TSTP Solution File: SEU221+3 by Vampire-SAT---4.8
View Problem
- Process Solution
%------------------------------------------------------------------------------
% File : Vampire-SAT---4.8
% Problem : SEU221+3 : TPTP v8.1.2. Released v3.2.0.
% Transfm : none
% Format : tptp:raw
% Command : vampire --ignore_missing on --mode portfolio/casc [--schedule casc_hol_2020] -p tptp -om szs -t %d %s
% Computer : n005.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 : Sat Sep 2 00:10:17 EDT 2023
% Result : Theorem 92.94s 13.84s
% Output : Refutation 92.94s
% Verified :
% SZS Type : Refutation
% Derivation depth : 15
% Number of leaves : 14
% Syntax : Number of formulae : 74 ( 22 unt; 0 def)
% Number of atoms : 309 ( 79 equ)
% Maximal formula atoms : 15 ( 4 avg)
% Number of connectives : 369 ( 134 ~; 124 |; 82 &)
% ( 12 <=>; 17 =>; 0 <=; 0 <~>)
% Maximal formula depth : 13 ( 5 avg)
% Maximal term depth : 5 ( 1 avg)
% Number of predicates : 12 ( 10 usr; 1 prp; 0-4 aty)
% Number of functors : 10 ( 10 usr; 1 con; 0-2 aty)
% Number of variables : 119 (; 102 !; 17 ?)
% Comments :
%------------------------------------------------------------------------------
fof(f1398879,plain,
$false,
inference(subsumption_resolution,[],[f1398878,f1047]) ).
fof(f1047,plain,
sK11(function_inverse(sK7)) != sK12(function_inverse(sK7)),
inference(unit_resulting_resolution,[],[f816,f184]) ).
fof(f184,plain,
! [X0] :
( sK11(X0) != sK12(X0)
| sP4(X0) ),
inference(cnf_transformation,[],[f114]) ).
fof(f114,plain,
! [X0] :
( ( sP4(X0)
| ( sK11(X0) != sK12(X0)
& apply(X0,sK11(X0)) = apply(X0,sK12(X0))
& in(sK12(X0),relation_dom(X0))
& in(sK11(X0),relation_dom(X0)) ) )
& ( ! [X3,X4] :
( X3 = X4
| apply(X0,X3) != apply(X0,X4)
| ~ in(X4,relation_dom(X0))
| ~ in(X3,relation_dom(X0)) )
| ~ sP4(X0) ) ),
inference(skolemisation,[status(esa),new_symbols(skolem,[sK11,sK12])],[f112,f113]) ).
fof(f113,plain,
! [X0] :
( ? [X1,X2] :
( X1 != X2
& apply(X0,X1) = apply(X0,X2)
& in(X2,relation_dom(X0))
& in(X1,relation_dom(X0)) )
=> ( sK11(X0) != sK12(X0)
& apply(X0,sK11(X0)) = apply(X0,sK12(X0))
& in(sK12(X0),relation_dom(X0))
& in(sK11(X0),relation_dom(X0)) ) ),
introduced(choice_axiom,[]) ).
fof(f112,plain,
! [X0] :
( ( sP4(X0)
| ? [X1,X2] :
( X1 != X2
& apply(X0,X1) = apply(X0,X2)
& in(X2,relation_dom(X0))
& in(X1,relation_dom(X0)) ) )
& ( ! [X3,X4] :
( X3 = X4
| apply(X0,X3) != apply(X0,X4)
| ~ in(X4,relation_dom(X0))
| ~ in(X3,relation_dom(X0)) )
| ~ sP4(X0) ) ),
inference(rectify,[],[f111]) ).
fof(f111,plain,
! [X0] :
( ( sP4(X0)
| ? [X1,X2] :
( X1 != X2
& apply(X0,X1) = apply(X0,X2)
& in(X2,relation_dom(X0))
& in(X1,relation_dom(X0)) ) )
& ( ! [X1,X2] :
( X1 = X2
| apply(X0,X1) != apply(X0,X2)
| ~ in(X2,relation_dom(X0))
| ~ in(X1,relation_dom(X0)) )
| ~ sP4(X0) ) ),
inference(nnf_transformation,[],[f88]) ).
fof(f88,plain,
! [X0] :
( sP4(X0)
<=> ! [X1,X2] :
( X1 = X2
| apply(X0,X1) != apply(X0,X2)
| ~ in(X2,relation_dom(X0))
| ~ in(X1,relation_dom(X0)) ) ),
introduced(predicate_definition_introduction,[new_symbols(naming,[sP4])]) ).
fof(f816,plain,
~ sP4(function_inverse(sK7)),
inference(unit_resulting_resolution,[],[f140,f812,f179]) ).
fof(f179,plain,
! [X0] :
( ~ sP5(X0)
| ~ sP4(X0)
| one_to_one(X0) ),
inference(cnf_transformation,[],[f110]) ).
fof(f110,plain,
! [X0] :
( ( ( one_to_one(X0)
| ~ sP4(X0) )
& ( sP4(X0)
| ~ one_to_one(X0) ) )
| ~ sP5(X0) ),
inference(nnf_transformation,[],[f89]) ).
fof(f89,plain,
! [X0] :
( ( one_to_one(X0)
<=> sP4(X0) )
| ~ sP5(X0) ),
introduced(predicate_definition_introduction,[new_symbols(naming,[sP5])]) ).
fof(f812,plain,
sP5(function_inverse(sK7)),
inference(subsumption_resolution,[],[f809,f765]) ).
fof(f765,plain,
function(function_inverse(sK7)),
inference(unit_resulting_resolution,[],[f137,f138,f160]) ).
fof(f160,plain,
! [X0] :
( ~ relation(X0)
| ~ function(X0)
| function(function_inverse(X0)) ),
inference(cnf_transformation,[],[f57]) ).
fof(f57,plain,
! [X0] :
( ( function(function_inverse(X0))
& relation(function_inverse(X0)) )
| ~ function(X0)
| ~ relation(X0) ),
inference(flattening,[],[f56]) ).
fof(f56,plain,
! [X0] :
( ( function(function_inverse(X0))
& relation(function_inverse(X0)) )
| ~ function(X0)
| ~ relation(X0) ),
inference(ennf_transformation,[],[f6]) ).
fof(f6,axiom,
! [X0] :
( ( function(X0)
& relation(X0) )
=> ( function(function_inverse(X0))
& relation(function_inverse(X0)) ) ),
file('/export/starexec/sandbox2/tmp/tmp.FLm6yYzeM7/Vampire---4.8_31843',dt_k2_funct_1) ).
fof(f138,plain,
function(sK7),
inference(cnf_transformation,[],[f94]) ).
fof(f94,plain,
( ~ one_to_one(function_inverse(sK7))
& one_to_one(sK7)
& function(sK7)
& relation(sK7) ),
inference(skolemisation,[status(esa),new_symbols(skolem,[sK7])],[f45,f93]) ).
fof(f93,plain,
( ? [X0] :
( ~ one_to_one(function_inverse(X0))
& one_to_one(X0)
& function(X0)
& relation(X0) )
=> ( ~ one_to_one(function_inverse(sK7))
& one_to_one(sK7)
& function(sK7)
& relation(sK7) ) ),
introduced(choice_axiom,[]) ).
fof(f45,plain,
? [X0] :
( ~ one_to_one(function_inverse(X0))
& one_to_one(X0)
& function(X0)
& relation(X0) ),
inference(flattening,[],[f44]) ).
fof(f44,plain,
? [X0] :
( ~ one_to_one(function_inverse(X0))
& one_to_one(X0)
& function(X0)
& relation(X0) ),
inference(ennf_transformation,[],[f39]) ).
fof(f39,negated_conjecture,
~ ! [X0] :
( ( function(X0)
& relation(X0) )
=> ( one_to_one(X0)
=> one_to_one(function_inverse(X0)) ) ),
inference(negated_conjecture,[],[f38]) ).
fof(f38,conjecture,
! [X0] :
( ( function(X0)
& relation(X0) )
=> ( one_to_one(X0)
=> one_to_one(function_inverse(X0)) ) ),
file('/export/starexec/sandbox2/tmp/tmp.FLm6yYzeM7/Vampire---4.8_31843',t62_funct_1) ).
fof(f137,plain,
relation(sK7),
inference(cnf_transformation,[],[f94]) ).
fof(f809,plain,
( ~ function(function_inverse(sK7))
| sP5(function_inverse(sK7)) ),
inference(resolution,[],[f725,f185]) ).
fof(f185,plain,
! [X0] :
( ~ relation(X0)
| ~ function(X0)
| sP5(X0) ),
inference(cnf_transformation,[],[f90]) ).
fof(f90,plain,
! [X0] :
( sP5(X0)
| ~ function(X0)
| ~ relation(X0) ),
inference(definition_folding,[],[f61,f89,f88]) ).
fof(f61,plain,
! [X0] :
( ( one_to_one(X0)
<=> ! [X1,X2] :
( X1 = X2
| apply(X0,X1) != apply(X0,X2)
| ~ in(X2,relation_dom(X0))
| ~ in(X1,relation_dom(X0)) ) )
| ~ function(X0)
| ~ relation(X0) ),
inference(flattening,[],[f60]) ).
fof(f60,plain,
! [X0] :
( ( one_to_one(X0)
<=> ! [X1,X2] :
( X1 = X2
| apply(X0,X1) != apply(X0,X2)
| ~ in(X2,relation_dom(X0))
| ~ in(X1,relation_dom(X0)) ) )
| ~ function(X0)
| ~ relation(X0) ),
inference(ennf_transformation,[],[f5]) ).
fof(f5,axiom,
! [X0] :
( ( function(X0)
& relation(X0) )
=> ( one_to_one(X0)
<=> ! [X1,X2] :
( ( apply(X0,X1) = apply(X0,X2)
& in(X2,relation_dom(X0))
& in(X1,relation_dom(X0)) )
=> X1 = X2 ) ) ),
file('/export/starexec/sandbox2/tmp/tmp.FLm6yYzeM7/Vampire---4.8_31843',d8_funct_1) ).
fof(f725,plain,
relation(function_inverse(sK7)),
inference(unit_resulting_resolution,[],[f137,f138,f159]) ).
fof(f159,plain,
! [X0] :
( ~ relation(X0)
| ~ function(X0)
| relation(function_inverse(X0)) ),
inference(cnf_transformation,[],[f57]) ).
fof(f140,plain,
~ one_to_one(function_inverse(sK7)),
inference(cnf_transformation,[],[f94]) ).
fof(f1398878,plain,
sK11(function_inverse(sK7)) = sK12(function_inverse(sK7)),
inference(forward_demodulation,[],[f1398877,f1398846]) ).
fof(f1398846,plain,
sK11(function_inverse(sK7)) = apply(sK7,apply(function_inverse(sK7),sK11(function_inverse(sK7)))),
inference(unit_resulting_resolution,[],[f137,f138,f139,f1395006,f203]) ).
fof(f203,plain,
! [X0,X1] :
( ~ in(X0,relation_rng(X1))
| apply(X1,apply(function_inverse(X1),X0)) = X0
| ~ one_to_one(X1)
| ~ function(X1)
| ~ relation(X1) ),
inference(cnf_transformation,[],[f75]) ).
fof(f75,plain,
! [X0,X1] :
( ( apply(relation_composition(function_inverse(X1),X1),X0) = X0
& apply(X1,apply(function_inverse(X1),X0)) = X0 )
| ~ in(X0,relation_rng(X1))
| ~ one_to_one(X1)
| ~ function(X1)
| ~ relation(X1) ),
inference(flattening,[],[f74]) ).
fof(f74,plain,
! [X0,X1] :
( ( apply(relation_composition(function_inverse(X1),X1),X0) = X0
& apply(X1,apply(function_inverse(X1),X0)) = X0 )
| ~ in(X0,relation_rng(X1))
| ~ one_to_one(X1)
| ~ function(X1)
| ~ relation(X1) ),
inference(ennf_transformation,[],[f36]) ).
fof(f36,axiom,
! [X0,X1] :
( ( function(X1)
& relation(X1) )
=> ( ( in(X0,relation_rng(X1))
& one_to_one(X1) )
=> ( apply(relation_composition(function_inverse(X1),X1),X0) = X0
& apply(X1,apply(function_inverse(X1),X0)) = X0 ) ) ),
file('/export/starexec/sandbox2/tmp/tmp.FLm6yYzeM7/Vampire---4.8_31843',t57_funct_1) ).
fof(f1395006,plain,
in(sK11(function_inverse(sK7)),relation_rng(sK7)),
inference(superposition,[],[f991,f1214436]) ).
fof(f1214436,plain,
relation_rng(sK7) = relation_dom(function_inverse(sK7)),
inference(unit_resulting_resolution,[],[f1214421,f163]) ).
fof(f163,plain,
! [X0,X1] :
( ~ sP2(X0,X1)
| relation_rng(X0) = relation_dom(X1) ),
inference(cnf_transformation,[],[f103]) ).
fof(f103,plain,
! [X0,X1] :
( ( sP2(X0,X1)
| ~ sP1(sK10(X0,X1),sK9(X0,X1),X1,X0)
| ~ sP0(sK9(X0,X1),sK10(X0,X1),X0,X1)
| relation_rng(X0) != relation_dom(X1) )
& ( ( ! [X4,X5] :
( sP1(X5,X4,X1,X0)
& sP0(X4,X5,X0,X1) )
& relation_rng(X0) = relation_dom(X1) )
| ~ sP2(X0,X1) ) ),
inference(skolemisation,[status(esa),new_symbols(skolem,[sK9,sK10])],[f101,f102]) ).
fof(f102,plain,
! [X0,X1] :
( ? [X2,X3] :
( ~ sP1(X3,X2,X1,X0)
| ~ sP0(X2,X3,X0,X1) )
=> ( ~ sP1(sK10(X0,X1),sK9(X0,X1),X1,X0)
| ~ sP0(sK9(X0,X1),sK10(X0,X1),X0,X1) ) ),
introduced(choice_axiom,[]) ).
fof(f101,plain,
! [X0,X1] :
( ( sP2(X0,X1)
| ? [X2,X3] :
( ~ sP1(X3,X2,X1,X0)
| ~ sP0(X2,X3,X0,X1) )
| relation_rng(X0) != relation_dom(X1) )
& ( ( ! [X4,X5] :
( sP1(X5,X4,X1,X0)
& sP0(X4,X5,X0,X1) )
& relation_rng(X0) = relation_dom(X1) )
| ~ sP2(X0,X1) ) ),
inference(rectify,[],[f100]) ).
fof(f100,plain,
! [X0,X1] :
( ( sP2(X0,X1)
| ? [X2,X3] :
( ~ sP1(X3,X2,X1,X0)
| ~ sP0(X2,X3,X0,X1) )
| relation_rng(X0) != relation_dom(X1) )
& ( ( ! [X2,X3] :
( sP1(X3,X2,X1,X0)
& sP0(X2,X3,X0,X1) )
& relation_rng(X0) = relation_dom(X1) )
| ~ sP2(X0,X1) ) ),
inference(flattening,[],[f99]) ).
fof(f99,plain,
! [X0,X1] :
( ( sP2(X0,X1)
| ? [X2,X3] :
( ~ sP1(X3,X2,X1,X0)
| ~ sP0(X2,X3,X0,X1) )
| relation_rng(X0) != relation_dom(X1) )
& ( ( ! [X2,X3] :
( sP1(X3,X2,X1,X0)
& sP0(X2,X3,X0,X1) )
& relation_rng(X0) = relation_dom(X1) )
| ~ sP2(X0,X1) ) ),
inference(nnf_transformation,[],[f85]) ).
fof(f85,plain,
! [X0,X1] :
( sP2(X0,X1)
<=> ( ! [X2,X3] :
( sP1(X3,X2,X1,X0)
& sP0(X2,X3,X0,X1) )
& relation_rng(X0) = relation_dom(X1) ) ),
introduced(predicate_definition_introduction,[new_symbols(naming,[sP2])]) ).
fof(f1214421,plain,
sP2(sK7,function_inverse(sK7)),
inference(trivial_inequality_removal,[],[f1214420]) ).
fof(f1214420,plain,
( function_inverse(sK7) != function_inverse(sK7)
| sP2(sK7,function_inverse(sK7)) ),
inference(resolution,[],[f1213729,f161]) ).
fof(f161,plain,
! [X0,X1] :
( ~ sP3(X0,X1)
| function_inverse(X1) != X0
| sP2(X1,X0) ),
inference(cnf_transformation,[],[f98]) ).
fof(f98,plain,
! [X0,X1] :
( ( ( function_inverse(X1) = X0
| ~ sP2(X1,X0) )
& ( sP2(X1,X0)
| function_inverse(X1) != X0 ) )
| ~ sP3(X0,X1) ),
inference(rectify,[],[f97]) ).
fof(f97,plain,
! [X1,X0] :
( ( ( function_inverse(X0) = X1
| ~ sP2(X0,X1) )
& ( sP2(X0,X1)
| function_inverse(X0) != X1 ) )
| ~ sP3(X1,X0) ),
inference(nnf_transformation,[],[f86]) ).
fof(f86,plain,
! [X1,X0] :
( ( function_inverse(X0) = X1
<=> sP2(X0,X1) )
| ~ sP3(X1,X0) ),
introduced(predicate_definition_introduction,[new_symbols(naming,[sP3])]) ).
fof(f1213729,plain,
sP3(function_inverse(sK7),sK7),
inference(unit_resulting_resolution,[],[f765,f725,f137,f138,f139,f177]) ).
fof(f177,plain,
! [X0,X1] :
( ~ one_to_one(X0)
| ~ function(X1)
| ~ relation(X1)
| sP3(X1,X0)
| ~ function(X0)
| ~ relation(X0) ),
inference(cnf_transformation,[],[f87]) ).
fof(f87,plain,
! [X0] :
( ! [X1] :
( sP3(X1,X0)
| ~ function(X1)
| ~ relation(X1) )
| ~ one_to_one(X0)
| ~ function(X0)
| ~ relation(X0) ),
inference(definition_folding,[],[f59,f86,f85,f84,f83]) ).
fof(f83,plain,
! [X2,X3,X0,X1] :
( sP0(X2,X3,X0,X1)
<=> ( ( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) )
| apply(X1,X2) != X3
| ~ in(X2,relation_rng(X0)) ) ),
introduced(predicate_definition_introduction,[new_symbols(naming,[sP0])]) ).
fof(f84,plain,
! [X3,X2,X1,X0] :
( sP1(X3,X2,X1,X0)
<=> ( ( apply(X1,X2) = X3
& in(X2,relation_rng(X0)) )
| apply(X0,X3) != X2
| ~ in(X3,relation_dom(X0)) ) ),
introduced(predicate_definition_introduction,[new_symbols(naming,[sP1])]) ).
fof(f59,plain,
! [X0] :
( ! [X1] :
( ( function_inverse(X0) = X1
<=> ( ! [X2,X3] :
( ( ( apply(X1,X2) = X3
& in(X2,relation_rng(X0)) )
| apply(X0,X3) != X2
| ~ in(X3,relation_dom(X0)) )
& ( ( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) )
| apply(X1,X2) != X3
| ~ in(X2,relation_rng(X0)) ) )
& relation_rng(X0) = relation_dom(X1) ) )
| ~ function(X1)
| ~ relation(X1) )
| ~ one_to_one(X0)
| ~ function(X0)
| ~ relation(X0) ),
inference(flattening,[],[f58]) ).
fof(f58,plain,
! [X0] :
( ! [X1] :
( ( function_inverse(X0) = X1
<=> ( ! [X2,X3] :
( ( ( apply(X1,X2) = X3
& in(X2,relation_rng(X0)) )
| apply(X0,X3) != X2
| ~ in(X3,relation_dom(X0)) )
& ( ( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) )
| apply(X1,X2) != X3
| ~ in(X2,relation_rng(X0)) ) )
& relation_rng(X0) = relation_dom(X1) ) )
| ~ function(X1)
| ~ relation(X1) )
| ~ one_to_one(X0)
| ~ function(X0)
| ~ relation(X0) ),
inference(ennf_transformation,[],[f35]) ).
fof(f35,axiom,
! [X0] :
( ( function(X0)
& relation(X0) )
=> ( one_to_one(X0)
=> ! [X1] :
( ( function(X1)
& relation(X1) )
=> ( function_inverse(X0) = X1
<=> ( ! [X2,X3] :
( ( ( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) )
=> ( apply(X1,X2) = X3
& in(X2,relation_rng(X0)) ) )
& ( ( apply(X1,X2) = X3
& in(X2,relation_rng(X0)) )
=> ( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) ) ) )
& relation_rng(X0) = relation_dom(X1) ) ) ) ) ),
file('/export/starexec/sandbox2/tmp/tmp.FLm6yYzeM7/Vampire---4.8_31843',t54_funct_1) ).
fof(f991,plain,
in(sK11(function_inverse(sK7)),relation_dom(function_inverse(sK7))),
inference(unit_resulting_resolution,[],[f816,f181]) ).
fof(f181,plain,
! [X0] :
( in(sK11(X0),relation_dom(X0))
| sP4(X0) ),
inference(cnf_transformation,[],[f114]) ).
fof(f139,plain,
one_to_one(sK7),
inference(cnf_transformation,[],[f94]) ).
fof(f1398877,plain,
sK12(function_inverse(sK7)) = apply(sK7,apply(function_inverse(sK7),sK11(function_inverse(sK7)))),
inference(forward_demodulation,[],[f1398862,f1029771]) ).
fof(f1029771,plain,
apply(function_inverse(sK7),sK11(function_inverse(sK7))) = apply(function_inverse(sK7),sK12(function_inverse(sK7))),
inference(unit_resulting_resolution,[],[f816,f183]) ).
fof(f183,plain,
! [X0] :
( sP4(X0)
| apply(X0,sK11(X0)) = apply(X0,sK12(X0)) ),
inference(cnf_transformation,[],[f114]) ).
fof(f1398862,plain,
sK12(function_inverse(sK7)) = apply(sK7,apply(function_inverse(sK7),sK12(function_inverse(sK7)))),
inference(unit_resulting_resolution,[],[f137,f138,f139,f1395011,f203]) ).
fof(f1395011,plain,
in(sK12(function_inverse(sK7)),relation_rng(sK7)),
inference(superposition,[],[f1032,f1214436]) ).
fof(f1032,plain,
in(sK12(function_inverse(sK7)),relation_dom(function_inverse(sK7))),
inference(unit_resulting_resolution,[],[f816,f182]) ).
fof(f182,plain,
! [X0] :
( in(sK12(X0),relation_dom(X0))
| sP4(X0) ),
inference(cnf_transformation,[],[f114]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.05/0.10 % Problem : SEU221+3 : TPTP v8.1.2. Released v3.2.0.
% 0.09/0.11 % Command : vampire --ignore_missing on --mode portfolio/casc [--schedule casc_hol_2020] -p tptp -om szs -t %d %s
% 0.10/0.30 % Computer : n005.cluster.edu
% 0.10/0.30 % Model : x86_64 x86_64
% 0.10/0.30 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.10/0.30 % Memory : 8042.1875MB
% 0.10/0.30 % OS : Linux 3.10.0-693.el7.x86_64
% 0.10/0.30 % CPULimit : 300
% 0.10/0.30 % WCLimit : 300
% 0.10/0.30 % DateTime : Wed Aug 30 14:13:07 EDT 2023
% 0.10/0.30 % CPUTime :
% 0.10/0.33 % (440)Running in auto input_syntax mode. Trying TPTP
% 0.10/0.34 % (563)fmb+10_1_bce=on:fmbdsb=on:fmbes=contour:fmbswr=3:fde=none:nm=0_793 on Vampire---4 for (793ds/0Mi)
% 0.10/0.34 % (566)fmb+10_1_bce=on:fmbsr=1.5:nm=32_533 on Vampire---4 for (533ds/0Mi)
% 0.10/0.34 % (567)ott+10_10:1_add=off:afr=on:amm=off:anc=all:bd=off:bs=on:fsr=off:irw=on:lma=on:msp=off:nm=4:nwc=4.0:sac=on:sp=reverse_frequency_531 on Vampire---4 for (531ds/0Mi)
% 0.10/0.34 % (564)dis+2_11_add=large:afr=on:amm=off:bd=off:bce=on:fsd=off:fde=none:gs=on:gsaa=full_model:gsem=off:irw=on:msp=off:nm=4:nwc=1.3:sas=z3:sims=off:sac=on:sp=reverse_arity_569 on Vampire---4 for (569ds/0Mi)
% 0.10/0.34 % (571)ott-10_8_av=off:bd=preordered:bs=on:fsd=off:fsr=off:fde=unused:irw=on:lcm=predicate:lma=on:nm=4:nwc=1.7:sp=frequency_522 on Vampire---4 for (522ds/0Mi)
% 0.10/0.34 % (562)fmb+10_1_bce=on:fmbas=function:fmbsr=1.2:fde=unused:nm=0_846 on Vampire---4 for (846ds/0Mi)
% 0.10/0.34 % (572)ott+1_64_av=off:bd=off:bce=on:fsd=off:fde=unused:gsp=on:irw=on:lcm=predicate:lma=on:nm=2:nwc=1.1:sims=off:urr=on_497 on Vampire---4 for (497ds/0Mi)
% 0.10/0.34 TRYING [1]
% 0.10/0.34 TRYING [2]
% 0.10/0.35 TRYING [3]
% 0.10/0.36 TRYING [4]
% 0.10/0.36 TRYING [1]
% 0.14/0.37 TRYING [2]
% 0.14/0.40 TRYING [5]
% 0.14/0.40 TRYING [3]
% 0.14/0.48 TRYING [4]
% 0.14/0.50 TRYING [6]
% 0.14/0.65 TRYING [5]
% 1.94/0.74 TRYING [7]
% 4.67/1.02 TRYING [6]
% 5.59/1.19 TRYING [8]
% 7.51/1.44 TRYING [1]
% 7.51/1.44 TRYING [2]
% 7.51/1.44 TRYING [3]
% 7.51/1.45 TRYING [4]
% 8.09/1.49 TRYING [5]
% 8.38/1.60 TRYING [6]
% 10.35/1.85 TRYING [7]
% 14.55/2.41 TRYING [8]
% 20.29/3.26 TRYING [7]
% 33.01/5.11 TRYING [9]
% 47.41/7.11 TRYING [9]
% 92.47/13.81 % (572)First to succeed.
% 92.94/13.84 % (572)Refutation found. Thanks to Tanya!
% 92.94/13.84 % SZS status Theorem for Vampire---4
% 92.94/13.84 % SZS output start Proof for Vampire---4
% See solution above
% 92.94/13.84 % (572)------------------------------
% 92.94/13.84 % (572)Version: Vampire 4.7 (commit 05ef610bd on 2023-06-21 19:03:17 +0100)
% 92.94/13.84 % (572)Linked with Z3 4.9.1.0 6ed071b44407cf6623b8d3c0dceb2a8fb7040cee z3-4.8.4-6427-g6ed071b44
% 92.94/13.84 % (572)Termination reason: Refutation
% 92.94/13.84
% 92.94/13.84 % (572)Memory used [KB]: 191382
% 92.94/13.84 % (572)Time elapsed: 13.477 s
% 92.94/13.84 % (572)------------------------------
% 92.94/13.84 % (572)------------------------------
% 92.94/13.84 % (440)Success in time 13.464 s
% 92.94/13.84 % Vampire---4.8 exiting
%------------------------------------------------------------------------------