TSTP Solution File: KLE088+1 by Zipperpin---2.1.9999
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- Process Solution
%------------------------------------------------------------------------------
% File : Zipperpin---2.1.9999
% Problem : KLE088+1 : TPTP v8.1.2. Released v4.0.0.
% Transfm : NO INFORMATION
% Format : NO INFORMATION
% Command : python3 /export/starexec/sandbox/solver/bin/portfolio.lams.parallel.py %s %d /export/starexec/sandbox/tmp/tmp.k2w1aAVnby true
% Computer : n018.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 05:38:36 EDT 2023
% Result : Theorem 17.14s 3.18s
% Output : Refutation 17.14s
% Verified :
% SZS Type : Refutation
% Derivation depth : 15
% Number of leaves : 23
% Syntax : Number of formulae : 91 ( 81 unt; 8 typ; 0 def)
% Number of atoms : 85 ( 84 equ; 0 cnn)
% Maximal formula atoms : 2 ( 1 avg)
% Number of connectives : 484 ( 4 ~; 0 |; 0 &; 478 @)
% ( 0 <=>; 2 =>; 0 <=; 0 <~>)
% Maximal formula depth : 5 ( 2 avg)
% Number of types : 1 ( 0 usr)
% Number of type conns : 6 ( 6 >; 0 *; 0 +; 0 <<)
% Number of symbols : 10 ( 8 usr; 5 con; 0-2 aty)
% Number of variables : 104 ( 0 ^; 104 !; 0 ?; 104 :)
% Comments :
%------------------------------------------------------------------------------
thf(multiplication_type,type,
multiplication: $i > $i > $i ).
thf(sk__type,type,
sk_: $i ).
thf(one_type,type,
one: $i ).
thf(addition_type,type,
addition: $i > $i > $i ).
thf(antidomain_type,type,
antidomain: $i > $i ).
thf(sk__1_type,type,
sk__1: $i ).
thf(domain_type,type,
domain: $i > $i ).
thf(zero_type,type,
zero: $i ).
thf(multiplicative_right_identity,axiom,
! [A: $i] :
( ( multiplication @ A @ one )
= A ) ).
thf(zip_derived_cl5,plain,
! [X0: $i] :
( ( multiplication @ X0 @ one )
= X0 ),
inference(cnf,[status(esa)],[multiplicative_right_identity]) ).
thf(goals,conjecture,
! [X0: $i,X1: $i] :
( ( ( multiplication @ ( domain @ X0 ) @ X1 )
= zero )
=> ( ( addition @ ( domain @ X0 ) @ ( antidomain @ X1 ) )
= ( antidomain @ X1 ) ) ) ).
thf(zf_stmt_0,negated_conjecture,
~ ! [X0: $i,X1: $i] :
( ( ( multiplication @ ( domain @ X0 ) @ X1 )
= zero )
=> ( ( addition @ ( domain @ X0 ) @ ( antidomain @ X1 ) )
= ( antidomain @ X1 ) ) ),
inference('cnf.neg',[status(esa)],[goals]) ).
thf(zip_derived_cl21,plain,
( ( multiplication @ ( domain @ sk_ ) @ sk__1 )
= zero ),
inference(cnf,[status(esa)],[zf_stmt_0]) ).
thf(domain4,axiom,
! [X0: $i] :
( ( domain @ X0 )
= ( antidomain @ ( antidomain @ X0 ) ) ) ).
thf(zip_derived_cl16,plain,
! [X0: $i] :
( ( domain @ X0 )
= ( antidomain @ ( antidomain @ X0 ) ) ),
inference(cnf,[status(esa)],[domain4]) ).
thf(zip_derived_cl51,plain,
( ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ sk__1 )
= zero ),
inference(demod,[status(thm)],[zip_derived_cl21,zip_derived_cl16]) ).
thf(domain2,axiom,
! [X0: $i,X1: $i] :
( ( addition @ ( antidomain @ ( multiplication @ X0 @ X1 ) ) @ ( antidomain @ ( multiplication @ X0 @ ( antidomain @ ( antidomain @ X1 ) ) ) ) )
= ( antidomain @ ( multiplication @ X0 @ ( antidomain @ ( antidomain @ X1 ) ) ) ) ) ).
thf(zip_derived_cl14,plain,
! [X0: $i,X1: $i] :
( ( addition @ ( antidomain @ ( multiplication @ X0 @ X1 ) ) @ ( antidomain @ ( multiplication @ X0 @ ( antidomain @ ( antidomain @ X1 ) ) ) ) )
= ( antidomain @ ( multiplication @ X0 @ ( antidomain @ ( antidomain @ X1 ) ) ) ) ),
inference(cnf,[status(esa)],[domain2]) ).
thf(zip_derived_cl168,plain,
( ( addition @ ( antidomain @ zero ) @ ( antidomain @ ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ ( antidomain @ sk__1 ) ) ) ) )
= ( antidomain @ ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ ( antidomain @ sk__1 ) ) ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl51,zip_derived_cl14]) ).
thf(domain1,axiom,
! [X0: $i] :
( ( multiplication @ ( antidomain @ X0 ) @ X0 )
= zero ) ).
thf(zip_derived_cl13,plain,
! [X0: $i] :
( ( multiplication @ ( antidomain @ X0 ) @ X0 )
= zero ),
inference(cnf,[status(esa)],[domain1]) ).
thf(zip_derived_cl5_001,plain,
! [X0: $i] :
( ( multiplication @ X0 @ one )
= X0 ),
inference(cnf,[status(esa)],[multiplicative_right_identity]) ).
thf(zip_derived_cl33,plain,
( zero
= ( antidomain @ one ) ),
inference('sup+',[status(thm)],[zip_derived_cl13,zip_derived_cl5]) ).
thf(domain3,axiom,
! [X0: $i] :
( ( addition @ ( antidomain @ ( antidomain @ X0 ) ) @ ( antidomain @ X0 ) )
= one ) ).
thf(zip_derived_cl15,plain,
! [X0: $i] :
( ( addition @ ( antidomain @ ( antidomain @ X0 ) ) @ ( antidomain @ X0 ) )
= one ),
inference(cnf,[status(esa)],[domain3]) ).
thf(zip_derived_cl55,plain,
( ( addition @ ( antidomain @ ( antidomain @ one ) ) @ zero )
= one ),
inference('sup+',[status(thm)],[zip_derived_cl33,zip_derived_cl15]) ).
thf(zip_derived_cl33_002,plain,
( zero
= ( antidomain @ one ) ),
inference('sup+',[status(thm)],[zip_derived_cl13,zip_derived_cl5]) ).
thf(additive_identity,axiom,
! [A: $i] :
( ( addition @ A @ zero )
= A ) ).
thf(zip_derived_cl2,plain,
! [X0: $i] :
( ( addition @ X0 @ zero )
= X0 ),
inference(cnf,[status(esa)],[additive_identity]) ).
thf(zip_derived_cl57,plain,
( ( antidomain @ zero )
= one ),
inference(demod,[status(thm)],[zip_derived_cl55,zip_derived_cl33,zip_derived_cl2]) ).
thf(zip_derived_cl185,plain,
( ( addition @ one @ ( antidomain @ ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ ( antidomain @ sk__1 ) ) ) ) )
= ( antidomain @ ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ ( antidomain @ sk__1 ) ) ) ) ),
inference(demod,[status(thm)],[zip_derived_cl168,zip_derived_cl57]) ).
thf(additive_idempotence,axiom,
! [A: $i] :
( ( addition @ A @ A )
= A ) ).
thf(zip_derived_cl3,plain,
! [X0: $i] :
( ( addition @ X0 @ X0 )
= X0 ),
inference(cnf,[status(esa)],[additive_idempotence]) ).
thf(additive_associativity,axiom,
! [C: $i,B: $i,A: $i] :
( ( addition @ A @ ( addition @ B @ C ) )
= ( addition @ ( addition @ A @ B ) @ C ) ) ).
thf(zip_derived_cl1,plain,
! [X0: $i,X1: $i,X2: $i] :
( ( addition @ X0 @ ( addition @ X1 @ X2 ) )
= ( addition @ ( addition @ X0 @ X1 ) @ X2 ) ),
inference(cnf,[status(esa)],[additive_associativity]) ).
thf(additive_commutativity,axiom,
! [A: $i,B: $i] :
( ( addition @ A @ B )
= ( addition @ B @ A ) ) ).
thf(zip_derived_cl0,plain,
! [X0: $i,X1: $i] :
( ( addition @ X1 @ X0 )
= ( addition @ X0 @ X1 ) ),
inference(cnf,[status(esa)],[additive_commutativity]) ).
thf(zip_derived_cl35,plain,
! [X0: $i,X1: $i,X2: $i] :
( ( addition @ X0 @ ( addition @ X2 @ X1 ) )
= ( addition @ X2 @ ( addition @ X1 @ X0 ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl1,zip_derived_cl0]) ).
thf(zip_derived_cl331,plain,
! [X0: $i,X1: $i] :
( ( addition @ X1 @ X0 )
= ( addition @ X0 @ ( addition @ X0 @ X1 ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl3,zip_derived_cl35]) ).
thf(zip_derived_cl15_003,plain,
! [X0: $i] :
( ( addition @ ( antidomain @ ( antidomain @ X0 ) ) @ ( antidomain @ X0 ) )
= one ),
inference(cnf,[status(esa)],[domain3]) ).
thf(zip_derived_cl585,plain,
! [X0: $i] :
( ( addition @ ( antidomain @ X0 ) @ ( addition @ ( antidomain @ X0 ) @ ( antidomain @ ( antidomain @ X0 ) ) ) )
= one ),
inference('sup+',[status(thm)],[zip_derived_cl331,zip_derived_cl15]) ).
thf(zip_derived_cl15_004,plain,
! [X0: $i] :
( ( addition @ ( antidomain @ ( antidomain @ X0 ) ) @ ( antidomain @ X0 ) )
= one ),
inference(cnf,[status(esa)],[domain3]) ).
thf(zip_derived_cl0_005,plain,
! [X0: $i,X1: $i] :
( ( addition @ X1 @ X0 )
= ( addition @ X0 @ X1 ) ),
inference(cnf,[status(esa)],[additive_commutativity]) ).
thf(zip_derived_cl52,plain,
! [X0: $i] :
( ( addition @ ( antidomain @ X0 ) @ ( antidomain @ ( antidomain @ X0 ) ) )
= one ),
inference('sup+',[status(thm)],[zip_derived_cl15,zip_derived_cl0]) ).
thf(zip_derived_cl0_006,plain,
! [X0: $i,X1: $i] :
( ( addition @ X1 @ X0 )
= ( addition @ X0 @ X1 ) ),
inference(cnf,[status(esa)],[additive_commutativity]) ).
thf(zip_derived_cl622,plain,
! [X0: $i] :
( ( addition @ one @ ( antidomain @ X0 ) )
= one ),
inference(demod,[status(thm)],[zip_derived_cl585,zip_derived_cl52,zip_derived_cl0]) ).
thf(zip_derived_cl690,plain,
( one
= ( antidomain @ ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ ( antidomain @ sk__1 ) ) ) ) ),
inference(demod,[status(thm)],[zip_derived_cl185,zip_derived_cl622]) ).
thf(zip_derived_cl13_007,plain,
! [X0: $i] :
( ( multiplication @ ( antidomain @ X0 ) @ X0 )
= zero ),
inference(cnf,[status(esa)],[domain1]) ).
thf(multiplicative_associativity,axiom,
! [A: $i,B: $i,C: $i] :
( ( multiplication @ A @ ( multiplication @ B @ C ) )
= ( multiplication @ ( multiplication @ A @ B ) @ C ) ) ).
thf(zip_derived_cl4,plain,
! [X0: $i,X1: $i,X2: $i] :
( ( multiplication @ X0 @ ( multiplication @ X1 @ X2 ) )
= ( multiplication @ ( multiplication @ X0 @ X1 ) @ X2 ) ),
inference(cnf,[status(esa)],[multiplicative_associativity]) ).
thf(zip_derived_cl82,plain,
! [X0: $i,X1: $i] :
( ( multiplication @ ( antidomain @ X1 ) @ ( multiplication @ X1 @ X0 ) )
= ( multiplication @ zero @ X0 ) ),
inference('sup+',[status(thm)],[zip_derived_cl13,zip_derived_cl4]) ).
thf(left_annihilation,axiom,
! [A: $i] :
( ( multiplication @ zero @ A )
= zero ) ).
thf(zip_derived_cl10,plain,
! [X0: $i] :
( ( multiplication @ zero @ X0 )
= zero ),
inference(cnf,[status(esa)],[left_annihilation]) ).
thf(zip_derived_cl91,plain,
! [X0: $i,X1: $i] :
( ( multiplication @ ( antidomain @ X1 ) @ ( multiplication @ X1 @ X0 ) )
= zero ),
inference(demod,[status(thm)],[zip_derived_cl82,zip_derived_cl10]) ).
thf(zip_derived_cl712,plain,
! [X0: $i] :
( ( multiplication @ one @ ( multiplication @ ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ ( antidomain @ sk__1 ) ) ) @ X0 ) )
= zero ),
inference('sup+',[status(thm)],[zip_derived_cl690,zip_derived_cl91]) ).
thf(zip_derived_cl4_008,plain,
! [X0: $i,X1: $i,X2: $i] :
( ( multiplication @ X0 @ ( multiplication @ X1 @ X2 ) )
= ( multiplication @ ( multiplication @ X0 @ X1 ) @ X2 ) ),
inference(cnf,[status(esa)],[multiplicative_associativity]) ).
thf(multiplicative_left_identity,axiom,
! [A: $i] :
( ( multiplication @ one @ A )
= A ) ).
thf(zip_derived_cl6,plain,
! [X0: $i] :
( ( multiplication @ one @ X0 )
= X0 ),
inference(cnf,[status(esa)],[multiplicative_left_identity]) ).
thf(zip_derived_cl722,plain,
! [X0: $i] :
( ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( multiplication @ ( antidomain @ ( antidomain @ sk__1 ) ) @ X0 ) )
= zero ),
inference(demod,[status(thm)],[zip_derived_cl712,zip_derived_cl4,zip_derived_cl6]) ).
thf(zip_derived_cl731,plain,
( ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ ( antidomain @ sk__1 ) ) )
= zero ),
inference('sup+',[status(thm)],[zip_derived_cl5,zip_derived_cl722]) ).
thf(zip_derived_cl15_009,plain,
! [X0: $i] :
( ( addition @ ( antidomain @ ( antidomain @ X0 ) ) @ ( antidomain @ X0 ) )
= one ),
inference(cnf,[status(esa)],[domain3]) ).
thf(right_distributivity,axiom,
! [A: $i,B: $i,C: $i] :
( ( multiplication @ A @ ( addition @ B @ C ) )
= ( addition @ ( multiplication @ A @ B ) @ ( multiplication @ A @ C ) ) ) ).
thf(zip_derived_cl7,plain,
! [X0: $i,X1: $i,X2: $i] :
( ( multiplication @ X0 @ ( addition @ X1 @ X2 ) )
= ( addition @ ( multiplication @ X0 @ X1 ) @ ( multiplication @ X0 @ X2 ) ) ),
inference(cnf,[status(esa)],[right_distributivity]) ).
thf(zip_derived_cl110,plain,
! [X0: $i,X1: $i] :
( ( multiplication @ X1 @ one )
= ( addition @ ( multiplication @ X1 @ ( antidomain @ ( antidomain @ X0 ) ) ) @ ( multiplication @ X1 @ ( antidomain @ X0 ) ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl15,zip_derived_cl7]) ).
thf(zip_derived_cl5_010,plain,
! [X0: $i] :
( ( multiplication @ X0 @ one )
= X0 ),
inference(cnf,[status(esa)],[multiplicative_right_identity]) ).
thf(zip_derived_cl116,plain,
! [X0: $i,X1: $i] :
( X1
= ( addition @ ( multiplication @ X1 @ ( antidomain @ ( antidomain @ X0 ) ) ) @ ( multiplication @ X1 @ ( antidomain @ X0 ) ) ) ),
inference(demod,[status(thm)],[zip_derived_cl110,zip_derived_cl5]) ).
thf(zip_derived_cl3214,plain,
( ( antidomain @ ( antidomain @ sk_ ) )
= ( addition @ zero @ ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ sk__1 ) ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl731,zip_derived_cl116]) ).
thf(zip_derived_cl2_011,plain,
! [X0: $i] :
( ( addition @ X0 @ zero )
= X0 ),
inference(cnf,[status(esa)],[additive_identity]) ).
thf(zip_derived_cl0_012,plain,
! [X0: $i,X1: $i] :
( ( addition @ X1 @ X0 )
= ( addition @ X0 @ X1 ) ),
inference(cnf,[status(esa)],[additive_commutativity]) ).
thf(zip_derived_cl27,plain,
! [X0: $i] :
( X0
= ( addition @ zero @ X0 ) ),
inference('sup+',[status(thm)],[zip_derived_cl2,zip_derived_cl0]) ).
thf(zip_derived_cl3267,plain,
( ( multiplication @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ sk__1 ) )
= ( antidomain @ ( antidomain @ sk_ ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl3214,zip_derived_cl27]) ).
thf(zip_derived_cl15_013,plain,
! [X0: $i] :
( ( addition @ ( antidomain @ ( antidomain @ X0 ) ) @ ( antidomain @ X0 ) )
= one ),
inference(cnf,[status(esa)],[domain3]) ).
thf(left_distributivity,axiom,
! [A: $i,B: $i,C: $i] :
( ( multiplication @ ( addition @ A @ B ) @ C )
= ( addition @ ( multiplication @ A @ C ) @ ( multiplication @ B @ C ) ) ) ).
thf(zip_derived_cl8,plain,
! [X0: $i,X1: $i,X2: $i] :
( ( multiplication @ ( addition @ X0 @ X2 ) @ X1 )
= ( addition @ ( multiplication @ X0 @ X1 ) @ ( multiplication @ X2 @ X1 ) ) ),
inference(cnf,[status(esa)],[left_distributivity]) ).
thf(zip_derived_cl131,plain,
! [X0: $i,X1: $i] :
( ( multiplication @ one @ X0 )
= ( addition @ ( multiplication @ ( antidomain @ ( antidomain @ X1 ) ) @ X0 ) @ ( multiplication @ ( antidomain @ X1 ) @ X0 ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl15,zip_derived_cl8]) ).
thf(zip_derived_cl6_014,plain,
! [X0: $i] :
( ( multiplication @ one @ X0 )
= X0 ),
inference(cnf,[status(esa)],[multiplicative_left_identity]) ).
thf(zip_derived_cl137,plain,
! [X0: $i,X1: $i] :
( X0
= ( addition @ ( multiplication @ ( antidomain @ ( antidomain @ X1 ) ) @ X0 ) @ ( multiplication @ ( antidomain @ X1 ) @ X0 ) ) ),
inference(demod,[status(thm)],[zip_derived_cl131,zip_derived_cl6]) ).
thf(zip_derived_cl4231,plain,
( ( antidomain @ sk__1 )
= ( addition @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( multiplication @ ( antidomain @ sk_ ) @ ( antidomain @ sk__1 ) ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl3267,zip_derived_cl137]) ).
thf(zip_derived_cl3_015,plain,
! [X0: $i] :
( ( addition @ X0 @ X0 )
= X0 ),
inference(cnf,[status(esa)],[additive_idempotence]) ).
thf(zip_derived_cl1_016,plain,
! [X0: $i,X1: $i,X2: $i] :
( ( addition @ X0 @ ( addition @ X1 @ X2 ) )
= ( addition @ ( addition @ X0 @ X1 ) @ X2 ) ),
inference(cnf,[status(esa)],[additive_associativity]) ).
thf(zip_derived_cl42,plain,
! [X0: $i,X1: $i] :
( ( addition @ X0 @ ( addition @ X0 @ X1 ) )
= ( addition @ X0 @ X1 ) ),
inference('sup+',[status(thm)],[zip_derived_cl3,zip_derived_cl1]) ).
thf(zip_derived_cl8387,plain,
( ( addition @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ sk__1 ) )
= ( addition @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( multiplication @ ( antidomain @ sk_ ) @ ( antidomain @ sk__1 ) ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl4231,zip_derived_cl42]) ).
thf(zip_derived_cl0_017,plain,
! [X0: $i,X1: $i] :
( ( addition @ X1 @ X0 )
= ( addition @ X0 @ X1 ) ),
inference(cnf,[status(esa)],[additive_commutativity]) ).
thf(zip_derived_cl4231_018,plain,
( ( antidomain @ sk__1 )
= ( addition @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( multiplication @ ( antidomain @ sk_ ) @ ( antidomain @ sk__1 ) ) ) ),
inference('sup+',[status(thm)],[zip_derived_cl3267,zip_derived_cl137]) ).
thf(zip_derived_cl8405,plain,
( ( addition @ ( antidomain @ sk__1 ) @ ( antidomain @ ( antidomain @ sk_ ) ) )
= ( antidomain @ sk__1 ) ),
inference(demod,[status(thm)],[zip_derived_cl8387,zip_derived_cl0,zip_derived_cl4231]) ).
thf(zip_derived_cl22,plain,
( ( addition @ ( domain @ sk_ ) @ ( antidomain @ sk__1 ) )
!= ( antidomain @ sk__1 ) ),
inference(cnf,[status(esa)],[zf_stmt_0]) ).
thf(zip_derived_cl16_019,plain,
! [X0: $i] :
( ( domain @ X0 )
= ( antidomain @ ( antidomain @ X0 ) ) ),
inference(cnf,[status(esa)],[domain4]) ).
thf(zip_derived_cl25,plain,
( ( addition @ ( antidomain @ ( antidomain @ sk_ ) ) @ ( antidomain @ sk__1 ) )
!= ( antidomain @ sk__1 ) ),
inference(demod,[status(thm)],[zip_derived_cl22,zip_derived_cl16]) ).
thf(zip_derived_cl0_020,plain,
! [X0: $i,X1: $i] :
( ( addition @ X1 @ X0 )
= ( addition @ X0 @ X1 ) ),
inference(cnf,[status(esa)],[additive_commutativity]) ).
thf(zip_derived_cl26,plain,
( ( addition @ ( antidomain @ sk__1 ) @ ( antidomain @ ( antidomain @ sk_ ) ) )
!= ( antidomain @ sk__1 ) ),
inference(demod,[status(thm)],[zip_derived_cl25,zip_derived_cl0]) ).
thf(zip_derived_cl8406,plain,
$false,
inference('simplify_reflect-',[status(thm)],[zip_derived_cl8405,zip_derived_cl26]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.12/0.13 % Problem : KLE088+1 : TPTP v8.1.2. Released v4.0.0.
% 0.12/0.14 % Command : python3 /export/starexec/sandbox/solver/bin/portfolio.lams.parallel.py %s %d /export/starexec/sandbox/tmp/tmp.k2w1aAVnby true
% 0.13/0.35 % Computer : n018.cluster.edu
% 0.13/0.35 % Model : x86_64 x86_64
% 0.13/0.35 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.35 % Memory : 8042.1875MB
% 0.13/0.35 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.35 % CPULimit : 300
% 0.13/0.35 % WCLimit : 300
% 0.13/0.35 % DateTime : Tue Aug 29 11:20:17 EDT 2023
% 0.13/0.35 % CPUTime :
% 0.13/0.35 % Running portfolio for 300 s
% 0.13/0.35 % File : /export/starexec/sandbox/benchmark/theBenchmark.p
% 0.13/0.35 % Number of cores: 8
% 0.13/0.36 % Python version: Python 3.6.8
% 0.13/0.36 % Running in FO mode
% 0.22/0.65 % Total configuration time : 435
% 0.22/0.65 % Estimated wc time : 1092
% 0.22/0.65 % Estimated cpu time (7 cpus) : 156.0
% 0.22/0.71 % /export/starexec/sandbox/solver/bin/fo/fo6_bce.sh running for 75s
% 1.33/0.75 % /export/starexec/sandbox/solver/bin/fo/fo3_bce.sh running for 75s
% 1.33/0.76 % /export/starexec/sandbox/solver/bin/fo/fo7.sh running for 63s
% 1.33/0.76 % /export/starexec/sandbox/solver/bin/fo/fo1_av.sh running for 75s
% 1.33/0.76 % /export/starexec/sandbox/solver/bin/fo/fo13.sh running for 50s
% 1.33/0.77 % /export/starexec/sandbox/solver/bin/fo/fo5.sh running for 50s
% 1.33/0.77 % /export/starexec/sandbox/solver/bin/fo/fo4.sh running for 50s
% 17.14/3.18 % Solved by fo/fo3_bce.sh.
% 17.14/3.18 % BCE start: 23
% 17.14/3.18 % BCE eliminated: 2
% 17.14/3.18 % PE start: 21
% 17.14/3.18 logic: eq
% 17.14/3.18 % PE eliminated: 0
% 17.14/3.18 % done 557 iterations in 2.403s
% 17.14/3.18 % SZS status Theorem for '/export/starexec/sandbox/benchmark/theBenchmark.p'
% 17.14/3.18 % SZS output start Refutation
% See solution above
% 17.14/3.18
% 17.14/3.18
% 17.14/3.18 % Terminating...
% 18.11/3.26 % Runner terminated.
% 18.11/3.28 % Zipperpin 1.5 exiting
%------------------------------------------------------------------------------