_286] :
( ( B_284 = '#skF_13' )
| ( relation_dom_as_subset(A_285,B_284,C_286) = A_285 )
| ~ quasi_total(C_286,A_285,B_284)
| ~ relation_of2_as_subset(C_286,A_285,B_284) ),
inference(demodulation,[status(thm),theory(equality)],[c_235,c_26]) ).
tff(c_1372,plain,
( ( '#skF_13' = '#skF_23' )
| ( relation_dom_as_subset('#skF_22','#skF_23','#skF_13') = '#skF_22' )
| ~ quasi_total('#skF_13','#skF_22','#skF_23') ),
inference(resolution,[status(thm)],[c_1095,c_1369]) ).
tff(c_1381,plain,
( ( '#skF_13' = '#skF_23' )
| ( '#skF_13' = '#skF_22' ) ),
inference(demodulation,[status(thm),theory(equality)],[c_1094,c_1102,c_1372]) ).
tff(c_1382,plain,
'#skF_13' = '#skF_22',
inference(negUnitSimplification,[status(thm)],[c_268,c_1381]) ).
tff(c_1419,plain,
empty('#skF_22'),
inference(demodulation,[status(thm),theory(equality)],[c_1382,c_128]) ).
tff(c_1421,plain,
$false,
inference(negUnitSimplification,[status(thm)],[c_320,c_1419]) ).
tff(c_1423,plain,
~ empty(relation_dom('#skF_25')),
inference(splitRight,[status(thm)],[c_1016]) ).
tff(c_200,plain,
function('#skF_25'),
inference(cnfTransformation,[status(thm)],[f_287]) ).
tff(c_1599,plain,
! [A_323,D_324] :
( in(apply(A_323,D_324),relation_rng(A_323))
| ~ in(D_324,relation_dom(A_323))
| ~ function(A_323)
| ~ relation(A_323) ),
inference(cnfTransformation,[status(thm)],[f_88]) ).
tff(c_190,plain,
~ in(apply('#skF_25','#skF_24'),relation_rng('#skF_25')),
inference(cnfTransformation,[status(thm)],[f_287]) ).
tff(c_1617,plain,
( ~ in('#skF_24',relation_dom('#skF_25'))
| ~ function('#skF_25')
| ~ relation('#skF_25') ),
inference(resolution,[status(thm)],[c_1599,c_190]) ).
tff(c_1635,plain,
~ in('#skF_24',relation_dom('#skF_25')),
inference(demodulation,[status(thm),theory(equality)],[c_870,c_200,c_1617]) ).
tff(c_1643,plain,
( empty(relation_dom('#skF_25'))
| ~ element('#skF_24',relation_dom('#skF_25')) ),
inference(resolution,[status(thm)],[c_178,c_1635]) ).
tff(c_1646,plain,
~ element('#skF_24',relation_dom('#skF_25')),
inference(negUnitSimplification,[status(thm)],[c_1423,c_1643]) ).
tff(c_1677,plain,
~ element('#skF_24','#skF_22'),
inference(demodulation,[status(thm),theory(equality)],[c_1676,c_1646]) ).
tff(c_1688,plain,
$false,
inference(demodulation,[status(thm),theory(equality)],[c_392,c_1677]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : SEU290+1 : TPTP v8.1.2. Released v3.3.0.
% 0.00/0.13 % Command : java -Dfile.encoding=UTF-8 -Xms512M -Xmx4G -Xss10M -jar /export/starexec/sandbox2/solver/bin/beagle.jar -auto -q -proof -print tff -smtsolver /export/starexec/sandbox2/solver/bin/cvc4-1.4-x86_64-linux-opt -liasolver cooper -t %d %s
% 0.14/0.34 % Computer : n027.cluster.edu
% 0.14/0.34 % Model : x86_64 x86_64
% 0.14/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.14/0.34 % Memory : 8042.1875MB
% 0.14/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.14/0.34 % CPULimit : 300
% 0.14/0.34 % WCLimit : 300
% 0.14/0.34 % DateTime : Thu Aug 3 11:56:38 EDT 2023
% 0.14/0.34 % CPUTime :
% 6.12/2.48 % SZS status Theorem for /export/starexec/sandbox2/benchmark/theBenchmark.p
% 6.12/2.49
% 6.12/2.49 % SZS output start CNFRefutation for /export/starexec/sandbox2/benchmark/theBenchmark.p
% See solution above
% 6.50/2.53
% 6.50/2.53 Inference rules
% 6.50/2.53 ----------------------
% 6.50/2.53 #Ref : 0
% 6.50/2.53 #Sup : 309
% 6.50/2.53 #Fact : 0
% 6.50/2.53 #Define : 0
% 6.50/2.53 #Split : 7
% 6.50/2.53 #Chain : 0
% 6.50/2.53 #Close : 0
% 6.50/2.53
% 6.50/2.53 Ordering : KBO
% 6.50/2.53
% 6.50/2.53 Simplification rules
% 6.50/2.53 ----------------------
% 6.50/2.53 #Subsume : 48
% 6.50/2.53 #Demod : 302
% 6.50/2.53 #Tautology : 127
% 6.50/2.53 #SimpNegUnit : 11
% 6.50/2.53 #BackRed : 74
% 6.50/2.53
% 6.50/2.53 #Partial instantiations: 0
% 6.50/2.53 #Strategies tried : 1
% 6.50/2.53
% 6.50/2.53 Timing (in seconds)
% 6.50/2.53 ----------------------
% 6.50/2.53 Preprocessing : 0.66
% 6.50/2.53 Parsing : 0.32
% 6.50/2.53 CNF conversion : 0.06
% 6.50/2.53 Main loop : 0.75
% 6.50/2.53 Inferencing : 0.26
% 6.50/2.53 Reduction : 0.23
% 6.50/2.53 Demodulation : 0.16
% 6.50/2.53 BG Simplification : 0.04
% 6.50/2.53 Subsumption : 0.16
% 6.50/2.53 Abstraction : 0.02
% 6.50/2.53 MUC search : 0.00
% 6.50/2.53 Cooper : 0.00
% 6.50/2.53 Total : 1.47
% 6.50/2.53 Index Insertion : 0.00
% 6.50/2.53 Index Deletion : 0.00
% 6.50/2.53 Index Matching : 0.00
% 6.50/2.53 BG Taut test : 0.00
%------------------------------------------------------------------------------