0.05/0.11	% Problem    : theBenchmark.p : TPTP v0.0.0. Released v0.0.0.
0.05/0.11	% Command    : run_vampire %s %d THM
0.11/0.32	% Computer   : n019.cluster.edu
0.11/0.32	% Model      : x86_64 x86_64
0.11/0.32	% CPU        : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
0.11/0.32	% Memory     : 8042.1875MB
0.11/0.32	% OS         : Linux 3.10.0-693.el7.x86_64
0.11/0.32	% CPULimit   : 960
0.11/0.32	% WCLimit    : 120
0.11/0.32	% DateTime   : Wed Jul 30 05:37:19 EDT 2025
0.11/0.32	% CPUTime    : 
0.11/0.34	This is a TFF_ problem
0.11/0.34	Running first-order theorem proving
0.11/0.34	Running /export/starexec/sandbox2/solver/bin/vampire --mode casc -m 16384 --cores 7 -t 120 /export/starexec/sandbox2/benchmark/theBenchmark.p
0.17/0.40	% (6684)Running in auto input_syntax mode. Trying TPTP
0.17/0.40	% (6692)lrs+10_1_tgt=ground:sas=z3:si=on:random_seed=3780985856:i=33:rtra=on_1200 on theBenchmark for (1200ds/33Mi)
0.17/0.41	% (6684)Running in auto input_syntax mode. Trying TPTP
0.17/0.41	% (6690)dis+21_64_to=kbo:sil=128000:si=on:sp=weighted_frequency:uwa=alasca_can_abstract:random_seed=2702268577:i=4:rtra=on_1200 on theBenchmark for (1200ds/4Mi)
0.17/0.41	% (6684)Running in auto input_syntax mode. Trying TPTP
0.17/0.41	% (6686)dis+1002_16:1_to=lpo:sil=64000:norm_ineq=on:sas=z3:si=on:gve=force:uwa=one_side_constant:random_seed=3380720234:i=12:doe=on:rtra=on:gtg=exists_top:ss=axioms_1200 on theBenchmark for (1200ds/12Mi)
0.17/0.41	% (6684)Running in auto input_syntax mode. Trying TPTP
0.17/0.41	% (6688)dis+10_3_slsqr=1,4:to=lpo:sil=128000:thi=strong:si=on:uwa=off:s2agt=20:slsqc=1:slsq=on:random_seed=2788265630:i=201:slsql=off:asg=cautious:rtra=on:gtg=all:ss=axioms:sgt=16_1200 on theBenchmark for (1200ds/201Mi)
0.17/0.41	% (6684)Running in auto input_syntax mode. Trying TPTP
0.17/0.41	% (6689)lrs+1002_4:1_to=lpo:sil=64000:si=on:br=off:random_seed=2886107351:s2a=on:i=7:rtra=on:inst=on_1200 on theBenchmark for (1200ds/7Mi)
0.17/0.41	% (6684)Running in auto input_syntax mode. Trying TPTP
0.17/0.41	% (6691)lrs+10_1_to=lpo:sas=z3:si=on:tha=off:random_seed=3149195970:i=46:rtra=on_1200 on theBenchmark for (1200ds/46Mi)
0.17/0.41	% (6684)Running in auto input_syntax mode. Trying TPTP
0.17/0.41	% (6687)dis+1002_1_to=kbo:sil=128000:tgt=ground:sas=z3:si=on:spb=units:tha=off:random_seed=4067994350:i=307:kws=precedence:nm=0:rtra=on_1200 on theBenchmark for (1200ds/307Mi)
0.17/0.42	% (6692)First to succeed.
0.17/0.42	% (6692)Solution written to "/export/starexec/sandbox2/tmp/vampire-proof-6684"
0.17/0.42	% (6684)Running in auto input_syntax mode. Trying TPTP
0.17/0.42	% (6692)Refutation found. Thanks to Tanya!
0.17/0.42	% SZS status Theorem for theBenchmark
0.17/0.42	% SZS output start Proof for theBenchmark
0.17/0.42	tff(func_def_7, type, sK0: $real > $real).
0.17/0.42	tff(pred_def_1, type, pow2: $real > $o).
0.17/0.42	tff(f200,plain,(
0.17/0.42	  $false),
0.17/0.42	  inference(avatar_smt_refutation,[],[f40,f45,f54,f71,f85,f87,f95,f104,f113,f119,f132,f159,f190,f199])).
0.17/0.42	tff(f199,plain,(
0.17/0.42	  spl1_19 | spl1_5 | spl1_20 | ~spl1_7),
0.17/0.42	  inference(avatar_split_clause,[],[f180,f78,f196,f68,f192])).
0.17/0.42	tff(f192,definition,(
0.17/0.42	  spl1_19 <=> 2/1 = sK0(5/1)),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_19])],[avatar_definition])).
0.17/0.42	tff(f68,definition,(
0.17/0.42	  spl1_5 <=> 1/1 = sK0(5/1)),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_5])],[avatar_definition])).
0.17/0.42	tff(f196,definition,(
0.17/0.42	  spl1_20 <=> $less(2/1,sK0(5/1))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_20])],[avatar_definition])).
0.17/0.42	tff(f78,definition,(
0.17/0.42	  spl1_7 <=> pow2(sK0(5/1))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_7])],[avatar_definition])).
0.17/0.42	tff(f180,plain,(
0.17/0.42	  2/1 = sK0(5/1) | 1/1 = sK0(5/1) | $less(2/1,sK0(5/1)) | ~spl1_7),
0.17/0.42	  inference(resolution,[],[f169,f80])).
0.17/0.42	tff(f80,plain,(
0.17/0.42	  pow2(sK0(5/1)) | ~spl1_7),
0.17/0.42	  inference(avatar_component_clause,[],[f78])).
0.17/0.42	tff(f169,plain,(
0.17/0.42	  ( ! [X0 : $real] : (~pow2(X0) | $less(2/1,X0) | 2/1 = X0 | 1/1 = X0) )),
0.17/0.42	  inference(resolution,[],[f11,f32])).
0.17/0.42	tff(f32,plain,(
0.17/0.42	  ( ! [X0 : $real] : (~$less(X0,2/1) | ~pow2(X0) | 1/1 = X0) )),
0.17/0.42	  inference(cnf_transformation,[],[f26])).
0.17/0.42	tff(f26,plain,(
0.17/0.42	  ! [X0 : $real] : ((1/1 = X0 | (~$less(X0,2/1) & (pow2(sK0(X0)) & $product(2/1,sK0(X0)) = X0)) | ~pow2(X0)) & (pow2(X0) | (1/1 != X0 & ($less(X0,2/1) | ! [X2 : $real] : (~pow2(X2) | $product(2/1,X2) != X0))))) & pow2(5/1)),
0.17/0.42	  inference(skolemisation,[status(esa),new_symbols(skolem,[sK0])],[f24,f25])).
0.17/0.42	tff(f25,plain,(
0.17/0.42	  ! [X0 : $real] : (? [X1 : $real] : (pow2(X1) & $product(2/1,X1) = X0) => (pow2(sK0(X0)) & $product(2/1,sK0(X0)) = X0))),
0.17/0.42	  introduced(definition,[],[choice_axiom])).
0.17/0.42	tff(f24,plain,(
0.17/0.42	  ! [X0 : $real] : ((1/1 = X0 | (~$less(X0,2/1) & ? [X1 : $real] : (pow2(X1) & $product(2/1,X1) = X0)) | ~pow2(X0)) & (pow2(X0) | (1/1 != X0 & ($less(X0,2/1) | ! [X2 : $real] : (~pow2(X2) | $product(2/1,X2) != X0))))) & pow2(5/1)),
0.17/0.42	  inference(rectify,[],[f23])).
0.17/0.42	tff(f23,plain,(
0.17/0.42	  ! [X0 : $real] : ((1/1 = X0 | (~$less(X0,2/1) & ? [X1 : $real] : (pow2(X1) & $product(2/1,X1) = X0)) | ~pow2(X0)) & (pow2(X0) | (1/1 != X0 & ($less(X0,2/1) | ! [X1 : $real] : (~pow2(X1) | $product(2/1,X1) != X0))))) & pow2(5/1)),
0.17/0.42	  inference(flattening,[],[f22])).
0.17/0.42	tff(f22,plain,(
0.17/0.42	  ! [X0 : $real] : (((1/1 = X0 | (~$less(X0,2/1) & ? [X1 : $real] : (pow2(X1) & $product(2/1,X1) = X0))) | ~pow2(X0)) & (pow2(X0) | (1/1 != X0 & ($less(X0,2/1) | ! [X1 : $real] : (~pow2(X1) | $product(2/1,X1) != X0))))) & pow2(5/1)),
0.17/0.42	  inference(nnf_transformation,[],[f21])).
0.17/0.42	tff(f21,plain,(
0.17/0.42	  ! [X0 : $real] : ((1/1 = X0 | (~$less(X0,2/1) & ? [X1 : $real] : (pow2(X1) & $product(2/1,X1) = X0))) <=> pow2(X0)) & pow2(5/1)),
0.17/0.42	  inference(ennf_transformation,[],[f3])).
0.17/0.42	tff(f3,plain,(
0.17/0.42	  ~(! [X0 : $real] : ((1/1 = X0 | (~$less(X0,2/1) & ? [X1 : $real] : (pow2(X1) & $product(2/1,X1) = X0))) <=> pow2(X0)) => ~pow2(5/1))),
0.17/0.42	  inference(theory_normalization,[],[f2])).
0.17/0.42	tff(f2,negated_conjecture,(
0.17/0.42	  ~(! [X0 : $real] : ((($lesseq(2/1,X0) & ? [X1 : $real] : (pow2(X1) & $product(2/1,X1) = X0)) | 1/1 = X0) <=> pow2(X0)) => ~pow2(5/1))),
0.17/0.42	  inference(negated_conjecture,[status(cth)],[f1])).
0.17/0.42	tff(f1,conjecture,(
0.17/0.42	  ! [X0 : $real] : ((($lesseq(2/1,X0) & ? [X1 : $real] : (pow2(X1) & $product(2/1,X1) = X0)) | 1/1 = X0) <=> pow2(X0)) => ~pow2(5/1)),
0.17/0.42	  file('/export/starexec/sandbox2/benchmark/theBenchmark.p',unknown)).
0.17/0.42	tff(f11,plain,(
0.17/0.42	  ( ! [X0 : $real,X1 : $real] : ($less(X1,X0) | $less(X0,X1) | X0 = X1) )),
0.17/0.42	  introduced(definition,[],[theory_axiom_170])).
0.17/0.42	tff(f190,plain,(
0.17/0.42	  spl1_14 | spl1_17 | spl1_18 | ~spl1_6),
0.17/0.42	  inference(avatar_split_clause,[],[f181,f74,f187,f183,f129])).
0.17/0.42	tff(f129,definition,(
0.17/0.42	  spl1_14 <=> 1/1 = sK0(sK0(5/1))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_14])],[avatar_definition])).
0.17/0.42	tff(f183,definition,(
0.17/0.42	  spl1_17 <=> 2/1 = sK0(sK0(5/1))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_17])],[avatar_definition])).
0.17/0.42	tff(f187,definition,(
0.17/0.42	  spl1_18 <=> $less(2/1,sK0(sK0(5/1)))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_18])],[avatar_definition])).
0.17/0.42	tff(f74,definition,(
0.17/0.42	  spl1_6 <=> pow2(sK0(sK0(5/1)))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_6])],[avatar_definition])).
0.17/0.42	tff(f181,plain,(
0.17/0.42	  2/1 = sK0(sK0(5/1)) | 1/1 = sK0(sK0(5/1)) | $less(2/1,sK0(sK0(5/1))) | ~spl1_6),
0.17/0.42	  inference(resolution,[],[f169,f75])).
0.17/0.42	tff(f75,plain,(
0.17/0.42	  pow2(sK0(sK0(5/1))) | ~spl1_6),
0.17/0.42	  inference(avatar_component_clause,[],[f74])).
0.17/0.42	tff(f159,plain,(
0.17/0.42	  spl1_15 | spl1_16 | spl1_14 | ~spl1_6),
0.17/0.42	  inference(avatar_split_clause,[],[f149,f74,f129,f156,f152])).
0.17/0.42	tff(f152,definition,(
0.17/0.42	  spl1_15 <=> 1/1 = sK0(sK0(sK0(5/1)))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_15])],[avatar_definition])).
0.17/0.42	tff(f156,definition,(
0.17/0.42	  spl1_16 <=> $product(2/1,sK0(sK0(sK0(sK0(5/1))))) = sK0(sK0(sK0(5/1)))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_16])],[avatar_definition])).
0.17/0.42	tff(f149,plain,(
0.17/0.42	  1/1 = sK0(sK0(5/1)) | $product(2/1,sK0(sK0(sK0(sK0(5/1))))) = sK0(sK0(sK0(5/1))) | 1/1 = sK0(sK0(sK0(5/1))) | ~spl1_6),
0.17/0.42	  inference(resolution,[],[f75,f48])).
0.17/0.42	tff(f48,plain,(
0.17/0.42	  ( ! [X0 : $real] : (~pow2(X0) | sK0(X0) = $product(2/1,sK0(sK0(X0))) | 1/1 = X0 | 1/1 = sK0(X0)) )),
0.17/0.42	  inference(resolution,[],[f30,f31])).
0.17/0.42	tff(f31,plain,(
0.17/0.42	  ( ! [X0 : $real] : (pow2(sK0(X0)) | 1/1 = X0 | ~pow2(X0)) )),
0.17/0.42	  inference(cnf_transformation,[],[f26])).
0.17/0.42	tff(f30,plain,(
0.17/0.42	  ( ! [X0 : $real] : (~pow2(X0) | $product(2/1,sK0(X0)) = X0 | 1/1 = X0) )),
0.17/0.42	  inference(cnf_transformation,[],[f26])).
0.17/0.42	tff(f132,plain,(
0.17/0.42	  spl1_5 | spl1_13 | spl1_14 | ~spl1_7),
0.17/0.42	  inference(avatar_split_clause,[],[f122,f78,f129,f125,f68])).
0.17/0.42	tff(f125,definition,(
0.17/0.42	  spl1_13 <=> sK0(sK0(5/1)) = $product(2/1,sK0(sK0(sK0(5/1))))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_13])],[avatar_definition])).
0.17/0.42	tff(f122,plain,(
0.17/0.42	  sK0(sK0(5/1)) = $product(2/1,sK0(sK0(sK0(5/1)))) | 1/1 = sK0(5/1) | 1/1 = sK0(sK0(5/1)) | ~spl1_7),
0.17/0.42	  inference(resolution,[],[f80,f48])).
0.17/0.42	tff(f119,plain,(
0.17/0.42	  ~spl1_1 | spl1_7),
0.17/0.42	  inference(avatar_contradiction_clause,[],[f118])).
0.17/0.42	tff(f118,plain,(
0.17/0.42	  $false | (~spl1_1 | spl1_7)),
0.17/0.42	  inference(subsumption_resolution,[],[f117,f39])).
0.17/0.42	tff(f39,plain,(
0.17/0.42	  pow2(5/1) | ~spl1_1),
0.17/0.42	  inference(avatar_component_clause,[],[f37])).
0.17/0.42	tff(f37,definition,(
0.17/0.42	  spl1_1 <=> pow2(5/1)),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_1])],[avatar_definition])).
0.17/0.42	tff(f117,plain,(
0.17/0.42	  ~pow2(5/1) | spl1_7),
0.17/0.42	  inference(evaluation,[],[f116])).
0.17/0.42	tff(f116,plain,(
0.17/0.42	  ~pow2(5/1) | 5/1 = 1/1 | spl1_7),
0.17/0.42	  inference(resolution,[],[f79,f31])).
0.17/0.42	tff(f79,plain,(
0.17/0.42	  ~pow2(sK0(5/1)) | spl1_7),
0.17/0.42	  inference(avatar_component_clause,[],[f78])).
0.17/0.42	tff(f113,plain,(
0.17/0.42	  spl1_11 | spl1_12 | ~spl1_9),
0.17/0.42	  inference(avatar_split_clause,[],[f99,f92,f110,f106])).
0.17/0.42	tff(f106,definition,(
0.17/0.42	  spl1_11 <=> sK0(2/1) = $product(2/1,sK0(sK0(2/1)))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_11])],[avatar_definition])).
0.17/0.42	tff(f110,definition,(
0.17/0.42	  spl1_12 <=> 1/1 = sK0(2/1)),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_12])],[avatar_definition])).
0.17/0.42	tff(f92,definition,(
0.17/0.42	  spl1_9 <=> pow2(2/1)),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_9])],[avatar_definition])).
0.17/0.42	tff(f99,plain,(
0.17/0.42	  sK0(2/1) = $product(2/1,sK0(sK0(2/1))) | 1/1 = sK0(2/1) | ~spl1_9),
0.17/0.42	  inference(evaluation,[],[f96])).
0.17/0.42	tff(f96,plain,(
0.17/0.42	  sK0(2/1) = $product(2/1,sK0(sK0(2/1))) | 1/1 = sK0(2/1) | 2/1 = 1/1 | ~spl1_9),
0.17/0.42	  inference(resolution,[],[f94,f48])).
0.17/0.42	tff(f94,plain,(
0.17/0.42	  pow2(2/1) | ~spl1_9),
0.17/0.42	  inference(avatar_component_clause,[],[f92])).
0.17/0.42	tff(f104,plain,(
0.17/0.42	  spl1_10 | ~spl1_9),
0.17/0.42	  inference(avatar_split_clause,[],[f98,f92,f101])).
0.17/0.42	tff(f101,definition,(
0.17/0.42	  spl1_10 <=> 2/1 = $product(2/1,sK0(2/1))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_10])],[avatar_definition])).
0.17/0.42	tff(f98,plain,(
0.17/0.42	  2/1 = $product(2/1,sK0(2/1)) | ~spl1_9),
0.17/0.42	  inference(evaluation,[],[f97])).
0.17/0.42	tff(f97,plain,(
0.17/0.42	  2/1 = 1/1 | 2/1 = $product(2/1,sK0(2/1)) | ~spl1_9),
0.17/0.42	  inference(resolution,[],[f94,f30])).
0.17/0.42	tff(f95,plain,(
0.17/0.42	  spl1_9 | ~spl1_2),
0.17/0.42	  inference(avatar_split_clause,[],[f90,f42,f92])).
0.17/0.42	tff(f42,definition,(
0.17/0.42	  spl1_2 <=> pow2(1/1)),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_2])],[avatar_definition])).
0.17/0.42	tff(f90,plain,(
0.17/0.42	  pow2(2/1) | ~spl1_2),
0.17/0.42	  inference(subsumption_resolution,[],[f89,f44])).
0.17/0.42	tff(f44,plain,(
0.17/0.42	  pow2(1/1) | ~spl1_2),
0.17/0.42	  inference(avatar_component_clause,[],[f42])).
0.17/0.42	tff(f89,plain,(
0.17/0.42	  pow2(2/1) | ~pow2(1/1)),
0.17/0.42	  inference(evaluation,[],[f88])).
0.17/0.42	tff(f88,plain,(
0.17/0.42	  ~pow2(1/1) | $less(2/1,2/1) | pow2(2/1)),
0.17/0.42	  inference(superposition,[],[f34,f17])).
0.17/0.42	tff(f17,plain,(
0.17/0.42	  ( ! [X0 : $real] : ($product(X0,1/1) = X0) )),
0.17/0.42	  introduced(definition,[],[theory_axiom_163])).
0.17/0.42	tff(f34,plain,(
0.17/0.42	  ( ! [X2 : $real] : (pow2($product(2/1,X2)) | ~pow2(X2) | $less($product(2/1,X2),2/1)) )),
0.17/0.42	  inference(equality_resolution,[],[f28])).
0.17/0.42	tff(f28,plain,(
0.17/0.42	  ( ! [X2 : $real,X0 : $real] : (pow2(X0) | $less(X0,2/1) | ~pow2(X2) | $product(2/1,X2) != X0) )),
0.17/0.42	  inference(cnf_transformation,[],[f26])).
0.17/0.42	tff(f87,plain,(
0.17/0.42	  spl1_5 | ~spl1_7 | spl1_6),
0.17/0.42	  inference(avatar_split_clause,[],[f86,f74,f78,f68])).
0.17/0.42	tff(f86,plain,(
0.17/0.42	  1/1 = sK0(5/1) | ~pow2(sK0(5/1)) | spl1_6),
0.17/0.42	  inference(resolution,[],[f76,f31])).
0.17/0.42	tff(f76,plain,(
0.17/0.42	  ~pow2(sK0(sK0(5/1))) | spl1_6),
0.17/0.42	  inference(avatar_component_clause,[],[f74])).
0.17/0.42	tff(f85,plain,(
0.17/0.42	  ~spl1_6 | spl1_7 | spl1_8 | ~spl1_4),
0.17/0.42	  inference(avatar_split_clause,[],[f72,f64,f82,f78,f74])).
0.17/0.42	tff(f82,definition,(
0.17/0.42	  spl1_8 <=> $less(sK0(5/1),2/1)),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_8])],[avatar_definition])).
0.17/0.42	tff(f64,definition,(
0.17/0.42	  spl1_4 <=> sK0(5/1) = $product(2/1,sK0(sK0(5/1)))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_4])],[avatar_definition])).
0.17/0.42	tff(f72,plain,(
0.17/0.42	  $less(sK0(5/1),2/1) | ~pow2(sK0(sK0(5/1))) | pow2(sK0(5/1)) | ~spl1_4),
0.17/0.42	  inference(superposition,[],[f34,f66])).
0.17/0.42	tff(f66,plain,(
0.17/0.42	  sK0(5/1) = $product(2/1,sK0(sK0(5/1))) | ~spl1_4),
0.17/0.42	  inference(avatar_component_clause,[],[f64])).
0.17/0.42	tff(f71,plain,(
0.17/0.42	  spl1_4 | spl1_5 | ~spl1_1),
0.17/0.42	  inference(avatar_split_clause,[],[f62,f37,f68,f64])).
0.17/0.42	tff(f62,plain,(
0.17/0.42	  sK0(5/1) = $product(2/1,sK0(sK0(5/1))) | 1/1 = sK0(5/1) | ~spl1_1),
0.17/0.42	  inference(evaluation,[],[f58])).
0.17/0.42	tff(f58,plain,(
0.17/0.42	  5/1 = 1/1 | 1/1 = sK0(5/1) | sK0(5/1) = $product(2/1,sK0(sK0(5/1))) | ~spl1_1),
0.17/0.42	  inference(resolution,[],[f48,f39])).
0.17/0.42	tff(f54,plain,(
0.17/0.42	  spl1_3 | ~spl1_1),
0.17/0.42	  inference(avatar_split_clause,[],[f49,f37,f51])).
0.17/0.42	tff(f51,definition,(
0.17/0.42	  spl1_3 <=> 5/1 = $product(2/1,sK0(5/1))),
0.17/0.42	  introduced(definition,[new_symbols(naming,[spl1_3])],[avatar_definition])).
0.17/0.42	tff(f49,plain,(
0.17/0.42	  5/1 = $product(2/1,sK0(5/1)) | ~spl1_1),
0.17/0.42	  inference(evaluation,[],[f46])).
0.17/0.42	tff(f46,plain,(
0.17/0.42	  5/1 = 1/1 | 5/1 = $product(2/1,sK0(5/1)) | ~spl1_1),
0.17/0.42	  inference(resolution,[],[f30,f39])).
0.17/0.42	tff(f45,plain,(
0.17/0.42	  spl1_2),
0.17/0.42	  inference(avatar_split_clause,[],[f33,f42])).
0.17/0.42	tff(f33,plain,(
0.17/0.42	  pow2(1/1)),
0.17/0.42	  inference(equality_resolution,[],[f29])).
0.17/0.42	tff(f29,plain,(
0.17/0.42	  ( ! [X0 : $real] : (pow2(X0) | 1/1 != X0) )),
0.17/0.42	  inference(cnf_transformation,[],[f26])).
0.17/0.42	tff(f40,plain,(
0.17/0.42	  spl1_1),
0.17/0.42	  inference(avatar_split_clause,[],[f27,f37])).
0.17/0.42	tff(f27,plain,(
0.17/0.42	  pow2(5/1)),
0.17/0.42	  inference(cnf_transformation,[],[f26])).
0.17/0.42	% SZS output end Proof for theBenchmark
0.17/0.42	% (6692)------------------------------
0.17/0.42	% (6692)Version: Vampire 5.0.0 (Release build, commit 3ce9b74f2 on 2025-07-14 12:22:21 +0200)
0.17/0.42	% (6692)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
0.17/0.42	% (6692)Termination reason: Refutation
0.17/0.42	
0.17/0.42	% (6692)Time elapsed: 0.019 s
0.17/0.42	% (6692)Peak memory usage: 28 MB
0.17/0.42	% (6692)Instructions burned: 26 (million)
0.17/0.42	% (6692)------------------------------
0.17/0.42	% (6692)------------------------------
0.17/0.42	% (6684)Success in time 0.08 s
0.17/0.43	EOF