0.03/0.11 % Problem : theBenchmark.p : TPTP v0.0.0. Released v0.0.0. 0.03/0.13 % Command : run_vampire %s %d 0.13/0.34 % Computer : n026.cluster.edu 0.13/0.34 % Model : x86_64 x86_64 0.13/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz 0.13/0.34 % Memory : 8042.1875MB 0.13/0.34 % OS : Linux 3.10.0-693.el7.x86_64 0.13/0.34 % CPULimit : 1200 0.13/0.34 % WCLimit : 120 0.13/0.34 % DateTime : Tue Jul 13 12:01:14 EDT 2021 0.13/0.34 % CPUTime : 0.13/0.34 This is a THF_ problem 0.13/0.34 Running vampire --ignore_missing on --mode casc_hol --cores 0 -t 120 /export/starexec/sandbox2/benchmark/theBenchmark.p 0.13/0.34 Running in auto input_syntax mode. Trying TPTP 0.20/0.38 % (14408)dis+10_128_acc=on:add=off:add=off:afp=4000:afq=1.4:amm=off:bd=preordered:cond=on:fsr=off:fde=unused:gs=on:gsem=on:irw=on:lma=on:nm=64:nwc=1.2:nicw=on:sos=on:sp=occurrence:updr=off:uhcvi=on:thsq=on_40 on theBenchmark 0.20/0.39 % (14402)lrs+1010_8_add=off:afp=100000:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afq=1.0:amm=off:anc=none:irw=on:nm=16:newcnf=on:nwc=1.1:nicw=on:stl=30:sp=reverse_arity:urr=on:thsq=on_13 on theBenchmark 0.20/0.39 % (14401)dis+10_128_acc=on:add=off:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afp=4000:afq=1.4:amm=off:bd=preordered:cond=on:fsr=off:fde=unused:gs=on:gsem=on:irw=on:lma=on:nm=64:nwc=1.2:nicw=on:sos=on:sp=occurrence:updr=off:uhcvi=on:thsq=on_2 on theBenchmark 0.20/0.39 % (14402)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.39 % (14400)lrs+1011_8_add=large:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afp=100000:afq=1.1:er=filter:gsp=input_only:gs=on:gsem=on:lma=on:nm=6:nwc=1:stl=30:sd=2:ss=axioms:st=1.5:sos=on:thsq=on_3 on theBenchmark 0.20/0.39 % (14399)lrs-11_4:1_afp=4000:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afq=2.0:anc=none:br=off:gs=on:lwlo=on:nm=64:nwc=3:stl=30:urr=on:thsq=on_2 on theBenchmark 0.20/0.39 % (14411)lrs+1010_3_av=off:fsr=off:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:gs=on:gsem=off:nm=2:newcnf=on:nwc=2:stl=30:sp=reverse_arity:urr=on:updr=off:thsq=on_9 on theBenchmark 0.20/0.39 % (14411)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.40 % (14398)ott+1002_2_av=off:bd=preordered:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:irw=on:lma=on:nm=64:nwc=10:sp=reverse_arity:updr=off:thsq=on_2 on theBenchmark 0.20/0.40 % (14416)ott+11_20_afr=on:afp=100000:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afq=1.0:amm=sco:anc=all:bsr=on:irw=on:lma=on:nm=4:nwc=1.2:sac=on:sp=occurrence:thsq=on_6 on theBenchmark 0.20/0.40 % (14420)dis+10_4_av=off:bsr=on:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:cond=fast:er=filter:fde=none:gsp=input_only:lcm=reverse:lma=on:nwc=4:sp=occurrence:urr=on:thsq=on_8 on theBenchmark 0.20/0.40 % (14424)lrs+1_4_afp=100000:afq=1.2:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:anc=none:bd=off:cond=on:gs=on:gsem=off:nm=64:nwc=1:sd=2:ss=axioms:st=2.0:sos=all:updr=off:thsq=on_300 on theBenchmark 0.20/0.40 % (14412)lrs+1002_1_av=off:er=filter:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:fsr=off:gs=on:gsem=off:irw=on:lma=on:nm=4:nwc=1:stl=30:sd=3:ss=axioms:st=1.5:sos=on:thsq=on_1 on theBenchmark 0.20/0.41 % (14404)lrs+1011_5:1_acc=on:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:amm=off:anc=all_dependent:bd=off:ccuc=small_ones:fde=unused:gs=on:gsaa=full_model:gsem=off:lcm=predicate:lwlo=on:nm=6:newcnf=on:nwc=2.5:stl=30:sp=occurrence:updr=off:thsq=on_3 on theBenchmark 0.20/0.41 % (14423)lrs+1010_8_add=off:afp=100000:csup=on:inj=off:cases=on:chr=off:e2e=on:cnfonf=eager:afq=1.0:amm=off:anc=none:irw=on:nm=16:newcnf=on:nwc=1.1:nicw=on:stl=30:sp=reverse_arity:urr=on:thsq=on_13 on theBenchmark 0.20/0.41 % (14422)lrs+1011_5_add=large:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afp=1000:afq=1.2:anc=none:fsr=off:irw=on:lma=on:nm=64:newcnf=on:nwc=1:stl=30:sd=3:ss=axioms:st=2.0:sos=on:sac=on:sp=reverse_arity:urr=on:updr=off:thsq=on_130 on theBenchmark 0.20/0.41 % (14403)ott+1002_8:1_add=off:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afr=on:afp=100000:afq=1.1:amm=off:anc=none:bd=off:bs=unit_only:fsr=off:gs=on:gsem=off:nm=32:nwc=10:sp=occurrence:urr=on:updr=off:thsq=on_14 on theBenchmark 0.20/0.41 % (14423)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.41 % (14422)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.42 % (14404)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.42 % (14420)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 0.20/0.42 % (14421)lrs+1002_1_add=large:csup=on:inj=on:fe=off:chr=on:cases=on:cnfonf=eager:afr=on:afp=1000:afq=1.1:amm=sco:anc=none:er=known:fsr=off:gs=on:gsem=off:lma=on:nm=2:newcnf=on:nwc=2:stl=30:sd=1:ss=axioms:st=5.0:sp=reverse_arity:updr=off:thsq=on_50 on theBenchmark 0.20/0.42 % (14421)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.42 % (14400)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 0.20/0.42 % (14426)dis+1002_4_add=large:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afp=40000:afq=1.0:anc=none:cond=fast:fde=none:gs=on:gsaa=full_model:lma=on:lwlo=on:nm=0:nwc=1.5:sp=reverse_arity:tha=off_300 on theBenchmark 0.20/0.42 % (14425)lrs-11_4:1_afp=4000:csup=on:inj=on:mXXn=1:cases=on:e2e=on:cnfonf=eager:afq=2.0:anc=none:br=off:gs=on:lwlo=on:nm=64:nwc=3:stl=30:urr=on:thsq=on_186 on theBenchmark 0.20/0.43 % (14418)lrs+10_12_add=off:afp=100000:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afq=1.4:amm=sco:anc=none:cond=on:lma=on:nm=64:nwc=1.3:stl=30:sac=on:urr=on:thsq=on_41 on theBenchmark 0.20/0.43 % (14417)dis+1002_3:1_acc=model:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afr=on:afp=40000:afq=1.1:anc=none:ccuc=first:fsr=off:gsp=input_only:irw=on:nm=16:nwc=1:sos=all:thsq=on_8 on theBenchmark 0.20/0.43 % (14415)lrs+1011_5:1_acc=on:csup=on:inj=on:e2e=on:prag=on:cases=on:cnfonf=eager:amm=off:anc=all_dependent:bd=off:ccuc=small_ones:fde=unused:gs=on:gsaa=full_model:gsem=off:lcm=predicate:lwlo=on:nm=6:newcnf=on:nwc=2.5:stl=30:sp=occurrence:updr=off:thsq=on_30 on theBenchmark 0.20/0.43 % (14414)lrs+1010_3:2_afr=on:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afp=100000:afq=1.1:anc=none:gsp=input_only:irw=on:lwlo=on:nm=2:newcnf=on:nwc=1.7:sac=on:sp=occurrence:thsq=on_300 on theBenchmark 0.20/0.43 % (14427)dis-11_3_add=off:afp=40000:csup=on:inj=on:chr=on:e2e=on:prag=on:cases=on:cnfonf=eager:afq=1.0:fde=all:amm=sco:anc=none:gs=on:irw=on:lcm=reverse:nm=6:nwc=1:sd=4:ss=axioms:st=3.0:sos=on:sac=on:thsq=on_50 on theBenchmark 0.20/0.43 % (14415)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.43 % (14414)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.43 % (14413)ott+2_2_afp=10000:afq=1.4:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:amm=off:anc=none:gsp=input_only:gs=on:gsem=off:irw=on:lcm=predicate:nm=32:nwc=1.5:sos=on:sp=reverse_arity:thsq=on_7 on theBenchmark 0.20/0.43 % (14407)dis+1_2:3_acc=on:add=large:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afp=40000:afq=2.0:amm=sco:anc=none:er=filter:fsr=off:gsp=input_only:gs=on:gsem=off:nm=64:newcnf=on:nwc=1:thsq=on_3 on theBenchmark 0.20/0.43 % (14406)dis+1010_3:2_av=off:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:gsp=input_only:nm=2:nwc=1:sp=reverse_arity:urr=ec_only:thsq=on_29 on theBenchmark 0.20/0.43 % (14410)dis+1002_6_add=large:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afp=40000:afq=2.0:bsr=on:cond=on:irw=on:lma=on:nm=2:nwc=2.5:nicw=on:sp=reverse_arity:updr=off:thsq=on_2 on theBenchmark 0.20/0.43 % (14409)dis-11_3_add=off:afp=40000:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afq=1.0:amm=sco:anc=none:gs=on:irw=on:lcm=reverse:nm=6:nwc=1:sd=4:ss=axioms:st=3.0:sos=on:sac=on:thsq=on_2 on theBenchmark 0.20/0.44 % (14419)lrs-11_4:1_afp=4000:csup=on:inj=on:chr=on:cases=on:cnfonf=lazy_gen:afq=2.0:anc=none:br=off:gs=on:lwlo=on:nm=64:nwc=3:stl=30:urr=on:thsq=on_30 on theBenchmark 0.20/0.44 % (14407)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.44 % (14405)lrs+4_3_av=off:br=off:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:nm=0:newcnf=on:nwc=1:stl=30:sp=occurrence:urr=on:thsq=on_32 on theBenchmark 0.20/0.44 % (14405)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 0.20/0.45 % (14417)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 0.20/0.45 % (14414)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 0.20/0.46 % (14406)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 0.20/0.46 % (14413)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 0.20/0.46 % (14407)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 4.13/0.88 % (14412)Time limit reached! 4.13/0.88 % (14412)------------------------------ 4.13/0.88 % (14412)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 4.13/0.88 % (14412)Termination reason: Time limit 4.13/0.88 % (14412)Termination phase: Saturation 4.13/0.88 4.13/0.88 % (14412)Memory used [KB]: 9850 4.13/0.88 % (14412)Time elapsed: 0.500 s 4.13/0.88 % (14412)------------------------------ 4.13/0.88 % (14412)------------------------------ 4.52/0.94 % (14428)dis+1011_10_add=large:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afr=on:afp=4000:afq=1.0:amm=off:anc=none:lma=on:nm=64:nwc=4:sac=on:sp=occurrence:thsq=on_75 on theBenchmark 5.18/1.06 % (14401)Time limit reached! 5.18/1.06 % (14401)------------------------------ 5.18/1.06 % (14401)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 5.18/1.06 % (14401)Termination reason: Time limit 5.18/1.06 5.18/1.06 % (14401)Memory used [KB]: 13816 5.18/1.06 % (14401)Time elapsed: 0.702 s 5.18/1.06 % (14401)------------------------------ 5.18/1.06 % (14401)------------------------------ 5.18/1.07 % (14409)Time limit reached! 5.18/1.07 % (14409)------------------------------ 5.18/1.07 % (14409)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 5.18/1.07 % (14409)Termination reason: Time limit 5.18/1.07 5.18/1.07 % (14409)Memory used [KB]: 13176 5.18/1.07 % (14409)Time elapsed: 0.711 s 5.18/1.07 % (14409)------------------------------ 5.18/1.07 % (14409)------------------------------ 5.18/1.07 % (14410)Time limit reached! 5.18/1.07 % (14410)------------------------------ 5.18/1.07 % (14410)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 5.18/1.07 % (14410)Termination reason: Time limit 5.18/1.07 5.18/1.07 % (14410)Memory used [KB]: 10106 5.18/1.07 % (14410)Time elapsed: 0.711 s 5.18/1.07 % (14410)------------------------------ 5.18/1.07 % (14410)------------------------------ 5.71/1.10 % (14399)Time limit reached! 5.71/1.10 % (14399)------------------------------ 5.71/1.10 % (14399)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 5.71/1.10 % (14399)Termination reason: Time limit 5.71/1.10 % (14399)Termination phase: Saturation 5.71/1.10 5.71/1.10 % (14399)Memory used [KB]: 14583 5.71/1.10 % (14399)Time elapsed: 0.700 s 5.71/1.10 % (14399)------------------------------ 5.71/1.10 % (14399)------------------------------ 5.71/1.10 % (14398)Time limit reached! 5.71/1.10 % (14398)------------------------------ 5.71/1.10 % (14398)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 5.71/1.11 % (14429)dis+1010_3:2_av=off:csup=on:prag=on:chr=on:cases=on:bet=on:cnfonf=lazy_not_be_gen:gsp=input_only:nm=2:nwc=1:sp=reverse_arity:urr=ec_only:thsq=on_29 on theBenchmark 5.71/1.11 % (14398)Termination reason: Time limit 5.71/1.11 5.71/1.11 % (14398)Memory used [KB]: 5117 5.71/1.11 % (14398)Time elapsed: 0.743 s 5.71/1.11 % (14398)------------------------------ 5.71/1.11 % (14398)------------------------------ 5.71/1.11 % (14430)lrs+1011_8_add=large:csup=on:inj=on:prag=on:cases=on:cnfonf=eager:afp=100000:afq=1.1:er=filter:gsp=input_only:gs=on:gsem=on:lma=on:nm=6:nwc=1:stl=30:sd=2:ss=axioms:st=1.5:sos=on:thsq=on_26 on theBenchmark 5.71/1.11 % (14431)lrs+1011_8_add=large:csup=on:fe=off:cases=on:cnfonf=eager:afp=100000:afq=1.1:er=filter:gsp=input_only:gs=on:gsem=on:lma=on:nm=6:nwc=1:stl=30:sd=2:ss=axioms:st=1.5:sos=on:thsq=on_30 on theBenchmark 5.71/1.12 % (14431)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 5.71/1.12 % (14430)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 5.71/1.14 % (14432)dis+1002_4_add=large:csup=on:narr=off:inj=on:prag=on:cbe=off:cases=on:cnfonf=eager:afp=40000:afq=1.0:anc=none:cond=fast:fde=none:gs=on:gsaa=full_model:lma=on:lwlo=on:nm=0:nwc=1.5:sp=reverse_arity:thsq=on_27 on theBenchmark 5.71/1.15 % (14433)dis+1_3_add=large:afp=4000:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afq=1.0:anc=none:gs=on:gsem=off:inw=on:lcm=reverse:lwlo=on:nm=64:nwc=1:sos=all:sac=on:updr=off:uhcvi=on:thsq=on_125 on theBenchmark 6.87/1.26 % (14400)Time limit reached! 6.87/1.26 % (14400)------------------------------ 6.87/1.26 % (14400)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 6.87/1.26 % (14400)Termination reason: Time limit 6.87/1.26 6.87/1.26 % (14400)Memory used [KB]: 15223 6.87/1.26 % (14400)Time elapsed: 0.901 s 6.87/1.26 % (14400)------------------------------ 6.87/1.26 % (14400)------------------------------ 6.87/1.28 % (14407)Time limit reached! 6.87/1.28 % (14407)------------------------------ 6.87/1.28 % (14407)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 6.87/1.28 % (14407)Termination reason: Time limit 6.87/1.28 % (14407)Termination phase: Saturation 6.87/1.28 6.87/1.28 % (14407)Memory used [KB]: 14711 6.87/1.28 % (14407)Time elapsed: 0.900 s 6.87/1.28 % (14407)------------------------------ 6.87/1.28 % (14407)------------------------------ 6.87/1.28 % (14404)Time limit reached! 6.87/1.28 % (14404)------------------------------ 6.87/1.28 % (14404)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 6.87/1.28 % (14404)Termination reason: Time limit 6.87/1.28 6.87/1.28 % (14404)Memory used [KB]: 15863 6.87/1.28 % (14404)Time elapsed: 0.906 s 6.87/1.28 % (14404)------------------------------ 6.87/1.28 % (14404)------------------------------ 6.87/1.30 % (14429)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 7.35/1.31 % (14434)dis+1010_3:1_av=off:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:irw=on:nm=32:nwc=1:sos=all:urr=ec_only:updr=off:thsq=on_77 on theBenchmark 7.35/1.32 % (14435)lrs+1011_5:4_acc=on:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:add=large:afr=on:afp=10000:afq=2.0:amm=sco:anc=none:bsr=on:ccuc=first:cond=on:fde=unused:gs=on:gsaa=from_current:gsem=off:irw=on:nm=2:newcnf=on:nwc=1.2:stl=30:sos=on:sac=on:sp=reverse_arity:updr=off:thsq=on_126 on theBenchmark 7.35/1.32 % (14435)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 7.35/1.33 % (14436)lrs+1002_1_add=large:csup=on:narr=off:inj=on:fe=off:chr=on:cases=on:cnfonf=eager:afr=on:afp=1000:afq=1.1:amm=sco:anc=none:er=known:fsr=off:gs=on:gsem=off:lma=on:nm=2:newcnf=on:nwc=2:stl=30:sd=1:ss=axioms:st=5.0:sp=reverse_arity:updr=off:thsq=on_50 on theBenchmark 7.35/1.34 % (14436)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 11.65/1.87 % (14416)Time limit reached! 11.65/1.87 % (14416)------------------------------ 11.65/1.87 % (14416)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 11.65/1.87 % (14416)Termination reason: Time limit 11.65/1.87 % (14416)Termination phase: Saturation 11.65/1.87 11.65/1.87 % (14416)Memory used [KB]: 10490 11.65/1.87 % (14416)Time elapsed: 1.500 s 11.65/1.87 % (14416)------------------------------ 11.65/1.87 % (14416)------------------------------ 12.33/1.92 % (14437)lrs-3_4:1_afp=1000:afq=1.4:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:amm=sco:fde=none:gs=on:lcm=reverse:lma=on:nwc=1.5:stl=30:sd=1:ss=axioms:sp=reverse_arity:urr=on:updr=off:uhcvi=on:thsq=on_11 on theBenchmark 13.53/2.07 % (14413)Time limit reached! 13.53/2.07 % (14413)------------------------------ 13.53/2.07 % (14413)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 13.53/2.07 % (14413)Termination reason: Time limit 13.53/2.07 13.53/2.07 % (14413)Memory used [KB]: 16247 13.53/2.07 % (14413)Time elapsed: 1.710 s 13.53/2.07 % (14413)------------------------------ 13.53/2.07 % (14413)------------------------------ 14.13/2.14 % (14438)ott+11_2:1_add=large:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:afp=40000:afq=2.0:amm=sco:anc=none:br=off:cond=on:irw=on:nwc=1:sd=2:ss=axioms:st=2.0:sos=all:urr=on:updr=off:thsq=on_9 on theBenchmark 15.96/2.37 % (14417)Time limit reached! 15.96/2.37 % (14417)------------------------------ 15.96/2.37 % (14417)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 15.96/2.37 % (14417)Termination reason: Time limit 15.96/2.37 % (14417)Termination phase: Saturation 15.96/2.37 15.96/2.37 % (14417)Memory used [KB]: 16886 15.96/2.37 % (14417)Time elapsed: 2.0000 s 15.96/2.37 % (14417)------------------------------ 15.96/2.37 % (14417)------------------------------ 16.45/2.44 % (14439)lrs+1011_8_add=large:csup=off:cases=on:cnfonf=eager:afp=100000:afq=1.1:er=filter:gsp=input_only:gs=on:gsem=on:lma=on:nm=6:nwc=1:stl=30:sd=2:ss=axioms:st=1.5:sos=on:thsq=on_13 on theBenchmark 16.45/2.45 % (14439)WARNING: Not using GeneralSplitting currently not compatible with polymorphic/higher-order inputs. 16.45/2.48 % (14420)Time limit reached! 16.45/2.48 % (14420)------------------------------ 16.45/2.48 % (14420)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 16.45/2.48 % (14420)Termination reason: Time limit 16.45/2.48 16.45/2.48 % (14420)Memory used [KB]: 9083 16.45/2.48 % (14420)Time elapsed: 2.098 s 16.45/2.48 % (14420)------------------------------ 16.45/2.48 % (14420)------------------------------ 17.15/2.54 % (14440)lrs+1011_2:1_av=off:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:irw=on:lwlo=on:nm=16:newcnf=on:nwc=2:sd=4:ss=axioms:st=3.0:sp=occurrence:thsq=on_300 on theBenchmark 17.15/2.54 % (14440)WARNING: Not using newCnf currently not compatible with polymorphic/higher-order inputs. 17.69/2.62 % (14411)Time limit reached! 17.69/2.62 % (14411)------------------------------ 17.69/2.62 % (14411)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 17.69/2.62 % (14411)Termination reason: Time limit 17.69/2.62 17.69/2.62 % (14411)Memory used [KB]: 23666 17.69/2.62 % (14411)Time elapsed: 2.240 s 17.69/2.62 % (14411)------------------------------ 17.69/2.62 % (14411)------------------------------ 18.33/2.68 % (14441)dis+1011_4_av=off:cond=on:csup=on:inj=on:chr=on:cases=on:cnfonf=eager:irw=on:lma=on:nm=2:nwc=1:sos=all:sp=occurrence:thsq=on_5 on theBenchmark 23.04/3.27 % (14439)First to succeed. 23.53/3.35 % (14439)Refutation found. Thanks to Tanya! 23.53/3.35 % SZS status Theorem for theBenchmark 23.53/3.35 % SZS output start Proof for theBenchmark 23.53/3.35 thf(type_def_6, type, a: $tType). 23.53/3.35 thf(type_def_7, type, >: ($tType * $tType) > $tType). 23.53/3.35 thf(func_def_11, type, sP0: (a > a > $o) > (a > a > $o) > a > a > $o). 23.53/3.35 thf(func_def_12, type, sP1: (a > a > $o) > (a > a > $o) > a > a > $o). 23.53/3.35 thf(func_def_13, type, sP2: a > (a > a > $o) > (a > a > $o) > a > $o). 23.53/3.35 thf(func_def_14, type, sP3: (a > a > $o) > a > a > $o). 23.53/3.35 thf(func_def_15, type, sP4: (a > a > $o) > a > (a > a > $o) > a > $o). 23.53/3.35 thf(func_def_16, type, sP5: (a > a > $o) > (a > a > $o) > a > a > $o). 23.53/3.35 thf(func_def_17, type, sP6: (a > a > $o) > (a > a > $o) > $o). 23.53/3.35 thf(func_def_18, type, sK7: (a > a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_19, type, sK8: (a > a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_20, type, sK9: (a > a > $o) > (a > a > $o) > a > $o). 23.53/3.35 thf(func_def_21, type, sK10: (a > $o) > (a > a > $o) > (a > a > $o) > a > a). 23.53/3.35 thf(func_def_22, type, sK11: (a > $o) > (a > a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_23, type, sK12: (a > $o) > (a > a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_24, type, sK13: (a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_25, type, sK14: (a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_26, type, sK15: (a > $o) > a > (a > a > $o) > a). 23.53/3.35 thf(func_def_27, type, sK16: (a > $o) > (a > a > $o) > a > a). 23.53/3.35 thf(func_def_28, type, sK17: (a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_29, type, sK18: (a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_30, type, sK19: a > (a > a > $o) > (a > a > $o) > a > a > $o). 23.53/3.35 thf(func_def_31, type, sK20: (a > $o) > (a > a > $o) > (a > a > $o) > a > a). 23.53/3.35 thf(func_def_32, type, sK21: (a > $o) > (a > a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_33, type, sK22: (a > $o) > (a > a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_34, type, sK23: (a > $o) > (a > a > $o) > (a > a > $o) > a > a). 23.53/3.35 thf(func_def_35, type, sK24: (a > $o) > (a > a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_36, type, sK25: (a > $o) > (a > a > $o) > (a > a > $o) > a). 23.53/3.35 thf(func_def_37, type, sK26: a > a > $o). 23.53/3.35 thf(func_def_38, type, sK27: a > a > $o). 23.53/3.35 thf(func_def_39, type, sK28: a). 23.53/3.35 thf(func_def_40, type, sK29: a). 23.53/3.35 thf(func_def_41, type, sK30: a). 23.53/3.35 thf(func_def_42, type, sK31: a). 23.53/3.35 thf(func_def_43, type, sK32: a). 23.53/3.35 thf(func_def_44, type, sK33: a > $o). 23.53/3.35 thf(func_def_49, type, kCOMB: !>[X0: $tType, X1: $tType]:(X0 > X1 > X0)). 23.53/3.35 thf(func_def_50, type, bCOMB: !>[X0: $tType, X1: $tType, X2: $tType]:((X1 > X2) > (X0 > X1) > X0 > X2)). 23.53/3.35 thf(func_def_51, type, vAND: $o > $o > $o). 23.53/3.35 thf(func_def_52, type, vOR: $o > $o > $o). 23.53/3.35 thf(func_def_53, type, vIMP: $o > $o > $o). 23.53/3.35 thf(func_def_54, type, vNOT: $o > $o). 23.53/3.35 thf(func_def_55, type, vEQ: !>[X0: $tType]:(X0 > X0 > $o)). 23.53/3.35 thf(f2498,plain,( 23.53/3.35 $false), 23.53/3.35 inference(avatar_sat_refutation,[],[f116,f121,f126,f257,f258,f595,f833,f868,f893,f929,f942,f955,f1144,f1210,f1233,f1244,f1266,f1332,f1405,f1443,f1444,f1445,f1455,f1547,f1609,f1651,f1668,f1669,f1704,f1791,f1825,f2055,f2082,f2116,f2130,f2167,f2192,f2212,f2236,f2263,f2318,f2336,f2372,f2488,f2493,f2497])). 23.53/3.35 thf(f2497,plain,( 23.53/3.35 spl34_74 | spl34_75 | ~spl34_2 | ~spl34_4 | ~spl34_68 | spl34_69 | spl34_71 | spl34_76), 23.53/3.35 inference(avatar_split_clause,[],[f2496,f1182,f1140,f1132,f1128,f118,f109,f1178,f1174])). 23.53/3.35 thf(f1174,plain,( 23.53/3.35 spl34_74 <=> ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_74])])). 23.53/3.35 thf(f1178,plain,( 23.53/3.35 spl34_75 <=> ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_75])])). 23.53/3.35 thf(f109,plain,( 23.53/3.35 spl34_2 <=> ($true = ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_2])])). 23.53/3.35 thf(f118,plain,( 23.53/3.35 spl34_4 <=> ($true = ((((sP1 @ sK26) @ sK27) @ sK30) @ sK31))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_4])])). 23.53/3.35 thf(f1128,plain,( 23.53/3.35 spl34_68 <=> ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_68])])). 23.53/3.35 thf(f1132,plain,( 23.53/3.35 spl34_69 <=> ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_69])])). 23.53/3.35 thf(f1140,plain,( 23.53/3.35 spl34_71 <=> ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_71])])). 23.53/3.35 thf(f1182,plain,( 23.53/3.35 spl34_76 <=> ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_76])])). 23.53/3.35 thf(f2496,plain,( 23.53/3.35 ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_2 | ~spl34_4 | ~spl34_68 | spl34_69 | spl34_71 | spl34_76)), 23.53/3.35 inference(subsumption_resolution,[],[f2495,f1133])). 23.53/3.35 thf(f1133,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | spl34_69), 23.53/3.35 inference(avatar_component_clause,[],[f1132])). 23.53/3.35 thf(f2495,plain,( 23.53/3.35 ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4 | ~spl34_68 | spl34_71 | spl34_76)), 23.53/3.35 inference(subsumption_resolution,[],[f2494,f1141])). 23.53/3.35 thf(f1141,plain,( 23.53/3.35 ($true != ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | spl34_71), 23.53/3.35 inference(avatar_component_clause,[],[f1140])). 23.53/3.35 thf(f2494,plain,( 23.53/3.35 ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4 | ~spl34_68 | spl34_76)), 23.53/3.35 inference(subsumption_resolution,[],[f1750,f1183])). 23.53/3.35 thf(f1183,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | spl34_76), 23.53/3.35 inference(avatar_component_clause,[],[f1182])). 23.53/3.35 thf(f1750,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4 | ~spl34_68)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1749])). 23.53/3.35 thf(f1749,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4 | ~spl34_68)), 23.53/3.35 inference(superposition,[],[f1717,f1130])). 23.53/3.35 thf(f1130,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ~spl34_68), 23.53/3.35 inference(avatar_component_clause,[],[f1128])). 23.53/3.35 thf(f1717,plain,( 23.53/3.35 ( ! [X3 : a > $o] : (($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ X3) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ X3) @ sK26) @ sK27))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ X3) @ sK26) @ sK27)) @ (((sK22 @ X3) @ sK26) @ sK27))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = (X3 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1714])). 23.53/3.35 thf(f1714,plain,( 23.53/3.35 ( ! [X3 : a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ X3) @ sK26) @ sK27))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ X3) @ sK26) @ sK27))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ X3) @ sK26) @ sK27)) @ (((sK22 @ X3) @ sK26) @ sK27))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = (X3 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.53/3.35 inference(superposition,[],[f1057,f111])). 23.53/3.35 thf(f111,plain,( 23.53/3.35 ($true = ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32)) | ~spl34_2), 23.53/3.35 inference(avatar_component_clause,[],[f109])). 23.53/3.35 thf(f1057,plain,( 23.53/3.35 ( ! [X6 : a > $o,X8 : a > a > $o,X7 : a,X9 : a] : (($true != ((((sP2 @ X7) @ sK26) @ X8) @ X9)) | ($true = (((((sK19 @ X7) @ sK26) @ X8) @ X9) @ (((sK22 @ X6) @ sK26) @ sK27))) | ($true != (((((sK19 @ X7) @ sK26) @ X8) @ X9) @ (((sK21 @ X6) @ sK26) @ sK27))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X6) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ X6) @ sK26) @ sK27)) @ (((sK22 @ X6) @ sK26) @ sK27))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ X6) @ sK26) @ sK27) @ sK30))) | ($true = (X6 @ sK31))) ) | ~spl34_4), 23.53/3.35 inference(trivial_inequality_removal,[],[f1054])). 23.53/3.35 thf(f1054,plain,( 23.53/3.35 ( ! [X6 : a > $o,X8 : a > a > $o,X7 : a,X9 : a] : (($true != $true) | ($true != (((((sK19 @ X7) @ sK26) @ X8) @ X9) @ (((sK21 @ X6) @ sK26) @ sK27))) | ($true = (((((sK19 @ X7) @ sK26) @ X8) @ X9) @ (((sK22 @ X6) @ sK26) @ sK27))) | ($true != ((((sP2 @ X7) @ sK26) @ X8) @ X9)) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X6) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ X6) @ sK26) @ sK27)) @ (((sK22 @ X6) @ sK26) @ sK27))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ X6) @ sK26) @ sK27) @ sK30))) | ($true = (X6 @ sK31))) ) | ~spl34_4), 23.53/3.35 inference(superposition,[],[f81,f971])). 23.53/3.35 thf(f971,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true = ((sK26 @ (((sK21 @ X0) @ sK26) @ sK27)) @ (((sK22 @ X0) @ sK26) @ sK27))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ X0) @ sK26) @ sK27)) @ (((sK22 @ X0) @ sK26) @ sK27))) | ($true = ((sK27 @ sK30) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (X0 @ sK31))) ) | ~spl34_4), 23.53/3.35 inference(trivial_inequality_removal,[],[f956])). 23.53/3.35 thf(f956,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = ((sK27 @ sK30) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ X0) @ sK26) @ sK27)) @ (((sK22 @ X0) @ sK26) @ sK27))) | ($true = ((sK26 @ (((sK21 @ X0) @ sK26) @ sK27)) @ (((sK22 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK31))) ) | ~spl34_4), 23.53/3.35 inference(superposition,[],[f84,f120])). 23.53/3.35 thf(f120,plain,( 23.53/3.35 ($true = ((((sP1 @ sK26) @ sK27) @ sK30) @ sK31)) | ~spl34_4), 23.53/3.35 inference(avatar_component_clause,[],[f118])). 23.53/3.35 thf(f84,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP1 @ X3) @ X2) @ X1) @ X0)) | ($true = ((X2 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X2 @ (((sK21 @ X4) @ X3) @ X2)) @ (((sK22 @ X4) @ X3) @ X2))) | ($true = ((X3 @ (((sK21 @ X4) @ X3) @ X2)) @ (((sK22 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f44])). 23.53/3.35 thf(f44,plain,( 23.53/3.35 ! [X0 : a,X1 : a,X2 : a > a > $o,X3 : a > a > $o] : (! [X4 : a > $o] : (($true = (X4 @ X0)) | (($true != (X4 @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) & (($true = ((X2 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))))) | (($true != (X4 @ (((sK22 @ X4) @ X3) @ X2))) & ($true = (X4 @ (((sK21 @ X4) @ X3) @ X2))) & (($true = ((X2 @ (((sK21 @ X4) @ X3) @ X2)) @ (((sK22 @ X4) @ X3) @ X2))) | ($true = ((X3 @ (((sK21 @ X4) @ X3) @ X2)) @ (((sK22 @ X4) @ X3) @ X2)))))) | ($true != ((((sP1 @ X3) @ X2) @ X1) @ X0)))), 23.53/3.35 inference(skolemisation,[status(esa),new_symbols(skolem,[sK20,sK21,sK22])],[f41,f43,f42])). 23.53/3.35 thf(f42,plain,( 23.53/3.35 ! [X1 : a,X2 : a > a > $o,X3 : a > a > $o,X4 : a > $o] : (? [X5 : a] : (((X4 @ X5) != $true) & (($true = ((X2 @ X1) @ X5)) | ($true = ((X3 @ X1) @ X5)))) => (($true != (X4 @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) & (($true = ((X2 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f43,plain,( 23.53/3.35 ! [X2 : a > a > $o,X3 : a > a > $o,X4 : a > $o] : (? [X6 : a,X7 : a] : (((X4 @ X7) != $true) & ((X4 @ X6) = $true) & (($true = ((X2 @ X6) @ X7)) | ($true = ((X3 @ X6) @ X7)))) => (($true != (X4 @ (((sK22 @ X4) @ X3) @ X2))) & ($true = (X4 @ (((sK21 @ X4) @ X3) @ X2))) & (($true = ((X2 @ (((sK21 @ X4) @ X3) @ X2)) @ (((sK22 @ X4) @ X3) @ X2))) | ($true = ((X3 @ (((sK21 @ X4) @ X3) @ X2)) @ (((sK22 @ X4) @ X3) @ X2))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f41,plain,( 23.53/3.35 ! [X0 : a,X1 : a,X2 : a > a > $o,X3 : a > a > $o] : (! [X4 : a > $o] : (($true = (X4 @ X0)) | ? [X5 : a] : (((X4 @ X5) != $true) & (($true = ((X2 @ X1) @ X5)) | ($true = ((X3 @ X1) @ X5)))) | ? [X6 : a,X7 : a] : (((X4 @ X7) != $true) & ((X4 @ X6) = $true) & (($true = ((X2 @ X6) @ X7)) | ($true = ((X3 @ X6) @ X7))))) | ($true != ((((sP1 @ X3) @ X2) @ X1) @ X0)))), 23.53/3.35 inference(rectify,[],[f40])). 23.53/3.35 thf(f40,plain,( 23.53/3.35 ! [X19 : a,X18 : a,X1 : a > a > $o,X0 : a > a > $o] : (! [X21 : a > $o] : (($true = (X21 @ X19)) | ? [X22 : a] : (($true != (X21 @ X22)) & (($true = ((X1 @ X18) @ X22)) | ($true = ((X0 @ X18) @ X22)))) | ? [X23 : a,X24 : a] : (($true != (X21 @ X24)) & ($true = (X21 @ X23)) & (($true = ((X1 @ X23) @ X24)) | ($true = ((X0 @ X23) @ X24))))) | ($true != ((((sP1 @ X0) @ X1) @ X18) @ X19)))), 23.53/3.35 inference(nnf_transformation,[],[f9])). 23.53/3.35 thf(f9,plain,( 23.53/3.35 ! [X19 : a,X18 : a,X1 : a > a > $o,X0 : a > a > $o] : (! [X21 : a > $o] : (($true = (X21 @ X19)) | ? [X22 : a] : (($true != (X21 @ X22)) & (($true = ((X1 @ X18) @ X22)) | ($true = ((X0 @ X18) @ X22)))) | ? [X23 : a,X24 : a] : (($true != (X21 @ X24)) & ($true = (X21 @ X23)) & (($true = ((X1 @ X23) @ X24)) | ($true = ((X0 @ X23) @ X24))))) | ~($true = ((((sP1 @ X0) @ X1) @ X18) @ X19)))), 23.53/3.35 introduced(predicate_definition_introduction,[new_symbols(naming,[=])])). 23.53/3.35 thf(f81,plain,( 23.53/3.35 ( ! [X6 : a,X2 : a > a > $o,X0 : a,X5 : a,X3 : a,X1 : a > a > $o] : (($true != ((X2 @ X5) @ X6)) | ($true != (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X5)) | ($true = (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X6)) | ($true != ((((sP2 @ X3) @ X2) @ X1) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f39])). 23.53/3.35 thf(f39,plain,( 23.53/3.35 ! [X0 : a,X1 : a > a > $o,X2 : a > a > $o,X3 : a] : ((($true != (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X0)) & ! [X5 : a,X6 : a] : (($true = (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X6)) | ($true != (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X5)) | ((((X1 @ X5) @ X6) != $true) & ($true != ((X2 @ X5) @ X6)))) & ! [X7 : a] : (($true = (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X7)) | (($true != ((X1 @ X3) @ X7)) & ($true != ((X2 @ X3) @ X7))))) | ($true != ((((sP2 @ X3) @ X2) @ X1) @ X0)))), 23.53/3.35 inference(skolemisation,[status(esa),new_symbols(skolem,[sK19])],[f37,f38])). 23.53/3.35 thf(f38,plain,( 23.53/3.35 ! [X0 : a,X1 : a > a > $o,X2 : a > a > $o,X3 : a] : (? [X4 : a > $o] : (($true != (X4 @ X0)) & ! [X5 : a,X6 : a] : (((X4 @ X6) = $true) | ((X4 @ X5) != $true) | ((((X1 @ X5) @ X6) != $true) & ($true != ((X2 @ X5) @ X6)))) & ! [X7 : a] : (((X4 @ X7) = $true) | (($true != ((X1 @ X3) @ X7)) & ($true != ((X2 @ X3) @ X7))))) => (($true != (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X0)) & ! [X6 : a,X5 : a] : (($true = (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X6)) | ($true != (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X5)) | ((((X1 @ X5) @ X6) != $true) & ($true != ((X2 @ X5) @ X6)))) & ! [X7 : a] : (($true = (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X7)) | (($true != ((X1 @ X3) @ X7)) & ($true != ((X2 @ X3) @ X7))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f37,plain,( 23.53/3.35 ! [X0 : a,X1 : a > a > $o,X2 : a > a > $o,X3 : a] : (? [X4 : a > $o] : (($true != (X4 @ X0)) & ! [X5 : a,X6 : a] : (((X4 @ X6) = $true) | ((X4 @ X5) != $true) | ((((X1 @ X5) @ X6) != $true) & ($true != ((X2 @ X5) @ X6)))) & ! [X7 : a] : (((X4 @ X7) = $true) | (($true != ((X1 @ X3) @ X7)) & ($true != ((X2 @ X3) @ X7))))) | ($true != ((((sP2 @ X3) @ X2) @ X1) @ X0)))), 23.53/3.35 inference(rectify,[],[f36])). 23.53/3.35 thf(f36,plain,( 23.53/3.35 ! [X20 : a,X1 : a > a > $o,X0 : a > a > $o,X18 : a] : (? [X29 : a > $o] : (($true != (X29 @ X20)) & ! [X30 : a,X31 : a] : (($true = (X29 @ X31)) | ($true != (X29 @ X30)) | (($true != ((X1 @ X30) @ X31)) & ($true != ((X0 @ X30) @ X31)))) & ! [X32 : a] : (($true = (X29 @ X32)) | (($true != ((X1 @ X18) @ X32)) & ($true != ((X0 @ X18) @ X32))))) | ($true != ((((sP2 @ X18) @ X0) @ X1) @ X20)))), 23.53/3.35 inference(nnf_transformation,[],[f10])). 23.53/3.35 thf(f10,plain,( 23.53/3.35 ! [X20 : a,X1 : a > a > $o,X0 : a > a > $o,X18 : a] : (? [X29 : a > $o] : (($true != (X29 @ X20)) & ! [X30 : a,X31 : a] : (($true = (X29 @ X31)) | ($true != (X29 @ X30)) | (($true != ((X1 @ X30) @ X31)) & ($true != ((X0 @ X30) @ X31)))) & ! [X32 : a] : (($true = (X29 @ X32)) | (($true != ((X1 @ X18) @ X32)) & ($true != ((X0 @ X18) @ X32))))) | ~($true = ((((sP2 @ X18) @ X0) @ X1) @ X20)))), 23.53/3.35 introduced(predicate_definition_introduction,[new_symbols(naming,[=])])). 23.53/3.35 thf(f2493,plain,( 23.53/3.35 spl34_70 | ~spl34_4 | spl34_69 | spl34_71 | ~spl34_77), 23.53/3.35 inference(avatar_split_clause,[],[f2492,f1230,f1140,f1132,f118,f1136])). 23.53/3.35 thf(f1136,plain,( 23.53/3.35 spl34_70 <=> ($true = ((sK26 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_70])])). 23.53/3.35 thf(f1230,plain,( 23.53/3.35 spl34_77 <=> ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_77])])). 23.53/3.35 thf(f2492,plain,( 23.53/3.35 ($true = ((sK26 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | (~spl34_4 | spl34_69 | spl34_71 | ~spl34_77)), 23.53/3.35 inference(subsumption_resolution,[],[f2491,f1133])). 23.53/3.35 thf(f2491,plain,( 23.53/3.35 ($true = ((sK26 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_4 | spl34_71 | ~spl34_77)), 23.53/3.35 inference(subsumption_resolution,[],[f2424,f1141])). 23.53/3.35 thf(f2424,plain,( 23.53/3.35 ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK26 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_4 | ~spl34_77)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2421])). 23.53/3.35 thf(f2421,plain,( 23.53/3.35 ($true != $true) | ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK26 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_4 | ~spl34_77)), 23.53/3.35 inference(superposition,[],[f969,f1231])). 23.53/3.35 thf(f1231,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ~spl34_77), 23.53/3.35 inference(avatar_component_clause,[],[f1230])). 23.53/3.35 thf(f969,plain,( 23.53/3.35 ( ! [X2 : a > $o] : (($true != (X2 @ ((((sK20 @ X2) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ X2) @ sK26) @ sK27)) @ (((sK22 @ X2) @ sK26) @ sK27))) | ($true = ((sK26 @ (((sK21 @ X2) @ sK26) @ sK27)) @ (((sK22 @ X2) @ sK26) @ sK27))) | ($true = (X2 @ sK31))) ) | ~spl34_4), 23.53/3.35 inference(trivial_inequality_removal,[],[f958])). 23.53/3.35 thf(f958,plain,( 23.53/3.35 ( ! [X2 : a > $o] : (($true != $true) | ($true != (X2 @ ((((sK20 @ X2) @ sK26) @ sK27) @ sK30))) | ($true = ((sK27 @ (((sK21 @ X2) @ sK26) @ sK27)) @ (((sK22 @ X2) @ sK26) @ sK27))) | ($true = ((sK26 @ (((sK21 @ X2) @ sK26) @ sK27)) @ (((sK22 @ X2) @ sK26) @ sK27))) | ($true = (X2 @ sK31))) ) | ~spl34_4), 23.53/3.35 inference(superposition,[],[f87,f120])). 23.53/3.35 thf(f87,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP1 @ X3) @ X2) @ X1) @ X0)) | ($true != (X4 @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X2 @ (((sK21 @ X4) @ X3) @ X2)) @ (((sK22 @ X4) @ X3) @ X2))) | ($true = ((X3 @ (((sK21 @ X4) @ X3) @ X2)) @ (((sK22 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f44])). 23.53/3.35 thf(f2488,plain,( 23.53/3.35 ~spl34_2 | ~spl34_68 | ~spl34_70 | spl34_76), 23.53/3.35 inference(avatar_contradiction_clause,[],[f2487])). 23.53/3.35 thf(f2487,plain,( 23.53/3.35 $false | (~spl34_2 | ~spl34_68 | ~spl34_70 | spl34_76)), 23.53/3.35 inference(subsumption_resolution,[],[f2486,f1130])). 23.53/3.35 thf(f2486,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | (~spl34_2 | ~spl34_70 | spl34_76)), 23.53/3.35 inference(subsumption_resolution,[],[f2485,f1183])). 23.53/3.35 thf(f2485,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | (~spl34_2 | ~spl34_70)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2484])). 23.53/3.35 thf(f2484,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | (~spl34_2 | ~spl34_70)), 23.53/3.35 inference(superposition,[],[f2448,f111])). 23.53/3.35 thf(f2448,plain,( 23.53/3.35 ( ! [X6 : a,X4 : a,X5 : a > a > $o] : (($true != ((((sP2 @ X4) @ sK26) @ X5) @ X6)) | ($true = (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true != (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)))) ) | ~spl34_70), 23.53/3.35 inference(trivial_inequality_removal,[],[f2445])). 23.53/3.35 thf(f2445,plain,( 23.53/3.35 ( ! [X6 : a,X4 : a,X5 : a > a > $o] : (($true != $true) | ($true != (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true != ((((sP2 @ X4) @ sK26) @ X5) @ X6))) ) | ~spl34_70), 23.53/3.35 inference(superposition,[],[f81,f1138])). 23.53/3.35 thf(f1138,plain,( 23.53/3.35 ($true = ((sK26 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ~spl34_70), 23.53/3.35 inference(avatar_component_clause,[],[f1136])). 23.53/3.35 thf(f2372,plain,( 23.53/3.35 ~spl34_1 | ~spl34_53 | ~spl34_54), 23.53/3.35 inference(avatar_contradiction_clause,[],[f2371])). 23.53/3.35 thf(f2371,plain,( 23.53/3.35 $false | (~spl34_1 | ~spl34_53 | ~spl34_54)), 23.53/3.35 inference(subsumption_resolution,[],[f2370,f882])). 23.53/3.35 thf(f882,plain,( 23.53/3.35 ($true = (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ~spl34_53), 23.53/3.35 inference(trivial_inequality_removal,[],[f873])). 23.53/3.35 thf(f873,plain,( 23.53/3.35 ($true != $true) | ($true = (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ~spl34_53), 23.53/3.35 inference(superposition,[],[f98,f828])). 23.53/3.35 thf(f828,plain,( 23.53/3.35 ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ~spl34_53), 23.53/3.35 inference(avatar_component_clause,[],[f826])). 23.53/3.35 thf(f826,plain,( 23.53/3.35 spl34_53 <=> ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_53])])). 23.53/3.35 thf(f98,plain,( 23.53/3.35 ( ! [X8 : a] : (($true != ((sK26 @ sK28) @ X8)) | ($true = (sK33 @ X8))) )), 23.53/3.35 inference(cnf_transformation,[],[f54])). 23.53/3.35 thf(f54,plain,( 23.53/3.35 (($true = ((sP6 @ sK26) @ sK27)) | (($true = ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32)) & ($true = ((((sP1 @ sK26) @ sK27) @ sK30) @ sK31)) & ($true = ((((sP0 @ sK27) @ sK26) @ sK31) @ sK32))) | ($true = ((((sP5 @ sK26) @ sK27) @ sK28) @ sK29))) & (($true != (sK33 @ sK29)) & ! [X8 : a] : (($true = (sK33 @ X8)) | (($true != ((sK27 @ sK28) @ X8)) & ($true != ((sK26 @ sK28) @ X8)))) & ! [X9 : a,X10 : a] : (($true = (sK33 @ X10)) | ($true != (sK33 @ X9)) | (($true != ((sK27 @ X9) @ X10)) & ($true != ((sK26 @ X9) @ X10)))))), 23.53/3.35 inference(skolemisation,[status(esa),new_symbols(skolem,[sK26,sK27,sK28,sK29,sK30,sK31,sK32,sK33])],[f50,f53,f52,f51])). 23.53/3.35 thf(f51,plain,( 23.53/3.35 ? [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((($true = ((sP6 @ X0) @ X1)) | ? [X4 : a,X5 : a,X6 : a] : (($true = ((((sP2 @ X4) @ X0) @ X1) @ X6)) & ($true = ((((sP1 @ X0) @ X1) @ X4) @ X5)) & ($true = ((((sP0 @ X1) @ X0) @ X5) @ X6))) | ($true = ((((sP5 @ X0) @ X1) @ X2) @ X3))) & ? [X7 : a > $o] : (($true != (X7 @ X3)) & ! [X8 : a] : (($true = (X7 @ X8)) | (($true != ((X1 @ X2) @ X8)) & ($true != ((X0 @ X2) @ X8)))) & ! [X9 : a,X10 : a] : (($true = (X7 @ X10)) | ($true != (X7 @ X9)) | (($true != ((X1 @ X9) @ X10)) & ($true != ((X0 @ X9) @ X10)))))) => ((($true = ((sP6 @ sK26) @ sK27)) | ? [X6 : a,X5 : a,X4 : a] : (($true = ((((sP2 @ X4) @ sK26) @ sK27) @ X6)) & ($true = ((((sP1 @ sK26) @ sK27) @ X4) @ X5)) & ($true = ((((sP0 @ sK27) @ sK26) @ X5) @ X6))) | ($true = ((((sP5 @ sK26) @ sK27) @ sK28) @ sK29))) & ? [X7 : a > $o] : (($true != (X7 @ sK29)) & ! [X8 : a] : (($true = (X7 @ X8)) | (($true != ((sK27 @ sK28) @ X8)) & ($true != ((sK26 @ sK28) @ X8)))) & ! [X10 : a,X9 : a] : (($true = (X7 @ X10)) | ($true != (X7 @ X9)) | (($true != ((sK27 @ X9) @ X10)) & ($true != ((sK26 @ X9) @ X10))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f52,plain,( 23.53/3.35 ? [X6 : a,X5 : a,X4 : a] : (($true = ((((sP2 @ X4) @ sK26) @ sK27) @ X6)) & ($true = ((((sP1 @ sK26) @ sK27) @ X4) @ X5)) & ($true = ((((sP0 @ sK27) @ sK26) @ X5) @ X6))) => (($true = ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32)) & ($true = ((((sP1 @ sK26) @ sK27) @ sK30) @ sK31)) & ($true = ((((sP0 @ sK27) @ sK26) @ sK31) @ sK32)))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f53,plain,( 23.53/3.35 ? [X7 : a > $o] : (($true != (X7 @ sK29)) & ! [X8 : a] : (($true = (X7 @ X8)) | (($true != ((sK27 @ sK28) @ X8)) & ($true != ((sK26 @ sK28) @ X8)))) & ! [X10 : a,X9 : a] : (($true = (X7 @ X10)) | ($true != (X7 @ X9)) | (($true != ((sK27 @ X9) @ X10)) & ($true != ((sK26 @ X9) @ X10))))) => (($true != (sK33 @ sK29)) & ! [X8 : a] : (($true = (sK33 @ X8)) | (($true != ((sK27 @ sK28) @ X8)) & ($true != ((sK26 @ sK28) @ X8)))) & ! [X10 : a,X9 : a] : (($true = (sK33 @ X10)) | ($true != (sK33 @ X9)) | (($true != ((sK27 @ X9) @ X10)) & ($true != ((sK26 @ X9) @ X10)))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f50,plain,( 23.53/3.35 ? [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((($true = ((sP6 @ X0) @ X1)) | ? [X4 : a,X5 : a,X6 : a] : (($true = ((((sP2 @ X4) @ X0) @ X1) @ X6)) & ($true = ((((sP1 @ X0) @ X1) @ X4) @ X5)) & ($true = ((((sP0 @ X1) @ X0) @ X5) @ X6))) | ($true = ((((sP5 @ X0) @ X1) @ X2) @ X3))) & ? [X7 : a > $o] : (($true != (X7 @ X3)) & ! [X8 : a] : (($true = (X7 @ X8)) | (($true != ((X1 @ X2) @ X8)) & ($true != ((X0 @ X2) @ X8)))) & ! [X9 : a,X10 : a] : (($true = (X7 @ X10)) | ($true != (X7 @ X9)) | (($true != ((X1 @ X9) @ X10)) & ($true != ((X0 @ X9) @ X10))))))), 23.53/3.35 inference(rectify,[],[f15])). 23.53/3.35 thf(f15,plain,( 23.53/3.35 ? [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((($true = ((sP6 @ X0) @ X1)) | ? [X18 : a,X19 : a,X20 : a] : (($true = ((((sP2 @ X18) @ X0) @ X1) @ X20)) & ($true = ((((sP1 @ X0) @ X1) @ X18) @ X19)) & ($true = ((((sP0 @ X1) @ X0) @ X19) @ X20))) | ($true = ((((sP5 @ X0) @ X1) @ X2) @ X3))) & ? [X37 : a > $o] : (($true != (X37 @ X3)) & ! [X38 : a] : (($true = (X37 @ X38)) | (($true != ((X1 @ X2) @ X38)) & ($true != ((X0 @ X2) @ X38)))) & ! [X39 : a,X40 : a] : (($true = (X37 @ X40)) | ($true != (X37 @ X39)) | (($true != ((X1 @ X39) @ X40)) & ($true != ((X0 @ X39) @ X40))))))), 23.53/3.35 inference(definition_folding,[],[f7,f14,f13,f12,f11,f10,f9,f8])). 23.53/3.35 thf(f8,plain,( 23.53/3.35 ! [X20 : a,X19 : a,X0 : a > a > $o,X1 : a > a > $o] : (! [X25 : a > $o] : (($true = (X25 @ X20)) | ? [X26 : a] : (($true != (X25 @ X26)) & (($true = ((X0 @ X19) @ X26)) | ($true = ((X1 @ X19) @ X26)))) | ? [X27 : a,X28 : a] : (($true != (X25 @ X28)) & ($true = (X25 @ X27)) & (($true = ((X1 @ X27) @ X28)) | ($true = ((X0 @ X27) @ X28))))) | ~($true = ((((sP0 @ X1) @ X0) @ X19) @ X20)))), 23.53/3.35 introduced(predicate_definition_introduction,[new_symbols(naming,[=])])). 23.53/3.35 thf(f11,plain,( 23.53/3.35 ! [X5 : a,X4 : a,X1 : a > a > $o] : (! [X10 : a > $o] : (($true = (X10 @ X5)) | ? [X11 : a] : (($true != (X10 @ X11)) & ($true = ((X1 @ X4) @ X11))) | ? [X12 : a,X13 : a] : (($true != (X10 @ X13)) & ($true = (X10 @ X12)) & ($true = ((X1 @ X12) @ X13)))) | ~($true = (((sP3 @ X1) @ X4) @ X5)))), 23.53/3.35 introduced(predicate_definition_introduction,[new_symbols(naming,[=])])). 23.53/3.35 thf(f12,plain,( 23.53/3.35 ! [X5 : a,X0 : a > a > $o,X4 : a,X1 : a > a > $o] : (! [X6 : a > $o] : (($true = (X6 @ X5)) | ? [X7 : a,X8 : a] : (($true != (X6 @ X8)) & ($true = ((X0 @ X7) @ X8)) & ($true = (X6 @ X7))) | ? [X9 : a] : (($true != (X6 @ X9)) & ($true = ((X0 @ X4) @ X9)))) | ($true = (((sP3 @ X1) @ X4) @ X5)) | ~($true = ((((sP4 @ X1) @ X4) @ X0) @ X5)))), 23.53/3.35 introduced(predicate_definition_introduction,[new_symbols(naming,[=])])). 23.53/3.35 thf(f13,plain,( 23.53/3.35 ! [X3 : a,X2 : a,X1 : a > a > $o,X0 : a > a > $o] : (! [X33 : a > $o] : (($true = (X33 @ X3)) | ? [X34 : a] : (($true != (X33 @ X34)) & (($true = ((X1 @ X2) @ X34)) | ($true = ((X0 @ X2) @ X34)))) | ? [X35 : a,X36 : a] : (($true != (X33 @ X36)) & ($true = (X33 @ X35)) & (($true = ((X0 @ X35) @ X36)) | ($true = ((X1 @ X35) @ X36))))) | ~($true = ((((sP5 @ X0) @ X1) @ X2) @ X3)))), 23.53/3.35 introduced(predicate_definition_introduction,[new_symbols(naming,[=])])). 23.53/3.35 thf(f14,plain,( 23.53/3.35 ! [X1 : a > a > $o,X0 : a > a > $o] : (? [X4 : a,X5 : a] : (? [X14 : a > $o] : (($true != (X14 @ X5)) & ! [X15 : a,X16 : a] : (($true = (X14 @ X16)) | ($true != (X14 @ X15)) | (($true != ((X1 @ X15) @ X16)) & ($true != ((X0 @ X15) @ X16)))) & ! [X17 : a] : (($true = (X14 @ X17)) | (($true != ((X0 @ X4) @ X17)) & ($true != ((X1 @ X4) @ X17))))) & ($true = ((((sP4 @ X1) @ X4) @ X0) @ X5))) | ~($true = ((sP6 @ X0) @ X1)))), 23.53/3.35 introduced(predicate_definition_introduction,[new_symbols(naming,[=])])). 23.53/3.35 thf(f7,plain,( 23.53/3.35 ? [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((? [X4 : a,X5 : a] : (? [X14 : a > $o] : (($true != (X14 @ X5)) & ! [X15 : a,X16 : a] : (($true = (X14 @ X16)) | ($true != (X14 @ X15)) | (($true != ((X1 @ X15) @ X16)) & ($true != ((X0 @ X15) @ X16)))) & ! [X17 : a] : (($true = (X14 @ X17)) | (($true != ((X0 @ X4) @ X17)) & ($true != ((X1 @ X4) @ X17))))) & (! [X6 : a > $o] : (($true = (X6 @ X5)) | ? [X7 : a,X8 : a] : (($true != (X6 @ X8)) & ($true = ((X0 @ X7) @ X8)) & ($true = (X6 @ X7))) | ? [X9 : a] : (($true != (X6 @ X9)) & ($true = ((X0 @ X4) @ X9)))) | ! [X10 : a > $o] : (($true = (X10 @ X5)) | ? [X11 : a] : (($true != (X10 @ X11)) & ($true = ((X1 @ X4) @ X11))) | ? [X12 : a,X13 : a] : (($true != (X10 @ X13)) & ($true = (X10 @ X12)) & ($true = ((X1 @ X12) @ X13)))))) | ? [X18 : a,X19 : a,X20 : a] : (? [X29 : a > $o] : (($true != (X29 @ X20)) & ! [X30 : a,X31 : a] : (($true = (X29 @ X31)) | ($true != (X29 @ X30)) | (($true != ((X1 @ X30) @ X31)) & ($true != ((X0 @ X30) @ X31)))) & ! [X32 : a] : (($true = (X29 @ X32)) | (($true != ((X1 @ X18) @ X32)) & ($true != ((X0 @ X18) @ X32))))) & ! [X21 : a > $o] : (($true = (X21 @ X19)) | ? [X22 : a] : (($true != (X21 @ X22)) & (($true = ((X1 @ X18) @ X22)) | ($true = ((X0 @ X18) @ X22)))) | ? [X23 : a,X24 : a] : (($true != (X21 @ X24)) & ($true = (X21 @ X23)) & (($true = ((X1 @ X23) @ X24)) | ($true = ((X0 @ X23) @ X24))))) & ! [X25 : a > $o] : (($true = (X25 @ X20)) | ? [X26 : a] : (($true != (X25 @ X26)) & (($true = ((X0 @ X19) @ X26)) | ($true = ((X1 @ X19) @ X26)))) | ? [X27 : a,X28 : a] : (($true != (X25 @ X28)) & ($true = (X25 @ X27)) & (($true = ((X1 @ X27) @ X28)) | ($true = ((X0 @ X27) @ X28)))))) | ! [X33 : a > $o] : (($true = (X33 @ X3)) | ? [X34 : a] : (($true != (X33 @ X34)) & (($true = ((X1 @ X2) @ X34)) | ($true = ((X0 @ X2) @ X34)))) | ? [X35 : a,X36 : a] : (($true != (X33 @ X36)) & ($true = (X33 @ X35)) & (($true = ((X0 @ X35) @ X36)) | ($true = ((X1 @ X35) @ X36)))))) & ? [X37 : a > $o] : (($true != (X37 @ X3)) & ! [X38 : a] : (($true = (X37 @ X38)) | (($true != ((X1 @ X2) @ X38)) & ($true != ((X0 @ X2) @ X38)))) & ! [X39 : a,X40 : a] : (($true = (X37 @ X40)) | ($true != (X37 @ X39)) | (($true != ((X1 @ X39) @ X40)) & ($true != ((X0 @ X39) @ X40))))))), 23.53/3.35 inference(flattening,[],[f6])). 23.53/3.35 thf(f6,plain,( 23.53/3.35 ? [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((? [X4 : a,X5 : a] : (? [X14 : a > $o] : (($true != (X14 @ X5)) & (! [X15 : a,X16 : a] : (($true = (X14 @ X16)) | (($true != (X14 @ X15)) | (($true != ((X1 @ X15) @ X16)) & ($true != ((X0 @ X15) @ X16))))) & ! [X17 : a] : (($true = (X14 @ X17)) | (($true != ((X0 @ X4) @ X17)) & ($true != ((X1 @ X4) @ X17)))))) & (! [X6 : a > $o] : (($true = (X6 @ X5)) | (? [X7 : a,X8 : a] : (($true != (X6 @ X8)) & (($true = ((X0 @ X7) @ X8)) & ($true = (X6 @ X7)))) | ? [X9 : a] : (($true != (X6 @ X9)) & ($true = ((X0 @ X4) @ X9))))) | ! [X10 : a > $o] : (($true = (X10 @ X5)) | (? [X11 : a] : (($true != (X10 @ X11)) & ($true = ((X1 @ X4) @ X11))) | ? [X12 : a,X13 : a] : (($true != (X10 @ X13)) & (($true = (X10 @ X12)) & ($true = ((X1 @ X12) @ X13)))))))) | ? [X18 : a,X19 : a,X20 : a] : (? [X29 : a > $o] : (($true != (X29 @ X20)) & (! [X30 : a,X31 : a] : (($true = (X29 @ X31)) | (($true != (X29 @ X30)) | (($true != ((X1 @ X30) @ X31)) & ($true != ((X0 @ X30) @ X31))))) & ! [X32 : a] : (($true = (X29 @ X32)) | (($true != ((X1 @ X18) @ X32)) & ($true != ((X0 @ X18) @ X32)))))) & (! [X21 : a > $o] : (($true = (X21 @ X19)) | (? [X22 : a] : (($true != (X21 @ X22)) & (($true = ((X1 @ X18) @ X22)) | ($true = ((X0 @ X18) @ X22)))) | ? [X23 : a,X24 : a] : (($true != (X21 @ X24)) & (($true = (X21 @ X23)) & (($true = ((X1 @ X23) @ X24)) | ($true = ((X0 @ X23) @ X24))))))) & ! [X25 : a > $o] : (($true = (X25 @ X20)) | (? [X26 : a] : (($true != (X25 @ X26)) & (($true = ((X0 @ X19) @ X26)) | ($true = ((X1 @ X19) @ X26)))) | ? [X27 : a,X28 : a] : (($true != (X25 @ X28)) & (($true = (X25 @ X27)) & (($true = ((X1 @ X27) @ X28)) | ($true = ((X0 @ X27) @ X28))))))))) | ! [X33 : a > $o] : (($true = (X33 @ X3)) | (? [X34 : a] : (($true != (X33 @ X34)) & (($true = ((X1 @ X2) @ X34)) | ($true = ((X0 @ X2) @ X34)))) | ? [X35 : a,X36 : a] : (($true != (X33 @ X36)) & (($true = (X33 @ X35)) & (($true = ((X0 @ X35) @ X36)) | ($true = ((X1 @ X35) @ X36)))))))) & ? [X37 : a > $o] : (($true != (X37 @ X3)) & (! [X38 : a] : (($true = (X37 @ X38)) | (($true != ((X1 @ X2) @ X38)) & ($true != ((X0 @ X2) @ X38)))) & ! [X39 : a,X40 : a] : (($true = (X37 @ X40)) | (($true != (X37 @ X39)) | (($true != ((X1 @ X39) @ X40)) & ($true != ((X0 @ X39) @ X40))))))))), 23.53/3.35 inference(ennf_transformation,[],[f5])). 23.53/3.35 thf(f5,plain,( 23.53/3.35 ~! [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((! [X4 : a,X5 : a] : ((! [X6 : a > $o] : ((! [X7 : a,X8 : a] : ((($true = ((X0 @ X7) @ X8)) & ($true = (X6 @ X7))) => ($true = (X6 @ X8))) & ! [X9 : a] : (($true = ((X0 @ X4) @ X9)) => ($true = (X6 @ X9)))) => ($true = (X6 @ X5))) | ! [X10 : a > $o] : ((! [X11 : a] : (($true = ((X1 @ X4) @ X11)) => ($true = (X10 @ X11))) & ! [X12 : a,X13 : a] : ((($true = (X10 @ X12)) & ($true = ((X1 @ X12) @ X13))) => ($true = (X10 @ X13)))) => ($true = (X10 @ X5)))) => ! [X14 : a > $o] : ((! [X15 : a,X16 : a] : ((($true = (X14 @ X15)) & (($true = ((X1 @ X15) @ X16)) | ($true = ((X0 @ X15) @ X16)))) => ($true = (X14 @ X16))) & ! [X17 : a] : ((($true = ((X0 @ X4) @ X17)) | ($true = ((X1 @ X4) @ X17))) => ($true = (X14 @ X17)))) => ($true = (X14 @ X5)))) & ! [X18 : a,X19 : a,X20 : a] : ((! [X21 : a > $o] : ((! [X22 : a] : ((($true = ((X1 @ X18) @ X22)) | ($true = ((X0 @ X18) @ X22))) => ($true = (X21 @ X22))) & ! [X23 : a,X24 : a] : ((($true = (X21 @ X23)) & (($true = ((X1 @ X23) @ X24)) | ($true = ((X0 @ X23) @ X24)))) => ($true = (X21 @ X24)))) => ($true = (X21 @ X19))) & ! [X25 : a > $o] : ((! [X26 : a] : ((($true = ((X0 @ X19) @ X26)) | ($true = ((X1 @ X19) @ X26))) => ($true = (X25 @ X26))) & ! [X27 : a,X28 : a] : ((($true = (X25 @ X27)) & (($true = ((X1 @ X27) @ X28)) | ($true = ((X0 @ X27) @ X28)))) => ($true = (X25 @ X28)))) => ($true = (X25 @ X20)))) => ! [X29 : a > $o] : ((! [X30 : a,X31 : a] : ((($true = (X29 @ X30)) & (($true = ((X1 @ X30) @ X31)) | ($true = ((X0 @ X30) @ X31)))) => ($true = (X29 @ X31))) & ! [X32 : a] : ((($true = ((X1 @ X18) @ X32)) | ($true = ((X0 @ X18) @ X32))) => ($true = (X29 @ X32)))) => ($true = (X29 @ X20)))) & ~! [X33 : a > $o] : ((! [X34 : a] : ((($true = ((X1 @ X2) @ X34)) | ($true = ((X0 @ X2) @ X34))) => ($true = (X33 @ X34))) & ! [X35 : a,X36 : a] : ((($true = (X33 @ X35)) & (($true = ((X0 @ X35) @ X36)) | ($true = ((X1 @ X35) @ X36)))) => ($true = (X33 @ X36)))) => ($true = (X33 @ X3)))) | ! [X37 : a > $o] : ((! [X38 : a] : ((($true = ((X1 @ X2) @ X38)) | ($true = ((X0 @ X2) @ X38))) => ($true = (X37 @ X38))) & ! [X39 : a,X40 : a] : ((($true = (X37 @ X39)) & (($true = ((X1 @ X39) @ X40)) | ($true = ((X0 @ X39) @ X40)))) => ($true = (X37 @ X40)))) => ($true = (X37 @ X3))))), 23.53/3.35 inference(fool_elimination,[],[f4])). 23.53/3.35 thf(f4,plain,( 23.53/3.35 ~! [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((! [X4 : a,X5 : a] : ((! [X6 : a > $o] : ((! [X7 : a,X8 : a] : ((((X0 @ X7) @ X8) & (X6 @ X7)) => (X6 @ X8)) & ! [X9 : a] : (((X0 @ X4) @ X9) => (X6 @ X9))) => (X6 @ X5)) | ! [X10 : a > $o] : ((! [X11 : a] : (((X1 @ X4) @ X11) => (X10 @ X11)) & ! [X12 : a,X13 : a] : (((X10 @ X12) & ((X1 @ X12) @ X13)) => (X10 @ X13))) => (X10 @ X5))) => ! [X14 : a > $o] : ((! [X15 : a,X16 : a] : (((X14 @ X15) & (((X1 @ X15) @ X16) | ((X0 @ X15) @ X16))) => (X14 @ X16)) & ! [X17 : a] : ((((X0 @ X4) @ X17) | ((X1 @ X4) @ X17)) => (X14 @ X17))) => (X14 @ X5))) & ! [X18 : a,X19 : a,X20 : a] : ((! [X21 : a > $o] : ((! [X22 : a] : ((((X1 @ X18) @ X22) | ((X0 @ X18) @ X22)) => (X21 @ X22)) & ! [X23 : a,X24 : a] : (((X21 @ X23) & (((X1 @ X23) @ X24) | ((X0 @ X23) @ X24))) => (X21 @ X24))) => (X21 @ X19)) & ! [X25 : a > $o] : ((! [X26 : a] : ((((X0 @ X19) @ X26) | ((X1 @ X19) @ X26)) => (X25 @ X26)) & ! [X27 : a,X28 : a] : (((X25 @ X27) & (((X1 @ X27) @ X28) | ((X0 @ X27) @ X28))) => (X25 @ X28))) => (X25 @ X20))) => ! [X29 : a > $o] : ((! [X30 : a,X31 : a] : (((X29 @ X30) & (((X1 @ X30) @ X31) | ((X0 @ X30) @ X31))) => (X29 @ X31)) & ! [X32 : a] : ((((X1 @ X18) @ X32) | ((X0 @ X18) @ X32)) => (X29 @ X32))) => (X29 @ X20))) & ~! [X33 : a > $o] : ((! [X34 : a] : ((((X1 @ X2) @ X34) | ((X0 @ X2) @ X34)) => (X33 @ X34)) & ! [X35 : a,X36 : a] : (((X33 @ X35) & (((X0 @ X35) @ X36) | ((X1 @ X35) @ X36))) => (X33 @ X36))) => (X33 @ X3))) | ! [X37 : a > $o] : ((! [X38 : a] : ((((X1 @ X2) @ X38) | ((X0 @ X2) @ X38)) => (X37 @ X38)) & ! [X39 : a,X40 : a] : (((X37 @ X39) & (((X1 @ X39) @ X40) | ((X0 @ X39) @ X40))) => (X37 @ X40))) => (X37 @ X3)))), 23.53/3.35 inference(rectify,[],[f2])). 23.53/3.35 thf(f2,negated_conjecture,( 23.53/3.35 ~! [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((! [X8 : a,X9 : a] : ((! [X4 : a > $o] : ((! [X5 : a,X6 : a] : ((((X0 @ X5) @ X6) & (X4 @ X5)) => (X4 @ X6)) & ! [X7 : a] : (((X0 @ X8) @ X7) => (X4 @ X7))) => (X4 @ X9)) | ! [X4 : a > $o] : ((! [X7 : a] : (((X1 @ X8) @ X7) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & ((X1 @ X5) @ X6)) => (X4 @ X6))) => (X4 @ X9))) => ! [X4 : a > $o] : ((! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6)) & ! [X7 : a] : ((((X0 @ X8) @ X7) | ((X1 @ X8) @ X7)) => (X4 @ X7))) => (X4 @ X9))) & ! [X8 : a,X9 : a,X10 : a] : ((! [X4 : a > $o] : ((! [X7 : a] : ((((X1 @ X8) @ X7) | ((X0 @ X8) @ X7)) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6))) => (X4 @ X9)) & ! [X4 : a > $o] : ((! [X7 : a] : ((((X0 @ X9) @ X7) | ((X1 @ X9) @ X7)) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6))) => (X4 @ X10))) => ! [X4 : a > $o] : ((! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6)) & ! [X7 : a] : ((((X1 @ X8) @ X7) | ((X0 @ X8) @ X7)) => (X4 @ X7))) => (X4 @ X10))) & ~! [X4 : a > $o] : ((! [X7 : a] : ((((X1 @ X2) @ X7) | ((X0 @ X2) @ X7)) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & (((X0 @ X5) @ X6) | ((X1 @ X5) @ X6))) => (X4 @ X6))) => (X4 @ X3))) | ! [X4 : a > $o] : ((! [X7 : a] : ((((X1 @ X2) @ X7) | ((X0 @ X2) @ X7)) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6))) => (X4 @ X3)))), 23.53/3.35 inference(negated_conjecture,[],[f1])). 23.53/3.35 thf(f1,conjecture,( 23.53/3.35 ! [X0 : a > a > $o,X1 : a > a > $o,X2 : a,X3 : a] : ((! [X8 : a,X9 : a] : ((! [X4 : a > $o] : ((! [X5 : a,X6 : a] : ((((X0 @ X5) @ X6) & (X4 @ X5)) => (X4 @ X6)) & ! [X7 : a] : (((X0 @ X8) @ X7) => (X4 @ X7))) => (X4 @ X9)) | ! [X4 : a > $o] : ((! [X7 : a] : (((X1 @ X8) @ X7) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & ((X1 @ X5) @ X6)) => (X4 @ X6))) => (X4 @ X9))) => ! [X4 : a > $o] : ((! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6)) & ! [X7 : a] : ((((X0 @ X8) @ X7) | ((X1 @ X8) @ X7)) => (X4 @ X7))) => (X4 @ X9))) & ! [X8 : a,X9 : a,X10 : a] : ((! [X4 : a > $o] : ((! [X7 : a] : ((((X1 @ X8) @ X7) | ((X0 @ X8) @ X7)) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6))) => (X4 @ X9)) & ! [X4 : a > $o] : ((! [X7 : a] : ((((X0 @ X9) @ X7) | ((X1 @ X9) @ X7)) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6))) => (X4 @ X10))) => ! [X4 : a > $o] : ((! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6)) & ! [X7 : a] : ((((X1 @ X8) @ X7) | ((X0 @ X8) @ X7)) => (X4 @ X7))) => (X4 @ X10))) & ~! [X4 : a > $o] : ((! [X7 : a] : ((((X1 @ X2) @ X7) | ((X0 @ X2) @ X7)) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & (((X0 @ X5) @ X6) | ((X1 @ X5) @ X6))) => (X4 @ X6))) => (X4 @ X3))) | ! [X4 : a > $o] : ((! [X7 : a] : ((((X1 @ X2) @ X7) | ((X0 @ X2) @ X7)) => (X4 @ X7)) & ! [X5 : a,X6 : a] : (((X4 @ X5) & (((X1 @ X5) @ X6) | ((X0 @ X5) @ X6))) => (X4 @ X6))) => (X4 @ X3)))), 23.53/3.35 file('/export/starexec/sandbox2/benchmark/theBenchmark.p',cTHM251H_pme)). 23.53/3.35 thf(f2370,plain,( 23.53/3.35 ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.53/3.35 inference(subsumption_resolution,[],[f2369,f100])). 23.53/3.35 thf(f100,plain,( 23.53/3.35 ($true != (sK33 @ sK29))), 23.53/3.35 inference(cnf_transformation,[],[f54])). 23.53/3.35 thf(f2369,plain,( 23.53/3.35 ($true = (sK33 @ sK29)) | ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2368])). 23.53/3.35 thf(f2368,plain,( 23.53/3.35 ($true != $true) | ($true = (sK33 @ sK29)) | ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.53/3.35 inference(superposition,[],[f2341,f107])). 23.53/3.35 thf(f107,plain,( 23.53/3.35 ($true = ((((sP5 @ sK26) @ sK27) @ sK28) @ sK29)) | ~spl34_1), 23.53/3.35 inference(avatar_component_clause,[],[f105])). 23.53/3.35 thf(f105,plain,( 23.53/3.35 spl34_1 <=> ($true = ((((sP5 @ sK26) @ sK27) @ sK28) @ sK29))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_1])])). 23.53/3.35 thf(f2341,plain,( 23.53/3.35 ( ! [X4 : a,X5 : a] : (($true != ((((sP5 @ sK26) @ sK27) @ X4) @ X5)) | ($true = (sK33 @ X5)) | ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ X4)))) ) | ~spl34_54), 23.53/3.35 inference(trivial_inequality_removal,[],[f2340])). 23.53/3.35 thf(f2340,plain,( 23.53/3.35 ( ! [X4 : a,X5 : a] : (($true != $true) | ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ X4))) | ($true = (sK33 @ X5)) | ($true != ((((sP5 @ sK26) @ sK27) @ X4) @ X5))) ) | ~spl34_54), 23.53/3.35 inference(superposition,[],[f66,f832])). 23.53/3.35 thf(f832,plain,( 23.53/3.35 ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | ~spl34_54), 23.53/3.35 inference(avatar_component_clause,[],[f830])). 23.53/3.35 thf(f830,plain,( 23.53/3.35 spl34_54 <=> ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_54])])). 23.53/3.35 thf(f66,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != (X4 @ (((sK12 @ X4) @ X3) @ X2))) | ($true != (X4 @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ X0)) | ($true != ((((sP5 @ X3) @ X2) @ X1) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f25])). 23.53/3.35 thf(f25,plain,( 23.53/3.35 ! [X0 : a,X1 : a,X2 : a > a > $o,X3 : a > a > $o] : (! [X4 : a > $o] : (($true = (X4 @ X0)) | (($true != (X4 @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) & (($true = ((X2 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))))) | (($true != (X4 @ (((sK12 @ X4) @ X3) @ X2))) & ($true = (X4 @ (((sK11 @ X4) @ X3) @ X2))) & (($true = ((X3 @ (((sK11 @ X4) @ X3) @ X2)) @ (((sK12 @ X4) @ X3) @ X2))) | ($true = ((X2 @ (((sK11 @ X4) @ X3) @ X2)) @ (((sK12 @ X4) @ X3) @ X2)))))) | ($true != ((((sP5 @ X3) @ X2) @ X1) @ X0)))), 23.53/3.35 inference(skolemisation,[status(esa),new_symbols(skolem,[sK10,sK11,sK12])],[f22,f24,f23])). 23.53/3.35 thf(f23,plain,( 23.53/3.35 ! [X1 : a,X2 : a > a > $o,X3 : a > a > $o,X4 : a > $o] : (? [X5 : a] : (((X4 @ X5) != $true) & (($true = ((X2 @ X1) @ X5)) | ($true = ((X3 @ X1) @ X5)))) => (($true != (X4 @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) & (($true = ((X2 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f24,plain,( 23.53/3.35 ! [X2 : a > a > $o,X3 : a > a > $o,X4 : a > $o] : (? [X6 : a,X7 : a] : (((X4 @ X7) != $true) & ((X4 @ X6) = $true) & (($true = ((X3 @ X6) @ X7)) | ($true = ((X2 @ X6) @ X7)))) => (($true != (X4 @ (((sK12 @ X4) @ X3) @ X2))) & ($true = (X4 @ (((sK11 @ X4) @ X3) @ X2))) & (($true = ((X3 @ (((sK11 @ X4) @ X3) @ X2)) @ (((sK12 @ X4) @ X3) @ X2))) | ($true = ((X2 @ (((sK11 @ X4) @ X3) @ X2)) @ (((sK12 @ X4) @ X3) @ X2))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f22,plain,( 23.53/3.35 ! [X0 : a,X1 : a,X2 : a > a > $o,X3 : a > a > $o] : (! [X4 : a > $o] : (($true = (X4 @ X0)) | ? [X5 : a] : (((X4 @ X5) != $true) & (($true = ((X2 @ X1) @ X5)) | ($true = ((X3 @ X1) @ X5)))) | ? [X6 : a,X7 : a] : (((X4 @ X7) != $true) & ((X4 @ X6) = $true) & (($true = ((X3 @ X6) @ X7)) | ($true = ((X2 @ X6) @ X7))))) | ($true != ((((sP5 @ X3) @ X2) @ X1) @ X0)))), 23.53/3.35 inference(rectify,[],[f21])). 23.53/3.35 thf(f21,plain,( 23.53/3.35 ! [X3 : a,X2 : a,X1 : a > a > $o,X0 : a > a > $o] : (! [X33 : a > $o] : (($true = (X33 @ X3)) | ? [X34 : a] : (($true != (X33 @ X34)) & (($true = ((X1 @ X2) @ X34)) | ($true = ((X0 @ X2) @ X34)))) | ? [X35 : a,X36 : a] : (($true != (X33 @ X36)) & ($true = (X33 @ X35)) & (($true = ((X0 @ X35) @ X36)) | ($true = ((X1 @ X35) @ X36))))) | ($true != ((((sP5 @ X0) @ X1) @ X2) @ X3)))), 23.53/3.35 inference(nnf_transformation,[],[f13])). 23.53/3.35 thf(f2336,plain,( 23.53/3.35 spl34_54 | ~spl34_1 | ~spl34_53 | ~spl34_57), 23.53/3.35 inference(avatar_split_clause,[],[f2332,f865,f826,f105,f830])). 23.53/3.35 thf(f865,plain,( 23.53/3.35 spl34_57 <=> ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_57])])). 23.53/3.35 thf(f2332,plain,( 23.53/3.35 ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_53 | ~spl34_57)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2331])). 23.53/3.35 thf(f2331,plain,( 23.53/3.35 ($true != $true) | ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_53 | ~spl34_57)), 23.53/3.35 inference(superposition,[],[f2324,f867])). 23.53/3.35 thf(f867,plain,( 23.53/3.35 ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ~spl34_57), 23.53/3.35 inference(avatar_component_clause,[],[f865])). 23.53/3.35 thf(f2324,plain,( 23.53/3.35 ( ! [X1 : a] : (($true != ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ X1)) | ($true = (sK33 @ X1))) ) | (~spl34_1 | ~spl34_53)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2323])). 23.53/3.35 thf(f2323,plain,( 23.53/3.35 ( ! [X1 : a] : (($true != $true) | ($true = (sK33 @ X1)) | ($true != ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ X1))) ) | (~spl34_1 | ~spl34_53)), 23.53/3.35 inference(superposition,[],[f96,f2321])). 23.53/3.35 thf(f2321,plain,( 23.53/3.35 ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_53)), 23.53/3.35 inference(subsumption_resolution,[],[f2320,f100])). 23.53/3.35 thf(f2320,plain,( 23.53/3.35 ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | (~spl34_1 | ~spl34_53)), 23.53/3.35 inference(trivial_inequality_removal,[],[f887])). 23.53/3.35 thf(f887,plain,( 23.53/3.35 ($true != $true) | ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | (~spl34_1 | ~spl34_53)), 23.53/3.35 inference(superposition,[],[f614,f882])). 23.53/3.35 thf(f614,plain,( 23.53/3.35 ( ! [X3 : a > $o] : (($true != (X3 @ ((((sK10 @ X3) @ sK26) @ sK27) @ sK28))) | ($true = (X3 @ (((sK11 @ X3) @ sK26) @ sK27))) | ($true = (X3 @ sK29))) ) | ~spl34_1), 23.53/3.35 inference(trivial_inequality_removal,[],[f605])). 23.53/3.35 thf(f605,plain,( 23.53/3.35 ( ! [X3 : a > $o] : (($true != $true) | ($true != (X3 @ ((((sK10 @ X3) @ sK26) @ sK27) @ sK28))) | ($true = (X3 @ (((sK11 @ X3) @ sK26) @ sK27))) | ($true = (X3 @ sK29))) ) | ~spl34_1), 23.53/3.35 inference(superposition,[],[f65,f107])). 23.53/3.35 thf(f65,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP5 @ X3) @ X2) @ X1) @ X0)) | ($true != (X4 @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ (((sK11 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f25])). 23.53/3.35 thf(f96,plain,( 23.53/3.35 ( ! [X10 : a,X9 : a] : (($true != (sK33 @ X9)) | ($true = (sK33 @ X10)) | ($true != ((sK26 @ X9) @ X10))) )), 23.53/3.35 inference(cnf_transformation,[],[f54])). 23.53/3.35 thf(f2318,plain,( 23.53/3.35 ~spl34_1 | ~spl34_52 | spl34_54 | ~spl34_57), 23.53/3.35 inference(avatar_contradiction_clause,[],[f2317])). 23.53/3.35 thf(f2317,plain,( 23.53/3.35 $false | (~spl34_1 | ~spl34_52 | spl34_54 | ~spl34_57)), 23.53/3.35 inference(subsumption_resolution,[],[f2316,f831])). 23.53/3.35 thf(f831,plain,( 23.53/3.35 ($true != (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | spl34_54), 23.53/3.35 inference(avatar_component_clause,[],[f830])). 23.53/3.35 thf(f2316,plain,( 23.53/3.35 ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_52 | ~spl34_57)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2307])). 23.53/3.35 thf(f2307,plain,( 23.53/3.35 ($true != $true) | ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_52 | ~spl34_57)), 23.53/3.35 inference(superposition,[],[f2287,f867])). 23.53/3.35 thf(f2287,plain,( 23.53/3.35 ( ! [X1 : a] : (($true != ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ X1)) | ($true = (sK33 @ X1))) ) | (~spl34_1 | ~spl34_52)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2286])). 23.53/3.35 thf(f2286,plain,( 23.53/3.35 ( ! [X1 : a] : (($true != $true) | ($true = (sK33 @ X1)) | ($true != ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ X1))) ) | (~spl34_1 | ~spl34_52)), 23.53/3.35 inference(superposition,[],[f96,f2268])). 23.53/3.35 thf(f2268,plain,( 23.53/3.35 ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_52)), 23.53/3.35 inference(subsumption_resolution,[],[f2265,f100])). 23.53/3.35 thf(f2265,plain,( 23.53/3.35 ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | (~spl34_1 | ~spl34_52)), 23.53/3.35 inference(trivial_inequality_removal,[],[f854])). 23.53/3.35 thf(f854,plain,( 23.53/3.35 ($true != $true) | ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | (~spl34_1 | ~spl34_52)), 23.53/3.35 inference(superposition,[],[f614,f844])). 23.53/3.35 thf(f844,plain,( 23.53/3.35 ($true = (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ~spl34_52), 23.53/3.35 inference(trivial_inequality_removal,[],[f835])). 23.53/3.35 thf(f835,plain,( 23.53/3.35 ($true != $true) | ($true = (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ~spl34_52), 23.53/3.35 inference(superposition,[],[f99,f824])). 23.53/3.35 thf(f824,plain,( 23.53/3.35 ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ~spl34_52), 23.53/3.35 inference(avatar_component_clause,[],[f822])). 23.53/3.35 thf(f822,plain,( 23.53/3.35 spl34_52 <=> ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_52])])). 23.53/3.35 thf(f99,plain,( 23.53/3.35 ( ! [X8 : a] : (($true != ((sK27 @ sK28) @ X8)) | ($true = (sK33 @ X8))) )), 23.53/3.35 inference(cnf_transformation,[],[f54])). 23.53/3.35 thf(f2263,plain,( 23.53/3.35 ~spl34_2 | ~spl34_104 | ~spl34_105 | spl34_109), 23.53/3.35 inference(avatar_contradiction_clause,[],[f2262])). 23.53/3.35 thf(f2262,plain,( 23.53/3.35 $false | (~spl34_2 | ~spl34_104 | ~spl34_105 | spl34_109)), 23.53/3.35 inference(subsumption_resolution,[],[f2261,f2044])). 23.53/3.35 thf(f2044,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ~spl34_104), 23.53/3.35 inference(avatar_component_clause,[],[f2042])). 23.53/3.35 thf(f2042,plain,( 23.53/3.35 spl34_104 <=> ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_104])])). 23.53/3.35 thf(f2261,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_105 | spl34_109)), 23.53/3.35 inference(subsumption_resolution,[],[f2260,f2080])). 23.53/3.35 thf(f2080,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | spl34_109), 23.53/3.35 inference(avatar_component_clause,[],[f2079])). 23.53/3.35 thf(f2079,plain,( 23.53/3.35 spl34_109 <=> ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_109])])). 23.53/3.35 thf(f2260,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_105)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2259])). 23.53/3.35 thf(f2259,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_105)), 23.53/3.35 inference(superposition,[],[f2229,f111])). 23.53/3.35 thf(f2229,plain,( 23.53/3.35 ( ! [X6 : a,X4 : a,X5 : a > a > $o] : (($true != ((((sP2 @ X4) @ sK26) @ X5) @ X6)) | ($true = (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)))) ) | ~spl34_105), 23.53/3.35 inference(trivial_inequality_removal,[],[f2226])). 23.53/3.35 thf(f2226,plain,( 23.53/3.35 ( ! [X6 : a,X4 : a,X5 : a > a > $o] : (($true != $true) | ($true != (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != ((((sP2 @ X4) @ sK26) @ X5) @ X6))) ) | ~spl34_105), 23.53/3.35 inference(superposition,[],[f81,f2048])). 23.53/3.35 thf(f2048,plain,( 23.53/3.35 ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ~spl34_105), 23.53/3.35 inference(avatar_component_clause,[],[f2046])). 23.53/3.35 thf(f2046,plain,( 23.53/3.35 spl34_105 <=> ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_105])])). 23.53/3.35 thf(f2236,plain,( 23.53/3.35 ~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_108 | ~spl34_109), 23.53/3.35 inference(avatar_contradiction_clause,[],[f2235])). 23.53/3.35 thf(f2235,plain,( 23.53/3.35 $false | (~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_108 | ~spl34_109)), 23.53/3.35 inference(subsumption_resolution,[],[f2234,f1134])). 23.53/3.35 thf(f1134,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ~spl34_69), 23.53/3.35 inference(avatar_component_clause,[],[f1132])). 23.53/3.35 thf(f2234,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_5 | ~spl34_108 | ~spl34_109)), 23.53/3.35 inference(subsumption_resolution,[],[f2233,f2190])). 23.53/3.35 thf(f2190,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_2 | ~spl34_5 | ~spl34_109)), 23.53/3.35 inference(subsumption_resolution,[],[f2189,f1716])). 23.53/3.35 thf(f1716,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | ~spl34_2), 23.53/3.35 inference(trivial_inequality_removal,[],[f1715])). 23.53/3.35 thf(f1715,plain,( 23.53/3.35 ($true != $true) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | ~spl34_2), 23.53/3.35 inference(superposition,[],[f83,f111])). 23.53/3.35 thf(f83,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X0 : a,X3 : a,X1 : a > a > $o] : (($true != ((((sP2 @ X3) @ X2) @ X1) @ X0)) | ($true != (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f39])). 23.53/3.35 thf(f2189,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_5 | ~spl34_109)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2188])). 23.53/3.35 thf(f2188,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_5 | ~spl34_109)), 23.53/3.35 inference(superposition,[],[f2174,f125])). 23.53/3.35 thf(f125,plain,( 23.53/3.35 ($true = ((((sP0 @ sK27) @ sK26) @ sK31) @ sK32)) | ~spl34_5), 23.53/3.35 inference(avatar_component_clause,[],[f123])). 23.53/3.35 thf(f123,plain,( 23.53/3.35 spl34_5 <=> ($true = ((((sP0 @ sK27) @ sK26) @ sK31) @ sK32))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_5])])). 23.53/3.35 thf(f2174,plain,( 23.53/3.35 ( ! [X12 : a,X13 : a] : (($true != ((((sP0 @ sK27) @ sK26) @ X12) @ X13)) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ X13)) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ X12)))) ) | ~spl34_109), 23.53/3.35 inference(trivial_inequality_removal,[],[f2173])). 23.53/3.35 thf(f2173,plain,( 23.53/3.35 ( ! [X12 : a,X13 : a] : (($true != $true) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ X12))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ X13)) | ($true != ((((sP0 @ sK27) @ sK26) @ X12) @ X13))) ) | ~spl34_109), 23.53/3.35 inference(superposition,[],[f95,f2081])). 23.53/3.35 thf(f2081,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ~spl34_109), 23.53/3.35 inference(avatar_component_clause,[],[f2079])). 23.53/3.35 thf(f95,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != (X4 @ (((sK25 @ X4) @ X3) @ X2))) | ($true != (X4 @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ X0)) | ($true != ((((sP0 @ X3) @ X2) @ X1) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f49])). 23.53/3.35 thf(f49,plain,( 23.53/3.35 ! [X0 : a,X1 : a,X2 : a > a > $o,X3 : a > a > $o] : (! [X4 : a > $o] : (($true = (X4 @ X0)) | (($true != (X4 @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) & (($true = ((X2 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))))) | (($true != (X4 @ (((sK25 @ X4) @ X3) @ X2))) & ($true = (X4 @ (((sK24 @ X4) @ X3) @ X2))) & (($true = ((X3 @ (((sK24 @ X4) @ X3) @ X2)) @ (((sK25 @ X4) @ X3) @ X2))) | ($true = ((X2 @ (((sK24 @ X4) @ X3) @ X2)) @ (((sK25 @ X4) @ X3) @ X2)))))) | ($true != ((((sP0 @ X3) @ X2) @ X1) @ X0)))), 23.53/3.35 inference(skolemisation,[status(esa),new_symbols(skolem,[sK23,sK24,sK25])],[f46,f48,f47])). 23.53/3.35 thf(f47,plain,( 23.53/3.35 ! [X1 : a,X2 : a > a > $o,X3 : a > a > $o,X4 : a > $o] : (? [X5 : a] : (((X4 @ X5) != $true) & (($true = ((X2 @ X1) @ X5)) | ($true = ((X3 @ X1) @ X5)))) => (($true != (X4 @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) & (($true = ((X2 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f48,plain,( 23.53/3.35 ! [X2 : a > a > $o,X3 : a > a > $o,X4 : a > $o] : (? [X6 : a,X7 : a] : (((X4 @ X7) != $true) & ((X4 @ X6) = $true) & (($true = ((X3 @ X6) @ X7)) | ($true = ((X2 @ X6) @ X7)))) => (($true != (X4 @ (((sK25 @ X4) @ X3) @ X2))) & ($true = (X4 @ (((sK24 @ X4) @ X3) @ X2))) & (($true = ((X3 @ (((sK24 @ X4) @ X3) @ X2)) @ (((sK25 @ X4) @ X3) @ X2))) | ($true = ((X2 @ (((sK24 @ X4) @ X3) @ X2)) @ (((sK25 @ X4) @ X3) @ X2))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f46,plain,( 23.53/3.35 ! [X0 : a,X1 : a,X2 : a > a > $o,X3 : a > a > $o] : (! [X4 : a > $o] : (($true = (X4 @ X0)) | ? [X5 : a] : (((X4 @ X5) != $true) & (($true = ((X2 @ X1) @ X5)) | ($true = ((X3 @ X1) @ X5)))) | ? [X6 : a,X7 : a] : (((X4 @ X7) != $true) & ((X4 @ X6) = $true) & (($true = ((X3 @ X6) @ X7)) | ($true = ((X2 @ X6) @ X7))))) | ($true != ((((sP0 @ X3) @ X2) @ X1) @ X0)))), 23.53/3.35 inference(rectify,[],[f45])). 23.53/3.35 thf(f45,plain,( 23.53/3.35 ! [X20 : a,X19 : a,X0 : a > a > $o,X1 : a > a > $o] : (! [X25 : a > $o] : (($true = (X25 @ X20)) | ? [X26 : a] : (($true != (X25 @ X26)) & (($true = ((X0 @ X19) @ X26)) | ($true = ((X1 @ X19) @ X26)))) | ? [X27 : a,X28 : a] : (($true != (X25 @ X28)) & ($true = (X25 @ X27)) & (($true = ((X1 @ X27) @ X28)) | ($true = ((X0 @ X27) @ X28))))) | ($true != ((((sP0 @ X1) @ X0) @ X19) @ X20)))), 23.53/3.35 inference(nnf_transformation,[],[f8])). 23.53/3.35 thf(f2233,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_108)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2232])). 23.53/3.35 thf(f2232,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_108)), 23.53/3.35 inference(superposition,[],[f2219,f111])). 23.53/3.35 thf(f2219,plain,( 23.53/3.35 ( ! [X8 : a > a > $o,X7 : a,X9 : a] : (($true != ((((sP2 @ X7) @ X8) @ sK27) @ X9)) | ($true = (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ sK31))) ) | ~spl34_108), 23.53/3.35 inference(trivial_inequality_removal,[],[f2218])). 23.53/3.35 thf(f2218,plain,( 23.53/3.35 ( ! [X8 : a > a > $o,X7 : a,X9 : a] : (($true != $true) | ($true != (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ sK31)) | ($true = (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != ((((sP2 @ X7) @ X8) @ sK27) @ X9))) ) | ~spl34_108), 23.53/3.35 inference(superposition,[],[f82,f2077])). 23.53/3.35 thf(f2077,plain,( 23.53/3.35 ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ~spl34_108), 23.53/3.35 inference(avatar_component_clause,[],[f2075])). 23.53/3.35 thf(f2075,plain,( 23.53/3.35 spl34_108 <=> ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_108])])). 23.53/3.35 thf(f82,plain,( 23.53/3.35 ( ! [X6 : a,X2 : a > a > $o,X0 : a,X5 : a,X3 : a,X1 : a > a > $o] : ((((X1 @ X5) @ X6) != $true) | ($true != (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X5)) | ($true = (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X6)) | ($true != ((((sP2 @ X3) @ X2) @ X1) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f39])). 23.53/3.35 thf(f2212,plain,( 23.53/3.35 spl34_108 | ~spl34_2 | ~spl34_5 | spl34_107 | ~spl34_109), 23.53/3.35 inference(avatar_split_clause,[],[f2211,f2079,f2071,f123,f109,f2075])). 23.53/3.35 thf(f2071,plain,( 23.53/3.35 spl34_107 <=> ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_107])])). 23.53/3.35 thf(f2211,plain,( 23.53/3.35 ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_2 | ~spl34_5 | spl34_107 | ~spl34_109)), 23.53/3.35 inference(subsumption_resolution,[],[f2210,f2072])). 23.53/3.35 thf(f2072,plain,( 23.53/3.35 ($true != ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | spl34_107), 23.53/3.35 inference(avatar_component_clause,[],[f2071])). 23.53/3.35 thf(f2210,plain,( 23.53/3.35 ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_2 | ~spl34_5 | ~spl34_109)), 23.53/3.35 inference(subsumption_resolution,[],[f2204,f1716])). 23.53/3.35 thf(f2204,plain,( 23.53/3.35 ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_5 | ~spl34_109)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2203])). 23.53/3.35 thf(f2203,plain,( 23.53/3.35 ($true != $true) | ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_5 | ~spl34_109)), 23.53/3.35 inference(superposition,[],[f2175,f125])). 23.53/3.35 thf(f2175,plain,( 23.53/3.35 ( ! [X10 : a,X11 : a] : (($true != ((((sP0 @ sK27) @ sK26) @ X10) @ X11)) | ($true = ((sK27 @ X10) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ X10))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ X11)) | ($true = ((sK26 @ X10) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ X10)))) ) | ~spl34_109), 23.53/3.35 inference(trivial_inequality_removal,[],[f2172])). 23.53/3.35 thf(f2172,plain,( 23.53/3.35 ( ! [X10 : a,X11 : a] : (($true != $true) | ($true = ((sK26 @ X10) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ X10))) | ($true = ((sK27 @ X10) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ X10))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ X11)) | ($true != ((((sP0 @ sK27) @ sK26) @ X10) @ X11))) ) | ~spl34_109), 23.53/3.35 inference(superposition,[],[f92,f2081])). 23.53/3.35 thf(f92,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != (X4 @ (((sK25 @ X4) @ X3) @ X2))) | ($true = ((X2 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ X0)) | ($true != ((((sP0 @ X3) @ X2) @ X1) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f49])). 23.53/3.35 thf(f2192,plain,( 23.53/3.35 ~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_107 | ~spl34_109), 23.53/3.35 inference(avatar_contradiction_clause,[],[f2191])). 23.53/3.35 thf(f2191,plain,( 23.53/3.35 $false | (~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_107 | ~spl34_109)), 23.53/3.35 inference(subsumption_resolution,[],[f2190,f2149])). 23.53/3.35 thf(f2149,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_2 | ~spl34_69 | ~spl34_107)), 23.53/3.35 inference(subsumption_resolution,[],[f2148,f1134])). 23.53/3.35 thf(f2148,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_107)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2147])). 23.53/3.35 thf(f2147,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_107)), 23.53/3.35 inference(superposition,[],[f2137,f111])). 23.53/3.35 thf(f2137,plain,( 23.53/3.35 ( ! [X6 : a,X4 : a,X5 : a > a > $o] : (($true != ((((sP2 @ X4) @ sK26) @ X5) @ X6)) | ($true = (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ sK31))) ) | ~spl34_107), 23.53/3.35 inference(trivial_inequality_removal,[],[f2134])). 23.53/3.35 thf(f2134,plain,( 23.53/3.35 ( ! [X6 : a,X4 : a,X5 : a > a > $o] : (($true != $true) | ($true != (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ sK31)) | ($true = (((((sK19 @ X4) @ sK26) @ X5) @ X6) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != ((((sP2 @ X4) @ sK26) @ X5) @ X6))) ) | ~spl34_107), 23.53/3.35 inference(superposition,[],[f81,f2073])). 23.53/3.35 thf(f2073,plain,( 23.53/3.35 ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ~spl34_107), 23.53/3.35 inference(avatar_component_clause,[],[f2071])). 23.53/3.35 thf(f2167,plain,( 23.53/3.35 spl34_105 | spl34_106 | ~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_107), 23.53/3.35 inference(avatar_split_clause,[],[f2166,f2071,f1132,f123,f109,f2050,f2046])). 23.53/3.35 thf(f2050,plain,( 23.53/3.35 spl34_106 <=> ($true = ((sK27 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_106])])). 23.53/3.35 thf(f2166,plain,( 23.53/3.35 ($true = ((sK27 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_107)), 23.53/3.35 inference(subsumption_resolution,[],[f2158,f1716])). 23.53/3.35 thf(f2158,plain,( 23.53/3.35 ($true = ((sK27 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_107)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2155])). 23.53/3.35 thf(f2155,plain,( 23.53/3.35 ($true != $true) | ($true = ((sK27 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_107)), 23.53/3.35 inference(superposition,[],[f487,f2149])). 23.53/3.35 thf(f487,plain,( 23.53/3.35 ( ! [X2 : a > $o] : (($true != (X2 @ ((((sK23 @ X2) @ sK27) @ sK26) @ sK31))) | ($true = ((sK27 @ (((sK24 @ X2) @ sK27) @ sK26)) @ (((sK25 @ X2) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ X2) @ sK27) @ sK26)) @ (((sK25 @ X2) @ sK27) @ sK26))) | ($true = (X2 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(trivial_inequality_removal,[],[f476])). 23.53/3.35 thf(f476,plain,( 23.53/3.35 ( ! [X2 : a > $o] : (($true != $true) | ($true != (X2 @ ((((sK23 @ X2) @ sK27) @ sK26) @ sK31))) | ($true = ((sK27 @ (((sK24 @ X2) @ sK27) @ sK26)) @ (((sK25 @ X2) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ X2) @ sK27) @ sK26)) @ (((sK25 @ X2) @ sK27) @ sK26))) | ($true = (X2 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(superposition,[],[f93,f125])). 23.53/3.35 thf(f93,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP0 @ X3) @ X2) @ X1) @ X0)) | ($true != (X4 @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ (((sK24 @ X4) @ X3) @ X2)) @ (((sK25 @ X4) @ X3) @ X2))) | ($true = ((X2 @ (((sK24 @ X4) @ X3) @ X2)) @ (((sK25 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f49])). 23.53/3.35 thf(f2130,plain,( 23.53/3.35 spl34_109 | ~spl34_2 | ~spl34_104 | ~spl34_106), 23.53/3.35 inference(avatar_split_clause,[],[f2129,f2050,f2042,f109,f2079])). 23.53/3.35 thf(f2129,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_104 | ~spl34_106)), 23.53/3.35 inference(subsumption_resolution,[],[f2128,f2044])). 23.53/3.35 thf(f2128,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_106)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2127])). 23.53/3.35 thf(f2127,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_106)), 23.53/3.35 inference(superposition,[],[f2121,f111])). 23.53/3.35 thf(f2121,plain,( 23.53/3.35 ( ! [X8 : a > a > $o,X7 : a,X9 : a] : (($true != ((((sP2 @ X7) @ X8) @ sK27) @ X9)) | ($true = (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)))) ) | ~spl34_106), 23.53/3.35 inference(trivial_inequality_removal,[],[f2120])). 23.53/3.35 thf(f2120,plain,( 23.53/3.35 ( ! [X8 : a > a > $o,X7 : a,X9 : a] : (($true != $true) | ($true != (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != ((((sP2 @ X7) @ X8) @ sK27) @ X9))) ) | ~spl34_106), 23.53/3.35 inference(superposition,[],[f82,f2052])). 23.53/3.35 thf(f2052,plain,( 23.53/3.35 ($true = ((sK27 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ~spl34_106), 23.53/3.35 inference(avatar_component_clause,[],[f2050])). 23.53/3.35 thf(f2116,plain,( 23.53/3.35 spl34_105 | spl34_106 | ~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_108), 23.53/3.35 inference(avatar_split_clause,[],[f2115,f2075,f1132,f123,f109,f2050,f2046])). 23.53/3.35 thf(f2115,plain,( 23.53/3.35 ($true = ((sK27 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_108)), 23.53/3.35 inference(subsumption_resolution,[],[f2110,f1716])). 23.53/3.35 thf(f2110,plain,( 23.53/3.35 ($true = ((sK27 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_108)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2107])). 23.53/3.35 thf(f2107,plain,( 23.53/3.35 ($true != $true) | ($true = ((sK27 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_2 | ~spl34_5 | ~spl34_69 | ~spl34_108)), 23.53/3.35 inference(superposition,[],[f487,f2101])). 23.53/3.35 thf(f2101,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | (~spl34_2 | ~spl34_69 | ~spl34_108)), 23.53/3.35 inference(subsumption_resolution,[],[f2100,f1134])). 23.53/3.35 thf(f2100,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_108)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2099])). 23.53/3.35 thf(f2099,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_108)), 23.53/3.35 inference(superposition,[],[f2089,f111])). 23.53/3.35 thf(f2089,plain,( 23.53/3.35 ( ! [X8 : a > a > $o,X7 : a,X9 : a] : (($true != ((((sP2 @ X7) @ X8) @ sK27) @ X9)) | ($true = (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ sK31))) ) | ~spl34_108), 23.53/3.35 inference(trivial_inequality_removal,[],[f2088])). 23.53/3.35 thf(f2088,plain,( 23.53/3.35 ( ! [X8 : a > a > $o,X7 : a,X9 : a] : (($true != $true) | ($true != (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ sK31)) | ($true = (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true != ((((sP2 @ X7) @ X8) @ sK27) @ X9))) ) | ~spl34_108), 23.53/3.35 inference(superposition,[],[f82,f2077])). 23.53/3.35 thf(f2082,plain,( 23.53/3.35 spl34_105 | spl34_107 | spl34_108 | spl34_109 | ~spl34_2 | ~spl34_5 | ~spl34_104), 23.53/3.35 inference(avatar_split_clause,[],[f2069,f2042,f123,f109,f2079,f2075,f2071,f2046])). 23.53/3.35 thf(f2069,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_5 | ~spl34_104)), 23.53/3.35 inference(subsumption_resolution,[],[f2068,f1716])). 23.53/3.35 thf(f2068,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_2 | ~spl34_5 | ~spl34_104)), 23.53/3.35 inference(subsumption_resolution,[],[f2067,f111])). 23.53/3.35 thf(f2067,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32)) | ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_5 | ~spl34_104)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2056])). 23.53/3.35 thf(f2056,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true != ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32)) | ($true = ((sK27 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26)) @ (((sK25 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_5 | ~spl34_104)), 23.53/3.35 inference(superposition,[],[f801,f2044])). 23.53/3.35 thf(f801,plain,( 23.53/3.35 ( ! [X12 : a > a > $o,X10 : a > $o,X13 : a,X11 : a] : (($true != (((((sK19 @ X11) @ X12) @ sK27) @ X13) @ (((sK24 @ X10) @ sK27) @ sK26))) | ($true = (((((sK19 @ X11) @ X12) @ sK27) @ X13) @ (((sK25 @ X10) @ sK27) @ sK26))) | ($true != ((((sP2 @ X11) @ X12) @ sK27) @ X13)) | ($true = ((sK27 @ sK31) @ ((((sK23 @ X10) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X10) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ (((sK24 @ X10) @ sK27) @ sK26)) @ (((sK25 @ X10) @ sK27) @ sK26))) | ($true = (X10 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(trivial_inequality_removal,[],[f800])). 23.53/3.35 thf(f800,plain,( 23.53/3.35 ( ! [X12 : a > a > $o,X10 : a > $o,X13 : a,X11 : a] : (($true != $true) | ($true != (((((sK19 @ X11) @ X12) @ sK27) @ X13) @ (((sK24 @ X10) @ sK27) @ sK26))) | ($true = (((((sK19 @ X11) @ X12) @ sK27) @ X13) @ (((sK25 @ X10) @ sK27) @ sK26))) | ($true != ((((sP2 @ X11) @ X12) @ sK27) @ X13)) | ($true = ((sK27 @ sK31) @ ((((sK23 @ X10) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X10) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ (((sK24 @ X10) @ sK27) @ sK26)) @ (((sK25 @ X10) @ sK27) @ sK26))) | ($true = (X10 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(superposition,[],[f82,f489])). 23.53/3.35 thf(f489,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true = ((sK27 @ (((sK24 @ X0) @ sK27) @ sK26)) @ (((sK25 @ X0) @ sK27) @ sK26))) | ($true = ((sK27 @ sK31) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ (((sK24 @ X0) @ sK27) @ sK26)) @ (((sK25 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(trivial_inequality_removal,[],[f474])). 23.53/3.35 thf(f474,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = ((sK27 @ sK31) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = ((sK27 @ (((sK24 @ X0) @ sK27) @ sK26)) @ (((sK25 @ X0) @ sK27) @ sK26))) | ($true = ((sK26 @ (((sK24 @ X0) @ sK27) @ sK26)) @ (((sK25 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(superposition,[],[f90,f125])). 23.53/3.35 thf(f90,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP0 @ X3) @ X2) @ X1) @ X0)) | ($true = ((X2 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ (((sK24 @ X4) @ X3) @ X2)) @ (((sK25 @ X4) @ X3) @ X2))) | ($true = ((X2 @ (((sK24 @ X4) @ X3) @ X2)) @ (((sK25 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f49])). 23.53/3.35 thf(f2055,plain,( 23.53/3.35 spl34_104 | ~spl34_2 | ~spl34_5 | ~spl34_69), 23.53/3.35 inference(avatar_split_clause,[],[f2054,f1132,f123,f109,f2042])). 23.53/3.35 thf(f2054,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(subsumption_resolution,[],[f2033,f1716])). 23.53/3.35 thf(f2033,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2032])). 23.53/3.35 thf(f2032,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(duplicate_literal_removal,[],[f2031])). 23.53/3.35 thf(f2031,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK24 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK27) @ sK26))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK32)) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(superposition,[],[f486,f2024])). 23.53/3.35 thf(f2024,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = (X0 @ (((sK24 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(subsumption_resolution,[],[f2023,f1134])). 23.53/3.35 thf(f2023,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ($true = (X0 @ (((sK24 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(trivial_inequality_removal,[],[f2022])). 23.53/3.35 thf(f2022,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ($true = (X0 @ (((sK24 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(duplicate_literal_removal,[],[f2021])). 23.53/3.35 thf(f2021,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = (X0 @ (((sK24 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(superposition,[],[f1894,f111])). 23.53/3.35 thf(f1894,plain,( 23.53/3.35 ( ! [X6 : a > $o,X8 : a > a > $o,X7 : a,X9 : a] : (($true != ((((sP2 @ X7) @ sK26) @ X8) @ X9)) | ($true = (((((sK19 @ X7) @ sK26) @ X8) @ X9) @ ((((sK23 @ X6) @ sK27) @ sK26) @ sK31))) | ($true != (((((sK19 @ X7) @ sK26) @ X8) @ X9) @ sK31)) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X6) @ sK27) @ sK26) @ sK31))) | ($true = (X6 @ (((sK24 @ X6) @ sK27) @ sK26))) | ($true = (X6 @ sK32))) ) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1885])). 23.53/3.35 thf(f1885,plain,( 23.53/3.35 ( ! [X6 : a > $o,X8 : a > a > $o,X7 : a,X9 : a] : (($true != $true) | ($true != (((((sK19 @ X7) @ sK26) @ X8) @ X9) @ sK31)) | ($true = (((((sK19 @ X7) @ sK26) @ X8) @ X9) @ ((((sK23 @ X6) @ sK27) @ sK26) @ sK31))) | ($true != ((((sP2 @ X7) @ sK26) @ X8) @ X9)) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X6) @ sK27) @ sK26) @ sK31))) | ($true = (X6 @ (((sK24 @ X6) @ sK27) @ sK26))) | ($true = (X6 @ sK32))) ) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(superposition,[],[f81,f1856])). 23.53/3.35 thf(f1856,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true = ((sK26 @ sK31) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = (X0 @ (((sK24 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | (~spl34_2 | ~spl34_5 | ~spl34_69)), 23.53/3.35 inference(subsumption_resolution,[],[f1843,f111])). 23.53/3.35 thf(f1843,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true != ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32)) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = (X0 @ (((sK24 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | (~spl34_5 | ~spl34_69)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1828])). 23.53/3.35 thf(f1828,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true != ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32)) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X0) @ sK27) @ sK26) @ sK31))) | ($true = (X0 @ (((sK24 @ X0) @ sK27) @ sK26))) | ($true = (X0 @ sK32))) ) | (~spl34_5 | ~spl34_69)), 23.53/3.35 inference(superposition,[],[f671,f1134])). 23.53/3.35 thf(f671,plain,( 23.53/3.35 ( ! [X12 : a > a > $o,X10 : a > $o,X13 : a,X11 : a] : (($true != (((((sK19 @ X11) @ X12) @ sK27) @ X13) @ sK31)) | ($true = (((((sK19 @ X11) @ X12) @ sK27) @ X13) @ ((((sK23 @ X10) @ sK27) @ sK26) @ sK31))) | ($true != ((((sP2 @ X11) @ X12) @ sK27) @ X13)) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X10) @ sK27) @ sK26) @ sK31))) | ($true = (X10 @ (((sK24 @ X10) @ sK27) @ sK26))) | ($true = (X10 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(trivial_inequality_removal,[],[f667])). 23.53/3.35 thf(f667,plain,( 23.53/3.35 ( ! [X12 : a > a > $o,X10 : a > $o,X13 : a,X11 : a] : (($true != $true) | ($true != (((((sK19 @ X11) @ X12) @ sK27) @ X13) @ sK31)) | ($true = (((((sK19 @ X11) @ X12) @ sK27) @ X13) @ ((((sK23 @ X10) @ sK27) @ sK26) @ sK31))) | ($true != ((((sP2 @ X11) @ X12) @ sK27) @ X13)) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X10) @ sK27) @ sK26) @ sK31))) | ($true = (X10 @ (((sK24 @ X10) @ sK27) @ sK26))) | ($true = (X10 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(superposition,[],[f82,f488])). 23.53/3.35 thf(f488,plain,( 23.53/3.35 ( ! [X1 : a > $o] : (($true = ((sK27 @ sK31) @ ((((sK23 @ X1) @ sK27) @ sK26) @ sK31))) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X1) @ sK27) @ sK26) @ sK31))) | ($true = (X1 @ (((sK24 @ X1) @ sK27) @ sK26))) | ($true = (X1 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(trivial_inequality_removal,[],[f475])). 23.53/3.35 thf(f475,plain,( 23.53/3.35 ( ! [X1 : a > $o] : (($true != $true) | ($true = ((sK26 @ sK31) @ ((((sK23 @ X1) @ sK27) @ sK26) @ sK31))) | ($true = ((sK27 @ sK31) @ ((((sK23 @ X1) @ sK27) @ sK26) @ sK31))) | ($true = (X1 @ (((sK24 @ X1) @ sK27) @ sK26))) | ($true = (X1 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(superposition,[],[f91,f125])). 23.53/3.35 thf(f91,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP0 @ X3) @ X2) @ X1) @ X0)) | ($true = ((X2 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ (((sK24 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f49])). 23.53/3.35 thf(f486,plain,( 23.53/3.35 ( ! [X3 : a > $o] : (($true != (X3 @ ((((sK23 @ X3) @ sK27) @ sK26) @ sK31))) | ($true = (X3 @ (((sK24 @ X3) @ sK27) @ sK26))) | ($true = (X3 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(trivial_inequality_removal,[],[f477])). 23.53/3.35 thf(f477,plain,( 23.53/3.35 ( ! [X3 : a > $o] : (($true != $true) | ($true != (X3 @ ((((sK23 @ X3) @ sK27) @ sK26) @ sK31))) | ($true = (X3 @ (((sK24 @ X3) @ sK27) @ sK26))) | ($true = (X3 @ sK32))) ) | ~spl34_5), 23.53/3.35 inference(superposition,[],[f94,f125])). 23.53/3.35 thf(f94,plain,( 23.53/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP0 @ X3) @ X2) @ X1) @ X0)) | ($true != (X4 @ ((((sK23 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ (((sK24 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f49])). 23.53/3.35 thf(f1825,plain,( 23.53/3.35 ~spl34_2 | ~spl34_74 | spl34_77), 23.53/3.35 inference(avatar_contradiction_clause,[],[f1824])). 23.53/3.35 thf(f1824,plain,( 23.53/3.35 $false | (~spl34_2 | ~spl34_74 | spl34_77)), 23.53/3.35 inference(subsumption_resolution,[],[f1823,f1232])). 23.53/3.35 thf(f1232,plain,( 23.53/3.35 ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | spl34_77), 23.53/3.35 inference(avatar_component_clause,[],[f1230])). 23.53/3.35 thf(f1823,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_2 | ~spl34_74)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1822])). 23.53/3.35 thf(f1822,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_2 | ~spl34_74)), 23.53/3.35 inference(superposition,[],[f1798,f111])). 23.53/3.35 thf(f1798,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X3 : a] : (($true != ((((sP2 @ sK30) @ X2) @ sK27) @ X3)) | ($true = (((((sK19 @ sK30) @ X2) @ sK27) @ X3) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30)))) ) | ~spl34_74), 23.53/3.35 inference(trivial_inequality_removal,[],[f1793])). 23.53/3.35 thf(f1793,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X3 : a] : (($true != $true) | ($true = (((((sK19 @ sK30) @ X2) @ sK27) @ X3) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true != ((((sP2 @ sK30) @ X2) @ sK27) @ X3))) ) | ~spl34_74), 23.53/3.35 inference(superposition,[],[f80,f1176])). 23.53/3.35 thf(f1176,plain,( 23.53/3.35 ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ~spl34_74), 23.53/3.35 inference(avatar_component_clause,[],[f1174])). 23.53/3.35 thf(f80,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X0 : a,X7 : a,X3 : a,X1 : a > a > $o] : (($true != ((X1 @ X3) @ X7)) | ($true = (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X7)) | ($true != ((((sP2 @ X3) @ X2) @ X1) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f39])). 23.53/3.35 thf(f1791,plain,( 23.53/3.35 spl34_76 | ~spl34_2 | ~spl34_68 | ~spl34_71), 23.53/3.35 inference(avatar_split_clause,[],[f1790,f1140,f1128,f109,f1182])). 23.53/3.35 thf(f1790,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | (~spl34_2 | ~spl34_68 | ~spl34_71)), 23.53/3.35 inference(subsumption_resolution,[],[f1783,f1130])). 23.53/3.35 thf(f1783,plain,( 23.53/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | (~spl34_2 | ~spl34_71)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1782])). 23.53/3.35 thf(f1782,plain,( 23.53/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | (~spl34_2 | ~spl34_71)), 23.53/3.35 inference(superposition,[],[f1257,f111])). 23.53/3.35 thf(f1257,plain,( 23.53/3.35 ( ! [X8 : a > a > $o,X7 : a,X9 : a] : (($true != ((((sP2 @ X7) @ X8) @ sK27) @ X9)) | ($true = (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true != (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)))) ) | ~spl34_71), 23.53/3.35 inference(trivial_inequality_removal,[],[f1256])). 23.53/3.35 thf(f1256,plain,( 23.53/3.35 ( ! [X8 : a > a > $o,X7 : a,X9 : a] : (($true != $true) | ($true != (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ X7) @ X8) @ sK27) @ X9) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true != ((((sP2 @ X7) @ X8) @ sK27) @ X9))) ) | ~spl34_71), 23.53/3.35 inference(superposition,[],[f82,f1142])). 23.53/3.35 thf(f1142,plain,( 23.53/3.35 ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ~spl34_71), 23.53/3.35 inference(avatar_component_clause,[],[f1140])). 23.53/3.35 thf(f1704,plain,( 23.53/3.35 ~spl34_3 | ~spl34_6 | ~spl34_89 | ~spl34_90), 23.53/3.35 inference(avatar_contradiction_clause,[],[f1703])). 23.53/3.35 thf(f1703,plain,( 23.53/3.35 $false | (~spl34_3 | ~spl34_6 | ~spl34_89 | ~spl34_90)), 23.53/3.35 inference(subsumption_resolution,[],[f1702,f1623])). 23.53/3.35 thf(f1623,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_3 | ~spl34_89)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1614])). 23.53/3.35 thf(f1614,plain,( 23.53/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_3 | ~spl34_89)), 23.53/3.35 inference(superposition,[],[f1277,f1604])). 23.53/3.35 thf(f1604,plain,( 23.53/3.35 ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ~spl34_89), 23.53/3.35 inference(avatar_component_clause,[],[f1602])). 23.53/3.35 thf(f1602,plain,( 23.53/3.35 spl34_89 <=> ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27))))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_89])])). 23.53/3.35 thf(f1277,plain,( 23.53/3.35 ( ! [X0 : a] : (($true != ((sK27 @ ((sK7 @ sK26) @ sK27)) @ X0)) | ($true = (((sK9 @ sK26) @ sK27) @ X0))) ) | ~spl34_3), 23.53/3.35 inference(trivial_inequality_removal,[],[f1268])). 23.53/3.35 thf(f1268,plain,( 23.53/3.35 ( ! [X0 : a] : (($true != $true) | ($true != ((sK27 @ ((sK7 @ sK26) @ sK27)) @ X0)) | ($true = (((sK9 @ sK26) @ sK27) @ X0))) ) | ~spl34_3), 23.53/3.35 inference(superposition,[],[f56,f115])). 23.53/3.35 thf(f115,plain,( 23.53/3.35 ($true = ((sP6 @ sK26) @ sK27)) | ~spl34_3), 23.53/3.35 inference(avatar_component_clause,[],[f113])). 23.53/3.35 thf(f113,plain,( 23.53/3.35 spl34_3 <=> ($true = ((sP6 @ sK26) @ sK27))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_3])])). 23.53/3.35 thf(f56,plain,( 23.53/3.35 ( ! [X0 : a > a > $o,X7 : a,X1 : a > a > $o] : (($true != ((sP6 @ X1) @ X0)) | ($true != ((X0 @ ((sK7 @ X1) @ X0)) @ X7)) | ($true = (((sK9 @ X1) @ X0) @ X7))) )), 23.53/3.35 inference(cnf_transformation,[],[f20])). 23.53/3.35 thf(f20,plain,( 23.53/3.35 ! [X0 : a > a > $o,X1 : a > a > $o] : (((($true != (((sK9 @ X1) @ X0) @ ((sK8 @ X1) @ X0))) & ! [X5 : a,X6 : a] : (($true = (((sK9 @ X1) @ X0) @ X6)) | ($true != (((sK9 @ X1) @ X0) @ X5)) | ((((X0 @ X5) @ X6) != $true) & (((X1 @ X5) @ X6) != $true))) & ! [X7 : a] : (($true = (((sK9 @ X1) @ X0) @ X7)) | (($true != ((X1 @ ((sK7 @ X1) @ X0)) @ X7)) & ($true != ((X0 @ ((sK7 @ X1) @ X0)) @ X7))))) & ($true = ((((sP4 @ X0) @ ((sK7 @ X1) @ X0)) @ X1) @ ((sK8 @ X1) @ X0)))) | ($true != ((sP6 @ X1) @ X0)))), 23.53/3.35 inference(skolemisation,[status(esa),new_symbols(skolem,[sK7,sK8,sK9])],[f17,f19,f18])). 23.53/3.35 thf(f18,plain,( 23.53/3.35 ! [X0 : a > a > $o,X1 : a > a > $o] : (? [X2 : a,X3 : a] : (? [X4 : a > $o] : (((X4 @ X3) != $true) & ! [X5 : a,X6 : a] : (((X4 @ X6) = $true) | ((X4 @ X5) != $true) | ((((X0 @ X5) @ X6) != $true) & (((X1 @ X5) @ X6) != $true))) & ! [X7 : a] : (((X4 @ X7) = $true) | ((((X1 @ X2) @ X7) != $true) & (((X0 @ X2) @ X7) != $true)))) & ($true = ((((sP4 @ X0) @ X2) @ X1) @ X3))) => (? [X4 : a > $o] : (($true != (X4 @ ((sK8 @ X1) @ X0))) & ! [X5 : a,X6 : a] : (((X4 @ X6) = $true) | ((X4 @ X5) != $true) | ((((X0 @ X5) @ X6) != $true) & (((X1 @ X5) @ X6) != $true))) & ! [X7 : a] : (((X4 @ X7) = $true) | (($true != ((X1 @ ((sK7 @ X1) @ X0)) @ X7)) & ($true != ((X0 @ ((sK7 @ X1) @ X0)) @ X7))))) & ($true = ((((sP4 @ X0) @ ((sK7 @ X1) @ X0)) @ X1) @ ((sK8 @ X1) @ X0)))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f19,plain,( 23.53/3.35 ! [X0 : a > a > $o,X1 : a > a > $o] : (? [X4 : a > $o] : (($true != (X4 @ ((sK8 @ X1) @ X0))) & ! [X5 : a,X6 : a] : (((X4 @ X6) = $true) | ((X4 @ X5) != $true) | ((((X0 @ X5) @ X6) != $true) & (((X1 @ X5) @ X6) != $true))) & ! [X7 : a] : (((X4 @ X7) = $true) | (($true != ((X1 @ ((sK7 @ X1) @ X0)) @ X7)) & ($true != ((X0 @ ((sK7 @ X1) @ X0)) @ X7))))) => (($true != (((sK9 @ X1) @ X0) @ ((sK8 @ X1) @ X0))) & ! [X6 : a,X5 : a] : (($true = (((sK9 @ X1) @ X0) @ X6)) | ($true != (((sK9 @ X1) @ X0) @ X5)) | ((((X0 @ X5) @ X6) != $true) & (((X1 @ X5) @ X6) != $true))) & ! [X7 : a] : (($true = (((sK9 @ X1) @ X0) @ X7)) | (($true != ((X1 @ ((sK7 @ X1) @ X0)) @ X7)) & ($true != ((X0 @ ((sK7 @ X1) @ X0)) @ X7))))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f17,plain,( 23.53/3.35 ! [X0 : a > a > $o,X1 : a > a > $o] : (? [X2 : a,X3 : a] : (? [X4 : a > $o] : (((X4 @ X3) != $true) & ! [X5 : a,X6 : a] : (((X4 @ X6) = $true) | ((X4 @ X5) != $true) | ((((X0 @ X5) @ X6) != $true) & (((X1 @ X5) @ X6) != $true))) & ! [X7 : a] : (((X4 @ X7) = $true) | ((((X1 @ X2) @ X7) != $true) & (((X0 @ X2) @ X7) != $true)))) & ($true = ((((sP4 @ X0) @ X2) @ X1) @ X3))) | ($true != ((sP6 @ X1) @ X0)))), 23.53/3.35 inference(rectify,[],[f16])). 23.53/3.35 thf(f16,plain,( 23.53/3.35 ! [X1 : a > a > $o,X0 : a > a > $o] : (? [X4 : a,X5 : a] : (? [X14 : a > $o] : (($true != (X14 @ X5)) & ! [X15 : a,X16 : a] : (($true = (X14 @ X16)) | ($true != (X14 @ X15)) | (($true != ((X1 @ X15) @ X16)) & ($true != ((X0 @ X15) @ X16)))) & ! [X17 : a] : (($true = (X14 @ X17)) | (($true != ((X0 @ X4) @ X17)) & ($true != ((X1 @ X4) @ X17))))) & ($true = ((((sP4 @ X1) @ X4) @ X0) @ X5))) | ($true != ((sP6 @ X0) @ X1)))), 23.53/3.35 inference(nnf_transformation,[],[f14])). 23.53/3.35 thf(f1702,plain,( 23.53/3.35 ($true != (((sK9 @ sK26) @ sK27) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_3 | ~spl34_6 | ~spl34_90)), 23.53/3.35 inference(subsumption_resolution,[],[f1701,f1273])). 23.53/3.35 thf(f1273,plain,( 23.53/3.35 ($true != (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ~spl34_3), 23.53/3.35 inference(trivial_inequality_removal,[],[f1272])). 23.53/3.35 thf(f1272,plain,( 23.53/3.35 ($true != $true) | ($true != (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ~spl34_3), 23.53/3.35 inference(superposition,[],[f60,f115])). 23.53/3.35 thf(f60,plain,( 23.53/3.35 ( ! [X0 : a > a > $o,X1 : a > a > $o] : (($true != ((sP6 @ X1) @ X0)) | ($true != (((sK9 @ X1) @ X0) @ ((sK8 @ X1) @ X0)))) )), 23.53/3.35 inference(cnf_transformation,[],[f20])). 23.53/3.35 thf(f1701,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true != (((sK9 @ sK26) @ sK27) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_6 | ~spl34_90)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1700])). 23.53/3.35 thf(f1700,plain,( 23.53/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true != (((sK9 @ sK26) @ sK27) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_6 | ~spl34_90)), 23.53/3.35 inference(superposition,[],[f1656,f146])). 23.53/3.35 thf(f146,plain,( 23.53/3.35 ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ~spl34_6), 23.53/3.35 inference(avatar_component_clause,[],[f144])). 23.53/3.35 thf(f144,plain,( 23.53/3.35 spl34_6 <=> ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_6])])). 23.53/3.35 thf(f1656,plain,( 23.53/3.35 ( ! [X4 : a,X5 : a] : (($true != (((sP3 @ sK27) @ X4) @ X5)) | ($true = (((sK9 @ sK26) @ sK27) @ X5)) | ($true != (((sK9 @ sK26) @ sK27) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ X4)))) ) | ~spl34_90), 23.53/3.35 inference(trivial_inequality_removal,[],[f1655])). 23.53/3.35 thf(f1655,plain,( 23.53/3.35 ( ! [X4 : a,X5 : a] : (($true != $true) | ($true != (((sK9 @ sK26) @ sK27) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ X4))) | ($true = (((sK9 @ sK26) @ sK27) @ X5)) | ($true != (((sP3 @ sK27) @ X4) @ X5))) ) | ~spl34_90), 23.53/3.35 inference(superposition,[],[f78,f1608])). 23.53/3.35 thf(f1608,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ~spl34_90), 23.53/3.35 inference(avatar_component_clause,[],[f1606])). 23.53/3.35 thf(f1606,plain,( 23.53/3.35 spl34_90 <=> ($true = (((sK9 @ sK26) @ sK27) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_90])])). 23.53/3.35 thf(f78,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X0 : a,X3 : a > $o,X1 : a] : (($true != (X3 @ ((sK18 @ X3) @ X2))) | ($true != (X3 @ (((sK16 @ X3) @ X2) @ X1))) | ($true = (X3 @ X0)) | ($true != (((sP3 @ X2) @ X1) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f35])). 23.53/3.35 thf(f35,plain,( 23.53/3.35 ! [X0 : a,X1 : a,X2 : a > a > $o] : (! [X3 : a > $o] : (($true = (X3 @ X0)) | (($true != (X3 @ (((sK16 @ X3) @ X2) @ X1))) & ($true = ((X2 @ X1) @ (((sK16 @ X3) @ X2) @ X1)))) | (($true != (X3 @ ((sK18 @ X3) @ X2))) & ($true = (X3 @ ((sK17 @ X3) @ X2))) & ($true = ((X2 @ ((sK17 @ X3) @ X2)) @ ((sK18 @ X3) @ X2))))) | ($true != (((sP3 @ X2) @ X1) @ X0)))), 23.53/3.35 inference(skolemisation,[status(esa),new_symbols(skolem,[sK16,sK17,sK18])],[f32,f34,f33])). 23.53/3.35 thf(f33,plain,( 23.53/3.35 ! [X1 : a,X2 : a > a > $o,X3 : a > $o] : (? [X4 : a] : (($true != (X3 @ X4)) & ($true = ((X2 @ X1) @ X4))) => (($true != (X3 @ (((sK16 @ X3) @ X2) @ X1))) & ($true = ((X2 @ X1) @ (((sK16 @ X3) @ X2) @ X1)))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f34,plain,( 23.53/3.35 ! [X2 : a > a > $o,X3 : a > $o] : (? [X5 : a,X6 : a] : (($true != (X3 @ X6)) & ($true = (X3 @ X5)) & ($true = ((X2 @ X5) @ X6))) => (($true != (X3 @ ((sK18 @ X3) @ X2))) & ($true = (X3 @ ((sK17 @ X3) @ X2))) & ($true = ((X2 @ ((sK17 @ X3) @ X2)) @ ((sK18 @ X3) @ X2)))))), 23.53/3.35 introduced(choice_axiom,[])). 23.53/3.35 thf(f32,plain,( 23.53/3.35 ! [X0 : a,X1 : a,X2 : a > a > $o] : (! [X3 : a > $o] : (($true = (X3 @ X0)) | ? [X4 : a] : (($true != (X3 @ X4)) & ($true = ((X2 @ X1) @ X4))) | ? [X5 : a,X6 : a] : (($true != (X3 @ X6)) & ($true = (X3 @ X5)) & ($true = ((X2 @ X5) @ X6)))) | ($true != (((sP3 @ X2) @ X1) @ X0)))), 23.53/3.35 inference(rectify,[],[f31])). 23.53/3.35 thf(f31,plain,( 23.53/3.35 ! [X5 : a,X4 : a,X1 : a > a > $o] : (! [X10 : a > $o] : (($true = (X10 @ X5)) | ? [X11 : a] : (($true != (X10 @ X11)) & ($true = ((X1 @ X4) @ X11))) | ? [X12 : a,X13 : a] : (($true != (X10 @ X13)) & ($true = (X10 @ X12)) & ($true = ((X1 @ X12) @ X13)))) | ($true != (((sP3 @ X1) @ X4) @ X5)))), 23.53/3.35 inference(nnf_transformation,[],[f11])). 23.53/3.35 thf(f1669,plain,( 23.53/3.35 spl34_83 | ~spl34_3 | ~spl34_6 | ~spl34_89), 23.53/3.35 inference(avatar_split_clause,[],[f1632,f1602,f144,f113,f1542])). 23.53/3.35 thf(f1542,plain,( 23.53/3.35 spl34_83 <=> ($true = ((sK27 @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27)) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_83])])). 23.53/3.35 thf(f1632,plain,( 23.53/3.35 ($true = ((sK27 @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27)) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | (~spl34_3 | ~spl34_6 | ~spl34_89)), 23.53/3.35 inference(subsumption_resolution,[],[f1629,f1273])). 23.53/3.35 thf(f1629,plain,( 23.53/3.35 ($true = ((sK27 @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27)) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_6 | ~spl34_89)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1626])). 23.53/3.35 thf(f1626,plain,( 23.53/3.35 ($true != $true) | ($true = ((sK27 @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27)) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_6 | ~spl34_89)), 23.53/3.35 inference(superposition,[],[f1481,f1623])). 23.53/3.35 thf(f1481,plain,( 23.53/3.35 ( ! [X2 : a > $o] : (($true != (X2 @ (((sK16 @ X2) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = ((sK27 @ ((sK17 @ X2) @ sK27)) @ ((sK18 @ X2) @ sK27))) | ($true = (X2 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_6), 23.53/3.35 inference(trivial_inequality_removal,[],[f1470])). 23.53/3.35 thf(f1470,plain,( 23.53/3.35 ( ! [X2 : a > $o] : (($true != $true) | ($true != (X2 @ (((sK16 @ X2) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = ((sK27 @ ((sK17 @ X2) @ sK27)) @ ((sK18 @ X2) @ sK27))) | ($true = (X2 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_6), 23.53/3.35 inference(superposition,[],[f76,f146])). 23.53/3.35 thf(f76,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X0 : a,X3 : a > $o,X1 : a] : (($true != (((sP3 @ X2) @ X1) @ X0)) | ($true != (X3 @ (((sK16 @ X3) @ X2) @ X1))) | ($true = ((X2 @ ((sK17 @ X3) @ X2)) @ ((sK18 @ X3) @ X2))) | ($true = (X3 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f35])). 23.53/3.35 thf(f1668,plain,( 23.53/3.35 spl34_89 | ~spl34_3 | ~spl34_6 | ~spl34_90), 23.53/3.35 inference(avatar_split_clause,[],[f1664,f1606,f144,f113,f1602])). 23.53/3.35 thf(f1664,plain,( 23.53/3.35 ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_3 | ~spl34_6 | ~spl34_90)), 23.53/3.35 inference(subsumption_resolution,[],[f1663,f1273])). 23.53/3.35 thf(f1663,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_6 | ~spl34_90)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1662])). 23.53/3.35 thf(f1662,plain,( 23.53/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_6 | ~spl34_90)), 23.53/3.35 inference(superposition,[],[f1657,f146])). 23.53/3.35 thf(f1657,plain,( 23.53/3.35 ( ! [X2 : a,X3 : a] : (($true != (((sP3 @ sK27) @ X2) @ X3)) | ($true = (((sK9 @ sK26) @ sK27) @ X3)) | ($true = ((sK27 @ X2) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ X2)))) ) | ~spl34_90), 23.53/3.35 inference(trivial_inequality_removal,[],[f1654])). 23.53/3.35 thf(f1654,plain,( 23.53/3.35 ( ! [X2 : a,X3 : a] : (($true != $true) | ($true = ((sK27 @ X2) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ X2))) | ($true = (((sK9 @ sK26) @ sK27) @ X3)) | ($true != (((sP3 @ sK27) @ X2) @ X3))) ) | ~spl34_90), 23.53/3.35 inference(superposition,[],[f75,f1608])). 23.53/3.35 thf(f75,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X0 : a,X3 : a > $o,X1 : a] : (($true != (X3 @ ((sK18 @ X3) @ X2))) | ($true = ((X2 @ X1) @ (((sK16 @ X3) @ X2) @ X1))) | ($true = (X3 @ X0)) | ($true != (((sP3 @ X2) @ X1) @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f35])). 23.53/3.35 thf(f1651,plain,( 23.53/3.35 spl34_90 | ~spl34_3 | ~spl34_82 | ~spl34_83), 23.53/3.35 inference(avatar_split_clause,[],[f1644,f1542,f1538,f113,f1606])). 23.53/3.35 thf(f1538,plain,( 23.53/3.35 spl34_82 <=> ($true = (((sK9 @ sK26) @ sK27) @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_82])])). 23.53/3.35 thf(f1644,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | (~spl34_3 | ~spl34_82 | ~spl34_83)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1635])). 23.53/3.35 thf(f1635,plain,( 23.53/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | (~spl34_3 | ~spl34_82 | ~spl34_83)), 23.53/3.35 inference(superposition,[],[f1550,f1544])). 23.53/3.35 thf(f1544,plain,( 23.53/3.35 ($true = ((sK27 @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27)) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ~spl34_83), 23.53/3.35 inference(avatar_component_clause,[],[f1542])). 23.53/3.35 thf(f1550,plain,( 23.53/3.35 ( ! [X1 : a] : (($true != ((sK27 @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27)) @ X1)) | ($true = (((sK9 @ sK26) @ sK27) @ X1))) ) | (~spl34_3 | ~spl34_82)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1549])). 23.53/3.35 thf(f1549,plain,( 23.53/3.35 ( ! [X1 : a] : (($true != $true) | ($true != ((sK27 @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27)) @ X1)) | ($true = (((sK9 @ sK26) @ sK27) @ X1))) ) | (~spl34_3 | ~spl34_82)), 23.53/3.35 inference(superposition,[],[f1274,f1540])). 23.53/3.35 thf(f1540,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ~spl34_82), 23.53/3.35 inference(avatar_component_clause,[],[f1538])). 23.53/3.35 thf(f1274,plain,( 23.53/3.35 ( ! [X4 : a,X5 : a] : (($true != (((sK9 @ sK26) @ sK27) @ X4)) | ($true != ((sK27 @ X4) @ X5)) | ($true = (((sK9 @ sK26) @ sK27) @ X5))) ) | ~spl34_3), 23.53/3.35 inference(trivial_inequality_removal,[],[f1271])). 23.53/3.35 thf(f1271,plain,( 23.53/3.35 ( ! [X4 : a,X5 : a] : (($true != $true) | ($true != (((sK9 @ sK26) @ sK27) @ X4)) | ($true != ((sK27 @ X4) @ X5)) | ($true = (((sK9 @ sK26) @ sK27) @ X5))) ) | ~spl34_3), 23.53/3.35 inference(superposition,[],[f59,f115])). 23.53/3.35 thf(f59,plain,( 23.53/3.35 ( ! [X6 : a,X0 : a > a > $o,X5 : a,X1 : a > a > $o] : (($true != ((sP6 @ X1) @ X0)) | ($true != (((sK9 @ X1) @ X0) @ X5)) | (((X0 @ X5) @ X6) != $true) | ($true = (((sK9 @ X1) @ X0) @ X6))) )), 23.53/3.35 inference(cnf_transformation,[],[f20])). 23.53/3.35 thf(f1609,plain,( 23.53/3.35 spl34_89 | spl34_90 | ~spl34_3 | ~spl34_6 | ~spl34_82), 23.53/3.35 inference(avatar_split_clause,[],[f1600,f1538,f144,f113,f1606,f1602])). 23.53/3.35 thf(f1600,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | (~spl34_3 | ~spl34_6 | ~spl34_82)), 23.53/3.35 inference(subsumption_resolution,[],[f1588,f1273])). 23.53/3.35 thf(f1588,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_6 | ~spl34_82)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1579])). 23.53/3.35 thf(f1579,plain,( 23.53/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK18 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ ((sK9 @ sK26) @ sK27)) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_6 | ~spl34_82)), 23.53/3.35 inference(superposition,[],[f1550,f1483])). 23.53/3.35 thf(f1483,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true = ((sK27 @ ((sK17 @ X0) @ sK27)) @ ((sK18 @ X0) @ sK27))) | ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ X0) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_6), 23.53/3.35 inference(trivial_inequality_removal,[],[f1468])). 23.53/3.35 thf(f1468,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ X0) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = ((sK27 @ ((sK17 @ X0) @ sK27)) @ ((sK18 @ X0) @ sK27))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_6), 23.53/3.35 inference(superposition,[],[f73,f146])). 23.53/3.35 thf(f73,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X0 : a,X3 : a > $o,X1 : a] : (($true != (((sP3 @ X2) @ X1) @ X0)) | ($true = ((X2 @ X1) @ (((sK16 @ X3) @ X2) @ X1))) | ($true = ((X2 @ ((sK17 @ X3) @ X2)) @ ((sK18 @ X3) @ X2))) | ($true = (X3 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f35])). 23.53/3.35 thf(f1547,plain,( 23.53/3.35 spl34_82 | ~spl34_3 | ~spl34_6), 23.53/3.35 inference(avatar_split_clause,[],[f1546,f144,f113,f1538])). 23.53/3.35 thf(f1546,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | (~spl34_3 | ~spl34_6)), 23.53/3.35 inference(subsumption_resolution,[],[f1531,f1273])). 23.53/3.35 thf(f1531,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_6)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1530])). 23.53/3.35 thf(f1530,plain,( 23.53/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_6)), 23.53/3.35 inference(duplicate_literal_removal,[],[f1529])). 23.53/3.35 thf(f1529,plain,( 23.53/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK17 @ ((sK9 @ sK26) @ sK27)) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_6)), 23.53/3.35 inference(superposition,[],[f1480,f1525])). 23.53/3.35 thf(f1525,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true = (((sK9 @ sK26) @ sK27) @ (((sK16 @ X0) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (X0 @ ((sK17 @ X0) @ sK27))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27)))) ) | (~spl34_3 | ~spl34_6)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1510])). 23.53/3.35 thf(f1510,plain,( 23.53/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ (((sK16 @ X0) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (X0 @ ((sK17 @ X0) @ sK27))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27)))) ) | (~spl34_3 | ~spl34_6)), 23.53/3.35 inference(superposition,[],[f1277,f1482])). 23.53/3.35 thf(f1482,plain,( 23.53/3.35 ( ! [X1 : a > $o] : (($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ X1) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (X1 @ ((sK17 @ X1) @ sK27))) | ($true = (X1 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_6), 23.53/3.35 inference(trivial_inequality_removal,[],[f1469])). 23.53/3.35 thf(f1469,plain,( 23.53/3.35 ( ! [X1 : a > $o] : (($true != $true) | ($true = ((sK27 @ ((sK7 @ sK26) @ sK27)) @ (((sK16 @ X1) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (X1 @ ((sK17 @ X1) @ sK27))) | ($true = (X1 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_6), 23.53/3.35 inference(superposition,[],[f74,f146])). 23.53/3.35 thf(f74,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X0 : a,X3 : a > $o,X1 : a] : (($true != (((sP3 @ X2) @ X1) @ X0)) | ($true = ((X2 @ X1) @ (((sK16 @ X3) @ X2) @ X1))) | ($true = (X3 @ ((sK17 @ X3) @ X2))) | ($true = (X3 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f35])). 23.53/3.35 thf(f1480,plain,( 23.53/3.35 ( ! [X3 : a > $o] : (($true != (X3 @ (((sK16 @ X3) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (X3 @ ((sK17 @ X3) @ sK27))) | ($true = (X3 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_6), 23.53/3.35 inference(trivial_inequality_removal,[],[f1471])). 23.53/3.35 thf(f1471,plain,( 23.53/3.35 ( ! [X3 : a > $o] : (($true != $true) | ($true != (X3 @ (((sK16 @ X3) @ sK27) @ ((sK7 @ sK26) @ sK27)))) | ($true = (X3 @ ((sK17 @ X3) @ sK27))) | ($true = (X3 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_6), 23.53/3.35 inference(superposition,[],[f77,f146])). 23.53/3.35 thf(f77,plain,( 23.53/3.35 ( ! [X2 : a > a > $o,X0 : a,X3 : a > $o,X1 : a] : (($true != (((sP3 @ X2) @ X1) @ X0)) | ($true != (X3 @ (((sK16 @ X3) @ X2) @ X1))) | ($true = (X3 @ ((sK17 @ X3) @ X2))) | ($true = (X3 @ X0))) )), 23.53/3.35 inference(cnf_transformation,[],[f35])). 23.53/3.35 thf(f1455,plain,( 23.53/3.35 spl34_6 | ~spl34_3 | ~spl34_33), 23.53/3.35 inference(avatar_split_clause,[],[f1452,f589,f113,f144])). 23.53/3.35 thf(f589,plain,( 23.53/3.35 spl34_33 <=> ! [X5 : a > a > $o,X4 : a] : (($true = (((sK9 @ sK26) @ sK27) @ X4)) | ($true != ((((sP4 @ X5) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ X4)) | ($true = (((sP3 @ X5) @ ((sK7 @ sK26) @ sK27)) @ X4)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_33])])). 23.53/3.35 thf(f1452,plain,( 23.53/3.35 ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_33)), 23.53/3.35 inference(subsumption_resolution,[],[f1451,f1273])). 23.53/3.35 thf(f1451,plain,( 23.53/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_33)), 23.53/3.35 inference(trivial_inequality_removal,[],[f1450])). 23.53/3.35 thf(f1450,plain,( 23.53/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_33)), 23.53/3.35 inference(superposition,[],[f590,f1278])). 23.53/3.35 thf(f1278,plain,( 23.53/3.35 ($true = ((((sP4 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ ((sK8 @ sK26) @ sK27))) | ~spl34_3), 23.53/3.35 inference(trivial_inequality_removal,[],[f1267])). 23.53/3.35 thf(f1267,plain,( 23.53/3.35 ($true != $true) | ($true = ((((sP4 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ ((sK8 @ sK26) @ sK27))) | ~spl34_3), 23.53/3.35 inference(superposition,[],[f55,f115])). 23.53/3.35 thf(f55,plain,( 23.53/3.35 ( ! [X0 : a > a > $o,X1 : a > a > $o] : (($true != ((sP6 @ X1) @ X0)) | ($true = ((((sP4 @ X0) @ ((sK7 @ X1) @ X0)) @ X1) @ ((sK8 @ X1) @ X0)))) )), 23.53/3.35 inference(cnf_transformation,[],[f20])). 23.53/3.35 thf(f590,plain,( 23.53/3.35 ( ! [X4 : a,X5 : a > a > $o] : (($true != ((((sP4 @ X5) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ X4)) | ($true = (((sK9 @ sK26) @ sK27) @ X4)) | ($true = (((sP3 @ X5) @ ((sK7 @ sK26) @ sK27)) @ X4))) ) | ~spl34_33), 23.53/3.35 inference(avatar_component_clause,[],[f589])). 23.53/3.35 thf(f1445,plain,( 23.53/3.35 spl34_33 | spl34_35 | ~spl34_3 | ~spl34_78), 23.53/3.35 inference(avatar_split_clause,[],[f1422,f1325,f113,f598,f589])). 23.53/3.35 thf(f598,plain,( 23.53/3.35 spl34_35 <=> ($true = ((sK26 @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26)) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26)))), 23.53/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_35])])). 23.53/3.35 thf(f1325,plain,( 23.53/3.35 spl34_78 <=> ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26)))), 23.77/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_78])])). 23.77/3.35 thf(f1422,plain,( 23.77/3.35 ( ! [X4 : a,X5 : a > a > $o] : (($true = ((sK26 @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26)) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ X4)) | ($true = (((sP3 @ X5) @ ((sK7 @ sK26) @ sK27)) @ X4)) | ($true != ((((sP4 @ X5) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ X4))) ) | (~spl34_3 | ~spl34_78)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1421])). 23.77/3.35 thf(f1421,plain,( 23.77/3.35 ( ! [X4 : a,X5 : a > a > $o] : (($true != $true) | ($true = ((sK26 @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26)) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ X4)) | ($true = (((sP3 @ X5) @ ((sK7 @ sK26) @ sK27)) @ X4)) | ($true != ((((sP4 @ X5) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ X4))) ) | (~spl34_3 | ~spl34_78)), 23.77/3.35 inference(superposition,[],[f70,f1354])). 23.77/3.35 thf(f1354,plain,( 23.77/3.35 ($true = (((sK9 @ sK26) @ sK27) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | (~spl34_3 | ~spl34_78)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1345])). 23.77/3.35 thf(f1345,plain,( 23.77/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | (~spl34_3 | ~spl34_78)), 23.77/3.35 inference(superposition,[],[f1276,f1327])). 23.77/3.35 thf(f1327,plain,( 23.77/3.35 ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ~spl34_78), 23.77/3.35 inference(avatar_component_clause,[],[f1325])). 23.77/3.35 thf(f1276,plain,( 23.77/3.35 ( ! [X1 : a] : (($true != ((sK26 @ ((sK7 @ sK26) @ sK27)) @ X1)) | ($true = (((sK9 @ sK26) @ sK27) @ X1))) ) | ~spl34_3), 23.77/3.35 inference(trivial_inequality_removal,[],[f1269])). 23.77/3.35 thf(f1269,plain,( 23.77/3.35 ( ! [X1 : a] : (($true != $true) | ($true != ((sK26 @ ((sK7 @ sK26) @ sK27)) @ X1)) | ($true = (((sK9 @ sK26) @ sK27) @ X1))) ) | ~spl34_3), 23.77/3.35 inference(superposition,[],[f57,f115])). 23.77/3.35 thf(f57,plain,( 23.77/3.35 ( ! [X0 : a > a > $o,X7 : a,X1 : a > a > $o] : (($true != ((sP6 @ X1) @ X0)) | ($true != ((X1 @ ((sK7 @ X1) @ X0)) @ X7)) | ($true = (((sK9 @ X1) @ X0) @ X7))) )), 23.77/3.35 inference(cnf_transformation,[],[f20])). 23.77/3.35 thf(f70,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a,X0 : a,X3 : a > a > $o,X1 : a > a > $o] : (($true != (X4 @ (((sK15 @ X4) @ X2) @ X1))) | ($true = ((X1 @ ((sK13 @ X4) @ X1)) @ ((sK14 @ X4) @ X1))) | ($true = (X4 @ X0)) | ($true = (((sP3 @ X3) @ X2) @ X0)) | ($true != ((((sP4 @ X3) @ X2) @ X1) @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f30])). 23.77/3.35 thf(f30,plain,( 23.77/3.35 ! [X0 : a,X1 : a > a > $o,X2 : a,X3 : a > a > $o] : (! [X4 : a > $o] : (($true = (X4 @ X0)) | (($true != (X4 @ ((sK14 @ X4) @ X1))) & ($true = ((X1 @ ((sK13 @ X4) @ X1)) @ ((sK14 @ X4) @ X1))) & ($true = (X4 @ ((sK13 @ X4) @ X1)))) | (($true != (X4 @ (((sK15 @ X4) @ X2) @ X1))) & ($true = ((X1 @ X2) @ (((sK15 @ X4) @ X2) @ X1))))) | ($true = (((sP3 @ X3) @ X2) @ X0)) | ($true != ((((sP4 @ X3) @ X2) @ X1) @ X0)))), 23.77/3.35 inference(skolemisation,[status(esa),new_symbols(skolem,[sK13,sK14,sK15])],[f27,f29,f28])). 23.77/3.35 thf(f28,plain,( 23.77/3.35 ! [X1 : a > a > $o,X4 : a > $o] : (? [X5 : a,X6 : a] : (((X4 @ X6) != $true) & (((X1 @ X5) @ X6) = $true) & ((X4 @ X5) = $true)) => (($true != (X4 @ ((sK14 @ X4) @ X1))) & ($true = ((X1 @ ((sK13 @ X4) @ X1)) @ ((sK14 @ X4) @ X1))) & ($true = (X4 @ ((sK13 @ X4) @ X1)))))), 23.77/3.35 introduced(choice_axiom,[])). 23.77/3.35 thf(f29,plain,( 23.77/3.35 ! [X1 : a > a > $o,X2 : a,X4 : a > $o] : (? [X7 : a] : (((X4 @ X7) != $true) & (((X1 @ X2) @ X7) = $true)) => (($true != (X4 @ (((sK15 @ X4) @ X2) @ X1))) & ($true = ((X1 @ X2) @ (((sK15 @ X4) @ X2) @ X1)))))), 23.77/3.35 introduced(choice_axiom,[])). 23.77/3.35 thf(f27,plain,( 23.77/3.35 ! [X0 : a,X1 : a > a > $o,X2 : a,X3 : a > a > $o] : (! [X4 : a > $o] : (($true = (X4 @ X0)) | ? [X5 : a,X6 : a] : (((X4 @ X6) != $true) & (((X1 @ X5) @ X6) = $true) & ((X4 @ X5) = $true)) | ? [X7 : a] : (((X4 @ X7) != $true) & (((X1 @ X2) @ X7) = $true))) | ($true = (((sP3 @ X3) @ X2) @ X0)) | ($true != ((((sP4 @ X3) @ X2) @ X1) @ X0)))), 23.77/3.35 inference(rectify,[],[f26])). 23.77/3.35 thf(f26,plain,( 23.77/3.35 ! [X5 : a,X0 : a > a > $o,X4 : a,X1 : a > a > $o] : (! [X6 : a > $o] : (($true = (X6 @ X5)) | ? [X7 : a,X8 : a] : (($true != (X6 @ X8)) & ($true = ((X0 @ X7) @ X8)) & ($true = (X6 @ X7))) | ? [X9 : a] : (($true != (X6 @ X9)) & ($true = ((X0 @ X4) @ X9)))) | ($true = (((sP3 @ X1) @ X4) @ X5)) | ($true != ((((sP4 @ X1) @ X4) @ X0) @ X5)))), 23.77/3.35 inference(nnf_transformation,[],[f12])). 23.77/3.35 thf(f1444,plain,( 23.77/3.35 spl34_79 | ~spl34_3 | ~spl34_34 | ~spl34_35), 23.77/3.35 inference(avatar_split_clause,[],[f1417,f598,f592,f113,f1329])). 23.77/3.35 thf(f1329,plain,( 23.77/3.35 spl34_79 <=> ($true = (((sK9 @ sK26) @ sK27) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26)))), 23.77/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_79])])). 23.77/3.35 thf(f592,plain,( 23.77/3.35 spl34_34 <=> ($true = (((sK9 @ sK26) @ sK27) @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26)))), 23.77/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_34])])). 23.77/3.35 thf(f1417,plain,( 23.77/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | (~spl34_3 | ~spl34_34 | ~spl34_35)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1406])). 23.77/3.35 thf(f1406,plain,( 23.77/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | (~spl34_3 | ~spl34_34 | ~spl34_35)), 23.77/3.35 inference(superposition,[],[f1284,f600])). 23.77/3.35 thf(f600,plain,( 23.77/3.35 ($true = ((sK26 @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26)) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ~spl34_35), 23.77/3.35 inference(avatar_component_clause,[],[f598])). 23.77/3.35 thf(f1284,plain,( 23.77/3.35 ( ! [X0 : a] : (($true != ((sK26 @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26)) @ X0)) | ($true = (((sK9 @ sK26) @ sK27) @ X0))) ) | (~spl34_3 | ~spl34_34)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1281])). 23.77/3.35 thf(f1281,plain,( 23.77/3.35 ( ! [X0 : a] : (($true != $true) | ($true != ((sK26 @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26)) @ X0)) | ($true = (((sK9 @ sK26) @ sK27) @ X0))) ) | (~spl34_3 | ~spl34_34)), 23.77/3.35 inference(superposition,[],[f1275,f594])). 23.77/3.35 thf(f594,plain,( 23.77/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ~spl34_34), 23.77/3.35 inference(avatar_component_clause,[],[f592])). 23.77/3.35 thf(f1275,plain,( 23.77/3.35 ( ! [X2 : a,X3 : a] : (($true != (((sK9 @ sK26) @ sK27) @ X2)) | ($true != ((sK26 @ X2) @ X3)) | ($true = (((sK9 @ sK26) @ sK27) @ X3))) ) | ~spl34_3), 23.77/3.35 inference(trivial_inequality_removal,[],[f1270])). 23.77/3.35 thf(f1270,plain,( 23.77/3.35 ( ! [X2 : a,X3 : a] : (($true != $true) | ($true != (((sK9 @ sK26) @ sK27) @ X2)) | ($true != ((sK26 @ X2) @ X3)) | ($true = (((sK9 @ sK26) @ sK27) @ X3))) ) | ~spl34_3), 23.77/3.35 inference(superposition,[],[f58,f115])). 23.77/3.35 thf(f58,plain,( 23.77/3.35 ( ! [X6 : a,X0 : a > a > $o,X5 : a,X1 : a > a > $o] : (($true != ((sP6 @ X1) @ X0)) | ($true != (((sK9 @ X1) @ X0) @ X5)) | (((X1 @ X5) @ X6) != $true) | ($true = (((sK9 @ X1) @ X0) @ X6))) )), 23.77/3.35 inference(cnf_transformation,[],[f20])). 23.77/3.35 thf(f1443,plain,( 23.77/3.35 ~spl34_3 | spl34_6 | ~spl34_78 | ~spl34_79), 23.77/3.35 inference(avatar_contradiction_clause,[],[f1442])). 23.77/3.35 thf(f1442,plain,( 23.77/3.35 $false | (~spl34_3 | spl34_6 | ~spl34_78 | ~spl34_79)), 23.77/3.35 inference(subsumption_resolution,[],[f1441,f1273])). 23.77/3.35 thf(f1441,plain,( 23.77/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | spl34_6 | ~spl34_78 | ~spl34_79)), 23.77/3.35 inference(subsumption_resolution,[],[f1440,f145])). 23.77/3.35 thf(f145,plain,( 23.77/3.35 ($true != (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | spl34_6), 23.77/3.35 inference(avatar_component_clause,[],[f144])). 23.77/3.35 thf(f1440,plain,( 23.77/3.35 ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_78 | ~spl34_79)), 23.77/3.35 inference(subsumption_resolution,[],[f1439,f1354])). 23.77/3.35 thf(f1439,plain,( 23.77/3.35 ($true != (((sK9 @ sK26) @ sK27) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_79)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1438])). 23.77/3.35 thf(f1438,plain,( 23.77/3.35 ($true != $true) | ($true != (((sK9 @ sK26) @ sK27) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_79)), 23.77/3.35 inference(superposition,[],[f1368,f1278])). 23.77/3.35 thf(f1368,plain,( 23.77/3.35 ( ! [X6 : a,X7 : a > a > $o,X5 : a] : (($true != ((((sP4 @ X7) @ X6) @ sK26) @ X5)) | ($true != (((sK9 @ sK26) @ sK27) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ X6) @ sK26))) | ($true = (((sP3 @ X7) @ X6) @ X5)) | ($true = (((sK9 @ sK26) @ sK27) @ X5))) ) | ~spl34_79), 23.77/3.35 inference(trivial_inequality_removal,[],[f1367])). 23.77/3.35 thf(f1367,plain,( 23.77/3.35 ( ! [X6 : a,X7 : a > a > $o,X5 : a] : (($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ X5)) | ($true != (((sK9 @ sK26) @ sK27) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ X6) @ sK26))) | ($true = (((sP3 @ X7) @ X6) @ X5)) | ($true != ((((sP4 @ X7) @ X6) @ sK26) @ X5))) ) | ~spl34_79), 23.77/3.35 inference(superposition,[],[f72,f1331])). 23.77/3.35 thf(f1331,plain,( 23.77/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ~spl34_79), 23.77/3.35 inference(avatar_component_clause,[],[f1329])). 23.77/3.35 thf(f72,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a,X0 : a,X3 : a > a > $o,X1 : a > a > $o] : (($true != (X4 @ ((sK14 @ X4) @ X1))) | ($true = (X4 @ X0)) | ($true != (X4 @ (((sK15 @ X4) @ X2) @ X1))) | ($true = (((sP3 @ X3) @ X2) @ X0)) | ($true != ((((sP4 @ X3) @ X2) @ X1) @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f30])). 23.77/3.35 thf(f1405,plain,( 23.77/3.35 spl34_78 | ~spl34_3 | spl34_6 | ~spl34_79), 23.77/3.35 inference(avatar_split_clause,[],[f1404,f1329,f144,f113,f1325])). 23.77/3.35 thf(f1404,plain,( 23.77/3.35 ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | (~spl34_3 | spl34_6 | ~spl34_79)), 23.77/3.35 inference(subsumption_resolution,[],[f1403,f1273])). 23.77/3.35 thf(f1403,plain,( 23.77/3.35 ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | spl34_6 | ~spl34_79)), 23.77/3.35 inference(subsumption_resolution,[],[f1398,f145])). 23.77/3.35 thf(f1398,plain,( 23.77/3.35 ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_79)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1397])). 23.77/3.35 thf(f1397,plain,( 23.77/3.35 ($true != $true) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | (~spl34_3 | ~spl34_79)), 23.77/3.35 inference(superposition,[],[f1369,f1278])). 23.77/3.35 thf(f1369,plain,( 23.77/3.35 ( ! [X4 : a > a > $o,X2 : a,X3 : a] : (($true != ((((sP4 @ X4) @ X3) @ sK26) @ X2)) | ($true = ((sK26 @ X3) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ X3) @ sK26))) | ($true = (((sP3 @ X4) @ X3) @ X2)) | ($true = (((sK9 @ sK26) @ sK27) @ X2))) ) | ~spl34_79), 23.77/3.35 inference(trivial_inequality_removal,[],[f1366])). 23.77/3.35 thf(f1366,plain,( 23.77/3.35 ( ! [X4 : a > a > $o,X2 : a,X3 : a] : (($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ X2)) | ($true = ((sK26 @ X3) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ X3) @ sK26))) | ($true = (((sP3 @ X4) @ X3) @ X2)) | ($true != ((((sP4 @ X4) @ X3) @ sK26) @ X2))) ) | ~spl34_79), 23.77/3.35 inference(superposition,[],[f71,f1331])). 23.77/3.35 thf(f71,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a,X0 : a,X3 : a > a > $o,X1 : a > a > $o] : (($true != (X4 @ ((sK14 @ X4) @ X1))) | ($true = (X4 @ X0)) | ($true = ((X1 @ X2) @ (((sK15 @ X4) @ X2) @ X1))) | ($true = (((sP3 @ X3) @ X2) @ X0)) | ($true != ((((sP4 @ X3) @ X2) @ X1) @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f30])). 23.77/3.35 thf(f1332,plain,( 23.77/3.35 spl34_78 | spl34_79 | ~spl34_3 | ~spl34_8 | ~spl34_34), 23.77/3.35 inference(avatar_split_clause,[],[f1323,f592,f152,f113,f1329,f1325])). 23.77/3.35 thf(f152,plain,( 23.77/3.35 spl34_8 <=> ! [X1 : a > $o] : (($true = ((sK26 @ ((sK13 @ X1) @ sK26)) @ ((sK14 @ X1) @ sK26))) | ($true = (X1 @ ((sK8 @ sK26) @ sK27))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ X1) @ ((sK7 @ sK26) @ sK27)) @ sK26))))), 23.77/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_8])])). 23.77/3.35 thf(f1323,plain,( 23.77/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | (~spl34_3 | ~spl34_8 | ~spl34_34)), 23.77/3.35 inference(subsumption_resolution,[],[f1322,f1273])). 23.77/3.35 thf(f1322,plain,( 23.77/3.35 ($true = (((sK9 @ sK26) @ sK27) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | (~spl34_3 | ~spl34_8 | ~spl34_34)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1321])). 23.77/3.35 thf(f1321,plain,( 23.77/3.35 ($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK14 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ ((sK9 @ sK26) @ sK27)) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | (~spl34_3 | ~spl34_8 | ~spl34_34)), 23.77/3.35 inference(superposition,[],[f1284,f153])). 23.77/3.35 thf(f153,plain,( 23.77/3.35 ( ! [X1 : a > $o] : (($true = ((sK26 @ ((sK13 @ X1) @ sK26)) @ ((sK14 @ X1) @ sK26))) | ($true = (X1 @ ((sK8 @ sK26) @ sK27))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ X1) @ ((sK7 @ sK26) @ sK27)) @ sK26)))) ) | ~spl34_8), 23.77/3.35 inference(avatar_component_clause,[],[f152])). 23.77/3.35 thf(f1266,plain,( 23.77/3.35 ~spl34_2 | ~spl34_75 | spl34_77), 23.77/3.35 inference(avatar_contradiction_clause,[],[f1265])). 23.77/3.35 thf(f1265,plain,( 23.77/3.35 $false | (~spl34_2 | ~spl34_75 | spl34_77)), 23.77/3.35 inference(subsumption_resolution,[],[f1264,f1232])). 23.77/3.35 thf(f1264,plain,( 23.77/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_2 | ~spl34_75)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1263])). 23.77/3.35 thf(f1263,plain,( 23.77/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_2 | ~spl34_75)), 23.77/3.35 inference(superposition,[],[f1252,f111])). 23.77/3.35 thf(f1252,plain,( 23.77/3.35 ( ! [X0 : a > a > $o,X1 : a] : (($true != ((((sP2 @ sK30) @ sK26) @ X0) @ X1)) | ($true = (((((sK19 @ sK30) @ sK26) @ X0) @ X1) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30)))) ) | ~spl34_75), 23.77/3.35 inference(trivial_inequality_removal,[],[f1245])). 23.77/3.35 thf(f1245,plain,( 23.77/3.35 ( ! [X0 : a > a > $o,X1 : a] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ X0) @ X1) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true != ((((sP2 @ sK30) @ sK26) @ X0) @ X1))) ) | ~spl34_75), 23.77/3.35 inference(superposition,[],[f79,f1180])). 23.77/3.35 thf(f1180,plain,( 23.77/3.35 ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ~spl34_75), 23.77/3.35 inference(avatar_component_clause,[],[f1178])). 23.77/3.35 thf(f79,plain,( 23.77/3.35 ( ! [X2 : a > a > $o,X0 : a,X7 : a,X3 : a,X1 : a > a > $o] : (($true != ((X2 @ X3) @ X7)) | ($true = (((((sK19 @ X3) @ X2) @ X1) @ X0) @ X7)) | ($true != ((((sP2 @ X3) @ X2) @ X1) @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f39])). 23.77/3.35 thf(f1244,plain,( 23.77/3.35 spl34_74 | spl34_69 | spl34_75 | ~spl34_4 | ~spl34_76), 23.77/3.35 inference(avatar_split_clause,[],[f1241,f1182,f118,f1178,f1132,f1174])). 23.77/3.35 thf(f1241,plain,( 23.77/3.35 ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_4 | ~spl34_76)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1240])). 23.77/3.35 thf(f1240,plain,( 23.77/3.35 ($true != $true) | ($true = ((sK26 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ($true = ((sK27 @ sK30) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_4 | ~spl34_76)), 23.77/3.35 inference(superposition,[],[f1222,f120])). 23.77/3.35 thf(f1222,plain,( 23.77/3.35 ( ! [X10 : a,X11 : a] : (($true != ((((sP1 @ sK26) @ sK27) @ X10) @ X11)) | ($true = ((sK26 @ X10) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ X10))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ X11)) | ($true = ((sK27 @ X10) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ X10)))) ) | ~spl34_76), 23.77/3.35 inference(trivial_inequality_removal,[],[f1219])). 23.77/3.35 thf(f1219,plain,( 23.77/3.35 ( ! [X10 : a,X11 : a] : (($true != $true) | ($true = ((sK27 @ X10) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ X10))) | ($true = ((sK26 @ X10) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ X10))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ X11)) | ($true != ((((sP1 @ sK26) @ sK27) @ X10) @ X11))) ) | ~spl34_76), 23.77/3.35 inference(superposition,[],[f86,f1184])). 23.77/3.35 thf(f1184,plain,( 23.77/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ~spl34_76), 23.77/3.35 inference(avatar_component_clause,[],[f1182])). 23.77/3.35 thf(f86,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != (X4 @ (((sK22 @ X4) @ X3) @ X2))) | ($true = ((X2 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ X0)) | ($true != ((((sP1 @ X3) @ X2) @ X1) @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f44])). 23.77/3.35 thf(f1233,plain,( 23.77/3.35 ~spl34_77 | spl34_69 | ~spl34_4 | ~spl34_76), 23.77/3.35 inference(avatar_split_clause,[],[f1228,f1182,f118,f1132,f1230])). 23.77/3.35 thf(f1228,plain,( 23.77/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_4 | ~spl34_76)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1227])). 23.77/3.35 thf(f1227,plain,( 23.77/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_4 | ~spl34_76)), 23.77/3.35 inference(superposition,[],[f1221,f120])). 23.77/3.35 thf(f1221,plain,( 23.77/3.35 ( ! [X12 : a,X13 : a] : (($true != ((((sP1 @ sK26) @ sK27) @ X12) @ X13)) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ X13)) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ X12)))) ) | ~spl34_76), 23.77/3.35 inference(trivial_inequality_removal,[],[f1220])). 23.77/3.35 thf(f1220,plain,( 23.77/3.35 ( ! [X12 : a,X13 : a] : (($true != $true) | ($true != (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ X12))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ X13)) | ($true != ((((sP1 @ sK26) @ sK27) @ X12) @ X13))) ) | ~spl34_76), 23.77/3.35 inference(superposition,[],[f89,f1184])). 23.77/3.35 thf(f89,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != (X4 @ (((sK22 @ X4) @ X3) @ X2))) | ($true != (X4 @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ X0)) | ($true != ((((sP1 @ X3) @ X2) @ X1) @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f44])). 23.77/3.35 thf(f1210,plain,( 23.77/3.35 spl34_69 | spl34_70 | spl34_71 | ~spl34_2 | ~spl34_4 | ~spl34_75), 23.77/3.35 inference(avatar_split_clause,[],[f1205,f1178,f118,f109,f1140,f1136,f1132])). 23.77/3.35 thf(f1205,plain,( 23.77/3.35 ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK26 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4 | ~spl34_75)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1202])). 23.77/3.35 thf(f1202,plain,( 23.77/3.35 ($true != $true) | ($true = ((sK27 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = ((sK26 @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27)) @ (((sK22 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4 | ~spl34_75)), 23.77/3.35 inference(superposition,[],[f969,f1197])). 23.77/3.35 thf(f1197,plain,( 23.77/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_2 | ~spl34_75)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1196])). 23.77/3.35 thf(f1196,plain,( 23.77/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | (~spl34_2 | ~spl34_75)), 23.77/3.35 inference(superposition,[],[f1193,f111])). 23.77/3.35 thf(f1193,plain,( 23.77/3.35 ( ! [X0 : a > a > $o,X1 : a] : (($true != ((((sP2 @ sK30) @ sK26) @ X0) @ X1)) | ($true = (((((sK19 @ sK30) @ sK26) @ X0) @ X1) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30)))) ) | ~spl34_75), 23.77/3.35 inference(trivial_inequality_removal,[],[f1186])). 23.77/3.35 thf(f1186,plain,( 23.77/3.35 ( ! [X0 : a > a > $o,X1 : a] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ X0) @ X1) @ ((((sK20 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27) @ sK30))) | ($true != ((((sP2 @ sK30) @ sK26) @ X0) @ X1))) ) | ~spl34_75), 23.77/3.35 inference(superposition,[],[f79,f1180])). 23.77/3.35 thf(f1144,plain,( 23.77/3.35 spl34_69 | spl34_68 | ~spl34_2 | ~spl34_4), 23.77/3.35 inference(avatar_split_clause,[],[f1120,f118,f109,f1128,f1132])). 23.77/3.35 thf(f1120,plain,( 23.77/3.35 ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1119])). 23.77/3.35 thf(f1119,plain,( 23.77/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(duplicate_literal_removal,[],[f1118])). 23.77/3.35 thf(f1118,plain,( 23.77/3.35 ($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ (((sK21 @ ((((sK19 @ sK30) @ sK26) @ sK27) @ sK32)) @ sK26) @ sK27))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ sK31)) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(superposition,[],[f968,f1112])). 23.77/3.35 thf(f1112,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (X0 @ (((sK21 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1111])). 23.77/3.35 thf(f1111,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (X0 @ (((sK21 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(duplicate_literal_removal,[],[f1110])). 23.77/3.35 thf(f1110,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (X0 @ (((sK21 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(superposition,[],[f1075,f111])). 23.77/3.35 thf(f1075,plain,( 23.77/3.35 ( ! [X2 : a,X0 : a > $o,X1 : a > a > $o] : (($true != ((((sP2 @ sK30) @ sK26) @ X1) @ X2)) | ($true = (((((sK19 @ sK30) @ sK26) @ X1) @ X2) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (X0 @ (((sK21 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1062])). 23.77/3.35 thf(f1062,plain,( 23.77/3.35 ( ! [X2 : a,X0 : a > $o,X1 : a > a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ X1) @ X2) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true != ((((sP2 @ sK30) @ sK26) @ X1) @ X2)) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (X0 @ (((sK21 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(superposition,[],[f79,f1061])). 23.77/3.35 thf(f1061,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true = ((sK26 @ sK30) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (X0 @ (((sK21 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(trivial_inequality_removal,[],[f1060])). 23.77/3.35 thf(f1060,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ sK26) @ sK27) @ sK32) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X0) @ sK26) @ sK27) @ sK30))) | ($true = (X0 @ (((sK21 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK31))) ) | (~spl34_2 | ~spl34_4)), 23.77/3.35 inference(superposition,[],[f1020,f111])). 23.77/3.35 thf(f1020,plain,( 23.77/3.35 ( ! [X4 : a > a > $o,X5 : a,X3 : a > $o] : (($true != ((((sP2 @ sK30) @ X4) @ sK27) @ X5)) | ($true = (((((sK19 @ sK30) @ X4) @ sK27) @ X5) @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = (X3 @ (((sK21 @ X3) @ sK26) @ sK27))) | ($true = (X3 @ sK31))) ) | ~spl34_4), 23.77/3.35 inference(trivial_inequality_removal,[],[f1012])). 23.77/3.35 thf(f1012,plain,( 23.77/3.35 ( ! [X4 : a > a > $o,X5 : a,X3 : a > $o] : (($true != $true) | ($true = (((((sK19 @ sK30) @ X4) @ sK27) @ X5) @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true != ((((sP2 @ sK30) @ X4) @ sK27) @ X5)) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = (X3 @ (((sK21 @ X3) @ sK26) @ sK27))) | ($true = (X3 @ sK31))) ) | ~spl34_4), 23.77/3.35 inference(superposition,[],[f80,f970])). 23.77/3.35 thf(f970,plain,( 23.77/3.35 ( ! [X1 : a > $o] : (($true = ((sK27 @ sK30) @ ((((sK20 @ X1) @ sK26) @ sK27) @ sK30))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X1) @ sK26) @ sK27) @ sK30))) | ($true = (X1 @ (((sK21 @ X1) @ sK26) @ sK27))) | ($true = (X1 @ sK31))) ) | ~spl34_4), 23.77/3.35 inference(trivial_inequality_removal,[],[f957])). 23.77/3.35 thf(f957,plain,( 23.77/3.35 ( ! [X1 : a > $o] : (($true != $true) | ($true = ((sK27 @ sK30) @ ((((sK20 @ X1) @ sK26) @ sK27) @ sK30))) | ($true = ((sK26 @ sK30) @ ((((sK20 @ X1) @ sK26) @ sK27) @ sK30))) | ($true = (X1 @ (((sK21 @ X1) @ sK26) @ sK27))) | ($true = (X1 @ sK31))) ) | ~spl34_4), 23.77/3.35 inference(superposition,[],[f85,f120])). 23.77/3.35 thf(f85,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP1 @ X3) @ X2) @ X1) @ X0)) | ($true = ((X2 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ (((sK21 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f44])). 23.77/3.35 thf(f968,plain,( 23.77/3.35 ( ! [X3 : a > $o] : (($true != (X3 @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = (X3 @ (((sK21 @ X3) @ sK26) @ sK27))) | ($true = (X3 @ sK31))) ) | ~spl34_4), 23.77/3.35 inference(trivial_inequality_removal,[],[f959])). 23.77/3.35 thf(f959,plain,( 23.77/3.35 ( ! [X3 : a > $o] : (($true != $true) | ($true != (X3 @ ((((sK20 @ X3) @ sK26) @ sK27) @ sK30))) | ($true = (X3 @ (((sK21 @ X3) @ sK26) @ sK27))) | ($true = (X3 @ sK31))) ) | ~spl34_4), 23.77/3.35 inference(superposition,[],[f88,f120])). 23.77/3.35 thf(f88,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP1 @ X3) @ X2) @ X1) @ X0)) | ($true != (X4 @ ((((sK20 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ (((sK21 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f44])). 23.77/3.35 thf(f955,plain,( 23.77/3.35 spl34_53 | ~spl34_1 | spl34_52 | ~spl34_54), 23.77/3.35 inference(avatar_split_clause,[],[f954,f830,f822,f105,f826])). 23.77/3.35 thf(f954,plain,( 23.77/3.35 ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | spl34_52 | ~spl34_54)), 23.77/3.35 inference(subsumption_resolution,[],[f953,f823])). 23.77/3.35 thf(f823,plain,( 23.77/3.35 ($true != ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | spl34_52), 23.77/3.35 inference(avatar_component_clause,[],[f822])). 23.77/3.35 thf(f953,plain,( 23.77/3.35 ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.77/3.35 inference(subsumption_resolution,[],[f952,f100])). 23.77/3.35 thf(f952,plain,( 23.77/3.35 ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = (sK33 @ sK29)) | ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.77/3.35 inference(trivial_inequality_removal,[],[f951])). 23.77/3.35 thf(f951,plain,( 23.77/3.35 ($true != $true) | ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = (sK33 @ sK29)) | ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.77/3.35 inference(superposition,[],[f935,f107])). 23.77/3.35 thf(f935,plain,( 23.77/3.35 ( ! [X2 : a,X3 : a] : (($true != ((((sP5 @ sK26) @ sK27) @ X2) @ X3)) | ($true = ((sK26 @ X2) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ X2))) | ($true = (sK33 @ X3)) | ($true = ((sK27 @ X2) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ X2)))) ) | ~spl34_54), 23.77/3.35 inference(trivial_inequality_removal,[],[f932])). 23.77/3.35 thf(f932,plain,( 23.77/3.35 ( ! [X2 : a,X3 : a] : (($true != $true) | ($true = ((sK27 @ X2) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ X2))) | ($true = ((sK26 @ X2) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ X2))) | ($true = (sK33 @ X3)) | ($true != ((((sP5 @ sK26) @ sK27) @ X2) @ X3))) ) | ~spl34_54), 23.77/3.35 inference(superposition,[],[f63,f832])). 23.77/3.35 thf(f63,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != (X4 @ (((sK12 @ X4) @ X3) @ X2))) | ($true = ((X2 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ X0)) | ($true != ((((sP5 @ X3) @ X2) @ X1) @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f25])). 23.77/3.35 thf(f942,plain,( 23.77/3.35 ~spl34_1 | ~spl34_52 | ~spl34_54), 23.77/3.35 inference(avatar_contradiction_clause,[],[f941])). 23.77/3.35 thf(f941,plain,( 23.77/3.35 $false | (~spl34_1 | ~spl34_52 | ~spl34_54)), 23.77/3.35 inference(subsumption_resolution,[],[f940,f844])). 23.77/3.35 thf(f940,plain,( 23.77/3.35 ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.77/3.35 inference(subsumption_resolution,[],[f939,f100])). 23.77/3.35 thf(f939,plain,( 23.77/3.35 ($true = (sK33 @ sK29)) | ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.77/3.35 inference(trivial_inequality_removal,[],[f938])). 23.77/3.35 thf(f938,plain,( 23.77/3.35 ($true != $true) | ($true = (sK33 @ sK29)) | ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | (~spl34_1 | ~spl34_54)), 23.77/3.35 inference(superposition,[],[f934,f107])). 23.77/3.35 thf(f934,plain,( 23.77/3.35 ( ! [X4 : a,X5 : a] : (($true != ((((sP5 @ sK26) @ sK27) @ X4) @ X5)) | ($true = (sK33 @ X5)) | ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ X4)))) ) | ~spl34_54), 23.77/3.35 inference(trivial_inequality_removal,[],[f933])). 23.77/3.35 thf(f933,plain,( 23.77/3.35 ( ! [X4 : a,X5 : a] : (($true != $true) | ($true != (sK33 @ ((((sK10 @ sK33) @ sK26) @ sK27) @ X4))) | ($true = (sK33 @ X5)) | ($true != ((((sP5 @ sK26) @ sK27) @ X4) @ X5))) ) | ~spl34_54), 23.77/3.35 inference(superposition,[],[f66,f832])). 23.77/3.35 thf(f929,plain,( 23.77/3.35 spl34_54 | ~spl34_1 | ~spl34_56), 23.77/3.35 inference(avatar_split_clause,[],[f928,f861,f105,f830])). 23.77/3.35 thf(f861,plain,( 23.77/3.35 spl34_56 <=> ($true = ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27)))), 23.77/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_56])])). 23.77/3.35 thf(f928,plain,( 23.77/3.35 ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_56)), 23.77/3.35 inference(trivial_inequality_removal,[],[f919])). 23.77/3.35 thf(f919,plain,( 23.77/3.35 ($true != $true) | ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_56)), 23.77/3.35 inference(superposition,[],[f733,f863])). 23.77/3.35 thf(f863,plain,( 23.77/3.35 ($true = ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ~spl34_56), 23.77/3.35 inference(avatar_component_clause,[],[f861])). 23.77/3.35 thf(f733,plain,( 23.77/3.35 ( ! [X0 : a] : (($true != ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ X0)) | ($true = (sK33 @ X0))) ) | ~spl34_1), 23.77/3.35 inference(trivial_inequality_removal,[],[f730])). 23.77/3.35 thf(f730,plain,( 23.77/3.35 ( ! [X0 : a] : (($true != $true) | ($true = (sK33 @ X0)) | ($true != ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ X0))) ) | ~spl34_1), 23.77/3.35 inference(superposition,[],[f97,f728])). 23.77/3.35 thf(f728,plain,( 23.77/3.35 ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ~spl34_1), 23.77/3.35 inference(subsumption_resolution,[],[f725,f100])). 23.77/3.35 thf(f725,plain,( 23.77/3.35 ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | ~spl34_1), 23.77/3.35 inference(trivial_inequality_removal,[],[f724])). 23.77/3.35 thf(f724,plain,( 23.77/3.35 ($true != $true) | ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | ~spl34_1), 23.77/3.35 inference(duplicate_literal_removal,[],[f723])). 23.77/3.35 thf(f723,plain,( 23.77/3.35 ($true != $true) | ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | ($true = (sK33 @ (((sK11 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | ~spl34_1), 23.77/3.35 inference(superposition,[],[f614,f719])). 23.77/3.35 thf(f719,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true = (sK33 @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = (X0 @ (((sK11 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(subsumption_resolution,[],[f709,f98])). 23.77/3.35 thf(f709,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true = (sK33 @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = (X0 @ (((sK11 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(trivial_inequality_removal,[],[f697])). 23.77/3.35 thf(f697,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (sK33 @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = (X0 @ (((sK11 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(superposition,[],[f99,f616])). 23.77/3.35 thf(f616,plain,( 23.77/3.35 ( ! [X1 : a > $o] : (($true = ((sK27 @ sK28) @ ((((sK10 @ X1) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ X1) @ sK26) @ sK27) @ sK28))) | ($true = (X1 @ (((sK11 @ X1) @ sK26) @ sK27))) | ($true = (X1 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(trivial_inequality_removal,[],[f603])). 23.77/3.35 thf(f603,plain,( 23.77/3.35 ( ! [X1 : a > $o] : (($true != $true) | ($true = ((sK27 @ sK28) @ ((((sK10 @ X1) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ X1) @ sK26) @ sK27) @ sK28))) | ($true = (X1 @ (((sK11 @ X1) @ sK26) @ sK27))) | ($true = (X1 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(superposition,[],[f62,f107])). 23.77/3.35 thf(f62,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP5 @ X3) @ X2) @ X1) @ X0)) | ($true = ((X2 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = (X4 @ (((sK11 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f25])). 23.77/3.35 thf(f97,plain,( 23.77/3.35 ( ! [X10 : a,X9 : a] : (($true != (sK33 @ X9)) | ($true = (sK33 @ X10)) | ($true != ((sK27 @ X9) @ X10))) )), 23.77/3.35 inference(cnf_transformation,[],[f54])). 23.77/3.35 thf(f893,plain,( 23.77/3.35 spl34_56 | spl34_57 | ~spl34_1 | ~spl34_53), 23.77/3.35 inference(avatar_split_clause,[],[f892,f826,f105,f865,f861])). 23.77/3.35 thf(f892,plain,( 23.77/3.35 ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_53)), 23.77/3.35 inference(subsumption_resolution,[],[f889,f100])). 23.77/3.35 thf(f889,plain,( 23.77/3.35 ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | (~spl34_1 | ~spl34_53)), 23.77/3.35 inference(trivial_inequality_removal,[],[f886])). 23.77/3.35 thf(f886,plain,( 23.77/3.35 ($true != $true) | ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | (~spl34_1 | ~spl34_53)), 23.77/3.35 inference(superposition,[],[f615,f882])). 23.77/3.35 thf(f615,plain,( 23.77/3.35 ( ! [X2 : a > $o] : (($true != (X2 @ ((((sK10 @ X2) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ (((sK11 @ X2) @ sK26) @ sK27)) @ (((sK12 @ X2) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ X2) @ sK26) @ sK27)) @ (((sK12 @ X2) @ sK26) @ sK27))) | ($true = (X2 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(trivial_inequality_removal,[],[f604])). 23.77/3.35 thf(f604,plain,( 23.77/3.35 ( ! [X2 : a > $o] : (($true != $true) | ($true != (X2 @ ((((sK10 @ X2) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ (((sK11 @ X2) @ sK26) @ sK27)) @ (((sK12 @ X2) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ X2) @ sK26) @ sK27)) @ (((sK12 @ X2) @ sK26) @ sK27))) | ($true = (X2 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(superposition,[],[f64,f107])). 23.77/3.35 thf(f64,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP5 @ X3) @ X2) @ X1) @ X0)) | ($true != (X4 @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ (((sK11 @ X4) @ X3) @ X2)) @ (((sK12 @ X4) @ X3) @ X2))) | ($true = ((X2 @ (((sK11 @ X4) @ X3) @ X2)) @ (((sK12 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f25])). 23.77/3.35 thf(f868,plain,( 23.77/3.35 spl34_56 | spl34_57 | ~spl34_1 | ~spl34_52), 23.77/3.35 inference(avatar_split_clause,[],[f859,f822,f105,f865,f861])). 23.77/3.35 thf(f859,plain,( 23.77/3.35 ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | (~spl34_1 | ~spl34_52)), 23.77/3.35 inference(subsumption_resolution,[],[f856,f100])). 23.77/3.35 thf(f856,plain,( 23.77/3.35 ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | (~spl34_1 | ~spl34_52)), 23.77/3.35 inference(trivial_inequality_removal,[],[f853])). 23.77/3.35 thf(f853,plain,( 23.77/3.35 ($true != $true) | ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = (sK33 @ sK29)) | (~spl34_1 | ~spl34_52)), 23.77/3.35 inference(superposition,[],[f615,f844])). 23.77/3.35 thf(f833,plain,( 23.77/3.35 spl34_52 | spl34_53 | spl34_54 | ~spl34_1), 23.77/3.35 inference(avatar_split_clause,[],[f820,f105,f830,f826,f822])). 23.77/3.35 thf(f820,plain,( 23.77/3.35 ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ~spl34_1), 23.77/3.35 inference(subsumption_resolution,[],[f819,f732])). 23.77/3.35 thf(f732,plain,( 23.77/3.35 ( ! [X1 : a] : (($true != ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ X1)) | ($true = (sK33 @ X1))) ) | ~spl34_1), 23.77/3.35 inference(trivial_inequality_removal,[],[f731])). 23.77/3.35 thf(f731,plain,( 23.77/3.35 ( ! [X1 : a] : (($true != $true) | ($true = (sK33 @ X1)) | ($true != ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ X1))) ) | ~spl34_1), 23.77/3.35 inference(superposition,[],[f96,f728])). 23.77/3.35 thf(f819,plain,( 23.77/3.35 ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ~spl34_1), 23.77/3.35 inference(subsumption_resolution,[],[f816,f100])). 23.77/3.35 thf(f816,plain,( 23.77/3.35 ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = (sK33 @ sK29)) | ~spl34_1), 23.77/3.35 inference(trivial_inequality_removal,[],[f807])). 23.77/3.35 thf(f807,plain,( 23.77/3.35 ($true != $true) | ($true = (sK33 @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ (((sK11 @ sK33) @ sK26) @ sK27)) @ (((sK12 @ sK33) @ sK26) @ sK27))) | ($true = ((sK27 @ sK28) @ ((((sK10 @ sK33) @ sK26) @ sK27) @ sK28))) | ($true = (sK33 @ sK29)) | ~spl34_1), 23.77/3.35 inference(superposition,[],[f733,f617])). 23.77/3.35 thf(f617,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true = ((sK27 @ (((sK11 @ X0) @ sK26) @ sK27)) @ (((sK12 @ X0) @ sK26) @ sK27))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ (((sK11 @ X0) @ sK26) @ sK27)) @ (((sK12 @ X0) @ sK26) @ sK27))) | ($true = ((sK27 @ sK28) @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = (X0 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(trivial_inequality_removal,[],[f602])). 23.77/3.35 thf(f602,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = ((sK27 @ sK28) @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ sK28) @ ((((sK10 @ X0) @ sK26) @ sK27) @ sK28))) | ($true = ((sK26 @ (((sK11 @ X0) @ sK26) @ sK27)) @ (((sK12 @ X0) @ sK26) @ sK27))) | ($true = ((sK27 @ (((sK11 @ X0) @ sK26) @ sK27)) @ (((sK12 @ X0) @ sK26) @ sK27))) | ($true = (X0 @ sK29))) ) | ~spl34_1), 23.77/3.35 inference(superposition,[],[f61,f107])). 23.77/3.35 thf(f61,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a > a > $o,X0 : a,X3 : a > a > $o,X1 : a] : (($true != ((((sP5 @ X3) @ X2) @ X1) @ X0)) | ($true = ((X2 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ X1) @ ((((sK10 @ X4) @ X3) @ X2) @ X1))) | ($true = ((X3 @ (((sK11 @ X4) @ X3) @ X2)) @ (((sK12 @ X4) @ X3) @ X2))) | ($true = ((X2 @ (((sK11 @ X4) @ X3) @ X2)) @ (((sK12 @ X4) @ X3) @ X2))) | ($true = (X4 @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f25])). 23.77/3.35 thf(f595,plain,( 23.77/3.35 spl34_33 | spl34_34 | ~spl34_3 | ~spl34_7), 23.77/3.35 inference(avatar_split_clause,[],[f587,f148,f113,f592,f589])). 23.77/3.35 thf(f148,plain,( 23.77/3.35 spl34_7 <=> ! [X0 : a > $o] : (($true = (X0 @ ((sK13 @ X0) @ sK26))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ X0) @ ((sK7 @ sK26) @ sK27)) @ sK26))))), 23.77/3.35 introduced(avatar_definition,[new_symbols(naming,[spl34_7])])). 23.77/3.35 thf(f587,plain,( 23.77/3.35 ( ! [X4 : a,X5 : a > a > $o] : (($true = (((sK9 @ sK26) @ sK27) @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ X4)) | ($true = (((sP3 @ X5) @ ((sK7 @ sK26) @ sK27)) @ X4)) | ($true != ((((sP4 @ X5) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ X4))) ) | (~spl34_3 | ~spl34_7)), 23.77/3.35 inference(subsumption_resolution,[],[f584,f556])). 23.77/3.35 thf(f556,plain,( 23.77/3.35 ($true != (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ~spl34_3), 23.77/3.35 inference(trivial_inequality_removal,[],[f555])). 23.77/3.35 thf(f555,plain,( 23.77/3.35 ($true != $true) | ($true != (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ~spl34_3), 23.77/3.35 inference(superposition,[],[f60,f115])). 23.77/3.35 thf(f584,plain,( 23.77/3.35 ( ! [X4 : a,X5 : a > a > $o] : (($true = (((sK9 @ sK26) @ sK27) @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ X4)) | ($true = (((sP3 @ X5) @ ((sK7 @ sK26) @ sK27)) @ X4)) | ($true != ((((sP4 @ X5) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ X4)) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27)))) ) | (~spl34_3 | ~spl34_7)), 23.77/3.35 inference(trivial_inequality_removal,[],[f583])). 23.77/3.35 thf(f583,plain,( 23.77/3.35 ( ! [X4 : a,X5 : a > a > $o] : (($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ X4)) | ($true = (((sP3 @ X5) @ ((sK7 @ sK26) @ sK27)) @ X4)) | ($true != ((((sP4 @ X5) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ X4)) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27)))) ) | (~spl34_3 | ~spl34_7)), 23.77/3.35 inference(duplicate_literal_removal,[],[f580])). 23.77/3.35 thf(f580,plain,( 23.77/3.35 ( ! [X4 : a,X5 : a > a > $o] : (($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26))) | ($true = (((sK9 @ sK26) @ sK27) @ X4)) | ($true = (((sP3 @ X5) @ ((sK7 @ sK26) @ sK27)) @ X4)) | ($true != ((((sP4 @ X5) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ X4)) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK8 @ sK26) @ sK27))) | ($true = (((sK9 @ sK26) @ sK27) @ ((sK13 @ ((sK9 @ sK26) @ sK27)) @ sK26)))) ) | (~spl34_3 | ~spl34_7)), 23.77/3.35 inference(superposition,[],[f68,f273])). 23.77/3.35 thf(f273,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true = (((sK9 @ sK26) @ sK27) @ (((sK15 @ X0) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27))) | ($true = (X0 @ ((sK13 @ X0) @ sK26)))) ) | (~spl34_3 | ~spl34_7)), 23.77/3.35 inference(trivial_inequality_removal,[],[f259])). 23.77/3.35 thf(f259,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (((sK9 @ sK26) @ sK27) @ (((sK15 @ X0) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27))) | ($true = (X0 @ ((sK13 @ X0) @ sK26)))) ) | (~spl34_3 | ~spl34_7)), 23.77/3.35 inference(superposition,[],[f213,f149])). 23.77/3.35 thf(f149,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ X0) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27))) | ($true = (X0 @ ((sK13 @ X0) @ sK26)))) ) | ~spl34_7), 23.77/3.35 inference(avatar_component_clause,[],[f148])). 23.77/3.35 thf(f213,plain,( 23.77/3.35 ( ! [X1 : a] : (($true != ((sK26 @ ((sK7 @ sK26) @ sK27)) @ X1)) | ($true = (((sK9 @ sK26) @ sK27) @ X1))) ) | ~spl34_3), 23.77/3.35 inference(trivial_inequality_removal,[],[f206])). 23.77/3.35 thf(f206,plain,( 23.77/3.35 ( ! [X1 : a] : (($true != $true) | ($true != ((sK26 @ ((sK7 @ sK26) @ sK27)) @ X1)) | ($true = (((sK9 @ sK26) @ sK27) @ X1))) ) | ~spl34_3), 23.77/3.35 inference(superposition,[],[f57,f115])). 23.77/3.35 thf(f68,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a,X0 : a,X3 : a > a > $o,X1 : a > a > $o] : (($true != (X4 @ (((sK15 @ X4) @ X2) @ X1))) | ($true = (X4 @ ((sK13 @ X4) @ X1))) | ($true = (X4 @ X0)) | ($true = (((sP3 @ X3) @ X2) @ X0)) | ($true != ((((sP4 @ X3) @ X2) @ X1) @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f30])). 23.77/3.35 thf(f258,plain,( 23.77/3.35 spl34_6 | spl34_7 | ~spl34_3), 23.77/3.35 inference(avatar_split_clause,[],[f235,f113,f148,f144])). 23.77/3.35 thf(f235,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true = (X0 @ ((sK13 @ X0) @ sK26))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ X0) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_3), 23.77/3.35 inference(trivial_inequality_removal,[],[f232])). 23.77/3.35 thf(f232,plain,( 23.77/3.35 ( ! [X0 : a > $o] : (($true != $true) | ($true = (X0 @ ((sK13 @ X0) @ sK26))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ X0) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (X0 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_3), 23.77/3.35 inference(superposition,[],[f67,f215])). 23.77/3.35 thf(f215,plain,( 23.77/3.35 ($true = ((((sP4 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ ((sK8 @ sK26) @ sK27))) | ~spl34_3), 23.77/3.35 inference(trivial_inequality_removal,[],[f204])). 23.77/3.35 thf(f204,plain,( 23.77/3.35 ($true != $true) | ($true = ((((sP4 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ sK26) @ ((sK8 @ sK26) @ sK27))) | ~spl34_3), 23.77/3.35 inference(superposition,[],[f55,f115])). 23.77/3.35 thf(f67,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a,X0 : a,X3 : a > a > $o,X1 : a > a > $o] : (($true != ((((sP4 @ X3) @ X2) @ X1) @ X0)) | ($true = (X4 @ ((sK13 @ X4) @ X1))) | ($true = ((X1 @ X2) @ (((sK15 @ X4) @ X2) @ X1))) | ($true = (((sP3 @ X3) @ X2) @ X0)) | ($true = (X4 @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f30])). 23.77/3.35 thf(f257,plain,( 23.77/3.35 spl34_6 | spl34_8 | ~spl34_3), 23.77/3.35 inference(avatar_split_clause,[],[f234,f113,f152,f144])). 23.77/3.35 thf(f234,plain,( 23.77/3.35 ( ! [X1 : a > $o] : (($true = ((sK26 @ ((sK13 @ X1) @ sK26)) @ ((sK14 @ X1) @ sK26))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ X1) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (X1 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_3), 23.77/3.35 inference(trivial_inequality_removal,[],[f233])). 23.77/3.35 thf(f233,plain,( 23.77/3.35 ( ! [X1 : a > $o] : (($true != $true) | ($true = ((sK26 @ ((sK13 @ X1) @ sK26)) @ ((sK14 @ X1) @ sK26))) | ($true = ((sK26 @ ((sK7 @ sK26) @ sK27)) @ (((sK15 @ X1) @ ((sK7 @ sK26) @ sK27)) @ sK26))) | ($true = (((sP3 @ sK27) @ ((sK7 @ sK26) @ sK27)) @ ((sK8 @ sK26) @ sK27))) | ($true = (X1 @ ((sK8 @ sK26) @ sK27)))) ) | ~spl34_3), 23.77/3.35 inference(superposition,[],[f69,f215])). 23.77/3.35 thf(f69,plain,( 23.77/3.35 ( ! [X4 : a > $o,X2 : a,X0 : a,X3 : a > a > $o,X1 : a > a > $o] : (($true != ((((sP4 @ X3) @ X2) @ X1) @ X0)) | ($true = ((X1 @ ((sK13 @ X4) @ X1)) @ ((sK14 @ X4) @ X1))) | ($true = ((X1 @ X2) @ (((sK15 @ X4) @ X2) @ X1))) | ($true = (((sP3 @ X3) @ X2) @ X0)) | ($true = (X4 @ X0))) )), 23.77/3.35 inference(cnf_transformation,[],[f30])). 23.77/3.35 thf(f126,plain,( 23.77/3.35 spl34_1 | spl34_5 | spl34_3), 23.77/3.35 inference(avatar_split_clause,[],[f101,f113,f123,f105])). 23.77/3.35 thf(f101,plain,( 23.77/3.35 ($true = ((sP6 @ sK26) @ sK27)) | ($true = ((((sP0 @ sK27) @ sK26) @ sK31) @ sK32)) | ($true = ((((sP5 @ sK26) @ sK27) @ sK28) @ sK29))), 23.77/3.35 inference(cnf_transformation,[],[f54])). 23.77/3.35 thf(f121,plain,( 23.77/3.35 spl34_1 | spl34_4 | spl34_3), 23.77/3.35 inference(avatar_split_clause,[],[f102,f113,f118,f105])). 23.77/3.35 thf(f102,plain,( 23.77/3.35 ($true = ((sP6 @ sK26) @ sK27)) | ($true = ((((sP1 @ sK26) @ sK27) @ sK30) @ sK31)) | ($true = ((((sP5 @ sK26) @ sK27) @ sK28) @ sK29))), 23.77/3.35 inference(cnf_transformation,[],[f54])). 23.77/3.35 thf(f116,plain,( 23.77/3.35 spl34_1 | spl34_2 | spl34_3), 23.77/3.35 inference(avatar_split_clause,[],[f103,f113,f109,f105])). 23.77/3.35 thf(f103,plain,( 23.77/3.35 ($true = ((sP6 @ sK26) @ sK27)) | ($true = ((((sP2 @ sK30) @ sK26) @ sK27) @ sK32)) | ($true = ((((sP5 @ sK26) @ sK27) @ sK28) @ sK29))), 23.77/3.35 inference(cnf_transformation,[],[f54])). 23.77/3.35 % SZS output end Proof for theBenchmark 23.77/3.35 % (14439)------------------------------ 23.77/3.35 % (14439)Version: Vampire 4.6.0 (commit 0afb7ed4a on 2021-06-23 15:27:21 +0100) 23.77/3.35 % (14439)Termination reason: Refutation 23.77/3.35 23.77/3.35 % (14439)Memory used [KB]: 15095 23.77/3.35 % (14439)Time elapsed: 0.870 s 23.77/3.35 % (14439)------------------------------ 23.77/3.35 % (14439)------------------------------ 23.77/3.35 % (14397)Success in time 3.01 s 23.77/3.36 EOF