TSTP Solution File: SEU903^5 by Vampire---4.8
View Problem
- Process Solution
%------------------------------------------------------------------------------
% File : Vampire---4.8
% Problem : SEU903^5 : TPTP v8.2.0. Released v4.0.0.
% Transfm : none
% Format : tptp:raw
% Command : vampire --input_syntax tptp --proof tptp --output_axiom_names on --mode portfolio --schedule file --schedule_file /export/starexec/sandbox/solver/bin/quickGreedyProduceRating_steal_pow3.txt --cores 8 -m 12000 -t %d %s
% Computer : n017.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 May 21 03:52:07 EDT 2024
% Result : Theorem 0.09s 0.32s
% Output : Refutation 0.09s
% Verified :
% SZS Type : Refutation
% Derivation depth : 15
% Number of leaves : 33
% Syntax : Number of formulae : 102 ( 1 unt; 19 typ; 0 def)
% Number of atoms : 808 ( 303 equ; 0 cnn)
% Maximal formula atoms : 48 ( 9 avg)
% Number of connectives : 1277 ( 183 ~; 198 |; 120 &; 711 @)
% ( 8 <=>; 57 =>; 0 <=; 0 <~>)
% Maximal formula depth : 22 ( 6 avg)
% Number of types : 4 ( 3 usr)
% Number of type conns : 74 ( 74 >; 0 *; 0 +; 0 <<)
% Number of symbols : 24 ( 21 usr; 14 con; 0-2 aty)
% Number of variables : 191 ( 0 ^ 134 !; 56 ?; 191 :)
% ( 1 !>; 0 ?*; 0 @-; 0 @+)
% Comments :
%------------------------------------------------------------------------------
thf(type_def_5,type,
g: $tType ).
thf(type_def_6,type,
b: $tType ).
thf(type_def_8,type,
a: $tType ).
thf(func_def_0,type,
g: $tType ).
thf(func_def_1,type,
b: $tType ).
thf(func_def_2,type,
a: $tType ).
thf(func_def_4,type,
vEPSILON:
!>[X0: $tType] : ( ( X0 > $o ) > X0 ) ).
thf(func_def_7,type,
sK0: g > g ).
thf(func_def_8,type,
sK1: g > b ).
thf(func_def_9,type,
sK2: a > a ).
thf(func_def_10,type,
sK3: b > a ).
thf(func_def_11,type,
sK4: g > $o ).
thf(func_def_12,type,
sK5: a > $o ).
thf(func_def_13,type,
sK6: b > b ).
thf(func_def_14,type,
sK7: b > $o ).
thf(func_def_15,type,
sK8: a ).
thf(func_def_16,type,
sK9: g ).
thf(func_def_17,type,
sK10: g ).
thf(func_def_18,type,
sK11: g ).
thf(f164,plain,
$false,
inference(avatar_sat_refutation,[],[f55,f60,f65,f70,f75,f76,f77,f78,f79,f80,f81,f82,f83,f84,f85,f86,f93,f104,f107,f163]) ).
thf(f163,plain,
( spl12_6
| ~ spl12_1 ),
inference(avatar_split_clause,[],[f162,f40,f62]) ).
thf(f62,plain,
( spl12_6
<=> ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) ) ),
introduced(avatar_definition,[new_symbols(naming,[spl12_6])]) ).
thf(f40,plain,
( spl12_1
<=> ( ( sK4 @ sK11 )
= $true ) ),
introduced(avatar_definition,[new_symbols(naming,[spl12_1])]) ).
thf(f162,plain,
( ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) )
| ~ spl12_1 ),
inference(forward_demodulation,[],[f129,f127]) ).
thf(f127,plain,
( ( ( sK6 @ ( sK1 @ sK11 ) )
= ( sK1 @ ( sK0 @ sK11 ) ) )
| ~ spl12_1 ),
inference(trivial_inequality_removal,[],[f124]) ).
thf(f124,plain,
( ( $true != $true )
| ( ( sK6 @ ( sK1 @ sK11 ) )
= ( sK1 @ ( sK0 @ sK11 ) ) )
| ~ spl12_1 ),
inference(superposition,[],[f15,f42]) ).
thf(f42,plain,
( ( ( sK4 @ sK11 )
= $true )
| ~ spl12_1 ),
inference(avatar_component_clause,[],[f40]) ).
thf(f15,plain,
! [X19: g] :
( ( $true
!= ( sK4 @ X19 ) )
| ( ( sK1 @ ( sK0 @ X19 ) )
= ( sK6 @ ( sK1 @ X19 ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f14,plain,
( ! [X8: g] :
( ( $true
!= ( sK4 @ X8 ) )
| ( $true
= ( sK4 @ ( sK0 @ X8 ) ) ) )
& ! [X9: a] :
( ( $true
= ( sK5 @ ( sK2 @ X9 ) ) )
| ( $true
!= ( sK5 @ X9 ) ) )
& ! [X10: b] :
( ( ( sK7 @ ( sK6 @ X10 ) )
= $true )
| ( $true
!= ( sK7 @ X10 ) ) )
& ! [X11: g] :
( ( $true
!= ( sK4 @ X11 ) )
| ( $true
= ( sK7 @ ( sK1 @ X11 ) ) ) )
& ( ( ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) )
& ( ( sK5 @ sK8 )
= $true ) )
| ( ( ( sK4 @ sK9 )
= $true )
& ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true ) )
| ( ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
& ( $true
= ( sK4 @ sK10 ) ) )
| ( ( ( sK4 @ sK11 )
= $true )
& ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) ) ) )
& ! [X16: b] :
( ( ( sK3 @ ( sK6 @ X16 ) )
= ( sK2 @ ( sK3 @ X16 ) ) )
| ( ( sK7 @ X16 )
!= $true ) )
& ! [X17: b] :
( ( $true
= ( sK5 @ ( sK3 @ X17 ) ) )
| ( $true
!= ( sK7 @ X17 ) ) )
& ! [X18: b] :
( ( ( sK7 @ X18 )
!= $true )
| ( $true
= ( sK7 @ ( sK6 @ X18 ) ) ) )
& ! [X19: g] :
( ( $true
!= ( sK4 @ X19 ) )
| ( ( sK1 @ ( sK0 @ X19 ) )
= ( sK6 @ ( sK1 @ X19 ) ) ) ) ),
inference(skolemisation,[status(esa),new_symbols(skolem,[sK0,sK1,sK2,sK3,sK4,sK5,sK6,sK7,sK8,sK9,sK10,sK11])],[f8,f13,f12,f11,f10,f9]) ).
thf(f9,plain,
( ? [X0: g > g,X1: g > b,X2: a > a,X3: b > a,X4: g > $o,X5: a > $o,X6: b > b,X7: b > $o] :
( ! [X8: g] :
( ( $true
!= ( X4 @ X8 ) )
| ( ( X4 @ ( X0 @ X8 ) )
= $true ) )
& ! [X9: a] :
( ( $true
= ( X5 @ ( X2 @ X9 ) ) )
| ( ( X5 @ X9 )
!= $true ) )
& ! [X10: b] :
( ( $true
= ( X7 @ ( X6 @ X10 ) ) )
| ( $true
!= ( X7 @ X10 ) ) )
& ! [X11: g] :
( ( ( X4 @ X11 )
!= $true )
| ( $true
= ( X7 @ ( X1 @ X11 ) ) ) )
& ( ? [X12: a] :
( ( $true
!= ( X5 @ ( X2 @ X12 ) ) )
& ( ( X5 @ X12 )
= $true ) )
| ? [X13: g] :
( ( ( X4 @ X13 )
= $true )
& ( $true
!= ( X5 @ ( X3 @ ( X1 @ X13 ) ) ) ) )
| ? [X14: g] :
( ( $true
!= ( X4 @ ( X0 @ X14 ) ) )
& ( $true
= ( X4 @ X14 ) ) )
| ? [X15: g] :
( ( $true
= ( X4 @ X15 ) )
& ( ( X3 @ ( X1 @ ( X0 @ X15 ) ) )
!= ( X2 @ ( X3 @ ( X1 @ X15 ) ) ) ) ) )
& ! [X16: b] :
( ( ( X2 @ ( X3 @ X16 ) )
= ( X3 @ ( X6 @ X16 ) ) )
| ( ( X7 @ X16 )
!= $true ) )
& ! [X17: b] :
( ( $true
= ( X5 @ ( X3 @ X17 ) ) )
| ( $true
!= ( X7 @ X17 ) ) )
& ! [X18: b] :
( ( ( X7 @ X18 )
!= $true )
| ( $true
= ( X7 @ ( X6 @ X18 ) ) ) )
& ! [X19: g] :
( ( ( X4 @ X19 )
!= $true )
| ( ( X1 @ ( X0 @ X19 ) )
= ( X6 @ ( X1 @ X19 ) ) ) ) )
=> ( ! [X8: g] :
( ( $true
!= ( sK4 @ X8 ) )
| ( $true
= ( sK4 @ ( sK0 @ X8 ) ) ) )
& ! [X9: a] :
( ( $true
= ( sK5 @ ( sK2 @ X9 ) ) )
| ( $true
!= ( sK5 @ X9 ) ) )
& ! [X10: b] :
( ( ( sK7 @ ( sK6 @ X10 ) )
= $true )
| ( $true
!= ( sK7 @ X10 ) ) )
& ! [X11: g] :
( ( $true
!= ( sK4 @ X11 ) )
| ( $true
= ( sK7 @ ( sK1 @ X11 ) ) ) )
& ( ? [X12: a] :
( ( $true
!= ( sK5 @ ( sK2 @ X12 ) ) )
& ( ( sK5 @ X12 )
= $true ) )
| ? [X13: g] :
( ( $true
= ( sK4 @ X13 ) )
& ( $true
!= ( sK5 @ ( sK3 @ ( sK1 @ X13 ) ) ) ) )
| ? [X14: g] :
( ( ( sK4 @ ( sK0 @ X14 ) )
!= $true )
& ( ( sK4 @ X14 )
= $true ) )
| ? [X15: g] :
( ( $true
= ( sK4 @ X15 ) )
& ( ( sK2 @ ( sK3 @ ( sK1 @ X15 ) ) )
!= ( sK3 @ ( sK1 @ ( sK0 @ X15 ) ) ) ) ) )
& ! [X16: b] :
( ( ( sK3 @ ( sK6 @ X16 ) )
= ( sK2 @ ( sK3 @ X16 ) ) )
| ( ( sK7 @ X16 )
!= $true ) )
& ! [X17: b] :
( ( $true
= ( sK5 @ ( sK3 @ X17 ) ) )
| ( $true
!= ( sK7 @ X17 ) ) )
& ! [X18: b] :
( ( ( sK7 @ X18 )
!= $true )
| ( $true
= ( sK7 @ ( sK6 @ X18 ) ) ) )
& ! [X19: g] :
( ( $true
!= ( sK4 @ X19 ) )
| ( ( sK1 @ ( sK0 @ X19 ) )
= ( sK6 @ ( sK1 @ X19 ) ) ) ) ) ),
introduced(choice_axiom,[]) ).
thf(f10,plain,
( ? [X12: a] :
( ( $true
!= ( sK5 @ ( sK2 @ X12 ) ) )
& ( ( sK5 @ X12 )
= $true ) )
=> ( ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) )
& ( ( sK5 @ sK8 )
= $true ) ) ),
introduced(choice_axiom,[]) ).
thf(f11,plain,
( ? [X13: g] :
( ( $true
= ( sK4 @ X13 ) )
& ( $true
!= ( sK5 @ ( sK3 @ ( sK1 @ X13 ) ) ) ) )
=> ( ( ( sK4 @ sK9 )
= $true )
& ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true ) ) ),
introduced(choice_axiom,[]) ).
thf(f12,plain,
( ? [X14: g] :
( ( ( sK4 @ ( sK0 @ X14 ) )
!= $true )
& ( ( sK4 @ X14 )
= $true ) )
=> ( ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
& ( $true
= ( sK4 @ sK10 ) ) ) ),
introduced(choice_axiom,[]) ).
thf(f13,plain,
( ? [X15: g] :
( ( $true
= ( sK4 @ X15 ) )
& ( ( sK2 @ ( sK3 @ ( sK1 @ X15 ) ) )
!= ( sK3 @ ( sK1 @ ( sK0 @ X15 ) ) ) ) )
=> ( ( ( sK4 @ sK11 )
= $true )
& ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) ) ) ),
introduced(choice_axiom,[]) ).
thf(f8,plain,
? [X0: g > g,X1: g > b,X2: a > a,X3: b > a,X4: g > $o,X5: a > $o,X6: b > b,X7: b > $o] :
( ! [X8: g] :
( ( $true
!= ( X4 @ X8 ) )
| ( ( X4 @ ( X0 @ X8 ) )
= $true ) )
& ! [X9: a] :
( ( $true
= ( X5 @ ( X2 @ X9 ) ) )
| ( ( X5 @ X9 )
!= $true ) )
& ! [X10: b] :
( ( $true
= ( X7 @ ( X6 @ X10 ) ) )
| ( $true
!= ( X7 @ X10 ) ) )
& ! [X11: g] :
( ( ( X4 @ X11 )
!= $true )
| ( $true
= ( X7 @ ( X1 @ X11 ) ) ) )
& ( ? [X12: a] :
( ( $true
!= ( X5 @ ( X2 @ X12 ) ) )
& ( ( X5 @ X12 )
= $true ) )
| ? [X13: g] :
( ( ( X4 @ X13 )
= $true )
& ( $true
!= ( X5 @ ( X3 @ ( X1 @ X13 ) ) ) ) )
| ? [X14: g] :
( ( $true
!= ( X4 @ ( X0 @ X14 ) ) )
& ( $true
= ( X4 @ X14 ) ) )
| ? [X15: g] :
( ( $true
= ( X4 @ X15 ) )
& ( ( X3 @ ( X1 @ ( X0 @ X15 ) ) )
!= ( X2 @ ( X3 @ ( X1 @ X15 ) ) ) ) ) )
& ! [X16: b] :
( ( ( X2 @ ( X3 @ X16 ) )
= ( X3 @ ( X6 @ X16 ) ) )
| ( ( X7 @ X16 )
!= $true ) )
& ! [X17: b] :
( ( $true
= ( X5 @ ( X3 @ X17 ) ) )
| ( $true
!= ( X7 @ X17 ) ) )
& ! [X18: b] :
( ( ( X7 @ X18 )
!= $true )
| ( $true
= ( X7 @ ( X6 @ X18 ) ) ) )
& ! [X19: g] :
( ( ( X4 @ X19 )
!= $true )
| ( ( X1 @ ( X0 @ X19 ) )
= ( X6 @ ( X1 @ X19 ) ) ) ) ),
inference(rectify,[],[f7]) ).
thf(f7,plain,
? [X0: g > g,X1: g > b,X4: a > a,X5: b > a,X3: g > $o,X6: a > $o,X2: b > b,X7: b > $o] :
( ! [X13: g] :
( ( $true
!= ( X3 @ X13 ) )
| ( $true
= ( X3 @ ( X0 @ X13 ) ) ) )
& ! [X9: a] :
( ( $true
= ( X6 @ ( X4 @ X9 ) ) )
| ( $true
!= ( X6 @ X9 ) ) )
& ! [X10: b] :
( ( ( X7 @ ( X2 @ X10 ) )
= $true )
| ( $true
!= ( X7 @ X10 ) ) )
& ! [X15: g] :
( ( $true
!= ( X3 @ X15 ) )
| ( ( X7 @ ( X1 @ X15 ) )
= $true ) )
& ( ? [X16: a] :
( ( $true
!= ( X6 @ ( X4 @ X16 ) ) )
& ( ( X6 @ X16 )
= $true ) )
| ? [X17: g] :
( ( $true
= ( X3 @ X17 ) )
& ( ( X6 @ ( X5 @ ( X1 @ X17 ) ) )
!= $true ) )
| ? [X19: g] :
( ( $true
!= ( X3 @ ( X0 @ X19 ) ) )
& ( $true
= ( X3 @ X19 ) ) )
| ? [X18: g] :
( ( ( X3 @ X18 )
= $true )
& ( ( X5 @ ( X1 @ ( X0 @ X18 ) ) )
!= ( X4 @ ( X5 @ ( X1 @ X18 ) ) ) ) ) )
& ! [X11: b] :
( ( ( X5 @ ( X2 @ X11 ) )
= ( X4 @ ( X5 @ X11 ) ) )
| ( $true
!= ( X7 @ X11 ) ) )
& ! [X14: b] :
( ( ( X6 @ ( X5 @ X14 ) )
= $true )
| ( $true
!= ( X7 @ X14 ) ) )
& ! [X8: b] :
( ( $true
!= ( X7 @ X8 ) )
| ( ( X7 @ ( X2 @ X8 ) )
= $true ) )
& ! [X12: g] :
( ( $true
!= ( X3 @ X12 ) )
| ( ( X1 @ ( X0 @ X12 ) )
= ( X2 @ ( X1 @ X12 ) ) ) ) ),
inference(flattening,[],[f6]) ).
thf(f6,plain,
? [X3: g > $o,X6: a > $o,X1: g > b,X5: b > a,X2: b > b,X0: g > g,X7: b > $o,X4: a > a] :
( ( ? [X16: a] :
( ( $true
!= ( X6 @ ( X4 @ X16 ) ) )
& ( ( X6 @ X16 )
= $true ) )
| ? [X17: g] :
( ( $true
= ( X3 @ X17 ) )
& ( ( X6 @ ( X5 @ ( X1 @ X17 ) ) )
!= $true ) )
| ? [X19: g] :
( ( $true
!= ( X3 @ ( X0 @ X19 ) ) )
& ( $true
= ( X3 @ X19 ) ) )
| ? [X18: g] :
( ( ( X3 @ X18 )
= $true )
& ( ( X5 @ ( X1 @ ( X0 @ X18 ) ) )
!= ( X4 @ ( X5 @ ( X1 @ X18 ) ) ) ) ) )
& ! [X15: g] :
( ( $true
!= ( X3 @ X15 ) )
| ( ( X7 @ ( X1 @ X15 ) )
= $true ) )
& ! [X8: b] :
( ( $true
!= ( X7 @ X8 ) )
| ( ( X7 @ ( X2 @ X8 ) )
= $true ) )
& ! [X13: g] :
( ( $true
!= ( X3 @ X13 ) )
| ( $true
= ( X3 @ ( X0 @ X13 ) ) ) )
& ! [X14: b] :
( ( ( X6 @ ( X5 @ X14 ) )
= $true )
| ( $true
!= ( X7 @ X14 ) ) )
& ! [X10: b] :
( ( ( X7 @ ( X2 @ X10 ) )
= $true )
| ( $true
!= ( X7 @ X10 ) ) )
& ! [X11: b] :
( ( ( X5 @ ( X2 @ X11 ) )
= ( X4 @ ( X5 @ X11 ) ) )
| ( $true
!= ( X7 @ X11 ) ) )
& ! [X12: g] :
( ( $true
!= ( X3 @ X12 ) )
| ( ( X1 @ ( X0 @ X12 ) )
= ( X2 @ ( X1 @ X12 ) ) ) )
& ! [X9: a] :
( ( $true
= ( X6 @ ( X4 @ X9 ) ) )
| ( $true
!= ( X6 @ X9 ) ) ) ),
inference(ennf_transformation,[],[f5]) ).
thf(f5,plain,
~ ! [X3: g > $o,X6: a > $o,X1: g > b,X5: b > a,X2: b > b,X0: g > g,X7: b > $o,X4: a > a] :
( ( ! [X15: g] :
( ( $true
= ( X3 @ X15 ) )
=> ( ( X7 @ ( X1 @ X15 ) )
= $true ) )
& ! [X8: b] :
( ( $true
= ( X7 @ X8 ) )
=> ( ( X7 @ ( X2 @ X8 ) )
= $true ) )
& ! [X13: g] :
( ( $true
= ( X3 @ X13 ) )
=> ( $true
= ( X3 @ ( X0 @ X13 ) ) ) )
& ! [X14: b] :
( ( $true
= ( X7 @ X14 ) )
=> ( ( X6 @ ( X5 @ X14 ) )
= $true ) )
& ! [X10: b] :
( ( $true
= ( X7 @ X10 ) )
=> ( ( X7 @ ( X2 @ X10 ) )
= $true ) )
& ! [X11: b] :
( ( $true
= ( X7 @ X11 ) )
=> ( ( X5 @ ( X2 @ X11 ) )
= ( X4 @ ( X5 @ X11 ) ) ) )
& ! [X12: g] :
( ( $true
= ( X3 @ X12 ) )
=> ( ( X1 @ ( X0 @ X12 ) )
= ( X2 @ ( X1 @ X12 ) ) ) )
& ! [X9: a] :
( ( $true
= ( X6 @ X9 ) )
=> ( $true
= ( X6 @ ( X4 @ X9 ) ) ) ) )
=> ( ! [X16: a] :
( ( ( X6 @ X16 )
= $true )
=> ( $true
= ( X6 @ ( X4 @ X16 ) ) ) )
& ! [X19: g] :
( ( $true
= ( X3 @ X19 ) )
=> ( $true
= ( X3 @ ( X0 @ X19 ) ) ) )
& ! [X18: g] :
( ( ( X3 @ X18 )
= $true )
=> ( ( X5 @ ( X1 @ ( X0 @ X18 ) ) )
= ( X4 @ ( X5 @ ( X1 @ X18 ) ) ) ) )
& ! [X17: g] :
( ( $true
= ( X3 @ X17 ) )
=> ( ( X6 @ ( X5 @ ( X1 @ X17 ) ) )
= $true ) ) ) ),
inference(fool_elimination,[],[f4]) ).
thf(f4,plain,
~ ! [X0: g > g,X1: g > b,X2: b > b,X3: g > $o,X4: a > a,X5: b > a,X6: a > $o,X7: b > $o] :
( ( ! [X8: b] :
( ( X7 @ X8 )
=> ( X7 @ ( X2 @ X8 ) ) )
& ! [X9: a] :
( ( X6 @ X9 )
=> ( X6 @ ( X4 @ X9 ) ) )
& ! [X10: b] :
( ( X7 @ X10 )
=> ( X7 @ ( X2 @ X10 ) ) )
& ! [X11: b] :
( ( X7 @ X11 )
=> ( ( X5 @ ( X2 @ X11 ) )
= ( X4 @ ( X5 @ X11 ) ) ) )
& ! [X12: g] :
( ( X3 @ X12 )
=> ( ( X1 @ ( X0 @ X12 ) )
= ( X2 @ ( X1 @ X12 ) ) ) )
& ! [X13: g] :
( ( X3 @ X13 )
=> ( X3 @ ( X0 @ X13 ) ) )
& ! [X14: b] :
( ( X7 @ X14 )
=> ( X6 @ ( X5 @ X14 ) ) )
& ! [X15: g] :
( ( X3 @ X15 )
=> ( X7 @ ( X1 @ X15 ) ) ) )
=> ( ! [X16: a] :
( ( X6 @ X16 )
=> ( X6 @ ( X4 @ X16 ) ) )
& ! [X17: g] :
( ( X3 @ X17 )
=> ( X6 @ ( X5 @ ( X1 @ X17 ) ) ) )
& ! [X18: g] :
( ( X3 @ X18 )
=> ( ( X5 @ ( X1 @ ( X0 @ X18 ) ) )
= ( X4 @ ( X5 @ ( X1 @ X18 ) ) ) ) )
& ! [X19: g] :
( ( X3 @ X19 )
=> ( X3 @ ( X0 @ X19 ) ) ) ) ),
inference(rectify,[],[f2]) ).
thf(f2,negated_conjecture,
~ ! [X3: g > g,X0: g > b,X5: b > b,X2: g > $o,X7: a > a,X1: b > a,X6: a > $o,X4: b > $o] :
( ( ! [X8: b] :
( ( X4 @ X8 )
=> ( X4 @ ( X5 @ X8 ) ) )
& ! [X8: a] :
( ( X6 @ X8 )
=> ( X6 @ ( X7 @ X8 ) ) )
& ! [X8: b] :
( ( X4 @ X8 )
=> ( X4 @ ( X5 @ X8 ) ) )
& ! [X8: b] :
( ( X4 @ X8 )
=> ( ( X1 @ ( X5 @ X8 ) )
= ( X7 @ ( X1 @ X8 ) ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( ( X0 @ ( X3 @ X8 ) )
= ( X5 @ ( X0 @ X8 ) ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( X2 @ ( X3 @ X8 ) ) )
& ! [X8: b] :
( ( X4 @ X8 )
=> ( X6 @ ( X1 @ X8 ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( X4 @ ( X0 @ X8 ) ) ) )
=> ( ! [X8: a] :
( ( X6 @ X8 )
=> ( X6 @ ( X7 @ X8 ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( X6 @ ( X1 @ ( X0 @ X8 ) ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( ( X1 @ ( X0 @ ( X3 @ X8 ) ) )
= ( X7 @ ( X1 @ ( X0 @ X8 ) ) ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( X2 @ ( X3 @ X8 ) ) ) ) ),
inference(negated_conjecture,[],[f1]) ).
thf(f1,conjecture,
! [X3: g > g,X0: g > b,X5: b > b,X2: g > $o,X7: a > a,X1: b > a,X6: a > $o,X4: b > $o] :
( ( ! [X8: b] :
( ( X4 @ X8 )
=> ( X4 @ ( X5 @ X8 ) ) )
& ! [X8: a] :
( ( X6 @ X8 )
=> ( X6 @ ( X7 @ X8 ) ) )
& ! [X8: b] :
( ( X4 @ X8 )
=> ( X4 @ ( X5 @ X8 ) ) )
& ! [X8: b] :
( ( X4 @ X8 )
=> ( ( X1 @ ( X5 @ X8 ) )
= ( X7 @ ( X1 @ X8 ) ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( ( X0 @ ( X3 @ X8 ) )
= ( X5 @ ( X0 @ X8 ) ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( X2 @ ( X3 @ X8 ) ) )
& ! [X8: b] :
( ( X4 @ X8 )
=> ( X6 @ ( X1 @ X8 ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( X4 @ ( X0 @ X8 ) ) ) )
=> ( ! [X8: a] :
( ( X6 @ X8 )
=> ( X6 @ ( X7 @ X8 ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( X6 @ ( X1 @ ( X0 @ X8 ) ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( ( X1 @ ( X0 @ ( X3 @ X8 ) ) )
= ( X7 @ ( X1 @ ( X0 @ X8 ) ) ) ) )
& ! [X8: g] :
( ( X2 @ X8 )
=> ( X2 @ ( X3 @ X8 ) ) ) ) ),
file('/export/starexec/sandbox/benchmark/theBenchmark.p',cTHM131_pme) ).
thf(f129,plain,
( ( ( sK3 @ ( sK6 @ ( sK1 @ sK11 ) ) )
= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) )
| ~ spl12_1 ),
inference(trivial_inequality_removal,[],[f128]) ).
thf(f128,plain,
( ( ( sK3 @ ( sK6 @ ( sK1 @ sK11 ) ) )
= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) )
| ( $true != $true )
| ~ spl12_1 ),
inference(superposition,[],[f18,f110]) ).
thf(f110,plain,
( ( $true
= ( sK7 @ ( sK1 @ sK11 ) ) )
| ~ spl12_1 ),
inference(trivial_inequality_removal,[],[f109]) ).
thf(f109,plain,
( ( $true != $true )
| ( $true
= ( sK7 @ ( sK1 @ sK11 ) ) )
| ~ spl12_1 ),
inference(superposition,[],[f35,f42]) ).
thf(f35,plain,
! [X11: g] :
( ( $true
!= ( sK4 @ X11 ) )
| ( $true
= ( sK7 @ ( sK1 @ X11 ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f18,plain,
! [X16: b] :
( ( ( sK7 @ X16 )
!= $true )
| ( ( sK3 @ ( sK6 @ X16 ) )
= ( sK2 @ ( sK3 @ X16 ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f107,plain,
( spl12_2
| ~ spl12_8 ),
inference(avatar_split_clause,[],[f106,f72,f44]) ).
thf(f44,plain,
( spl12_2
<=> ( $true
= ( sK5 @ ( sK2 @ sK8 ) ) ) ),
introduced(avatar_definition,[new_symbols(naming,[spl12_2])]) ).
thf(f72,plain,
( spl12_8
<=> ( ( sK5 @ sK8 )
= $true ) ),
introduced(avatar_definition,[new_symbols(naming,[spl12_8])]) ).
thf(f106,plain,
( ( $true
= ( sK5 @ ( sK2 @ sK8 ) ) )
| ~ spl12_8 ),
inference(trivial_inequality_removal,[],[f105]) ).
thf(f105,plain,
( ( $true != $true )
| ( $true
= ( sK5 @ ( sK2 @ sK8 ) ) )
| ~ spl12_8 ),
inference(superposition,[],[f37,f74]) ).
thf(f74,plain,
( ( ( sK5 @ sK8 )
= $true )
| ~ spl12_8 ),
inference(avatar_component_clause,[],[f72]) ).
thf(f37,plain,
! [X9: a] :
( ( $true
!= ( sK5 @ X9 ) )
| ( $true
= ( sK5 @ ( sK2 @ X9 ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f104,plain,
( spl12_5
| ~ spl12_4 ),
inference(avatar_split_clause,[],[f103,f52,f57]) ).
thf(f57,plain,
( spl12_5
<=> ( ( sK4 @ ( sK0 @ sK10 ) )
= $true ) ),
introduced(avatar_definition,[new_symbols(naming,[spl12_5])]) ).
thf(f52,plain,
( spl12_4
<=> ( $true
= ( sK4 @ sK10 ) ) ),
introduced(avatar_definition,[new_symbols(naming,[spl12_4])]) ).
thf(f103,plain,
( ( ( sK4 @ ( sK0 @ sK10 ) )
= $true )
| ~ spl12_4 ),
inference(trivial_inequality_removal,[],[f102]) ).
thf(f102,plain,
( ( ( sK4 @ ( sK0 @ sK10 ) )
= $true )
| ( $true != $true )
| ~ spl12_4 ),
inference(superposition,[],[f38,f54]) ).
thf(f54,plain,
( ( $true
= ( sK4 @ sK10 ) )
| ~ spl12_4 ),
inference(avatar_component_clause,[],[f52]) ).
thf(f38,plain,
! [X8: g] :
( ( $true
!= ( sK4 @ X8 ) )
| ( $true
= ( sK4 @ ( sK0 @ X8 ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f93,plain,
( spl12_7
| ~ spl12_3 ),
inference(avatar_split_clause,[],[f91,f48,f67]) ).
thf(f67,plain,
( spl12_7
<=> ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
= $true ) ),
introduced(avatar_definition,[new_symbols(naming,[spl12_7])]) ).
thf(f48,plain,
( spl12_3
<=> ( ( sK4 @ sK9 )
= $true ) ),
introduced(avatar_definition,[new_symbols(naming,[spl12_3])]) ).
thf(f91,plain,
( ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
= $true )
| ~ spl12_3 ),
inference(trivial_inequality_removal,[],[f89]) ).
thf(f89,plain,
( ( $true != $true )
| ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
= $true )
| ~ spl12_3 ),
inference(superposition,[],[f17,f88]) ).
thf(f88,plain,
( ( $true
= ( sK7 @ ( sK1 @ sK9 ) ) )
| ~ spl12_3 ),
inference(trivial_inequality_removal,[],[f87]) ).
thf(f87,plain,
( ( $true != $true )
| ( $true
= ( sK7 @ ( sK1 @ sK9 ) ) )
| ~ spl12_3 ),
inference(superposition,[],[f35,f50]) ).
thf(f50,plain,
( ( ( sK4 @ sK9 )
= $true )
| ~ spl12_3 ),
inference(avatar_component_clause,[],[f48]) ).
thf(f17,plain,
! [X17: b] :
( ( $true
!= ( sK7 @ X17 ) )
| ( $true
= ( sK5 @ ( sK3 @ X17 ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f86,plain,
( spl12_8
| spl12_3
| spl12_1
| spl12_4 ),
inference(avatar_split_clause,[],[f24,f52,f40,f48,f72]) ).
thf(f24,plain,
( ( $true
= ( sK4 @ sK10 ) )
| ( ( sK4 @ sK9 )
= $true )
| ( ( sK4 @ sK11 )
= $true )
| ( ( sK5 @ sK8 )
= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f85,plain,
( ~ spl12_6
| ~ spl12_2
| spl12_4
| spl12_3 ),
inference(avatar_split_clause,[],[f31,f48,f52,f44,f62]) ).
thf(f31,plain,
( ( $true
= ( sK4 @ sK10 ) )
| ( ( sK4 @ sK9 )
= $true )
| ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) )
| ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f84,plain,
( ~ spl12_2
| ~ spl12_5
| spl12_1
| ~ spl12_7 ),
inference(avatar_split_clause,[],[f30,f67,f40,f57,f44]) ).
thf(f30,plain,
( ( ( sK4 @ sK11 )
= $true )
| ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true )
| ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) )
| ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f83,plain,
( ~ spl12_5
| spl12_1
| spl12_3
| spl12_8 ),
inference(avatar_split_clause,[],[f26,f72,f48,f40,f57]) ).
thf(f26,plain,
( ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
| ( ( sK5 @ sK8 )
= $true )
| ( ( sK4 @ sK9 )
= $true )
| ( ( sK4 @ sK11 )
= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f82,plain,
( spl12_4
| spl12_1
| ~ spl12_2
| ~ spl12_7 ),
inference(avatar_split_clause,[],[f28,f67,f44,f40,f52]) ).
thf(f28,plain,
( ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true )
| ( $true
= ( sK4 @ sK10 ) )
| ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) )
| ( ( sK4 @ sK11 )
= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f81,plain,
( ~ spl12_5
| spl12_8
| spl12_1
| ~ spl12_7 ),
inference(avatar_split_clause,[],[f22,f67,f40,f72,f57]) ).
thf(f22,plain,
( ( ( sK5 @ sK8 )
= $true )
| ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true )
| ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
| ( ( sK4 @ sK11 )
= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f80,plain,
( ~ spl12_7
| spl12_4
| spl12_1
| spl12_8 ),
inference(avatar_split_clause,[],[f20,f72,f40,f52,f67]) ).
thf(f20,plain,
( ( $true
= ( sK4 @ sK10 ) )
| ( ( sK4 @ sK11 )
= $true )
| ( ( sK5 @ sK8 )
= $true )
| ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f79,plain,
( spl12_8
| ~ spl12_6
| ~ spl12_5
| ~ spl12_7 ),
inference(avatar_split_clause,[],[f21,f67,f57,f62,f72]) ).
thf(f21,plain,
( ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
| ( ( sK5 @ sK8 )
= $true )
| ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true )
| ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f78,plain,
( ~ spl12_5
| ~ spl12_6
| spl12_8
| spl12_3 ),
inference(avatar_split_clause,[],[f25,f48,f72,f62,f57]) ).
thf(f25,plain,
( ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
| ( ( sK5 @ sK8 )
= $true )
| ( ( sK4 @ sK9 )
= $true )
| ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f77,plain,
( ~ spl12_7
| ~ spl12_6
| ~ spl12_2
| spl12_4 ),
inference(avatar_split_clause,[],[f27,f52,f44,f62,f67]) ).
thf(f27,plain,
( ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true )
| ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) )
| ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) )
| ( $true
= ( sK4 @ sK10 ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f76,plain,
( spl12_3
| spl12_4
| ~ spl12_6
| spl12_8 ),
inference(avatar_split_clause,[],[f23,f72,f62,f52,f48]) ).
thf(f23,plain,
( ( $true
= ( sK4 @ sK10 ) )
| ( ( sK5 @ sK8 )
= $true )
| ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) )
| ( ( sK4 @ sK9 )
= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f75,plain,
( spl12_4
| ~ spl12_7
| ~ spl12_6
| spl12_8 ),
inference(avatar_split_clause,[],[f19,f72,f62,f67,f52]) ).
thf(f19,plain,
( ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) )
| ( ( sK5 @ sK8 )
= $true )
| ( $true
= ( sK4 @ sK10 ) )
| ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f70,plain,
( ~ spl12_6
| ~ spl12_5
| ~ spl12_7
| ~ spl12_2 ),
inference(avatar_split_clause,[],[f29,f44,f67,f57,f62]) ).
thf(f29,plain,
( ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
| ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) )
| ( ( sK5 @ ( sK3 @ ( sK1 @ sK9 ) ) )
!= $true )
| ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f65,plain,
( ~ spl12_6
| ~ spl12_2
| spl12_3
| ~ spl12_5 ),
inference(avatar_split_clause,[],[f33,f57,f48,f44,f62]) ).
thf(f33,plain,
( ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
| ( ( sK3 @ ( sK1 @ ( sK0 @ sK11 ) ) )
!= ( sK2 @ ( sK3 @ ( sK1 @ sK11 ) ) ) )
| ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) )
| ( ( sK4 @ sK9 )
= $true ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f60,plain,
( ~ spl12_2
| ~ spl12_5
| spl12_1
| spl12_3 ),
inference(avatar_split_clause,[],[f34,f48,f40,f57,f44]) ).
thf(f34,plain,
( ( ( sK4 @ ( sK0 @ sK10 ) )
!= $true )
| ( ( sK4 @ sK9 )
= $true )
| ( ( sK4 @ sK11 )
= $true )
| ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
thf(f55,plain,
( spl12_1
| ~ spl12_2
| spl12_3
| spl12_4 ),
inference(avatar_split_clause,[],[f32,f52,f48,f44,f40]) ).
thf(f32,plain,
( ( $true
= ( sK4 @ sK10 ) )
| ( ( sK4 @ sK9 )
= $true )
| ( ( sK4 @ sK11 )
= $true )
| ( $true
!= ( sK5 @ ( sK2 @ sK8 ) ) ) ),
inference(cnf_transformation,[],[f14]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.05/0.09 % Problem : SEU903^5 : TPTP v8.2.0. Released v4.0.0.
% 0.05/0.10 % Command : vampire --input_syntax tptp --proof tptp --output_axiom_names on --mode portfolio --schedule file --schedule_file /export/starexec/sandbox/solver/bin/quickGreedyProduceRating_steal_pow3.txt --cores 8 -m 12000 -t %d %s
% 0.09/0.29 % Computer : n017.cluster.edu
% 0.09/0.29 % Model : x86_64 x86_64
% 0.09/0.29 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.09/0.29 % Memory : 8042.1875MB
% 0.09/0.29 % OS : Linux 3.10.0-693.el7.x86_64
% 0.09/0.29 % CPULimit : 300
% 0.09/0.29 % WCLimit : 300
% 0.09/0.29 % DateTime : Sun May 19 16:52:22 EDT 2024
% 0.09/0.29 % CPUTime :
% 0.09/0.29 This is a TH0_THM_EQU_NAR problem
% 0.09/0.30 Running vampire_ho --input_syntax tptp --proof tptp --output_axiom_names on --mode portfolio --schedule snake_tptp_hol --cores 8 -m 12000 -t 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 0.09/0.31 % (2475)lrs+1002_1:8_bd=off:fd=off:hud=10:tnu=1:i=183:si=on:rtra=on_0 on theBenchmark for (3000ds/183Mi)
% 0.09/0.31 % (2477)dis+1010_1:1_au=on:cbe=off:chr=on:fsr=off:hfsq=on:nm=64:sos=theory:sp=weighted_frequency:i=27:si=on:rtra=on_0 on theBenchmark for (3000ds/27Mi)
% 0.09/0.31 % (2476)lrs+10_1:1_c=on:cnfonf=conj_eager:fd=off:fe=off:kws=frequency:spb=intro:i=4:si=on:rtra=on_0 on theBenchmark for (3000ds/4Mi)
% 0.09/0.31 % (2479)lrs+1002_1:128_aac=none:au=on:cnfonf=lazy_not_gen_be_off:sos=all:i=2:si=on:rtra=on_0 on theBenchmark for (3000ds/2Mi)
% 0.09/0.31 % (2479)Instruction limit reached!
% 0.09/0.31 % (2479)------------------------------
% 0.09/0.31 % (2479)Version: Vampire 4.8 HO - Sledgehammer schedules (2023-10-19)
% 0.09/0.31 % (2479)Termination reason: Unknown
% 0.09/0.31 % (2479)Termination phase: Saturation
% 0.09/0.31
% 0.09/0.31 % (2479)Memory used [KB]: 1023
% 0.09/0.31 % (2479)Time elapsed: 0.002 s
% 0.09/0.31 % (2479)Instructions burned: 4 (million)
% 0.09/0.31 % (2479)------------------------------
% 0.09/0.31 % (2479)------------------------------
% 0.09/0.31 % (2476)Instruction limit reached!
% 0.09/0.31 % (2476)------------------------------
% 0.09/0.31 % (2476)Version: Vampire 4.8 HO - Sledgehammer schedules (2023-10-19)
% 0.09/0.31 % (2476)Termination reason: Unknown
% 0.09/0.31 % (2476)Termination phase: Saturation
% 0.09/0.31
% 0.09/0.31 % (2476)Memory used [KB]: 5500
% 0.09/0.31 % (2476)Time elapsed: 0.003 s
% 0.09/0.31 % (2476)Instructions burned: 5 (million)
% 0.09/0.31 % (2476)------------------------------
% 0.09/0.31 % (2476)------------------------------
% 0.09/0.31 % (2482)lrs+10_1:1_bet=on:cnfonf=off:fd=off:hud=5:inj=on:i=3:si=on:rtra=on_0 on theBenchmark for (3000ds/3Mi)
% 0.09/0.31 % (2481)lrs+1004_1:128_cond=on:e2e=on:sp=weighted_frequency:i=18:si=on:rtra=on_0 on theBenchmark for (3000ds/18Mi)
% 0.09/0.31 % (2482)Instruction limit reached!
% 0.09/0.31 % (2482)------------------------------
% 0.09/0.31 % (2482)Version: Vampire 4.8 HO - Sledgehammer schedules (2023-10-19)
% 0.09/0.31 % (2482)Termination reason: Unknown
% 0.09/0.31 % (2482)Termination phase: Saturation
% 0.09/0.31
% 0.09/0.31 % (2482)Memory used [KB]: 5500
% 0.09/0.31 % (2482)Time elapsed: 0.003 s
% 0.09/0.31 % (2482)Instructions burned: 4 (million)
% 0.09/0.31 % (2482)------------------------------
% 0.09/0.31 % (2482)------------------------------
% 0.09/0.31 % (2477)First to succeed.
% 0.09/0.32 % (2477)Refutation found. Thanks to Tanya!
% 0.09/0.32 % SZS status Theorem for theBenchmark
% 0.09/0.32 % SZS output start Proof for theBenchmark
% See solution above
% 0.09/0.32 % (2477)------------------------------
% 0.09/0.32 % (2477)Version: Vampire 4.8 HO - Sledgehammer schedules (2023-10-19)
% 0.09/0.32 % (2477)Termination reason: Refutation
% 0.09/0.32
% 0.09/0.32 % (2477)Memory used [KB]: 5756
% 0.09/0.32 % (2477)Time elapsed: 0.009 s
% 0.09/0.32 % (2477)Instructions burned: 16 (million)
% 0.09/0.32 % (2477)------------------------------
% 0.09/0.32 % (2477)------------------------------
% 0.09/0.32 % (2474)Success in time 0.007 s
% 0.09/0.32 % Vampire---4.8 exiting
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