%------------------------------------------------------------------------------
% File : Vampire-SAT---5.0.1
% Problem : NUM574+1 : TPTP v9.3.1. Released v4.0.0.
% Transfm : none
% Format : tptp:raw
% Command : run_vampire /export/starexec/sandbox2/benchmark/theBenchmark.p 300 SAT
% Computer : n017.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8046.5625MB
% OS : Linux 6.8.0-71-generic
% CPULimit : 300s
% WCLimit : 300s
% DateTime : Tue Sep 29 12:24:52 PM UTC 2026
% Result : Theorem 0.15s 5.47s
% Output : Refutation 0.15s
% Verified :
% SZS Type : Refutation
% Derivation depth : 15
% Number of leaves : 18
% Syntax : Number of formulae : 103 ( 20 unt; 8 def)
% Number of atoms : 297 ( 42 equ)
% Maximal formula atoms : 9 ( 2 avg)
% Number of connectives : 320 ( 126 ~; 136 |; 37 &)
% ( 10 <=>; 11 =>; 0 <=; 0 <~>)
% Maximal formula depth : 10 ( 4 avg)
% Maximal term depth : 4 ( 1 avg)
% Number of predicates : 16 ( 14 usr; 9 prp; 0-2 aty)
% Number of functors : 13 ( 13 usr; 6 con; 0-2 aty)
% Number of variables : 48 ( 0 sgn 41 !; 7 ?)
% Comments :
%------------------------------------------------------------------------------
fof(f10,axiom,
! [X0] :
( aSet0(X0)
=> ! [X1] :
( aSubsetOf0(X1,X0)
<=> ( aSet0(X1)
& ! [X2] :
( aElementOf0(X2,X1)
=> aElementOf0(X2,X0) ) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',mDefSub) ).
fof(f12,axiom,
! [X0] :
( aSet0(X0)
=> aSubsetOf0(X0,X0) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',mSubRefl) ).
fof(f23,axiom,
( aSet0(szNzAzT0)
& isCountable0(szNzAzT0) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',mNATSet) ).
fof(f27,axiom,
! [X0] :
( aElementOf0(X0,szNzAzT0)
=> ( X0 = sz00
| ? [X1] :
( aElementOf0(X1,szNzAzT0)
& X0 = szszuzczcdt0(X1) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',mNatExtra) ).
fof(f31,axiom,
! [X0] :
( aElementOf0(X0,szNzAzT0)
=> ~ sdtlseqdt0(szszuzczcdt0(X0),sz00) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',mNoScLessZr) ).
fof(f75,axiom,
( aSubsetOf0(xS,szNzAzT0)
& isCountable0(xS) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',m__3435) ).
fof(f81,axiom,
( aFunction0(xN)
& szDzozmdt0(xN) = szNzAzT0
& sdtlpdtrp0(xN,sz00) = xS
& ! [X0] :
( aElementOf0(X0,szNzAzT0)
=> ( ( aSubsetOf0(sdtlpdtrp0(xN,X0),szNzAzT0)
& isCountable0(sdtlpdtrp0(xN,X0)) )
=> ( aSubsetOf0(sdtlpdtrp0(xN,szszuzczcdt0(X0)),sdtmndt0(sdtlpdtrp0(xN,X0),szmzizndt0(sdtlpdtrp0(xN,X0))))
& isCountable0(sdtlpdtrp0(xN,szszuzczcdt0(X0))) ) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',m__3623) ).
fof(f83,axiom,
( aElementOf0(xj,szNzAzT0)
& aElementOf0(xi,szNzAzT0) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',m__3786) ).
fof(f85,axiom,
( ( sdtlseqdt0(xj,xi)
& ? [X0] :
( aElementOf0(X0,szNzAzT0)
& szszuzczcdt0(X0) = xi ) )
=> ( sdtlseqdt0(xj,xi)
=> aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj)) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',m__3786_02) ).
fof(f86,conjecture,
( sdtlseqdt0(xj,xi)
=> aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj)) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',m__) ).
fof(f87,negated_conjecture,
~ ( sdtlseqdt0(xj,xi)
=> aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj)) ),
inference(negated_conjecture,[status(cth)],[f86]) ).
fof(f101,plain,
! [X0] :
( ! [X1] :
( aSubsetOf0(X1,X0)
<=> ( aSet0(X1)
& ! [X2] :
( aElementOf0(X2,X0)
| ~ aElementOf0(X2,X1) ) ) )
| ~ aSet0(X0) ),
inference(ennf_transformation,[],[f10]) ).
fof(f104,plain,
! [X0] :
( aSubsetOf0(X0,X0)
| ~ aSet0(X0) ),
inference(ennf_transformation,[],[f12]) ).
fof(f127,plain,
! [X0] :
( X0 = sz00
| ? [X1] :
( aElementOf0(X1,szNzAzT0)
& X0 = szszuzczcdt0(X1) )
| ~ aElementOf0(X0,szNzAzT0) ),
inference(ennf_transformation,[],[f27]) ).
fof(f128,plain,
! [X0] :
( X0 = sz00
| ? [X1] :
( aElementOf0(X1,szNzAzT0)
& X0 = szszuzczcdt0(X1) )
| ~ aElementOf0(X0,szNzAzT0) ),
inference(flattening,[],[f127]) ).
fof(f131,plain,
! [X0] :
( ~ sdtlseqdt0(szszuzczcdt0(X0),sz00)
| ~ aElementOf0(X0,szNzAzT0) ),
inference(ennf_transformation,[],[f31]) ).
fof(f196,plain,
( aFunction0(xN)
& szDzozmdt0(xN) = szNzAzT0
& sdtlpdtrp0(xN,sz00) = xS
& ! [X0] :
( ( aSubsetOf0(sdtlpdtrp0(xN,szszuzczcdt0(X0)),sdtmndt0(sdtlpdtrp0(xN,X0),szmzizndt0(sdtlpdtrp0(xN,X0))))
& isCountable0(sdtlpdtrp0(xN,szszuzczcdt0(X0))) )
| ~ aSubsetOf0(sdtlpdtrp0(xN,X0),szNzAzT0)
| ~ isCountable0(sdtlpdtrp0(xN,X0))
| ~ aElementOf0(X0,szNzAzT0) ) ),
inference(ennf_transformation,[],[f81]) ).
fof(f197,plain,
( aFunction0(xN)
& szDzozmdt0(xN) = szNzAzT0
& sdtlpdtrp0(xN,sz00) = xS
& ! [X0] :
( ( aSubsetOf0(sdtlpdtrp0(xN,szszuzczcdt0(X0)),sdtmndt0(sdtlpdtrp0(xN,X0),szmzizndt0(sdtlpdtrp0(xN,X0))))
& isCountable0(sdtlpdtrp0(xN,szszuzczcdt0(X0))) )
| ~ aSubsetOf0(sdtlpdtrp0(xN,X0),szNzAzT0)
| ~ isCountable0(sdtlpdtrp0(xN,X0))
| ~ aElementOf0(X0,szNzAzT0) ) ),
inference(flattening,[],[f196]) ).
fof(f201,plain,
( aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj))
| ~ sdtlseqdt0(xj,xi)
| ~ sdtlseqdt0(xj,xi)
| ! [X0] :
( ~ aElementOf0(X0,szNzAzT0)
| szszuzczcdt0(X0) != xi ) ),
inference(ennf_transformation,[],[f85]) ).
fof(f202,plain,
( aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj))
| ~ sdtlseqdt0(xj,xi)
| ~ sdtlseqdt0(xj,xi)
| ! [X0] :
( ~ aElementOf0(X0,szNzAzT0)
| szszuzczcdt0(X0) != xi ) ),
inference(flattening,[],[f201]) ).
fof(f203,plain,
( ~ aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj))
& sdtlseqdt0(xj,xi) ),
inference(ennf_transformation,[],[f87]) ).
fof(f214,plain,
! [X0] :
( ! [X1] :
( ( aSubsetOf0(X1,X0)
| ~ aSet0(X1)
| ? [X2] :
( ~ aElementOf0(X2,X0)
& aElementOf0(X2,X1) ) )
& ( ( aSet0(X1)
& ! [X2] :
( aElementOf0(X2,X0)
| ~ aElementOf0(X2,X1) ) )
| ~ aSubsetOf0(X1,X0) ) )
| ~ aSet0(X0) ),
inference(nnf_transformation,[],[f101]) ).
fof(f215,plain,
! [X0] :
( ! [X1] :
( ( aSubsetOf0(X1,X0)
| ~ aSet0(X1)
| ? [X2] :
( ~ aElementOf0(X2,X0)
& aElementOf0(X2,X1) ) )
& ( ( aSet0(X1)
& ! [X2] :
( aElementOf0(X2,X0)
| ~ aElementOf0(X2,X1) ) )
| ~ aSubsetOf0(X1,X0) ) )
| ~ aSet0(X0) ),
inference(flattening,[],[f214]) ).
fof(f216,plain,
! [X0] :
( ! [X1] :
( ( aSubsetOf0(X1,X0)
| ~ aSet0(X1)
| ? [X2] :
( ~ aElementOf0(X2,X0)
& aElementOf0(X2,X1) ) )
& ( ( aSet0(X1)
& ! [X3] :
( aElementOf0(X3,X0)
| ~ aElementOf0(X3,X1) ) )
| ~ aSubsetOf0(X1,X0) ) )
| ~ aSet0(X0) ),
inference(rectify,[],[f215]) ).
fof(f217,plain,
! [X0] :
( ! [X1] :
( ( aSubsetOf0(X1,X0)
| ~ aSet0(X1)
| ( ~ aElementOf0(sK5(X0,X1),X0)
& aElementOf0(sK5(X0,X1),X1) ) )
& ( ( aSet0(X1)
& ! [X3] :
( aElementOf0(X3,X0)
| ~ aElementOf0(X3,X1) ) )
| ~ aSubsetOf0(X1,X0) ) )
| ~ aSet0(X0) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK5]),skolemize(X2,sK5(X0,X1))],[f216]) ).
fof(f230,plain,
! [X0] :
( X0 = sz00
| ( aElementOf0(sK8(X0),szNzAzT0)
& szszuzczcdt0(sK8(X0)) = X0 )
| ~ aElementOf0(X0,szNzAzT0) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK8]),skolemize(X1,sK8(X0))],[f128]) ).
fof(f278,plain,
! [X0,X1] :
( ~ aSubsetOf0(X1,X0)
| aSet0(X1)
| ~ aSet0(X0) ),
inference(cnf_transformation,[],[f217]) ).
fof(f282,plain,
! [X0] :
( aSubsetOf0(X0,X0)
| ~ aSet0(X0) ),
inference(cnf_transformation,[],[f104]) ).
fof(f316,plain,
aSet0(szNzAzT0),
inference(cnf_transformation,[],[f23]) ).
fof(f321,plain,
! [X0] :
( ~ aElementOf0(X0,szNzAzT0)
| szszuzczcdt0(sK8(X0)) = X0
| sz00 = X0 ),
inference(cnf_transformation,[],[f230]) ).
fof(f322,plain,
! [X0] :
( aElementOf0(sK8(X0),szNzAzT0)
| sz00 = X0
| ~ aElementOf0(X0,szNzAzT0) ),
inference(cnf_transformation,[],[f230]) ).
fof(f325,plain,
! [X0] :
( ~ sdtlseqdt0(szszuzczcdt0(X0),sz00)
| ~ aElementOf0(X0,szNzAzT0) ),
inference(cnf_transformation,[],[f131]) ).
fof(f417,plain,
aSubsetOf0(xS,szNzAzT0),
inference(cnf_transformation,[],[f75]) ).
fof(f431,plain,
xS = sdtlpdtrp0(xN,sz00),
inference(cnf_transformation,[],[f197]) ).
fof(f436,plain,
aElementOf0(xi,szNzAzT0),
inference(cnf_transformation,[],[f83]) ).
fof(f437,plain,
aElementOf0(xj,szNzAzT0),
inference(cnf_transformation,[],[f83]) ).
fof(f439,plain,
! [X0] :
( aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj))
| ~ sdtlseqdt0(xj,xi)
| ~ sdtlseqdt0(xj,xi)
| ~ aElementOf0(X0,szNzAzT0)
| szszuzczcdt0(X0) != xi ),
inference(cnf_transformation,[],[f202]) ).
fof(f440,plain,
sdtlseqdt0(xj,xi),
inference(cnf_transformation,[],[f203]) ).
fof(f441,plain,
~ aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj)),
inference(cnf_transformation,[],[f203]) ).
fof(f479,plain,
! [X0] :
( aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj))
| ~ sdtlseqdt0(xj,xi)
| ~ aElementOf0(X0,szNzAzT0)
| szszuzczcdt0(X0) != xi ),
inference(duplicate_literal_removal,[],[f439]) ).
fof(f482,definition,
( spl25_1
<=> ! [X0] :
( ~ aElementOf0(X0,szNzAzT0)
| szszuzczcdt0(X0) != xi ) ),
introduced(definition,[new_symbols(definition,[spl25_1])],[avatar_definition]) ).
fof(f483,plain,
( ! [X0] :
( szszuzczcdt0(X0) != xi
| ~ aElementOf0(X0,szNzAzT0) )
| ~ spl25_1 ),
inference(avatar_component_clause,[],[f482]) ).
fof(f485,definition,
( spl25_2
<=> sdtlseqdt0(xj,xi) ),
introduced(definition,[new_symbols(definition,[spl25_2])],[avatar_definition]) ).
fof(f486,plain,
( sdtlseqdt0(xj,xi)
| ~ spl25_2 ),
inference(avatar_component_clause,[],[f485]) ).
fof(f489,definition,
( spl25_3
<=> aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj)) ),
introduced(definition,[new_symbols(definition,[spl25_3])],[avatar_definition]) ).
fof(f490,plain,
( ~ aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,xj))
| spl25_3 ),
inference(avatar_component_clause,[],[f489]) ).
fof(f492,plain,
( spl25_1
| ~ spl25_2
| spl25_3 ),
inference(avatar_split_clause,[],[f479,f489,f485,f482]) ).
fof(f508,plain,
spl25_2,
inference(avatar_split_clause,[],[f440,f485]) ).
fof(f509,plain,
~ spl25_3,
inference(avatar_split_clause,[],[f441,f489]) ).
fof(f521,definition,
( spl25_8
<=> aSet0(xS) ),
introduced(definition,[new_symbols(definition,[spl25_8])],[avatar_definition]) ).
fof(f522,plain,
( aSet0(xS)
| ~ spl25_8 ),
inference(avatar_component_clause,[],[f521]) ).
fof(f560,plain,
( aSet0(xS)
| ~ aSet0(szNzAzT0) ),
inference(resolution,[],[f278,f417]) ).
fof(f565,plain,
aSet0(xS),
inference(forward_subsumption_resolution,[],[f560,f316]) ).
fof(f566,plain,
spl25_8,
inference(avatar_split_clause,[],[f565,f521]) ).
fof(f747,definition,
( spl25_18
<=> sz00 = xj ),
introduced(definition,[new_symbols(definition,[spl25_18])],[avatar_definition]) ).
fof(f748,plain,
( sz00 = xj
| ~ spl25_18 ),
inference(avatar_component_clause,[],[f747]) ).
fof(f749,plain,
( sz00 != xj
| spl25_18 ),
inference(avatar_component_clause,[],[f747]) ).
fof(f770,definition,
( spl25_20
<=> sz00 = xi ),
introduced(definition,[new_symbols(definition,[spl25_20])],[avatar_definition]) ).
fof(f771,plain,
( sz00 = xi
| ~ spl25_20 ),
inference(avatar_component_clause,[],[f770]) ).
fof(f772,plain,
( sz00 != xi
| spl25_20 ),
inference(avatar_component_clause,[],[f770]) ).
fof(f856,plain,
( xj = szszuzczcdt0(sK8(xj))
| sz00 = xj ),
inference(resolution,[],[f321,f437]) ).
fof(f857,plain,
( xi = szszuzczcdt0(sK8(xi))
| sz00 = xi ),
inference(resolution,[],[f321,f436]) ).
fof(f864,plain,
( xi = szszuzczcdt0(sK8(xi))
| spl25_20 ),
inference(forward_subsumption_resolution,[],[f857,f772]) ).
fof(f865,plain,
( xj = szszuzczcdt0(sK8(xj))
| spl25_18 ),
inference(forward_subsumption_resolution,[],[f856,f749]) ).
fof(f941,plain,
( xi != xi
| ~ aElementOf0(sK8(xi),szNzAzT0)
| ~ spl25_1
| spl25_20 ),
inference(superposition,[],[f483,f864]) ).
fof(f942,plain,
( ~ aElementOf0(sK8(xi),szNzAzT0)
| ~ spl25_1
| spl25_20 ),
inference(trivial_inequality_removal,[],[f941]) ).
fof(f944,definition,
( spl25_31
<=> aElementOf0(sK8(xi),szNzAzT0) ),
introduced(definition,[new_symbols(definition,[spl25_31])],[avatar_definition]) ).
fof(f946,plain,
( ~ aElementOf0(sK8(xi),szNzAzT0)
| spl25_31 ),
inference(avatar_component_clause,[],[f944]) ).
fof(f974,plain,
( ~ spl25_31
| ~ spl25_1
| spl25_20 ),
inference(avatar_split_clause,[],[f942,f770,f482,f944]) ).
fof(f976,plain,
( sz00 = xi
| ~ aElementOf0(xi,szNzAzT0)
| spl25_31 ),
inference(resolution,[],[f946,f322]) ).
fof(f985,plain,
( sz00 = xi
| spl25_31 ),
inference(forward_subsumption_resolution,[],[f976,f436]) ).
fof(f986,plain,
( spl25_20
| spl25_31 ),
inference(avatar_split_clause,[],[f985,f944,f770]) ).
fof(f990,plain,
( sdtlseqdt0(xj,sz00)
| ~ spl25_2
| ~ spl25_20 ),
inference(superposition,[],[f486,f771]) ).
fof(f1086,plain,
( ~ sdtlseqdt0(xj,sz00)
| ~ aElementOf0(sK8(xj),szNzAzT0)
| spl25_18 ),
inference(superposition,[],[f325,f865]) ).
fof(f1093,definition,
( spl25_38
<=> aElementOf0(sK8(xj),szNzAzT0) ),
introduced(definition,[new_symbols(definition,[spl25_38])],[avatar_definition]) ).
fof(f1095,plain,
( ~ aElementOf0(sK8(xj),szNzAzT0)
| spl25_38 ),
inference(avatar_component_clause,[],[f1093]) ).
fof(f1111,plain,
( ~ aElementOf0(sK8(xj),szNzAzT0)
| ~ spl25_2
| spl25_18
| ~ spl25_20 ),
inference(forward_subsumption_resolution,[],[f1086,f990]) ).
fof(f1117,plain,
( ~ spl25_38
| ~ spl25_2
| spl25_18
| ~ spl25_20 ),
inference(avatar_split_clause,[],[f1111,f770,f747,f485,f1093]) ).
fof(f1119,plain,
( sz00 = xj
| ~ aElementOf0(xj,szNzAzT0)
| spl25_38 ),
inference(resolution,[],[f1095,f322]) ).
fof(f1128,plain,
( sz00 = xj
| spl25_38 ),
inference(forward_subsumption_resolution,[],[f1119,f437]) ).
fof(f1129,plain,
( spl25_18
| spl25_38 ),
inference(avatar_split_clause,[],[f1128,f1093,f747]) ).
fof(f1162,plain,
( ~ aSubsetOf0(sdtlpdtrp0(xN,xi),sdtlpdtrp0(xN,sz00))
| spl25_3
| ~ spl25_18 ),
inference(superposition,[],[f490,f748]) ).
fof(f1174,plain,
( ~ aSubsetOf0(sdtlpdtrp0(xN,xi),xS)
| spl25_3
| ~ spl25_18 ),
inference(forward_demodulation,[],[f1162,f431]) ).
fof(f1175,plain,
( ~ aSubsetOf0(sdtlpdtrp0(xN,sz00),xS)
| spl25_3
| ~ spl25_18
| ~ spl25_20 ),
inference(forward_demodulation,[],[f1174,f771]) ).
fof(f1176,plain,
( ~ aSubsetOf0(xS,xS)
| spl25_3
| ~ spl25_18
| ~ spl25_20 ),
inference(forward_demodulation,[],[f1175,f431]) ).
fof(f1181,plain,
( ~ aSet0(xS)
| spl25_3
| ~ spl25_18
| ~ spl25_20 ),
inference(resolution,[],[f1176,f282]) ).
fof(f1182,plain,
( $false
| spl25_3
| ~ spl25_8
| ~ spl25_18
| ~ spl25_20 ),
inference(forward_subsumption_resolution,[],[f1181,f522]) ).
fof(f1183,plain,
( spl25_3
| ~ spl25_8
| ~ spl25_18
| ~ spl25_20 ),
inference(avatar_contradiction_clause,[],[f1182]) ).
cnf(s1,plain,
( spl25_1
| ~ spl25_2
| spl25_3 ),
inference(sat_conversion,[],[f492]) ).
cnf(s5,plain,
spl25_2,
inference(sat_conversion,[],[f508]) ).
cnf(s6,plain,
~ spl25_3,
inference(sat_conversion,[],[f509]) ).
cnf(s8,plain,
spl25_8,
inference(sat_conversion,[],[f566]) ).
cnf(s37,plain,
( ~ spl25_1
| spl25_20
| ~ spl25_31 ),
inference(sat_conversion,[],[f974]) ).
cnf(s40,plain,
( spl25_20
| spl25_31 ),
inference(sat_conversion,[],[f986]) ).
cnf(s45,plain,
( ~ spl25_2
| spl25_18
| ~ spl25_20
| ~ spl25_38 ),
inference(sat_conversion,[],[f1117]) ).
cnf(s48,plain,
( spl25_18
| spl25_38 ),
inference(sat_conversion,[],[f1129]) ).
cnf(s51,plain,
( spl25_3
| ~ spl25_8
| ~ spl25_18
| ~ spl25_20 ),
inference(sat_conversion,[],[f1183]) ).
cnf(s70,plain,
spl25_1,
inference(rat,[],[s1,s6,s5]) ).
cnf(s71,plain,
spl25_20,
inference(rat,[],[s37,s40,s70]) ).
cnf(s73,plain,
~ spl25_18,
inference(rat,[],[s51,s6,s8,s71]) ).
cnf(s74,plain,
spl25_38,
inference(rat,[],[s48,s73]) ).
cnf(s76,plain,
$false,
inference(rat,[],[s45,s71,s5,s74,s73]) ).
fof(f1184,plain,
$false,
inference(avatar_sat_refutation,[],[s76]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.03 % Problem : NUM574+1 : TPTP v9.3.1. Released v4.0.0.
% 0.00/0.06 % Command : run_vampire /export/starexec/sandbox2/benchmark/theBenchmark.p 300 SAT
% 0.12/5.39 % Computer : n017.cluster.edu
% 0.12/5.39 % Model : x86_64 x86_64
% 0.12/5.39 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/5.39 % Memory : 8046.5625MB
% 0.12/5.39 % OS : Linux 6.8.0-71-generic
% 0.12/5.39 % CPULimit : 300
% 0.12/5.39 % WCLimit : 300
% 0.12/5.39 % DateTime : Sun Sep 27 20:29:11 UTC 2026
% 0.12/5.39 % CPUTime :
% 0.12/5.39 Running run_vampire /export/starexec/sandbox2/benchmark/theBenchmark.p 300 SAT
% 0.15/5.42 Running first-order model finding
% 0.15/5.42 Running: /export/starexec/sandbox2/solver/bin/vampire-ho --input_syntax tptp --output_axiom_names on --mode casc --intent sat -m 16384 --cores 7 -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.15/5.47 % (2919472)Will run a generic schedule for satisfiability detection.
% 0.15/5.47 % (2919480)dis+10_1_sil=32000:sp=arity:random_seed=4138518380:i=103:fgj=on_2999 on theBenchmark for (2999ds/103Mi)
% 0.15/5.47 % (2919478)% WARNING: option uhcvi not known.
% 0.15/5.47 % (2919477)fmb+10_1_sas=cadical:bce=on:rp=on:random_seed=24062121_2999 on theBenchmark for (2999ds/0Mi)
% 0.15/5.47 % (2919478)dis+11_61:31_drc=ordering:lsd=5:bsr=unit_only:rp=on:newcnf=on:random_seed=3700801229:i=135531:add=off:rawr=on_2999 on theBenchmark for (2999ds/135531Mi)
% 0.15/5.47 % (2919479)dis+10_161_sil=256000:plsq=on:plsqr=61199697,1048576:gs=on:alpa=true:sac=on:slsq=on:cn=on:random_seed=2626607150:i=88024:add=on:rawr=on_2999 on theBenchmark for (2999ds/88024Mi)
% 0.15/5.47 % (2919481)ott+31_1_sil=16000:lcm=predicate:bce=on:newcnf=on:random_seed=1289403480:i=116_2999 on theBenchmark for (2999ds/116Mi)
% 0.15/5.47 % (2919482)ott+1_1_to=lpo:sil=16000:sp=reverse_arity:erd=off:random_seed=3521843498:i=131_2999 on theBenchmark for (2999ds/131Mi)
% 0.15/5.47 % (2919483)ott-3_16_to=lpo:sil=16000:sp=arity:fd=off:rp=on:random_seed=3345384879:i=159:bs=unit_only:nicw=on:fsr=off:amm=off_2999 on theBenchmark for (2999ds/159Mi)
% 0.15/5.47 % (2919480) found proof, printing to "/export/starexec/sandbox2/tmp/vampire-proof-2919472-2919480"...
% 0.15/5.47 % (2919480)...printing done.
% 0.15/5.47 % (2919480)Refutation found. Thanks to Tanya!
% 0.15/5.47 % SZS status Theorem for theBenchmark
% 0.15/5.47 % SZS output start Proof for theBenchmark
% See solution above
% 0.15/5.47 % (2919480)------------------------------
% 0.15/5.47 % (2919480)Version: Vampire 5.0.1 (Release build, commit 5ef7c2677 on 2026-07-16 16:54:09 +0200)
% 0.15/5.47 % (2919480)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 0.15/5.47 % (2919480)CaDiCaL version: 2.1.3
% 0.15/5.47 % (2919480)Termination reason: Refutation
% 0.15/5.47 % (2919480)Time elapsed: 0.011 s
% 0.15/5.47 % (2919480)Peak memory usage: 13 MB
% 0.15/5.47 % (2919480)Instructions burned: 26 (million)
% 0.15/5.47 % (2919472)Success in time 0.037 s
% 0.15/5.47 % Vampire exiting
%------------------------------------------------------------------------------