TSTP Solution File: CSR077+1 by Vampire-SAT---4.8
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%------------------------------------------------------------------------------
% File : Vampire-SAT---4.8
% Problem : CSR077+1 : TPTP v8.2.0. Bugfixed v7.3.0.
% Transfm : none
% Format : tptp:raw
% Command : vampire --mode casc_sat -m 16384 --cores 7 -t %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 May 20 19:44:27 EDT 2024
% Result : Theorem 8.83s 1.78s
% Output : Refutation 8.83s
% Verified :
% SZS Type : Refutation
% Derivation depth : 19
% Number of leaves : 8
% Syntax : Number of formulae : 49 ( 12 unt; 0 def)
% Number of atoms : 1426 (1337 equ)
% Maximal formula atoms : 1275 ( 29 avg)
% Number of connectives : 2706 (1329 ~; 63 |;1301 &)
% ( 5 <=>; 8 =>; 0 <=; 0 <~>)
% Maximal formula depth : 1276 ( 30 avg)
% Maximal term depth : 2 ( 1 avg)
% Number of predicates : 5 ( 3 usr; 1 prp; 0-2 aty)
% Number of functors : 58 ( 7 usr; 55 con; 0-2 aty)
% Number of variables : 41 ( 41 !; 0 ?)
% Comments :
%------------------------------------------------------------------------------
fof(f52486,plain,
$false,
inference(trivial_inequality_removal,[],[f52485]) ).
fof(f52485,plain,
"1" != "1",
inference(superposition,[],[f25169,f52242]) ).
fof(f52242,plain,
"1" = "-1",
inference(trivial_inequality_removal,[],[f52158]) ).
fof(f52158,plain,
( "0" != "0"
| "1" = "-1" ),
inference(superposition,[],[f25163,f52149]) ).
fof(f52149,plain,
( "-1" = "0"
| "1" = "-1" ),
inference(resolution,[],[f52144,f29961]) ).
fof(f29961,plain,
s__instance(s__Number3_1,s__NonnegativeRealNumber),
inference(cnf_transformation,[],[f14788]) ).
fof(f14788,axiom,
s__instance(s__Number3_1,s__NonnegativeRealNumber),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',local_1) ).
fof(f52144,plain,
( ~ s__instance(s__Number3_1,s__NonnegativeRealNumber)
| "-1" = "0"
| "1" = "-1" ),
inference(resolution,[],[f52138,f41135]) ).
fof(f41135,plain,
! [X1] :
( sP71(X1,X1)
| ~ s__instance(X1,s__NonnegativeRealNumber) ),
inference(equality_resolution,[],[f40213]) ).
fof(f40213,plain,
! [X0,X1] :
( sP71(X0,X1)
| X0 != X1
| ~ s__instance(X1,s__NonnegativeRealNumber) ),
inference(cnf_transformation,[],[f23716]) ).
fof(f23716,plain,
! [X0,X1] :
( ( sP71(X0,X1)
| ( ( minus("0",X1) != X0
| ~ s__instance(X1,s__NegativeRealNumber) )
& ( X0 != X1
| ~ s__instance(X1,s__NonnegativeRealNumber) ) ) )
& ( ( minus("0",X1) = X0
& s__instance(X1,s__NegativeRealNumber) )
| ( X0 = X1
& s__instance(X1,s__NonnegativeRealNumber) )
| ~ sP71(X0,X1) ) ),
inference(flattening,[],[f23715]) ).
fof(f23715,plain,
! [X0,X1] :
( ( sP71(X0,X1)
| ( ( minus("0",X1) != X0
| ~ s__instance(X1,s__NegativeRealNumber) )
& ( X0 != X1
| ~ s__instance(X1,s__NonnegativeRealNumber) ) ) )
& ( ( minus("0",X1) = X0
& s__instance(X1,s__NegativeRealNumber) )
| ( X0 = X1
& s__instance(X1,s__NonnegativeRealNumber) )
| ~ sP71(X0,X1) ) ),
inference(nnf_transformation,[],[f22854]) ).
fof(f22854,plain,
! [X0,X1] :
( sP71(X0,X1)
<=> ( ( minus("0",X1) = X0
& s__instance(X1,s__NegativeRealNumber) )
| ( X0 = X1
& s__instance(X1,s__NonnegativeRealNumber) ) ) ),
introduced(predicate_definition_introduction,[new_symbols(naming,[sP71])]) ).
fof(f52138,plain,
! [X0] :
( ~ sP71(s__Number3_1,X0)
| "1" = "-1"
| "-1" = "0" ),
inference(resolution,[],[f52133,f40220]) ).
fof(f40220,plain,
! [X0,X1] :
( sP70(X0,X1)
| ~ sP71(X0,X1) ),
inference(cnf_transformation,[],[f23719]) ).
fof(f23719,plain,
! [X0,X1] :
( ( sP70(X0,X1)
| ~ sP71(X0,X1) )
& ( sP71(X0,X1)
| ~ sP70(X0,X1) ) ),
inference(nnf_transformation,[],[f22855]) ).
fof(f22855,plain,
! [X0,X1] :
( sP70(X0,X1)
<=> sP71(X0,X1) ),
inference(definition_folding,[],[f16862,f22854,f22853]) ).
fof(f22853,plain,
! [X0,X1] :
( sP70(X0,X1)
<=> ( s__instance(X0,s__RealNumber)
& s__instance(X1,s__RealNumber)
& s__AbsoluteValueFn(X1) = X0 ) ),
introduced(predicate_definition_introduction,[new_symbols(naming,[sP70])]) ).
fof(f16862,plain,
! [X0,X1] :
( ( s__instance(X0,s__RealNumber)
& s__instance(X1,s__RealNumber)
& s__AbsoluteValueFn(X1) = X0 )
<=> ( ( minus("0",X1) = X0
& s__instance(X1,s__NegativeRealNumber) )
| ( X0 = X1
& s__instance(X1,s__NonnegativeRealNumber) ) ) ),
inference(rectify,[],[f3247]) ).
fof(f3247,axiom,
! [X51,X52] :
( ( s__instance(X51,s__RealNumber)
& s__instance(X52,s__RealNumber)
& s__AbsoluteValueFn(X52) = X51 )
<=> ( ( minus("0",X52) = X51
& s__instance(X52,s__NegativeRealNumber) )
| ( X51 = X52
& s__instance(X52,s__NonnegativeRealNumber) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',kb_SUMO_3259) ).
fof(f52133,plain,
! [X0] :
( ~ sP70(s__Number3_1,X0)
| "-1" = "0"
| "1" = "-1" ),
inference(resolution,[],[f52129,f40217]) ).
fof(f40217,plain,
! [X0,X1] :
( s__instance(X0,s__RealNumber)
| ~ sP70(X0,X1) ),
inference(cnf_transformation,[],[f23718]) ).
fof(f23718,plain,
! [X0,X1] :
( ( sP70(X0,X1)
| ~ s__instance(X0,s__RealNumber)
| ~ s__instance(X1,s__RealNumber)
| s__AbsoluteValueFn(X1) != X0 )
& ( ( s__instance(X0,s__RealNumber)
& s__instance(X1,s__RealNumber)
& s__AbsoluteValueFn(X1) = X0 )
| ~ sP70(X0,X1) ) ),
inference(flattening,[],[f23717]) ).
fof(f23717,plain,
! [X0,X1] :
( ( sP70(X0,X1)
| ~ s__instance(X0,s__RealNumber)
| ~ s__instance(X1,s__RealNumber)
| s__AbsoluteValueFn(X1) != X0 )
& ( ( s__instance(X0,s__RealNumber)
& s__instance(X1,s__RealNumber)
& s__AbsoluteValueFn(X1) = X0 )
| ~ sP70(X0,X1) ) ),
inference(nnf_transformation,[],[f22853]) ).
fof(f52129,plain,
( ~ s__instance(s__Number3_1,s__RealNumber)
| "1" = "-1"
| "-1" = "0" ),
inference(forward_demodulation,[],[f52128,f47303]) ).
fof(f47303,plain,
"-1" = s__SignumFn(s__Number3_1),
inference(resolution,[],[f47298,f29961]) ).
fof(f47298,plain,
( ~ s__instance(s__Number3_1,s__NonnegativeRealNumber)
| "-1" = s__SignumFn(s__Number3_1) ),
inference(resolution,[],[f47294,f41135]) ).
fof(f47294,plain,
! [X0] :
( ~ sP71(s__Number3_1,X0)
| "-1" = s__SignumFn(s__Number3_1) ),
inference(resolution,[],[f47290,f40220]) ).
fof(f47290,plain,
! [X0] :
( ~ sP70(s__Number3_1,X0)
| "-1" = s__SignumFn(s__Number3_1) ),
inference(resolution,[],[f47284,f40217]) ).
fof(f47284,plain,
( ~ s__instance(s__Number3_1,s__RealNumber)
| "-1" = s__SignumFn(s__Number3_1) ),
inference(resolution,[],[f37969,f25173]) ).
fof(f25173,plain,
s__instance(s__Number3_1,s__NegativeRealNumber),
inference(cnf_transformation,[],[f14792]) ).
fof(f14792,plain,
s__instance(s__Number3_1,s__NegativeRealNumber),
inference(flattening,[],[f14790]) ).
fof(f14790,negated_conjecture,
~ ~ s__instance(s__Number3_1,s__NegativeRealNumber),
inference(negated_conjecture,[],[f14789]) ).
fof(f14789,conjecture,
~ s__instance(s__Number3_1,s__NegativeRealNumber),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',prove_from_SUMO) ).
fof(f37969,plain,
! [X0] :
( ~ s__instance(X0,s__NegativeRealNumber)
| "-1" = s__SignumFn(X0)
| ~ s__instance(X0,s__RealNumber) ),
inference(cnf_transformation,[],[f18649]) ).
fof(f18649,plain,
! [X0] :
( "-1" = s__SignumFn(X0)
| ~ s__instance(X0,s__NegativeRealNumber)
| ~ s__instance(X0,s__RealNumber) ),
inference(flattening,[],[f18648]) ).
fof(f18648,plain,
! [X0] :
( "-1" = s__SignumFn(X0)
| ~ s__instance(X0,s__NegativeRealNumber)
| ~ s__instance(X0,s__RealNumber) ),
inference(ennf_transformation,[],[f15347]) ).
fof(f15347,plain,
! [X0] :
( s__instance(X0,s__RealNumber)
=> ( s__instance(X0,s__NegativeRealNumber)
=> "-1" = s__SignumFn(X0) ) ),
inference(rectify,[],[f3412]) ).
fof(f3412,axiom,
! [X11] :
( s__instance(X11,s__RealNumber)
=> ( s__instance(X11,s__NegativeRealNumber)
=> "-1" = s__SignumFn(X11) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',kb_SUMO_3424) ).
fof(f52128,plain,
( "1" = "-1"
| "0" = s__SignumFn(s__Number3_1)
| ~ s__instance(s__Number3_1,s__RealNumber) ),
inference(forward_demodulation,[],[f52118,f47303]) ).
fof(f52118,plain,
( "1" = s__SignumFn(s__Number3_1)
| "0" = s__SignumFn(s__Number3_1)
| ~ s__instance(s__Number3_1,s__RealNumber) ),
inference(resolution,[],[f37971,f29961]) ).
fof(f37971,plain,
! [X0] :
( ~ s__instance(X0,s__NonnegativeRealNumber)
| "1" = s__SignumFn(X0)
| "0" = s__SignumFn(X0)
| ~ s__instance(X0,s__RealNumber) ),
inference(cnf_transformation,[],[f18653]) ).
fof(f18653,plain,
! [X0] :
( "0" = s__SignumFn(X0)
| "1" = s__SignumFn(X0)
| ~ s__instance(X0,s__NonnegativeRealNumber)
| ~ s__instance(X0,s__RealNumber) ),
inference(flattening,[],[f18652]) ).
fof(f18652,plain,
! [X0] :
( "0" = s__SignumFn(X0)
| "1" = s__SignumFn(X0)
| ~ s__instance(X0,s__NonnegativeRealNumber)
| ~ s__instance(X0,s__RealNumber) ),
inference(ennf_transformation,[],[f15349]) ).
fof(f15349,plain,
! [X0] :
( s__instance(X0,s__RealNumber)
=> ( s__instance(X0,s__NonnegativeRealNumber)
=> ( "0" = s__SignumFn(X0)
| "1" = s__SignumFn(X0) ) ) ),
inference(rectify,[],[f3410]) ).
fof(f3410,axiom,
! [X11] :
( s__instance(X11,s__RealNumber)
=> ( s__instance(X11,s__NonnegativeRealNumber)
=> ( "0" = s__SignumFn(X11)
| "1" = s__SignumFn(X11) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',kb_SUMO_3422) ).
fof(f25163,plain,
"-1" != "0",
inference(cnf_transformation,[],[f14791]) ).
fof(f14791,plain,
( "1" != "2"
& "1" != "3"
& "2" != "3"
& "1" != "-1"
& "2" != "-1"
& "3" != "-1"
& "1" != "0"
& "2" != "0"
& "3" != "0"
& "-1" != "0"
& "1" != "4"
& "2" != "4"
& "3" != "4"
& "-1" != "4"
& "0" != "4"
& "1" != "5"
& "2" != "5"
& "3" != "5"
& "-1" != "5"
& "0" != "5"
& "4" != "5"
& "1" != "0.5"
& "2" != "0.5"
& "3" != "0.5"
& "-1" != "0.5"
& "0" != "0.5"
& "4" != "0.5"
& "5" != "0.5"
& "1" != "1000"
& "2" != "1000"
& "3" != "1000"
& "-1" != "1000"
& "0" != "1000"
& "4" != "1000"
& "5" != "1000"
& "0.5" != "1000"
& "1" != "1000000"
& "2" != "1000000"
& "3" != "1000000"
& "-1" != "1000000"
& "0" != "1000000"
& "4" != "1000000"
& "5" != "1000000"
& "0.5" != "1000000"
& "1000" != "1000000"
& "1" != "1000000000"
& "2" != "1000000000"
& "3" != "1000000000"
& "-1" != "1000000000"
& "0" != "1000000000"
& "4" != "1000000000"
& "5" != "1000000000"
& "0.5" != "1000000000"
& "1000" != "1000000000"
& "1000000" != "1000000000"
& "1" != "1000000000000"
& "2" != "1000000000000"
& "3" != "1000000000000"
& "-1" != "1000000000000"
& "0" != "1000000000000"
& "4" != "1000000000000"
& "5" != "1000000000000"
& "0.5" != "1000000000000"
& "1000" != "1000000000000"
& "1000000" != "1000000000000"
& "1000000000" != "1000000000000"
& "1" != "0.001"
& "2" != "0.001"
& "3" != "0.001"
& "-1" != "0.001"
& "0" != "0.001"
& "4" != "0.001"
& "5" != "0.001"
& "0.5" != "0.001"
& "1000" != "0.001"
& "1000000" != "0.001"
& "1000000000" != "0.001"
& "1000000000000" != "0.001"
& "1" != "0.000001"
& "2" != "0.000001"
& "3" != "0.000001"
& "-1" != "0.000001"
& "0" != "0.000001"
& "4" != "0.000001"
& "5" != "0.000001"
& "0.5" != "0.000001"
& "1000" != "0.000001"
& "1000000" != "0.000001"
& "1000000000" != "0.000001"
& "1000000000000" != "0.000001"
& "0.001" != "0.000001"
& "1" != "0.000000001"
& "2" != "0.000000001"
& "3" != "0.000000001"
& "-1" != "0.000000001"
& "0" != "0.000000001"
& "4" != "0.000000001"
& "5" != "0.000000001"
& "0.5" != "0.000000001"
& "1000" != "0.000000001"
& "1000000" != "0.000000001"
& "1000000000" != "0.000000001"
& "1000000000000" != "0.000000001"
& "0.001" != "0.000000001"
& "0.000001" != "0.000000001"
& "1" != "0.000000000001"
& "2" != "0.000000000001"
& "3" != "0.000000000001"
& "-1" != "0.000000000001"
& "0" != "0.000000000001"
& "4" != "0.000000000001"
& "5" != "0.000000000001"
& "0.5" != "0.000000000001"
& "1000" != "0.000000000001"
& "1000000" != "0.000000000001"
& "1000000000" != "0.000000000001"
& "1000000000000" != "0.000000000001"
& "0.001" != "0.000000000001"
& "0.000001" != "0.000000000001"
& "0.000000001" != "0.000000000001"
& "1" != "0.01"
& "2" != "0.01"
& "3" != "0.01"
& "-1" != "0.01"
& "0" != "0.01"
& "4" != "0.01"
& "5" != "0.01"
& "0.5" != "0.01"
& "1000" != "0.01"
& "1000000" != "0.01"
& "1000000000" != "0.01"
& "1000000000000" != "0.01"
& "0.001" != "0.01"
& "0.000001" != "0.01"
& "0.000000001" != "0.01"
& "0.000000000001" != "0.01"
& "1" != "746"
& "2" != "746"
& "3" != "746"
& "-1" != "746"
& "0" != "746"
& "4" != "746"
& "5" != "746"
& "0.5" != "746"
& "1000" != "746"
& "1000000" != "746"
& "1000000000" != "746"
& "1000000000000" != "746"
& "0.001" != "746"
& "0.000001" != "746"
& "0.000000001" != "746"
& "0.000000000001" != "746"
& "0.01" != "746"
& "1" != "273.15"
& "2" != "273.15"
& "3" != "273.15"
& "-1" != "273.15"
& "0" != "273.15"
& "4" != "273.15"
& "5" != "273.15"
& "0.5" != "273.15"
& "1000" != "273.15"
& "1000000" != "273.15"
& "1000000000" != "273.15"
& "1000000000000" != "273.15"
& "0.001" != "273.15"
& "0.000001" != "273.15"
& "0.000000001" != "273.15"
& "0.000000000001" != "273.15"
& "0.01" != "273.15"
& "746" != "273.15"
& "1" != "32"
& "2" != "32"
& "3" != "32"
& "-1" != "32"
& "0" != "32"
& "4" != "32"
& "5" != "32"
& "0.5" != "32"
& "1000" != "32"
& "1000000" != "32"
& "1000000000" != "32"
& "1000000000000" != "32"
& "0.001" != "32"
& "0.000001" != "32"
& "0.000000001" != "32"
& "0.000000000001" != "32"
& "0.01" != "32"
& "746" != "32"
& "273.15" != "32"
& "1" != "1.8"
& "2" != "1.8"
& "3" != "1.8"
& "-1" != "1.8"
& "0" != "1.8"
& "4" != "1.8"
& "5" != "1.8"
& "0.5" != "1.8"
& "1000" != "1.8"
& "1000000" != "1.8"
& "1000000000" != "1.8"
& "1000000000000" != "1.8"
& "0.001" != "1.8"
& "0.000001" != "1.8"
& "0.000000001" != "1.8"
& "0.000000000001" != "1.8"
& "0.01" != "1.8"
& "746" != "1.8"
& "273.15" != "1.8"
& "32" != "1.8"
& "1" != "24"
& "2" != "24"
& "3" != "24"
& "-1" != "24"
& "0" != "24"
& "4" != "24"
& "5" != "24"
& "0.5" != "24"
& "1000" != "24"
& "1000000" != "24"
& "1000000000" != "24"
& "1000000000000" != "24"
& "0.001" != "24"
& "0.000001" != "24"
& "0.000000001" != "24"
& "0.000000000001" != "24"
& "0.01" != "24"
& "746" != "24"
& "273.15" != "24"
& "32" != "24"
& "1.8" != "24"
& "1" != "60"
& "2" != "60"
& "3" != "60"
& "-1" != "60"
& "0" != "60"
& "4" != "60"
& "5" != "60"
& "0.5" != "60"
& "1000" != "60"
& "1000000" != "60"
& "1000000000" != "60"
& "1000000000000" != "60"
& "0.001" != "60"
& "0.000001" != "60"
& "0.000000001" != "60"
& "0.000000000001" != "60"
& "0.01" != "60"
& "746" != "60"
& "273.15" != "60"
& "32" != "60"
& "1.8" != "60"
& "24" != "60"
& "1" != "7"
& "2" != "7"
& "3" != "7"
& "-1" != "7"
& "0" != "7"
& "4" != "7"
& "5" != "7"
& "0.5" != "7"
& "1000" != "7"
& "1000000" != "7"
& "1000000000" != "7"
& "1000000000000" != "7"
& "0.001" != "7"
& "0.000001" != "7"
& "0.000000001" != "7"
& "0.000000000001" != "7"
& "0.01" != "7"
& "746" != "7"
& "273.15" != "7"
& "32" != "7"
& "1.8" != "7"
& "24" != "7"
& "60" != "7"
& "1" != "28"
& "2" != "28"
& "3" != "28"
& "-1" != "28"
& "0" != "28"
& "4" != "28"
& "5" != "28"
& "0.5" != "28"
& "1000" != "28"
& "1000000" != "28"
& "1000000000" != "28"
& "1000000000000" != "28"
& "0.001" != "28"
& "0.000001" != "28"
& "0.000000001" != "28"
& "0.000000000001" != "28"
& "0.01" != "28"
& "746" != "28"
& "273.15" != "28"
& "32" != "28"
& "1.8" != "28"
& "24" != "28"
& "60" != "28"
& "7" != "28"
& "1" != "31"
& "2" != "31"
& "3" != "31"
& "-1" != "31"
& "0" != "31"
& "4" != "31"
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& "2" != "360"
& "3" != "360"
& "-1" != "360"
& "0" != "360"
& "4" != "360"
& "5" != "360"
& "0.5" != "360"
& "1000" != "360"
& "1000000" != "360"
& "1000000000" != "360"
& "1000000000000" != "360"
& "0.001" != "360"
& "0.000001" != "360"
& "0.000000001" != "360"
& "0.000000000001" != "360"
& "0.01" != "360"
& "746" != "360"
& "273.15" != "360"
& "32" != "360"
& "1.8" != "360"
& "24" != "360"
& "60" != "360"
& "7" != "360"
& "28" != "360"
& "31" != "360"
& "365" != "360"
& "1.6605402E-24" != "360"
& "1.60217733E-19" != "360"
& "1.0E-10" != "360"
& "0.3048" != "360"
& "0.0254" != "360"
& "1609.344" != "360"
& "3.785411784" != "360"
& "8" != "360"
& "4.54609" != "360"
& "453.59237" != "360"
& "14593.90" != "360"
& "4.448222" != "360"
& "4.1868" != "360"
& "1055.05585262" != "360"
& "180" != "360"
& "1" != "1024"
& "2" != "1024"
& "3" != "1024"
& "-1" != "1024"
& "0" != "1024"
& "4" != "1024"
& "5" != "1024"
& "0.5" != "1024"
& "1000" != "1024"
& "1000000" != "1024"
& "1000000000" != "1024"
& "1000000000000" != "1024"
& "0.001" != "1024"
& "0.000001" != "1024"
& "0.000000001" != "1024"
& "0.000000000001" != "1024"
& "0.01" != "1024"
& "746" != "1024"
& "273.15" != "1024"
& "32" != "1024"
& "1.8" != "1024"
& "24" != "1024"
& "60" != "1024"
& "7" != "1024"
& "28" != "1024"
& "31" != "1024"
& "365" != "1024"
& "1.6605402E-24" != "1024"
& "1.60217733E-19" != "1024"
& "1.0E-10" != "1024"
& "0.3048" != "1024"
& "0.0254" != "1024"
& "1609.344" != "1024"
& "3.785411784" != "1024"
& "8" != "1024"
& "4.54609" != "1024"
& "453.59237" != "1024"
& "14593.90" != "1024"
& "4.448222" != "1024"
& "4.1868" != "1024"
& "1055.05585262" != "1024"
& "180" != "1024"
& "360" != "1024"
& "1" != "100"
& "2" != "100"
& "3" != "100"
& "-1" != "100"
& "0" != "100"
& "4" != "100"
& "5" != "100"
& "0.5" != "100"
& "1000" != "100"
& "1000000" != "100"
& "1000000000" != "100"
& "1000000000000" != "100"
& "0.001" != "100"
& "0.000001" != "100"
& "0.000000001" != "100"
& "0.000000000001" != "100"
& "0.01" != "100"
& "746" != "100"
& "273.15" != "100"
& "32" != "100"
& "1.8" != "100"
& "24" != "100"
& "60" != "100"
& "7" != "100"
& "28" != "100"
& "31" != "100"
& "365" != "100"
& "1.6605402E-24" != "100"
& "1.60217733E-19" != "100"
& "1.0E-10" != "100"
& "0.3048" != "100"
& "0.0254" != "100"
& "1609.344" != "100"
& "3.785411784" != "100"
& "8" != "100"
& "4.54609" != "100"
& "453.59237" != "100"
& "14593.90" != "100"
& "4.448222" != "100"
& "4.1868" != "100"
& "1055.05585262" != "100"
& "180" != "100"
& "360" != "100"
& "1024" != "100"
& "1" != "400"
& "2" != "400"
& "3" != "400"
& "-1" != "400"
& "0" != "400"
& "4" != "400"
& "5" != "400"
& "0.5" != "400"
& "1000" != "400"
& "1000000" != "400"
& "1000000000" != "400"
& "1000000000000" != "400"
& "0.001" != "400"
& "0.000001" != "400"
& "0.000000001" != "400"
& "0.000000000001" != "400"
& "0.01" != "400"
& "746" != "400"
& "273.15" != "400"
& "32" != "400"
& "1.8" != "400"
& "24" != "400"
& "60" != "400"
& "7" != "400"
& "28" != "400"
& "31" != "400"
& "365" != "400"
& "1.6605402E-24" != "400"
& "1.60217733E-19" != "400"
& "1.0E-10" != "400"
& "0.3048" != "400"
& "0.0254" != "400"
& "1609.344" != "400"
& "3.785411784" != "400"
& "8" != "400"
& "4.54609" != "400"
& "453.59237" != "400"
& "14593.90" != "400"
& "4.448222" != "400"
& "4.1868" != "400"
& "1055.05585262" != "400"
& "180" != "400"
& "360" != "400"
& "1024" != "400"
& "100" != "400"
& "1" != "29"
& "2" != "29"
& "3" != "29"
& "-1" != "29"
& "0" != "29"
& "4" != "29"
& "5" != "29"
& "0.5" != "29"
& "1000" != "29"
& "1000000" != "29"
& "1000000000" != "29"
& "1000000000000" != "29"
& "0.001" != "29"
& "0.000001" != "29"
& "0.000000001" != "29"
& "0.000000000001" != "29"
& "0.01" != "29"
& "746" != "29"
& "273.15" != "29"
& "32" != "29"
& "1.8" != "29"
& "24" != "29"
& "60" != "29"
& "7" != "29"
& "28" != "29"
& "31" != "29"
& "365" != "29"
& "1.6605402E-24" != "29"
& "1.60217733E-19" != "29"
& "1.0E-10" != "29"
& "0.3048" != "29"
& "0.0254" != "29"
& "1609.344" != "29"
& "3.785411784" != "29"
& "8" != "29"
& "4.54609" != "29"
& "453.59237" != "29"
& "14593.90" != "29"
& "4.448222" != "29"
& "4.1868" != "29"
& "1055.05585262" != "29"
& "180" != "29"
& "360" != "29"
& "1024" != "29"
& "100" != "29"
& "400" != "29"
& "1" != "30"
& "2" != "30"
& "3" != "30"
& "-1" != "30"
& "0" != "30"
& "4" != "30"
& "5" != "30"
& "0.5" != "30"
& "1000" != "30"
& "1000000" != "30"
& "1000000000" != "30"
& "1000000000000" != "30"
& "0.001" != "30"
& "0.000001" != "30"
& "0.000000001" != "30"
& "0.000000000001" != "30"
& "0.01" != "30"
& "746" != "30"
& "273.15" != "30"
& "32" != "30"
& "1.8" != "30"
& "24" != "30"
& "60" != "30"
& "7" != "30"
& "28" != "30"
& "31" != "30"
& "365" != "30"
& "1.6605402E-24" != "30"
& "1.60217733E-19" != "30"
& "1.0E-10" != "30"
& "0.3048" != "30"
& "0.0254" != "30"
& "1609.344" != "30"
& "3.785411784" != "30"
& "8" != "30"
& "4.54609" != "30"
& "453.59237" != "30"
& "14593.90" != "30"
& "4.448222" != "30"
& "4.1868" != "30"
& "1055.05585262" != "30"
& "180" != "30"
& "360" != "30"
& "1024" != "30"
& "100" != "30"
& "400" != "30"
& "29" != "30"
& "1" != "12"
& "2" != "12"
& "3" != "12"
& "-1" != "12"
& "0" != "12"
& "4" != "12"
& "5" != "12"
& "0.5" != "12"
& "1000" != "12"
& "1000000" != "12"
& "1000000000" != "12"
& "1000000000000" != "12"
& "0.001" != "12"
& "0.000001" != "12"
& "0.000000001" != "12"
& "0.000000000001" != "12"
& "0.01" != "12"
& "746" != "12"
& "273.15" != "12"
& "32" != "12"
& "1.8" != "12"
& "24" != "12"
& "60" != "12"
& "7" != "12"
& "28" != "12"
& "31" != "12"
& "365" != "12"
& "1.6605402E-24" != "12"
& "1.60217733E-19" != "12"
& "1.0E-10" != "12"
& "0.3048" != "12"
& "0.0254" != "12"
& "1609.344" != "12"
& "3.785411784" != "12"
& "8" != "12"
& "4.54609" != "12"
& "453.59237" != "12"
& "14593.90" != "12"
& "4.448222" != "12"
& "4.1868" != "12"
& "1055.05585262" != "12"
& "180" != "12"
& "360" != "12"
& "1024" != "12"
& "100" != "12"
& "400" != "12"
& "29" != "12"
& "30" != "12"
& "1" != "29.92"
& "2" != "29.92"
& "3" != "29.92"
& "-1" != "29.92"
& "0" != "29.92"
& "4" != "29.92"
& "5" != "29.92"
& "0.5" != "29.92"
& "1000" != "29.92"
& "1000000" != "29.92"
& "1000000000" != "29.92"
& "1000000000000" != "29.92"
& "0.001" != "29.92"
& "0.000001" != "29.92"
& "0.000000001" != "29.92"
& "0.000000000001" != "29.92"
& "0.01" != "29.92"
& "746" != "29.92"
& "273.15" != "29.92"
& "32" != "29.92"
& "1.8" != "29.92"
& "24" != "29.92"
& "60" != "29.92"
& "7" != "29.92"
& "28" != "29.92"
& "31" != "29.92"
& "365" != "29.92"
& "1.6605402E-24" != "29.92"
& "1.60217733E-19" != "29.92"
& "1.0E-10" != "29.92"
& "0.3048" != "29.92"
& "0.0254" != "29.92"
& "1609.344" != "29.92"
& "3.785411784" != "29.92"
& "8" != "29.92"
& "4.54609" != "29.92"
& "453.59237" != "29.92"
& "14593.90" != "29.92"
& "4.448222" != "29.92"
& "4.1868" != "29.92"
& "1055.05585262" != "29.92"
& "180" != "29.92"
& "360" != "29.92"
& "1024" != "29.92"
& "100" != "29.92"
& "400" != "29.92"
& "29" != "29.92"
& "30" != "29.92"
& "12" != "29.92"
& "1" != "6"
& "2" != "6"
& "3" != "6"
& "-1" != "6"
& "0" != "6"
& "4" != "6"
& "5" != "6"
& "0.5" != "6"
& "1000" != "6"
& "1000000" != "6"
& "1000000000" != "6"
& "1000000000000" != "6"
& "0.001" != "6"
& "0.000001" != "6"
& "0.000000001" != "6"
& "0.000000000001" != "6"
& "0.01" != "6"
& "746" != "6"
& "273.15" != "6"
& "32" != "6"
& "1.8" != "6"
& "24" != "6"
& "60" != "6"
& "7" != "6"
& "28" != "6"
& "31" != "6"
& "365" != "6"
& "1.6605402E-24" != "6"
& "1.60217733E-19" != "6"
& "1.0E-10" != "6"
& "0.3048" != "6"
& "0.0254" != "6"
& "1609.344" != "6"
& "3.785411784" != "6"
& "8" != "6"
& "4.54609" != "6"
& "453.59237" != "6"
& "14593.90" != "6"
& "4.448222" != "6"
& "4.1868" != "6"
& "1055.05585262" != "6"
& "180" != "6"
& "360" != "6"
& "1024" != "6"
& "100" != "6"
& "400" != "6"
& "29" != "6"
& "30" != "6"
& "12" != "6"
& "29.92" != "6" ),
introduced(distinctness_axiom,[]) ).
fof(f25169,plain,
"1" != "-1",
inference(cnf_transformation,[],[f14791]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.03/0.11 % Problem : CSR077+1 : TPTP v8.2.0. Bugfixed v7.3.0.
% 0.03/0.12 % Command : vampire --mode casc_sat -m 16384 --cores 7 -t %d %s
% 0.12/0.31 % Computer : n032.cluster.edu
% 0.12/0.31 % Model : x86_64 x86_64
% 0.12/0.31 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.31 % Memory : 8042.1875MB
% 0.12/0.31 % OS : Linux 3.10.0-693.el7.x86_64
% 0.12/0.31 % CPULimit : 300
% 0.12/0.31 % WCLimit : 300
% 0.12/0.31 % DateTime : Sun May 19 00:36:22 EDT 2024
% 0.12/0.31 % CPUTime :
% 0.12/0.32 % (31177)Running in auto input_syntax mode. Trying TPTP
% 0.37/0.55 % (31180)WARNING: value z3 for option sas not known
% 0.37/0.55 % (31181)fmb+10_1_bce=on:fmbsr=1.5:nm=32_533 on theBenchmark for (533ds/0Mi)
% 0.37/0.55 % (31182)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 theBenchmark for (531ds/0Mi)
% 0.37/0.55 % (31180)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 theBenchmark for (569ds/0Mi)
% 0.37/0.55 % (31179)fmb+10_1_bce=on:fmbdsb=on:fmbes=contour:fmbswr=3:fde=none:nm=0_793 on theBenchmark for (793ds/0Mi)
% 0.38/0.56 % (31178)fmb+10_1_bce=on:fmbas=function:fmbsr=1.2:fde=unused:nm=0_846 on theBenchmark for (846ds/0Mi)
% 0.38/0.56 % (31183)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 theBenchmark for (522ds/0Mi)
% 0.38/0.56 % (31184)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 theBenchmark for (497ds/0Mi)
% 4.07/1.13 Detected minimum model sizes of [51]
% 4.07/1.13 Detected maximum model sizes of [max]
% 4.07/1.13 Cannot represent all propositional literals internally
% 4.07/1.13 % (31181)Refutation not found, incomplete strategy% (31181)------------------------------
% 4.07/1.13 % (31181)Version: Vampire 4.8 (commit 3a798227e on 2024-05-03 07:42:47 +0200)
% 4.07/1.13 % (31181)Termination reason: Refutation not found, incomplete strategy
% 4.07/1.13
% 4.07/1.13 % (31181)Memory used [KB]: 41803
% 4.07/1.13 % (31181)Time elapsed: 0.586 s
% 4.07/1.13 % (31181)Instructions burned: 2069 (million)
% 4.07/1.14 % (31181)------------------------------
% 4.07/1.14 % (31181)------------------------------
% 4.48/1.15 % (31186)fmb+10_1_fmbas=expand:fmbsr=1.1:gsp=on:nm=4_411 on theBenchmark for (411ds/0Mi)
% 6.94/1.57 Detected minimum model sizes of [51,51,51,51,51,51,51,51,51,51,51,51,51,51,51,51,51,51,51,51,51,51]
% 6.94/1.57 Detected maximum model sizes of [max,max,max,max,max,max,max,max,max,max,max,max,max,max,max,max,max,max,max,max,2,max]
% 6.94/1.57 Cannot represent all propositional literals internally
% 6.94/1.57 % (31186)Refutation not found, incomplete strategy% (31186)------------------------------
% 6.94/1.57 % (31186)Version: Vampire 4.8 (commit 3a798227e on 2024-05-03 07:42:47 +0200)
% 6.94/1.57 % (31186)Termination reason: Refutation not found, incomplete strategy
% 6.94/1.57
% 6.94/1.57 % (31186)Memory used [KB]: 35921
% 6.94/1.57 % (31186)Time elapsed: 0.422 s
% 6.94/1.57 % (31186)Instructions burned: 1563 (million)
% 6.94/1.57 % (31186)------------------------------
% 6.94/1.57 % (31186)------------------------------
% 6.94/1.59 % (31187)ott+1_9_av=off:bd=off:bs=on:gsp=on:lcm=predicate:nm=4:sp=weighted_frequency:urr=on_382 on theBenchmark for (382ds/0Mi)
% 7.88/1.67 Detected minimum model sizes of [51]
% 7.88/1.67 Detected maximum model sizes of [max]
% 7.88/1.67 Cannot represent all propositional literals internally
% 7.88/1.67 % (31179)Refutation not found, incomplete strategy% (31179)------------------------------
% 7.88/1.67 % (31179)Version: Vampire 4.8 (commit 3a798227e on 2024-05-03 07:42:47 +0200)
% 7.88/1.67 % (31179)Termination reason: Refutation not found, incomplete strategy
% 7.88/1.67
% 7.88/1.67 % (31179)Memory used [KB]: 55900
% 7.88/1.67 % (31179)Time elapsed: 1.119 s
% 7.88/1.67 % (31179)Instructions burned: 3714 (million)
% 7.88/1.67 % (31179)------------------------------
% 7.88/1.67 % (31179)------------------------------
% 8.23/1.70 % (31188)lrs-11_2:5_fsd=off:fde=none:nm=4:nwc=5.0:sims=off:sp=reverse_weighted_frequency:stl=62_367 on theBenchmark for (367ds/0Mi)
% 8.73/1.77 % (31183)First to succeed.
% 8.83/1.77 % (31183)Solution written to "/export/starexec/sandbox2/tmp/vampire-proof-31177"
% 8.83/1.78 % (31183)Refutation found. Thanks to Tanya!
% 8.83/1.78 % SZS status Theorem for theBenchmark
% 8.83/1.78 % SZS output start Proof for theBenchmark
% See solution above
% 8.83/1.78 % (31183)------------------------------
% 8.83/1.78 % (31183)Version: Vampire 4.8 (commit 3a798227e on 2024-05-03 07:42:47 +0200)
% 8.83/1.78 % (31183)Termination reason: Refutation
% 8.83/1.78
% 8.83/1.78 % (31183)Memory used [KB]: 33114
% 8.83/1.78 % (31183)Time elapsed: 1.217 s
% 8.83/1.78 % (31183)Instructions burned: 3258 (million)
% 8.83/1.78 % (31177)Success in time 1.45 s
%------------------------------------------------------------------------------