%------------------------------------------------------------------------------
% File : Vampire---5.0.1
% Problem : SEU714^2 : TPTP v9.3.1. Released v3.7.0.
% Transfm : none
% Format : tptp:raw
% Command : run_vampire /export/starexec/sandbox/benchmark/theBenchmark.p 300 THM
% Computer : n001.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 : Wed Sep 30 08:30:55 AM UTC 2026
% Result : Theorem 0.09s 0.25s
% Output : Refutation 0.09s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.03 % Problem : SEU714^2 : TPTP v9.3.1. Released v3.7.0.
% 0.00/0.06 % Command : run_vampire /export/starexec/sandbox/benchmark/theBenchmark.p 300 THM
% 0.09/0.16 % Computer : n001.cluster.edu
% 0.09/0.16 % Model : x86_64 x86_64
% 0.09/0.16 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.09/0.16 % Memory : 8046.5625MB
% 0.09/0.16 % OS : Linux 6.8.0-71-generic
% 0.09/0.16 % CPULimit : 300
% 0.09/0.16 % WCLimit : 300
% 0.09/0.16 % DateTime : Tue Sep 29 14:19:50 UTC 2026
% 0.09/0.16 % CPUTime :
% 0.09/0.17 Running run_vampire /export/starexec/sandbox/benchmark/theBenchmark.p 300 THM
% 0.09/0.20 Running higher-order theorem proving
% 0.09/0.21 Running: /export/starexec/sandbox/solver/bin/vampire-ho --input_syntax tptp --output_axiom_names on --mode casc -m 16384 --cores 7 -t 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 0.09/0.25 % (1311857)Detected a higher-order problem, will run a greedy HOL sequence.
% 0.09/0.25 % (1311880)dis+1002_4:1_sfv=off:to=lpo:plsq=on:fde=none:e2e=on:si=on:spb=non_intro:acc=on:uwa=off:fd=preordered:foolp=on:s2agt=32:slsqc=1:slsq=on:random_seed=3457440297:hsq=on:hsqr=16,1:s2a=on:i=634:add=on:nm=16:nicw=on:rtra=on:gtg=position:ss=included:ixr=off:c=on:inj=on:ntd=on:rawr=on_2999 on theBenchmark for (2999ds/634Mi)
% 0.09/0.25 % (1311880) found proof, printing to "/export/starexec/sandbox/tmp/vampire-proof-1311857-1311880"...
% 0.09/0.25 % (1311880)...printing done.
% 0.09/0.25 % (1311883)WARNING Broken Constraint: if ho_split_queue_ratios(1,8) has been set then ho_split_queue(off) is equal to on
% 0.09/0.25 % (1311883)WARNING Broken Constraint: if sine_to_age_tolerance(5) has been set then sine_to_age(off) is equal to on or sine_to_pred_levels(off) is not equal to off or sine_level_split_queue(off) is equal to on
% 0.09/0.25 % (1311880)Refutation found. Thanks to Tanya!
% 0.09/0.25 % SZS status Theorem for theBenchmark
% 0.09/0.25 % SZS output start Proof for theBenchmark
% 0.09/0.25 thf(type_def_5, type, sTfun: ($tType * $tType) > $tType).
% 0.09/0.25 thf(func_def_0, type, in: ($i > $i > $o)).
% 0.09/0.25 thf(func_def_1, type, powerset: ($i > $i)).
% 0.09/0.25 thf(func_def_2, type, powersetI: $o).
% 0.09/0.25 thf(func_def_4, type, setminus: ($i > $i > $i)).
% 0.09/0.25 thf(func_def_5, type, setminusEL: $o).
% 0.09/0.25 thf(func_def_10, type, sK2: ($i > $i > $i)).
% 0.09/0.25 thf(f1,axiom,(
% 0.09/0.25 (! [X0 : $i,X1 : $i] : (! [X2 : $i] : ((in @ X2 @ X1) => (in @ X2 @ X0)) => (in @ X1 @ (powerset @ X0))) = powersetI)),
% 0.09/0.25 file('/export/starexec/sandbox/benchmark/theBenchmark.p',powersetI)).
% 0.09/0.25 thf(f2,axiom,(
% 0.09/0.25 (setminusEL = ! [X0 : $i,X2 : $i,X1 : $i] : ((in @ X2 @ (setminus @ X0 @ X1)) => (in @ X2 @ X0)))),
% 0.09/0.25 file('/export/starexec/sandbox/benchmark/theBenchmark.p',setminusEL)).
% 0.09/0.25 thf(f3,conjecture,(
% 0.09/0.25 powersetI => (setminusEL => ! [X1 : $i,X0 : $i] : ((in @ X1 @ (powerset @ X0)) => (in @ (setminus @ X0 @ X1) @ (powerset @ X0))))),
% 0.09/0.25 file('/export/starexec/sandbox/benchmark/theBenchmark.p',complementT_lem)).
% 0.09/0.25 thf(f4,negated_conjecture,(
% 0.09/0.25 ~(powersetI => (setminusEL => ! [X1 : $i,X0 : $i] : ((in @ X1 @ (powerset @ X0)) => (in @ (setminus @ X0 @ X1) @ (powerset @ X0)))))),
% 0.09/0.25 inference(negated_conjecture,[status(cth)],[f3])).
% 0.09/0.25 thf(f5,plain,(
% 0.09/0.25 (! [X0 : $i,X1 : $i] : (! [X2 : $i] : ((in @ X2 @ X1) => (in @ X2 @ X0)) => (in @ X1 @ (powerset @ X0))) = powersetI)),
% 0.09/0.25 inference(rectify,[],[f1])).
% 0.09/0.25 thf(f6,plain,(
% 0.09/0.25 (powersetI = $true) <=> ! [X1 : $i,X0 : $i] : (! [X2 : $i] : ((((in @ X2 @ X1)) = $true) => (((in @ X2 @ X0)) = $true)) => (((in @ X1 @ (powerset @ X0))) = $true))),
% 0.09/0.25 inference(fool_elimination,[],[f5])).
% 0.09/0.25 thf(f7,plain,(
% 0.09/0.25 ~(powersetI => (setminusEL => ! [X0 : $i,X1 : $i] : ((in @ X0 @ (powerset @ X1)) => (in @ (setminus @ X1 @ X0) @ (powerset @ X1)))))),
% 0.09/0.25 inference(rectify,[],[f4])).
% 0.09/0.25 thf(f8,plain,(
% 0.09/0.25 ~((powersetI = $true) => ((setminusEL = $true) => ! [X0 : $i,X1 : $i] : (($true = ((in @ X0 @ (powerset @ X1)))) => (((in @ (setminus @ X1 @ X0) @ (powerset @ X1))) = $true))))),
% 0.09/0.25 inference(fool_elimination,[],[f7])).
% 0.09/0.25 thf(f9,plain,(
% 0.09/0.25 (setminusEL = ! [X0 : $i,X1 : $i,X2 : $i] : ((in @ X1 @ (setminus @ X0 @ X2)) => (in @ X1 @ X0)))),
% 0.09/0.25 inference(rectify,[],[f2])).
% 0.09/0.25 thf(f10,plain,(
% 0.09/0.25 (setminusEL = $true) <=> ! [X0 : $i,X1 : $i,X2 : $i] : ((((in @ X1 @ (setminus @ X0 @ X2))) = $true) => ($true = ((in @ X1 @ X0))))),
% 0.09/0.25 inference(fool_elimination,[],[f9])).
% 0.09/0.25 thf(f11,plain,(
% 0.09/0.25 (? [X0 : $i,X1 : $i] : ((((in @ (setminus @ X1 @ X0) @ (powerset @ X1))) != $true) & ($true = ((in @ X0 @ (powerset @ X1))))) & (setminusEL = $true)) & (powersetI = $true)),
% 0.09/0.25 inference(ennf_transformation,[],[f8])).
% 0.09/0.25 thf(f12,plain,(
% 0.09/0.25 (powersetI = $true) & ? [X0 : $i,X1 : $i] : ((((in @ (setminus @ X1 @ X0) @ (powerset @ X1))) != $true) & ($true = ((in @ X0 @ (powerset @ X1))))) & (setminusEL = $true)),
% 0.09/0.25 inference(flattening,[],[f11])).
% 0.09/0.25 thf(f13,plain,(
% 0.09/0.25 (powersetI = $true) <=> ! [X0 : $i,X1 : $i] : (? [X2 : $i] : ((((in @ X2 @ X0)) != $true) & (((in @ X2 @ X1)) = $true)) | (((in @ X1 @ (powerset @ X0))) = $true))),
% 0.09/0.25 inference(ennf_transformation,[],[f6])).
% 0.09/0.25 thf(f14,plain,(
% 0.09/0.25 ! [X2 : $i,X0 : $i,X1 : $i] : (($true = ((in @ X1 @ X0))) | (((in @ X1 @ (setminus @ X0 @ X2))) != $true)) <=> (setminusEL = $true)),
% 0.09/0.25 inference(ennf_transformation,[],[f10])).
% 0.09/0.25 thf(f15,plain,(
% 0.09/0.25 ((powersetI = $true) | ? [X0 : $i,X1 : $i] : (! [X2 : $i] : ((((in @ X2 @ X0)) = $true) | (((in @ X2 @ X1)) != $true)) & (((in @ X1 @ (powerset @ X0))) != $true))) & (! [X0 : $i,X1 : $i] : (? [X2 : $i] : ((((in @ X2 @ X0)) != $true) & (((in @ X2 @ X1)) = $true)) | (((in @ X1 @ (powerset @ X0))) = $true)) | (powersetI != $true))),
% 0.09/0.25 inference(nnf_transformation,[],[f13])).
% 0.09/0.25 thf(f16,plain,(
% 0.09/0.25 ((powersetI = $true) | ? [X0 : $i,X1 : $i] : (! [X2 : $i] : ((((in @ X2 @ X0)) = $true) | (((in @ X2 @ X1)) != $true)) & (((in @ X1 @ (powerset @ X0))) != $true))) & (! [X3 : $i,X4 : $i] : (? [X5 : $i] : (($true != ((in @ X5 @ X3))) & ($true = ((in @ X5 @ X4)))) | ($true = ((in @ X4 @ (powerset @ X3))))) | (powersetI != $true))),
% 0.09/0.25 inference(rectify,[],[f15])).
% 0.09/0.25 thf(f17,plain,(
% 0.09/0.25 ((powersetI = $true) | (! [X2 : $i] : (($true = ((in @ X2 @ sK0))) | ($true != ((in @ X2 @ sK1)))) & (((in @ sK1 @ (powerset @ sK0))) != $true))) & (! [X3 : $i,X4 : $i] : ((($true != ((in @ (sK2 @ X4 @ X3) @ X3))) & ($true = ((in @ (sK2 @ X4 @ X3) @ X4)))) | ($true = ((in @ X4 @ (powerset @ X3))))) | (powersetI != $true))),
% 0.09/0.25 inference(skolemize,[status(esa),new_symbols(skolem,[sK0,sK1,vAPP]),skolemize(X0,sK0),skolemize(X1,sK1),skolemize(X5,sK2 @ X4 @ X3)],[f16])).
% 0.09/0.25 thf(f18,plain,(
% 0.09/0.25 (powersetI = $true) & ((((in @ (setminus @ sK4 @ sK3) @ (powerset @ sK4))) != $true) & ($true = ((in @ sK3 @ (powerset @ sK4))))) & (setminusEL = $true)),
% 0.09/0.25 inference(skolemize,[status(esa),new_symbols(skolem,[sK3,sK4]),skolemize(X0,sK3),skolemize(X1,sK4)],[f12])).
% 0.09/0.25 thf(f19,plain,(
% 0.09/0.25 (! [X2 : $i,X0 : $i,X1 : $i] : (($true = ((in @ X1 @ X0))) | (((in @ X1 @ (setminus @ X0 @ X2))) != $true)) | (setminusEL != $true)) & ((setminusEL = $true) | ? [X2 : $i,X0 : $i,X1 : $i] : (($true != ((in @ X1 @ X0))) & (((in @ X1 @ (setminus @ X0 @ X2))) = $true)))),
% 0.09/0.25 inference(nnf_transformation,[],[f14])).
% 0.09/0.25 thf(f20,plain,(
% 0.09/0.25 (! [X0 : $i,X1 : $i,X2 : $i] : ((((in @ X2 @ X1)) = $true) | (((in @ X2 @ (setminus @ X1 @ X0))) != $true)) | (setminusEL != $true)) & ((setminusEL = $true) | ? [X3 : $i,X4 : $i,X5 : $i] : (($true != ((in @ X5 @ X4))) & ($true = ((in @ X5 @ (setminus @ X4 @ X3))))))),
% 0.09/0.25 inference(rectify,[],[f19])).
% 0.09/0.25 thf(f21,plain,(
% 0.09/0.25 (! [X0 : $i,X1 : $i,X2 : $i] : ((((in @ X2 @ X1)) = $true) | (((in @ X2 @ (setminus @ X1 @ X0))) != $true)) | (setminusEL != $true)) & ((setminusEL = $true) | (($true != ((in @ sK7 @ sK6))) & ($true = ((in @ sK7 @ (setminus @ sK6 @ sK5))))))),
% 0.09/0.25 inference(skolemize,[status(esa),new_symbols(skolem,[sK5,sK6,sK7]),skolemize(X3,sK5),skolemize(X4,sK6),skolemize(X5,sK7)],[f20])).
% 0.09/0.25 thf(f22,plain,(
% 0.09/0.25 ( ! [X3 : $i,X4 : $i] : (($true = ((in @ (sK2 @ X4 @ X3) @ X4))) | (powersetI != $true) | ($true = ((in @ X4 @ (powerset @ X3))))) )),
% 0.09/0.25 inference(cnf_transformation,[],[f17])).
% 0.09/0.25 thf(f23,plain,(
% 0.09/0.25 ( ! [X3 : $i,X4 : $i] : (($true != ((in @ (sK2 @ X4 @ X3) @ X3))) | (powersetI != $true) | ($true = ((in @ X4 @ (powerset @ X3))))) )),
% 0.09/0.25 inference(cnf_transformation,[],[f17])).
% 0.09/0.25 thf(f26,plain,(
% 0.09/0.25 (setminusEL = $true)),
% 0.09/0.25 inference(cnf_transformation,[],[f18])).
% 0.09/0.25 thf(f28,plain,(
% 0.09/0.25 (((in @ (setminus @ sK4 @ sK3) @ (powerset @ sK4))) != $true)),
% 0.09/0.25 inference(cnf_transformation,[],[f18])).
% 0.09/0.25 thf(f29,plain,(
% 0.09/0.25 (powersetI = $true)),
% 0.09/0.25 inference(cnf_transformation,[],[f18])).
% 0.09/0.25 thf(f32,plain,(
% 0.09/0.25 ( ! [X2 : $i,X0 : $i,X1 : $i] : ((setminusEL != $true) | (((in @ X2 @ X1)) = $true) | (((in @ X2 @ (setminus @ X1 @ X0))) != $true)) )),
% 0.09/0.25 inference(cnf_transformation,[],[f21])).
% 0.09/0.25 thf(f35,definition,(
% 0.09/0.25 spl8_1 <=> (powersetI = $true)),
% 0.09/0.25 introduced(definition,[new_symbols(definition,[spl8_1])],[avatar_definition])).
% 0.09/0.25 thf(f38,plain,(
% 0.09/0.25 spl8_1),
% 0.09/0.25 inference(avatar_split_clause,[],[f29,f35])).
% 0.09/0.25 thf(f45,definition,(
% 0.09/0.25 spl8_3 <=> ! [X4 : $i,X3 : $i] : (($true != ((in @ (sK2 @ X4 @ X3) @ X3))) | ($true = ((in @ X4 @ (powerset @ X3)))))),
% 0.09/0.25 introduced(definition,[new_symbols(definition,[spl8_3])],[avatar_definition])).
% 0.09/0.25 thf(f46,plain,(
% 0.09/0.25 ( ! [X3 : $i,X4 : $i] : (($true != ((in @ (sK2 @ X4 @ X3) @ X3))) | ($true = ((in @ X4 @ (powerset @ X3))))) ) | ~spl8_3),
% 0.09/0.25 inference(avatar_component_clause,[],[f45])).
% 0.09/0.25 thf(f47,plain,(
% 0.09/0.25 spl8_3 | ~spl8_1),
% 0.09/0.25 inference(avatar_split_clause,[],[f23,f35,f45])).
% 0.09/0.25 thf(f49,definition,(
% 0.09/0.25 spl8_4 <=> (setminusEL = $true)),
% 0.09/0.25 introduced(definition,[new_symbols(definition,[spl8_4])],[avatar_definition])).
% 0.09/0.25 thf(f53,definition,(
% 0.09/0.25 spl8_5 <=> ! [X2 : $i,X0 : $i,X1 : $i] : ((((in @ X2 @ X1)) = $true) | (((in @ X2 @ (setminus @ X1 @ X0))) != $true))),
% 0.09/0.25 introduced(definition,[new_symbols(definition,[spl8_5])],[avatar_definition])).
% 0.09/0.25 thf(f54,plain,(
% 0.09/0.25 ( ! [X2 : $i,X0 : $i,X1 : $i] : ((((in @ X2 @ (setminus @ X1 @ X0))) != $true) | (((in @ X2 @ X1)) = $true)) ) | ~spl8_5),
% 0.09/0.25 inference(avatar_component_clause,[],[f53])).
% 0.09/0.25 thf(f55,plain,(
% 0.09/0.25 ~spl8_4 | spl8_5),
% 0.09/0.25 inference(avatar_split_clause,[],[f32,f53,f49])).
% 0.09/0.25 thf(f57,definition,(
% 0.09/0.25 spl8_6 <=> ! [X4 : $i,X3 : $i] : (($true = ((in @ (sK2 @ X4 @ X3) @ X4))) | ($true = ((in @ X4 @ (powerset @ X3)))))),
% 0.09/0.25 introduced(definition,[new_symbols(definition,[spl8_6])],[avatar_definition])).
% 0.09/0.25 thf(f58,plain,(
% 0.09/0.25 ( ! [X3 : $i,X4 : $i] : (($true = ((in @ (sK2 @ X4 @ X3) @ X4))) | ($true = ((in @ X4 @ (powerset @ X3))))) ) | ~spl8_6),
% 0.09/0.25 inference(avatar_component_clause,[],[f57])).
% 0.09/0.25 thf(f59,plain,(
% 0.09/0.25 ~spl8_1 | spl8_6),
% 0.09/0.25 inference(avatar_split_clause,[],[f22,f57,f35])).
% 0.09/0.25 thf(f66,definition,(
% 0.09/0.25 spl8_8 <=> (((in @ (setminus @ sK4 @ sK3) @ (powerset @ sK4))) = $true)),
% 0.09/0.25 introduced(definition,[new_symbols(definition,[spl8_8])],[avatar_definition])).
% 0.09/0.25 thf(f68,plain,(
% 0.09/0.25 (((in @ (setminus @ sK4 @ sK3) @ (powerset @ sK4))) != $true) | spl8_8),
% 0.09/0.25 inference(avatar_component_clause,[],[f66])).
% 0.09/0.25 thf(f69,plain,(
% 0.09/0.25 ~spl8_8),
% 0.09/0.25 inference(avatar_split_clause,[],[f28,f66])).
% 0.09/0.25 thf(f80,plain,(
% 0.09/0.25 spl8_4),
% 0.09/0.25 inference(avatar_split_clause,[],[f26,f49])).
% 0.09/0.25 thf(f87,plain,(
% 0.09/0.25 ( ! [X2 : $i,X0 : $i,X1 : $i] : ((((in @ (sK2 @ (setminus @ X0 @ X1) @ X2) @ X0)) = $true) | ($true = ((in @ (setminus @ X0 @ X1) @ (powerset @ X2)))) | ($true != $true)) ) | (~spl8_5 | ~spl8_6)),
% 0.09/0.25 inference(superposition,[],[f54,f58])).
% 0.09/0.25 thf(f89,plain,(
% 0.09/0.25 ( ! [X2 : $i,X0 : $i,X1 : $i] : ((((in @ (sK2 @ (setminus @ X0 @ X1) @ X2) @ X0)) = $true) | ($true = ((in @ (setminus @ X0 @ X1) @ (powerset @ X2))))) ) | (~spl8_5 | ~spl8_6)),
% 0.09/0.25 inference(trivial_inequality_removal,[],[f87])).
% 0.09/0.25 thf(f93,plain,(
% 0.09/0.25 ( ! [X0 : $i,X1 : $i] : ((((in @ (setminus @ X0 @ X1) @ (powerset @ X0))) = $true) | (((in @ (setminus @ X0 @ X1) @ (powerset @ X0))) = $true) | ($true != $true)) ) | (~spl8_3 | ~spl8_5 | ~spl8_6)),
% 0.09/0.25 inference(superposition,[],[f46,f89])).
% 0.09/0.25 thf(f94,plain,(
% 0.09/0.25 ( ! [X0 : $i,X1 : $i] : ((((in @ (setminus @ X0 @ X1) @ (powerset @ X0))) = $true) | ($true != $true)) ) | (~spl8_3 | ~spl8_5 | ~spl8_6)),
% 0.09/0.25 inference(duplicate_literal_removal,[],[f93])).
% 0.09/0.25 thf(f95,plain,(
% 0.09/0.25 ( ! [X0 : $i,X1 : $i] : ((((in @ (setminus @ X0 @ X1) @ (powerset @ X0))) = $true)) ) | (~spl8_3 | ~spl8_5 | ~spl8_6)),
% 0.09/0.25 inference(trivial_inequality_removal,[],[f94])).
% 0.09/0.25 thf(f97,plain,(
% 0.09/0.25 ($true != $true) | (~spl8_3 | ~spl8_5 | ~spl8_6 | spl8_8)),
% 0.09/0.25 inference(superposition,[],[f68,f95])).
% 0.09/0.25 thf(f98,plain,(
% 0.09/0.25 $false | (~spl8_3 | ~spl8_5 | ~spl8_6 | spl8_8)),
% 0.09/0.25 inference(trivial_inequality_removal,[],[f97])).
% 0.09/0.25 thf(f99,plain,(
% 0.09/0.25 ~spl8_3 | ~spl8_5 | ~spl8_6 | spl8_8),
% 0.09/0.25 inference(avatar_contradiction_clause,[],[f98])).
% 0.09/0.25 cnf(s1, plain, spl8_1, inference(sat_conversion,[],[f38])).
% 0.09/0.25 cnf(s3, plain, ~spl8_1 | spl8_3, inference(sat_conversion,[],[f47])).
% 0.09/0.25 cnf(s4, plain, ~spl8_4 | spl8_5, inference(sat_conversion,[],[f55])).
% 0.09/0.25 cnf(s5, plain, ~spl8_1 | spl8_6, inference(sat_conversion,[],[f59])).
% 0.09/0.25 cnf(s7, plain, ~spl8_8, inference(sat_conversion,[],[f69])).
% 0.09/0.25 cnf(s10, plain, spl8_4, inference(sat_conversion,[],[f80])).
% 0.09/0.25 cnf(s12, plain, ~spl8_3 | ~spl8_5 | ~spl8_6 | spl8_8, inference(sat_conversion,[],[f99])).
% 0.09/0.25 cnf(s13, plain, spl8_5, inference(rat,[],[s4,s10])).
% 0.09/0.25 cnf(s14, plain, spl8_6, inference(rat,[],[s5,s1])).
% 0.09/0.25 cnf(s15, plain, spl8_3, inference(rat,[],[s3,s1])).
% 0.09/0.25 cnf(s16, plain, $false, inference(rat,[],[s12,s7,s13,s14,s15])).
% 0.09/0.25 thf(f100,plain,(
% 0.09/0.25 $false),
% 0.09/0.25 inference(avatar_sat_refutation,[],[s16])).
% 0.09/0.25 % SZS output end Proof for theBenchmark
% 0.09/0.25 % (1311880)------------------------------
% 0.09/0.25 % (1311880)Version: Vampire 5.0.1 (Release build, commit 5ef7c2677 on 2026-07-16 16:54:09 +0200)
% 0.09/0.25 % (1311880)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 0.09/0.25 % (1311880)CaDiCaL version: 2.1.3
% 0.09/0.25 % (1311880)Termination reason: Refutation
% 0.09/0.25 % (1311880)Time elapsed: 0.003 s
% 0.09/0.25 % (1311880)Peak memory usage: 13 MB
% 0.09/0.25 % (1311880)Instructions burned: 7 (million)
% 0.09/0.25 % (1311857)Success in time 0.038 s
% 0.09/0.25 % Vampire exiting
%------------------------------------------------------------------------------