0.00/0.04	% Problem  : theBenchmark.p : TPTP v0.0.0. Released v0.0.0.
0.00/0.07	% Command  : run_vampire /export/starexec/sandbox2/benchmark/theBenchmark.p 180 THM
0.15/0.43	% Computer : n006.cluster.edu
0.15/0.43	% Model    : x86_64 x86_64
0.15/0.43	% CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
0.15/0.43	% Memory   : 8046.5625MB
0.15/0.43	% OS       : Linux 6.8.0-71-generic
0.15/0.43	% CPULimit : 1440
0.15/0.43	% WCLimit  : 180
0.15/0.43	% DateTime : Mon Jul 27 10:19:04 UTC 2026
0.15/0.43	% CPUTime  : 
0.15/0.43	Running run_vampire /export/starexec/sandbox2/benchmark/theBenchmark.p 180 THM
0.15/0.49	Running first-order theorem proving
0.15/0.49	Running: /export/starexec/sandbox2/solver/bin/vampire --input_syntax tptp --output_axiom_names on --mode casc -m 16384 --cores 7 -t 180 /export/starexec/sandbox2/benchmark/theBenchmark.p
20.87/3.92	% (2691840)Detected formulas, will run a generic FOF schedule.
20.87/3.92	% (2691850)dis-1011_1_sil=16000:fde=unused:s2agt=70:random_seed=4216499225:s2a=on:i=139:gtg=position_1799 on theBenchmark for (1799ds/139Mi)
20.87/3.92	% (2691847)lrs+1010_1_anc=all:sfv=off:to=kbo:ncem=casc2026/models/loop7.pt:sil=128000:npcc=on:prc=on:sos=all:bsr=unit_only:sac=on:random_seed=3388764873:i=141695:sd=1:nm=32:gsp=on:ss=included_1799 on theBenchmark for (1799ds/141695Mi)
20.87/3.92	% (2691849)dis-1010_2:3_sil=16000:sp=reverse_frequency:random_seed=119917477:i=119:av=off:ss=axioms_1799 on theBenchmark for (1799ds/119Mi)
20.87/3.92	% (2691845)lrs+10_1_ncem=casc2026/models/loop8.pt:sil=128000:tgt=full:npcc=on:drc=off:sp=weighted_frequency:spb=goal:fd=preordered:foolp=on:random_seed=2428490315:i=141193_1799 on theBenchmark for (1799ds/141193Mi)
20.87/3.92	% (2691848)lrs+1010_1_to=lpo:sil=32000:sos=on:spb=goal_then_units:bce=on:random_seed=1375061041:i=109:sd=1:ins=1:gsp=on:ss=axioms_1799 on theBenchmark for (1799ds/109Mi)
20.87/3.92	% (2691851)dis-21_1_sil=8000:lcm=predicate:random_seed=2138216039:st=5:avsq=on:i=129:avsqr=1,16:sd=3:aac=none:ep=RS:fsr=off:ss=included_1799 on theBenchmark for (1799ds/129Mi)
20.87/3.92	% (2691846)lrs+11_1_ncem=casc2026/models/loop8.pt:sil=128000:npcc=on:lma=off:spb=units:urr=ec_only:bce=on:s2agt=64:updr=off:random_seed=744838348:i=134677:sd=20:aac=none:nm=16:ss=included:sgt=10_1799 on theBenchmark for (1799ds/134677Mi)
20.87/3.92	% (2691850)Instruction limit reached! 
20.87/3.92	% (2691850)------------------------------
20.87/3.92	% (2691850)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
20.87/3.92	% (2691850)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
20.87/3.92	% (2691850)CaDiCaL version: 2.1.3
20.87/3.92	% (2691850)Termination reason: Instruction limit
20.87/3.92	% (2691850)Termination phase: Saturation
20.87/3.92	% (2691850)Time elapsed: 0.063 s
20.87/3.92	% (2691850)Peak memory usage: 90 MB
20.87/3.92	% (2691850)Instructions burned: 139 (million)
20.87/3.92	% (2691851)Instruction limit reached! 
20.87/3.92	% (2691851)------------------------------
20.87/3.92	% (2691851)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
20.87/3.92	% (2691851)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
20.87/3.92	% (2691851)CaDiCaL version: 2.1.3
20.87/3.92	% (2691851)Termination reason: Instruction limit
20.87/3.92	% (2691851)Termination phase: Saturation
20.87/3.92	% (2691851)Time elapsed: 0.078 s
20.87/3.92	% (2691851)Peak memory usage: 89 MB
20.87/3.92	% (2691851)Instructions burned: 131 (million)
20.87/3.92	% (2691849)Instruction limit reached! 
20.87/3.92	% (2691849)------------------------------
20.87/3.92	% (2691849)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
20.87/3.92	% (2691849)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
20.87/3.92	% (2691849)CaDiCaL version: 2.1.3
20.87/3.92	% (2691849)Termination reason: Instruction limit
20.87/3.92	% (2691849)Termination phase: Saturation
20.87/3.92	% (2691849)Time elapsed: 0.089 s
20.87/3.92	% (2691849)Peak memory usage: 90 MB
20.87/3.92	% (2691849)Instructions burned: 120 (million)
20.87/3.92	% (2691848)Instruction limit reached! 
20.87/3.92	% (2691848)------------------------------
20.87/3.92	% (2691848)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
20.87/3.92	% (2691848)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
20.87/3.92	% (2691848)CaDiCaL version: 2.1.3
20.87/3.92	% (2691848)Termination reason: Instruction limit
20.87/3.92	% (2691848)Termination phase: Saturation
20.87/3.92	% (2691848)Time elapsed: 0.095 s
20.87/3.92	% (2691848)Peak memory usage: 93 MB
20.87/3.92	% (2691848)Instructions burned: 109 (million)
20.87/3.92	% (2691859)lrs+10_1_sil=8000:sp=occurrence:random_seed=3843599006:i=285:sd=3:ss=axioms:sgt=8_1796 on theBenchmark for (1796ds/285Mi)
20.87/3.92	% (2691862)dis+10_5:1_slsqr=1,4:sil=8000:fde=unused:erd=off:urr=full:fd=off:s2agt=8:br=off:slsq=on:random_seed=1329048192:s2a=on:i=248:s2at=1.23:gtg=position_1796 on theBenchmark for (1796ds/248Mi)
20.87/3.92	% (2691860)lrs+10_1_sil=32000:urr=on:br=off:random_seed=922301577:i=157:sd=1:gtg=position:ss=axioms:sgt=8_1796 on theBenchmark for (1796ds/157Mi)
20.87/3.92	% (2691861)lrs+1011_1_sil=32000:sp=occurrence:random_seed=2184082150:i=325:sd=1:ss=axioms:sgt=32_1796 on theBenchmark for (1796ds/325Mi)
20.87/3.92	% (2691859)Instruction limit reached! 
15.18/4.72	% (2691859)------------------------------
15.18/4.72	% (2691859)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691859)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691859)CaDiCaL version: 2.1.3
15.18/4.72	% (2691859)Termination reason: Instruction limit
15.18/4.72	% (2691859)Termination phase: Saturation
15.18/4.72	% (2691859)Time elapsed: 0.126 s
15.18/4.72	% (2691859)Peak memory usage: 96 MB
15.18/4.72	% (2691859)Instructions burned: 288 (million)
15.18/4.72	% (2691860)Instruction limit reached! 
15.18/4.72	% (2691860)------------------------------
15.18/4.72	% (2691860)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691860)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691860)CaDiCaL version: 2.1.3
15.18/4.72	% (2691860)Termination reason: Instruction limit
15.18/4.72	% (2691860)Termination phase: Saturation
15.18/4.72	% (2691860)Time elapsed: 0.115 s
15.18/4.72	% (2691860)Peak memory usage: 90 MB
15.18/4.72	% (2691860)Instructions burned: 157 (million)
15.18/4.72	% (2691862)Instruction limit reached! 
15.18/4.72	% (2691862)------------------------------
15.18/4.72	% (2691862)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691862)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691862)CaDiCaL version: 2.1.3
15.18/4.72	% (2691862)Termination reason: Instruction limit
15.18/4.72	% (2691862)Termination phase: Saturation
15.18/4.72	% (2691862)Time elapsed: 0.180 s
15.18/4.72	% (2691862)Peak memory usage: 89 MB
15.18/4.72	% (2691862)Instructions burned: 249 (million)
15.18/4.72	% (2691861)Instruction limit reached! 
15.18/4.72	% (2691861)------------------------------
15.18/4.72	% (2691861)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691861)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691861)CaDiCaL version: 2.1.3
15.18/4.72	% (2691861)Termination reason: Instruction limit
15.18/4.72	% (2691861)Termination phase: Saturation
15.18/4.72	% (2691861)Time elapsed: 0.277 s
15.18/4.72	% (2691861)Peak memory usage: 92 MB
15.18/4.72	% (2691861)Instructions burned: 325 (million)
15.18/4.72	% (2691867)lrs+1002_1_to=lpo:sil=8000:sos=on:random_seed=951940157:st=4:cts=off:i=294:sd=2:ins=7:amm=off:ss=axioms_1793 on theBenchmark for (1793ds/294Mi)
15.18/4.72	% (2691868)lrs+10_1_ncem=casc2026/models/loop7.pt:sil=32000:tgt=ground:npcc=on:random_seed=3575893928:i=2350_1792 on theBenchmark for (1792ds/2350Mi)
15.18/4.72	% (2691869)dis-1011_32:1_sfv=off:sil=16000:sos=all:erd=off:acc=on:fd=off:flr=on:random_seed=1032457419:cts=off:i=113:fsr=off:ss=included:sgt=4_1792 on theBenchmark for (1792ds/113Mi)
15.18/4.72	% (2691867)Instruction limit reached! 
15.18/4.72	% (2691867)------------------------------
15.18/4.72	% (2691867)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691867)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691867)CaDiCaL version: 2.1.3
15.18/4.72	% (2691867)Termination reason: Instruction limit
15.18/4.72	% (2691867)Termination phase: Saturation
15.18/4.72	% (2691867)Time elapsed: 0.125 s
15.18/4.72	% (2691867)Peak memory usage: 92 MB
15.18/4.72	% (2691867)Instructions burned: 295 (million)
15.18/4.72	% (2691869)Instruction limit reached! 
15.18/4.72	% (2691869)------------------------------
15.18/4.72	% (2691869)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691869)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691869)CaDiCaL version: 2.1.3
15.18/4.72	% (2691869)Termination reason: Instruction limit
15.18/4.72	% (2691869)Termination phase: Saturation
15.18/4.72	% (2691869)Time elapsed: 0.101 s
15.18/4.72	% (2691869)Peak memory usage: 92 MB
15.18/4.72	% (2691869)Instructions burned: 113 (million)
15.18/4.72	% (2691870)lrs-1004_1_sil=8000:sp=occurrence:sos=all:erd=off:fs=off:bce=on:random_seed=3862472925:i=127:av=off:fsr=off:sup=off_1791 on theBenchmark for (1791ds/127Mi)
15.18/4.72	% (2691870)Instruction limit reached! 
15.18/4.72	% (2691870)------------------------------
15.18/4.72	% (2691870)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691870)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691870)CaDiCaL version: 2.1.3
15.18/4.72	% (2691870)Termination reason: Instruction limit
15.18/4.72	% (2691870)Termination phase: Saturation
15.18/4.72	% (2691870)Time elapsed: 0.100 s
15.18/4.72	% (2691870)Peak memory usage: 89 MB
15.18/4.72	% (2691870)Instructions burned: 127 (million)
15.18/4.72	% (2691874)dis-1003_1024_sil=8000:sos=all:sac=on:random_seed=3079410714:cond=fast:i=114:sd=1:nm=0:fsr=off:gtg=exists_sym:ss=axioms_1789 on theBenchmark for (1789ds/114Mi)
15.18/4.72	% (2691874)Instruction limit reached! 
15.18/4.72	% (2691874)------------------------------
15.18/4.72	% (2691874)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691874)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691874)CaDiCaL version: 2.1.3
15.18/4.72	% (2691874)Termination reason: Instruction limit
15.18/4.72	% (2691874)Termination phase: Saturation
15.18/4.72	% (2691874)Time elapsed: 0.087 s
15.18/4.72	% (2691874)Peak memory usage: 89 MB
15.18/4.72	% (2691874)Instructions burned: 117 (million)
15.18/4.72	% (2691875)lrs+10_1_sil=8000:sp=occurrence:random_seed=3017841116:st=1.2:i=907:sd=14:ss=axioms:sgt=12_1788 on theBenchmark for (1788ds/907Mi)
15.18/4.72	% (2691877)dis-1010_1_sil=16000:fde=unused:sp=occurrence:sos=on:random_seed=123912970:i=437:sd=1:aac=none:ss=included_1787 on theBenchmark for (1787ds/437Mi)
15.18/4.72	% (2691879)lrs-1002_1_ncem=casc2026/models/all5champsBiggishL14.pt:sil=16000:npcc=on:random_seed=2362975763:i=5202:ss=axioms:sgt=16_1786 on theBenchmark for (1786ds/5202Mi)
15.18/4.72	% (2691877)Instruction limit reached! 
15.18/4.72	% (2691877)------------------------------
15.18/4.72	% (2691877)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691877)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691877)CaDiCaL version: 2.1.3
15.18/4.72	% (2691877)Termination reason: Instruction limit
15.18/4.72	% (2691877)Termination phase: Saturation
15.18/4.72	% (2691877)Time elapsed: 0.330 s
15.18/4.72	% (2691877)Peak memory usage: 97 MB
15.18/4.72	% (2691877)Instructions burned: 438 (million)
15.18/4.72	% (2691883)dis+10_3:1_sil=8000:acc=on:urr=on:br=off:sac=on:newcnf=on:random_seed=1553136880:i=134:sd=2:doe=on:nm=16:sup=off:ss=included_1781 on theBenchmark for (1781ds/134Mi)
15.18/4.72	% (2691875)Instruction limit reached! 
15.18/4.72	% (2691875)------------------------------
15.18/4.72	% (2691875)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691875)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691875)CaDiCaL version: 2.1.3
15.18/4.72	% (2691875)Termination reason: Instruction limit
15.18/4.72	% (2691875)Termination phase: Saturation
15.18/4.72	% (2691875)Time elapsed: 0.713 s
15.18/4.72	% (2691875)Peak memory usage: 107 MB
15.18/4.72	% (2691875)Instructions burned: 908 (million)
15.18/4.72	% (2691883)Instruction limit reached! 
15.18/4.72	% (2691883)------------------------------
15.18/4.72	% (2691883)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691883)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691883)CaDiCaL version: 2.1.3
15.18/4.72	% (2691883)Termination reason: Instruction limit
15.18/4.72	% (2691883)Termination phase: Saturation
15.18/4.72	% (2691883)Time elapsed: 0.098 s
15.18/4.72	% (2691883)Peak memory usage: 90 MB
15.18/4.72	% (2691883)Instructions burned: 134 (million)
15.18/4.72	% (2691885)lrs+1002_8_sil=8000:sp=occurrence:sos=on:sac=on:random_seed=778695881:st=8:i=592:sd=3:ep=RST:ss=axioms_1778 on theBenchmark for (1778ds/592Mi)
15.18/4.72	% (2691886)lrs+10_1_ncem=casc2026/models/loop6.pt:sil=32000:npcc=on:random_seed=312076066:st=3:i=13193:sd=3:ss=axioms_1777 on theBenchmark for (1777ds/13193Mi)
15.18/4.72	% (2691885)Instruction limit reached! 
15.18/4.72	% (2691885)------------------------------
15.18/4.72	% (2691885)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691885)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691885)CaDiCaL version: 2.1.3
15.18/4.72	% (2691885)Termination reason: Instruction limit
15.18/4.72	% (2691885)Termination phase: Saturation
15.18/4.72	% (2691885)Time elapsed: 0.414 s
15.18/4.72	% (2691885)Peak memory usage: 96 MB
15.18/4.72	% (2691885)Instructions burned: 593 (million)
15.18/4.72	% (2691889)lrs+1666_7_slsqr=4,1:sil=8000:plsq=on:plsqc=1:sos=on:urr=on:plsql=on:rp=on:alpa=false:sac=on:slsq=on:random_seed=3247945611:i=125:slsql=off:bs=unit_only:gtg=position:fdi=2:gsp=on:ss=axioms:sgt=8_1771 on theBenchmark for (1771ds/125Mi)
15.18/4.72	% (2691889)Instruction limit reached! 
15.18/4.72	% (2691889)------------------------------
15.18/4.72	% (2691889)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691889)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691889)CaDiCaL version: 2.1.3
15.18/4.72	% (2691889)Termination reason: Instruction limit
15.18/4.72	% (2691889)Termination phase: Saturation
15.18/4.72	% (2691889)Time elapsed: 0.104 s
15.18/4.72	% (2691889)Peak memory usage: 92 MB
15.18/4.72	% (2691889)Instructions burned: 125 (million)
15.18/4.72	% (2691868)Instruction limit reached! 
15.18/4.72	% (2691868)------------------------------
15.18/4.72	% (2691868)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691868)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691868)CaDiCaL version: 2.1.3
15.18/4.72	% (2691868)Termination reason: Instruction limit
15.18/4.72	% (2691868)Termination phase: Saturation
15.18/4.72	% (2691868)Time elapsed: 2.255 s
15.18/4.72	% (2691868)Peak memory usage: 146 MB
15.18/4.72	% (2691868)Instructions burned: 2350 (million)
15.18/4.72	% (2691845)First to succeed.
15.18/4.72	% (2691891)lrs+10_1024_to=lpo:sil=8000:tgt=full:sp=arity:slsq=on:random_seed=2064036095:i=134:gtgl=5:slsql=off:gtg=exists_sym_1767 on theBenchmark for (1767ds/134Mi)
15.18/4.72	% (2691892)lrs+10_1_sil=16000:plsq=on:plsqc=1:plsqr=32,1:sos=on:lcm=reverse:fd=off:newcnf=on:random_seed=3469371215:i=141:sd=1:gsp=on:sup=off:ss=axioms:sgt=8_1767 on theBenchmark for (1767ds/141Mi)
15.18/4.72	% (2691845)Solution written to "/export/starexec/sandbox2/tmp/vampire-proof-2691840"
15.18/4.72	% (2691891)Instruction limit reached! 
15.18/4.72	% (2691891)------------------------------
15.18/4.72	% (2691891)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691891)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691891)CaDiCaL version: 2.1.3
15.18/4.72	% (2691891)Termination reason: Instruction limit
15.18/4.72	% (2691891)Termination phase: Saturation
15.18/4.72	% (2691891)Time elapsed: 0.115 s
15.18/4.72	% (2691891)Peak memory usage: 93 MB
15.18/4.72	% (2691891)Instructions burned: 135 (million)
15.18/4.72	% (2691892)Instruction limit reached! 
15.18/4.72	% (2691892)------------------------------
15.18/4.72	% (2691892)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
15.18/4.72	% (2691892)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
15.18/4.72	% (2691892)CaDiCaL version: 2.1.3
15.18/4.72	% (2691892)Termination reason: Instruction limit
15.18/4.72	% (2691892)Termination phase: General splitting
15.18/4.72	% (2691892)Time elapsed: 0.107 s
15.18/4.72	% (2691892)Peak memory usage: 89 MB
15.18/4.72	% (2691892)Instructions burned: 142 (million)
15.18/4.72	% (2691896)lrs+1010_1_ncem=casc2026/models/loop6.pt:sil=64000:tgt=full:npcc=on:prc=on:urr=ec_only:bsr=on:fd=preordered:gs=on:sac=on:newcnf=on:random_seed=1736068742:i=6060:aac=none:ins=25_1763 on theBenchmark for (1763ds/6060Mi)
15.18/4.72	% (2691895)lrs+1011_1_sil=8000:plsq=on:sp=occurrence:fs=off:random_seed=38908720:i=431:sd=1:fsr=off:sup=off:ss=axioms:sgt=64_1764 on theBenchmark for (1764ds/431Mi)
15.18/4.72	% (2691845)Refutation found. Thanks to Tanya!
15.18/4.72	% SZS status Theorem for theBenchmark
15.18/4.72	% SZS output start Proof for theBenchmark
15.18/4.72	fof(f1,conjecture,(
15.18/4.72	  ~? [X0] : ~(~! [X1] : (~r1(X0,X1) | ~p4(X1)) | ~! [X1] : (~r1(X0,X1) | ~((! [X0] : (~r1(X1,X0) | ~! [X1] : (~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0))) | ~r1(X0,X1)) | p1(X0)) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) & ~p1(X1)) | ~! [X0] : (~((~p1(X0) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ! [X1] : (~! [X0] : (~(p1(X0) & ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ~r1(X1,X0)) | p1(X1) | ~r1(X0,X1))) | ~! [X1] : (~((~p1(X1) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) & ! [X0] : (~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | p1(X0)) & p1(X1))) | p1(X0) | ~r1(X1,X0))) | ~! [X0] : (~(~! [X1] : (~(~! [X0] : (~(~! [X1] : (~r1(X0,X1) | ~((~p1(X1) & ! [X0] : (p1(X0) | ~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (p1(X0) | ~r1(X1,X0)))) | ~r1(X1,X0)) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0))) | ~! [X0] : (~r1(X1,X0) | ~((~p1(X0) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ! [X1] : (~! [X0] : (~r1(X1,X0) | ~(p1(X0) & ~! [X1] : (~r1(X0,X1) | p1(X1)))) | p1(X1) | ~r1(X0,X1))) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | ~((~p1(X0) & ! [X1] : (p1(X1) | ~! [X0] : (~(p1(X0) & ~! [X1] : (~r1(X0,X1) | p1(X1))) | ~r1(X1,X0)) | ~r1(X0,X1)) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0)))) | ~! [X1] : (~(~! [X0] : (~r1(X1,X0) | ~((~! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) & ! [X1] : (~! [X0] : (~(~! [X1] : (~r1(X0,X1) | p1(X1)) & p1(X0)) | ~r1(X1,X0)) | p1(X1) | ~r1(X0,X1)) & ~p1(X0)) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (~r1(X0,X1) | ~((~p1(X1) & ! [X0] : (~r1(X1,X0) | p1(X0) | ~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0))))) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1)))) | ~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (~((~p1(X1) & ! [X0] : (p1(X0) | ~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0)))) | ~r1(X1,X0)) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0))) | ~! [X0] : (~r1(X1,X0) | ~((~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ! [X1] : (~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (p1(X1) | ~r1(X0,X1)) & p1(X0))) | p1(X1) | ~r1(X0,X1)) & ~p1(X0)) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | ~((~p1(X0) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) & ! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (~r1(X0,X1) | p1(X1)) & p1(X0))))) | ~! [X1] : (~((~! [X0] : (~! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0)) & ! [X0] : (~r1(X1,X0) | p1(X0) | ~! [X1] : (~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0))) | ~r1(X0,X1))) & ~p1(X1)) | ~! [X0] : (~r1(X1,X0) | ~((! [X1] : (~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (p1(X1) | ~r1(X0,X1)) & p1(X0))) | p1(X1) | ~r1(X0,X1)) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) & ~p1(X0)) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~(~! [X1] : (~((~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))) & ! [X0] : (~r1(X1,X0) | ~! [X1] : (~(~! [X0] : (p1(X0) | ~r1(X1,X0)) & p1(X1)) | ~r1(X0,X1)) | p1(X0)) & ~p1(X1)) | ~! [X0] : (~((~! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) & ! [X1] : (~! [X0] : (~(p1(X0) & ~! [X1] : (~r1(X0,X1) | p1(X1))) | ~r1(X1,X0)) | p1(X1) | ~r1(X0,X1)) & ~p1(X0)) | ~! [X1] : (~((~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) & ! [X0] : (~! [X1] : (~(p1(X1) & ~! [X0] : (p1(X0) | ~r1(X1,X0))) | ~r1(X0,X1)) | p1(X0) | ~r1(X1,X0)) & ~p1(X1)) | ~! [X0] : (~((~p1(X0) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~r1(X1,X0) | ~(p1(X0) & ~! [X1] : (~r1(X0,X1) | p1(X1)))))) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | ~(p2(X0) & ~! [X1] : (~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | ~p2(X1))) | ~r1(X0,X1)) & ~! [X1] : (~(~p2(X1) | ! [X0] : (~r1(X1,X0) | p3(X0))) | ~r1(X0,X1)))) | ~! [X0] : (~! [X1] : (~p2(X1) | ! [X0] : (~r1(X1,X0) | p3(X0)) | ~r1(X0,X1)) | ~r1(X1,X0))))) | ~r1(X1,X0))) | ~r1(X0,X1))) | ~r1(X1,X0))) | ~r1(X0,X1)) | (! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | ~(p1(X0) & ~! [X1] : (p1(X1) | ~r1(X0,X1)))) | p1(X1)) & ~! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) & ~p1(X0))) | ~r1(X1,X0)) | (~p1(X1) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) & ! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | p1(X0)) & p1(X1))) | p1(X0)))))))) | ~r1(X0,X1)))) | (~p1(X1) & ! [X0] : (~r1(X1,X0) | ~! [X1] : (~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0))) | ~r1(X0,X1)) | p1(X0)) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))))))))) | ~r1(X0,X1)) | (~p1(X0) & ~! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) & ! [X1] : (p1(X1) | ~! [X0] : (~(p1(X0) & ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ~r1(X1,X0)) | ~r1(X0,X1))))))) | (! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~(~! [X1] : (~r1(X0,X1) | p1(X1)) & p1(X0)) | ~r1(X1,X0))) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ~p1(X0)))) | (! [X0] : (~r1(X1,X0) | ~! [X1] : (~(~! [X0] : (p1(X0) | ~r1(X1,X0)) & p1(X1)) | ~r1(X0,X1)) | p1(X0)) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))) & ~p1(X1)))))) | (~p1(X1) & ! [X0] : (p1(X0) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (p1(X0) | ~r1(X1,X0)) & p1(X1))) | ~r1(X1,X0)) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))))) | ~r1(X0,X1)))) | (~! [X0] : (~! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0)) & ! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (p1(X0) | ~r1(X1,X0)))) | p1(X0)) & ~p1(X1)))))))) | (! [X1] : (~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (p1(X1) | ~r1(X0,X1)) & p1(X0))) | p1(X1) | ~r1(X0,X1)) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) & ~p1(X0))) | ~r1(X1,X0)) | (~p1(X1) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) & ! [X0] : (~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (p1(X0) | ~r1(X1,X0)))) | p1(X0) | ~r1(X1,X0)))) | ~r1(X0,X1)) | (~p1(X0) & ! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (p1(X1) | ~r1(X0,X1)) & p1(X0)))) & ~! [X1] : (~! [X0] : (p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)))) | ~r1(X1,X0))) | ~r1(X0,X1))) | ~r1(X1,X0)))) | ! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | p1(X1))) | ! [X0] : (! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~p1(X0) | ~r1(X1,X0))) | ~! [X1] : (~p1(X1) | ~r1(X0,X1))) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ! [X0] : (p1(X0) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1)))) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~! [X1] : (~r1(X0,X1) | ~p1(X1)) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~p1(X0) | ~r1(X1,X0))) | ~r1(X1,X0)) | ! [X0] : (~! [X1] : (~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ! [X0] : (! [X1] : (~r1(X0,X1) | ~p1(X1)) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (p1(X1) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0)))) | ! [X0] : (! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | p1(X0)) | ! [X0] : (~! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0))) | ~! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ~p1(X1))) | ~! [X0] : (~r1(X1,X0) | ~p1(X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | ~! [X1] : (~p1(X1) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~p1(X0)))) | ! [X0] : (~r1(X1,X0) | ! [X1] : (! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ! [X0] : (p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (! [X0] : (! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (! [X0] : (! [X1] : (~r1(X0,X1) | ~p1(X1)) | ~r1(X1,X0)) | ~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~! [X1] : (~r1(X0,X1) | ~p1(X1)) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~p1(X0) | ~r1(X1,X0))) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | p1(X0)) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1)))) | ~! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ~p1(X1))) | ~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~! [X1] : (p2(X1) | ~r1(X0,X1)) | ~r1(X1,X0)))) | ! [X0] : (! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) | ! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0))) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ! [X0] : (p1(X0) | ~r1(X1,X0)))) | ~! [X0] : (! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~p1(X0))) | ~! [X1] : (~p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) | ~r1(X0,X1)) | ~! [X1] : (~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ~p1(X1))) | ~r1(X0,X1))) | ! [X0] : (! [X1] : (p1(X1) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) | ~r1(X1,X0))) | ~r1(X1,X0)) | ~! [X0] : (! [X1] : (! [X0] : (~p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ~! [X1] : (~p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ! [X0] : (p1(X0) | ~r1(X1,X0))) | ~r1(X1,X0)) | ! [X0] : (! [X1] : (~r1(X0,X1) | p1(X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) | ~r1(X1,X0))) | ~! [X1] : (~! [X0] : (~r1(X1,X0) | ~p1(X0)) | ! [X0] : (! [X1] : (~p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) | ~r1(X0,X1))) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~! [X0] : (p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (p1(X1) | ~r1(X0,X1)))) | ~! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ~p1(X1))) | ~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (! [X0] : (p1(X0) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ~r1(X0,X1)) | ~r1(X1,X0)) | ~! [X0] : (! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~p1(X0))) | ~! [X1] : (~r1(X0,X1) | ~p1(X1)) | ~r1(X1,X0)) | ~r1(X0,X1)) | ~! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~p1(X1) | ~r1(X0,X1))) | ~! [X0] : (~r1(X1,X0) | ~p1(X0))) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))) | ! [X0] : (~r1(X1,X0) | p1(X0))) | (~! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) & ! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~(~! [X1] : (~r1(X0,X1) | p1(X1)) & p1(X0)) | ~r1(X1,X0))) & ~p1(X0)))),
15.18/4.72	  file('/export/starexec/sandbox2/benchmark/theBenchmark.p',main)).
15.18/4.72	fof(f2,negated_conjecture,(
15.18/4.72	  ~~? [X0] : ~(~! [X1] : (~r1(X0,X1) | ~p4(X1)) | ~! [X1] : (~r1(X0,X1) | ~((! [X0] : (~r1(X1,X0) | ~! [X1] : (~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0))) | ~r1(X0,X1)) | p1(X0)) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) & ~p1(X1)) | ~! [X0] : (~((~p1(X0) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ! [X1] : (~! [X0] : (~(p1(X0) & ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ~r1(X1,X0)) | p1(X1) | ~r1(X0,X1))) | ~! [X1] : (~((~p1(X1) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) & ! [X0] : (~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | p1(X0)) & p1(X1))) | p1(X0) | ~r1(X1,X0))) | ~! [X0] : (~(~! [X1] : (~(~! [X0] : (~(~! [X1] : (~r1(X0,X1) | ~((~p1(X1) & ! [X0] : (p1(X0) | ~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (p1(X0) | ~r1(X1,X0)))) | ~r1(X1,X0)) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0))) | ~! [X0] : (~r1(X1,X0) | ~((~p1(X0) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ! [X1] : (~! [X0] : (~r1(X1,X0) | ~(p1(X0) & ~! [X1] : (~r1(X0,X1) | p1(X1)))) | p1(X1) | ~r1(X0,X1))) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | ~((~p1(X0) & ! [X1] : (p1(X1) | ~! [X0] : (~(p1(X0) & ~! [X1] : (~r1(X0,X1) | p1(X1))) | ~r1(X1,X0)) | ~r1(X0,X1)) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0)))) | ~! [X1] : (~(~! [X0] : (~r1(X1,X0) | ~((~! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) & ! [X1] : (~! [X0] : (~(~! [X1] : (~r1(X0,X1) | p1(X1)) & p1(X0)) | ~r1(X1,X0)) | p1(X1) | ~r1(X0,X1)) & ~p1(X0)) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (~r1(X0,X1) | ~((~p1(X1) & ! [X0] : (~r1(X1,X0) | p1(X0) | ~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0))))) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1)))) | ~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (~((~p1(X1) & ! [X0] : (p1(X0) | ~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0)))) | ~r1(X1,X0)) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0))) | ~! [X0] : (~r1(X1,X0) | ~((~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ! [X1] : (~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (p1(X1) | ~r1(X0,X1)) & p1(X0))) | p1(X1) | ~r1(X0,X1)) & ~p1(X0)) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | ~((~p1(X0) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) & ! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (~r1(X0,X1) | p1(X1)) & p1(X0))))) | ~! [X1] : (~((~! [X0] : (~! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0)) & ! [X0] : (~r1(X1,X0) | p1(X0) | ~! [X1] : (~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0))) | ~r1(X0,X1))) & ~p1(X1)) | ~! [X0] : (~r1(X1,X0) | ~((! [X1] : (~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (p1(X1) | ~r1(X0,X1)) & p1(X0))) | p1(X1) | ~r1(X0,X1)) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) & ~p1(X0)) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~(~! [X1] : (~((~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))) & ! [X0] : (~r1(X1,X0) | ~! [X1] : (~(~! [X0] : (p1(X0) | ~r1(X1,X0)) & p1(X1)) | ~r1(X0,X1)) | p1(X0)) & ~p1(X1)) | ~! [X0] : (~((~! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) & ! [X1] : (~! [X0] : (~(p1(X0) & ~! [X1] : (~r1(X0,X1) | p1(X1))) | ~r1(X1,X0)) | p1(X1) | ~r1(X0,X1)) & ~p1(X0)) | ~! [X1] : (~((~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) & ! [X0] : (~! [X1] : (~(p1(X1) & ~! [X0] : (p1(X0) | ~r1(X1,X0))) | ~r1(X0,X1)) | p1(X0) | ~r1(X1,X0)) & ~p1(X1)) | ~! [X0] : (~((~p1(X0) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~r1(X1,X0) | ~(p1(X0) & ~! [X1] : (~r1(X0,X1) | p1(X1)))))) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | ~(p2(X0) & ~! [X1] : (~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | ~p2(X1))) | ~r1(X0,X1)) & ~! [X1] : (~(~p2(X1) | ! [X0] : (~r1(X1,X0) | p3(X0))) | ~r1(X0,X1)))) | ~! [X0] : (~! [X1] : (~p2(X1) | ! [X0] : (~r1(X1,X0) | p3(X0)) | ~r1(X0,X1)) | ~r1(X1,X0))))) | ~r1(X1,X0))) | ~r1(X0,X1))) | ~r1(X1,X0))) | ~r1(X0,X1)) | (! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | ~(p1(X0) & ~! [X1] : (p1(X1) | ~r1(X0,X1)))) | p1(X1)) & ~! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) & ~p1(X0))) | ~r1(X1,X0)) | (~p1(X1) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) & ! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (~r1(X1,X0) | p1(X0)) & p1(X1))) | p1(X0)))))))) | ~r1(X0,X1)))) | (~p1(X1) & ! [X0] : (~r1(X1,X0) | ~! [X1] : (~(p1(X1) & ~! [X0] : (~r1(X1,X0) | p1(X0))) | ~r1(X0,X1)) | p1(X0)) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))))))))) | ~r1(X0,X1)) | (~p1(X0) & ~! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) & ! [X1] : (p1(X1) | ~! [X0] : (~(p1(X0) & ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ~r1(X1,X0)) | ~r1(X0,X1))))))) | (! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~(~! [X1] : (~r1(X0,X1) | p1(X1)) & p1(X0)) | ~r1(X1,X0))) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) & ~p1(X0)))) | (! [X0] : (~r1(X1,X0) | ~! [X1] : (~(~! [X0] : (p1(X0) | ~r1(X1,X0)) & p1(X1)) | ~r1(X0,X1)) | p1(X0)) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))) & ~p1(X1)))))) | (~p1(X1) & ! [X0] : (p1(X0) | ~! [X1] : (~r1(X0,X1) | ~(~! [X0] : (p1(X0) | ~r1(X1,X0)) & p1(X1))) | ~r1(X1,X0)) & ~! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))))) | ~r1(X0,X1)))) | (~! [X0] : (~! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0)) & ! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (p1(X0) | ~r1(X1,X0)))) | p1(X0)) & ~p1(X1)))))))) | (! [X1] : (~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (p1(X1) | ~r1(X0,X1)) & p1(X0))) | p1(X1) | ~r1(X0,X1)) & ~! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) & ~p1(X0))) | ~r1(X1,X0)) | (~p1(X1) & ~! [X0] : (~! [X1] : (p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) & ! [X0] : (~! [X1] : (~r1(X0,X1) | ~(p1(X1) & ~! [X0] : (p1(X0) | ~r1(X1,X0)))) | p1(X0) | ~r1(X1,X0)))) | ~r1(X0,X1)) | (~p1(X0) & ! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~r1(X1,X0) | ~(~! [X1] : (p1(X1) | ~r1(X0,X1)) & p1(X0)))) & ~! [X1] : (~! [X0] : (p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)))) | ~r1(X1,X0))) | ~r1(X0,X1))) | ~r1(X1,X0)))) | ! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | p1(X1))) | ! [X0] : (! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~p1(X0) | ~r1(X1,X0))) | ~! [X1] : (~p1(X1) | ~r1(X0,X1))) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ! [X0] : (p1(X0) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1)))) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~! [X1] : (~r1(X0,X1) | ~p1(X1)) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~p1(X0) | ~r1(X1,X0))) | ~r1(X1,X0)) | ! [X0] : (~! [X1] : (~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ! [X0] : (! [X1] : (~r1(X0,X1) | ~p1(X1)) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (p1(X1) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0)))) | ! [X0] : (! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | p1(X0)) | ! [X0] : (~! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0))) | ~! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ~p1(X1))) | ~! [X0] : (~r1(X1,X0) | ~p1(X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | ~! [X1] : (~p1(X1) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~p1(X0)))) | ! [X0] : (~r1(X1,X0) | ! [X1] : (! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ! [X0] : (p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (! [X0] : (! [X1] : (~! [X0] : (~r1(X1,X0) | p1(X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (! [X0] : (! [X1] : (~r1(X0,X1) | ~p1(X1)) | ~r1(X1,X0)) | ~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~! [X1] : (~r1(X0,X1) | ~p1(X1)) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~p1(X0) | ~r1(X1,X0))) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | p1(X0)) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1)))) | ~! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ~p1(X1))) | ~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~! [X1] : (p2(X1) | ~r1(X0,X1)) | ~r1(X1,X0)))) | ! [X0] : (! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) | ! [X1] : (~r1(X0,X1) | p1(X1)) | ~r1(X1,X0))) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ! [X0] : (p1(X0) | ~r1(X1,X0)))) | ~! [X0] : (! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~p1(X0))) | ~! [X1] : (~p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) | ~r1(X0,X1)) | ~! [X1] : (~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ~p1(X1))) | ~r1(X0,X1))) | ! [X0] : (! [X1] : (p1(X1) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (~r1(X1,X0) | p1(X0))) | ~r1(X1,X0))) | ~r1(X1,X0)) | ~! [X0] : (! [X1] : (! [X0] : (~p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ~! [X1] : (~p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ! [X0] : (p1(X0) | ~r1(X1,X0))) | ~r1(X1,X0)) | ! [X0] : (! [X1] : (~r1(X0,X1) | p1(X1)) | ! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) | ~r1(X1,X0))) | ~! [X1] : (~! [X0] : (~r1(X1,X0) | ~p1(X0)) | ! [X0] : (! [X1] : (~p1(X1) | ~r1(X0,X1)) | ~r1(X1,X0)) | ~r1(X0,X1))) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~! [X0] : (p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (p1(X1) | ~r1(X0,X1)))) | ~! [X1] : (! [X0] : (~r1(X1,X0) | ! [X1] : (~r1(X0,X1) | ~p1(X1))) | ~! [X0] : (~p1(X0) | ~r1(X1,X0)) | ~r1(X0,X1)) | ! [X1] : (! [X0] : (p1(X0) | ~r1(X1,X0)) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (p1(X1) | ~r1(X0,X1))) | ~r1(X0,X1)) | ~r1(X1,X0)) | ~! [X0] : (! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~p1(X0))) | ~! [X1] : (~r1(X0,X1) | ~p1(X1)) | ~r1(X1,X0)) | ~r1(X0,X1)) | ~! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ! [X1] : (~p1(X1) | ~r1(X0,X1))) | ~! [X0] : (~r1(X1,X0) | ~p1(X0))) | ! [X1] : (~r1(X0,X1) | ! [X0] : (~r1(X1,X0) | ~! [X1] : (~r1(X0,X1) | p1(X1))) | ! [X0] : (~r1(X1,X0) | p1(X0))) | (~! [X1] : (~r1(X0,X1) | ~! [X0] : (p1(X0) | ~r1(X1,X0))) & ! [X1] : (~r1(X0,X1) | p1(X1) | ~! [X0] : (~(~! [X1] : (~r1(X0,X1) | p1(X1)) & p1(X0)) | ~r1(X1,X0))) & ~p1(X0)))),
15.18/4.72	  inference(negated_conjecture,[status(cth)],[f1])).
15.18/4.72	fof(f3,axiom,(
15.18/4.72	  ! [X0] : r1(X0,X0)),
15.18/4.72	  file('/export/starexec/sandbox2/benchmark/theBenchmark.p',reflexivity)).
15.18/4.72	fof(f4,axiom,(
15.18/4.72	  ! [X0,X1,X2] : ((r1(X1,X2) & r1(X0,X1)) => r1(X0,X2))),
15.18/4.72	  file('/export/starexec/sandbox2/benchmark/theBenchmark.p',transitivity)).
15.18/4.72	fof(f5,plain,(
15.18/4.72	  ~~? [X0] : ~(~! [X1] : (~r1(X0,X1) | ~p4(X1)) | ~! [X2] : (~r1(X0,X2) | ~((! [X3] : (~r1(X2,X3) | ~! [X4] : (~(p1(X4) & ~! [X5] : (~r1(X4,X5) | p1(X5))) | ~r1(X3,X4)) | p1(X3)) & ~! [X6] : (~! [X7] : (p1(X7) | ~r1(X6,X7)) | ~r1(X2,X6)) & ~p1(X2)) | ~! [X8] : (~((~p1(X8) & ~! [X9] : (~r1(X8,X9) | ~! [X10] : (~r1(X9,X10) | p1(X10))) & ! [X11] : (~! [X12] : (~(p1(X12) & ~! [X13] : (p1(X13) | ~r1(X12,X13))) | ~r1(X11,X12)) | p1(X11) | ~r1(X8,X11))) | ~! [X14] : (~((~p1(X14) & ~! [X15] : (~r1(X14,X15) | ~! [X16] : (p1(X16) | ~r1(X15,X16))) & ! [X17] : (~! [X18] : (~r1(X17,X18) | ~(~! [X19] : (~r1(X18,X19) | p1(X19)) & p1(X18))) | p1(X17) | ~r1(X14,X17))) | ~! [X20] : (~(~! [X21] : (~(~! [X22] : (~(~! [X23] : (~r1(X22,X23) | ~((~p1(X23) & ! [X24] : (p1(X24) | ~! [X25] : (~r1(X24,X25) | ~(p1(X25) & ~! [X26] : (p1(X26) | ~r1(X25,X26)))) | ~r1(X23,X24)) & ~! [X27] : (~! [X28] : (p1(X28) | ~r1(X27,X28)) | ~r1(X23,X27))) | ~! [X29] : (~r1(X23,X29) | ~((~p1(X29) & ~! [X30] : (~r1(X29,X30) | ~! [X31] : (~r1(X30,X31) | p1(X31))) & ! [X32] : (~! [X33] : (~r1(X32,X33) | ~(p1(X33) & ~! [X34] : (~r1(X33,X34) | p1(X34)))) | p1(X32) | ~r1(X29,X32))) | ~! [X35] : (~r1(X29,X35) | ~(~! [X36] : (~r1(X35,X36) | ~((~p1(X36) & ! [X37] : (p1(X37) | ~! [X38] : (~(p1(X38) & ~! [X39] : (~r1(X38,X39) | p1(X39))) | ~r1(X37,X38)) | ~r1(X36,X37)) & ~! [X40] : (~r1(X36,X40) | ~! [X41] : (~r1(X40,X41) | p1(X41)))) | ~! [X42] : (~(~! [X43] : (~r1(X42,X43) | ~((~! [X44] : (~! [X45] : (~r1(X44,X45) | p1(X45)) | ~r1(X43,X44)) & ! [X46] : (~! [X47] : (~(~! [X48] : (~r1(X47,X48) | p1(X48)) & p1(X47)) | ~r1(X46,X47)) | p1(X46) | ~r1(X43,X46)) & ~p1(X43)) | ~! [X49] : (~r1(X43,X49) | ~(~! [X50] : (~r1(X49,X50) | ~(~! [X51] : (~r1(X50,X51) | ~((~p1(X51) & ! [X52] : (~r1(X51,X52) | p1(X52) | ~! [X53] : (~r1(X52,X53) | ~(p1(X53) & ~! [X54] : (~r1(X53,X54) | p1(X54))))) & ~! [X55] : (~r1(X51,X55) | ~! [X56] : (p1(X56) | ~r1(X55,X56)))) | ~! [X57] : (~r1(X51,X57) | ~(~! [X58] : (~((~p1(X58) & ! [X59] : (p1(X59) | ~! [X60] : (~r1(X59,X60) | ~(p1(X60) & ~! [X61] : (~r1(X60,X61) | p1(X61)))) | ~r1(X58,X59)) & ~! [X62] : (~! [X63] : (p1(X63) | ~r1(X62,X63)) | ~r1(X58,X62))) | ~! [X64] : (~r1(X58,X64) | ~((~! [X65] : (~r1(X64,X65) | ~! [X66] : (~r1(X65,X66) | p1(X66))) & ! [X67] : (~! [X68] : (~r1(X67,X68) | ~(~! [X69] : (p1(X69) | ~r1(X68,X69)) & p1(X68))) | p1(X67) | ~r1(X64,X67)) & ~p1(X64)) | ~! [X70] : (~r1(X64,X70) | ~(~! [X71] : (~r1(X70,X71) | ~((~p1(X71) & ~! [X72] : (~r1(X71,X72) | ~! [X73] : (p1(X73) | ~r1(X72,X73))) & ! [X74] : (~r1(X71,X74) | p1(X74) | ~! [X75] : (~r1(X74,X75) | ~(~! [X76] : (~r1(X75,X76) | p1(X76)) & p1(X75))))) | ~! [X77] : (~((~! [X78] : (~! [X79] : (~r1(X78,X79) | p1(X79)) | ~r1(X77,X78)) & ! [X80] : (~r1(X77,X80) | p1(X80) | ~! [X81] : (~(p1(X81) & ~! [X82] : (~r1(X81,X82) | p1(X82))) | ~r1(X80,X81))) & ~p1(X77)) | ~! [X83] : (~r1(X77,X83) | ~((! [X84] : (~! [X85] : (~r1(X84,X85) | ~(~! [X86] : (p1(X86) | ~r1(X85,X86)) & p1(X85))) | p1(X84) | ~r1(X83,X84)) & ~! [X87] : (~r1(X83,X87) | ~! [X88] : (p1(X88) | ~r1(X87,X88))) & ~p1(X83)) | ~! [X89] : (~r1(X83,X89) | ~(~! [X90] : (~(~! [X91] : (~((~! [X92] : (~r1(X91,X92) | ~! [X93] : (~r1(X92,X93) | p1(X93))) & ! [X94] : (~r1(X91,X94) | ~! [X95] : (~(~! [X96] : (p1(X96) | ~r1(X95,X96)) & p1(X95)) | ~r1(X94,X95)) | p1(X94)) & ~p1(X91)) | ~! [X97] : (~((~! [X98] : (~! [X99] : (~r1(X98,X99) | p1(X99)) | ~r1(X97,X98)) & ! [X100] : (~! [X101] : (~(p1(X101) & ~! [X102] : (~r1(X101,X102) | p1(X102))) | ~r1(X100,X101)) | p1(X100) | ~r1(X97,X100)) & ~p1(X97)) | ~! [X103] : (~((~! [X104] : (~! [X105] : (p1(X105) | ~r1(X104,X105)) | ~r1(X103,X104)) & ! [X106] : (~! [X107] : (~(p1(X107) & ~! [X108] : (p1(X108) | ~r1(X107,X108))) | ~r1(X106,X107)) | p1(X106) | ~r1(X103,X106)) & ~p1(X103)) | ~! [X109] : (~((~p1(X109) & ~! [X110] : (~r1(X109,X110) | ~! [X111] : (~r1(X110,X111) | p1(X111))) & ! [X112] : (~r1(X109,X112) | p1(X112) | ~! [X113] : (~r1(X112,X113) | ~(p1(X113) & ~! [X114] : (~r1(X113,X114) | p1(X114)))))) | ~! [X115] : (~r1(X109,X115) | ~(~! [X116] : (~r1(X115,X116) | ~(p2(X116) & ~! [X117] : (~! [X118] : (~r1(X117,X118) | ~! [X119] : (~r1(X118,X119) | ~p2(X119))) | ~r1(X116,X117)) & ~! [X120] : (~(~p2(X120) | ! [X121] : (~r1(X120,X121) | p3(X121))) | ~r1(X116,X120)))) | ~! [X122] : (~! [X123] : (~p2(X123) | ! [X124] : (~r1(X123,X124) | p3(X124)) | ~r1(X122,X123)) | ~r1(X115,X122))))) | ~r1(X103,X109))) | ~r1(X97,X103))) | ~r1(X91,X97))) | ~r1(X90,X91)) | (! [X125] : (~r1(X90,X125) | ~! [X126] : (~r1(X125,X126) | ~(p1(X126) & ~! [X127] : (p1(X127) | ~r1(X126,X127)))) | p1(X125)) & ~! [X128] : (~! [X129] : (~r1(X128,X129) | p1(X129)) | ~r1(X90,X128)) & ~p1(X90))) | ~r1(X89,X90)) | (~p1(X89) & ~! [X130] : (~! [X131] : (p1(X131) | ~r1(X130,X131)) | ~r1(X89,X130)) & ! [X132] : (~r1(X89,X132) | ~! [X133] : (~r1(X132,X133) | ~(~! [X134] : (~r1(X133,X134) | p1(X134)) & p1(X133))) | p1(X132)))))))) | ~r1(X71,X77)))) | (~p1(X70) & ! [X135] : (~r1(X70,X135) | ~! [X136] : (~(p1(X136) & ~! [X137] : (~r1(X136,X137) | p1(X137))) | ~r1(X135,X136)) | p1(X135)) & ~! [X138] : (~r1(X70,X138) | ~! [X139] : (~r1(X138,X139) | p1(X139))))))))) | ~r1(X57,X58)) | (~p1(X57) & ~! [X140] : (~! [X141] : (~r1(X140,X141) | p1(X141)) | ~r1(X57,X140)) & ! [X142] : (p1(X142) | ~! [X143] : (~(p1(X143) & ~! [X144] : (p1(X144) | ~r1(X143,X144))) | ~r1(X142,X143)) | ~r1(X57,X142))))))) | (! [X145] : (~r1(X50,X145) | p1(X145) | ~! [X146] : (~(~! [X147] : (~r1(X146,X147) | p1(X147)) & p1(X146)) | ~r1(X145,X146))) & ~! [X148] : (~r1(X50,X148) | ~! [X149] : (~r1(X148,X149) | p1(X149))) & ~p1(X50)))) | (! [X150] : (~r1(X49,X150) | ~! [X151] : (~(~! [X152] : (p1(X152) | ~r1(X151,X152)) & p1(X151)) | ~r1(X150,X151)) | p1(X150)) & ~! [X153] : (~r1(X49,X153) | ~! [X154] : (~r1(X153,X154) | p1(X154))) & ~p1(X49)))))) | (~p1(X42) & ! [X155] : (p1(X155) | ~! [X156] : (~r1(X155,X156) | ~(~! [X157] : (p1(X157) | ~r1(X156,X157)) & p1(X156))) | ~r1(X42,X155)) & ~! [X158] : (~r1(X42,X158) | ~! [X159] : (~r1(X158,X159) | p1(X159))))) | ~r1(X36,X42)))) | (~! [X160] : (~! [X161] : (~r1(X160,X161) | p1(X161)) | ~r1(X35,X160)) & ! [X162] : (~r1(X35,X162) | ~! [X163] : (~r1(X162,X163) | ~(p1(X163) & ~! [X164] : (p1(X164) | ~r1(X163,X164)))) | p1(X162)) & ~p1(X35)))))))) | (! [X165] : (~! [X166] : (~r1(X165,X166) | ~(~! [X167] : (p1(X167) | ~r1(X166,X167)) & p1(X166))) | p1(X165) | ~r1(X22,X165)) & ~! [X168] : (~r1(X22,X168) | ~! [X169] : (p1(X169) | ~r1(X168,X169))) & ~p1(X22))) | ~r1(X21,X22)) | (~p1(X21) & ~! [X170] : (~! [X171] : (p1(X171) | ~r1(X170,X171)) | ~r1(X21,X170)) & ! [X172] : (~! [X173] : (~r1(X172,X173) | ~(p1(X173) & ~! [X174] : (p1(X174) | ~r1(X173,X174)))) | p1(X172) | ~r1(X21,X172)))) | ~r1(X20,X21)) | (~p1(X20) & ! [X175] : (~r1(X20,X175) | p1(X175) | ~! [X176] : (~r1(X175,X176) | ~(~! [X177] : (p1(X177) | ~r1(X176,X177)) & p1(X176)))) & ~! [X178] : (~! [X179] : (p1(X179) | ~r1(X178,X179)) | ~r1(X20,X178)))) | ~r1(X14,X20))) | ~r1(X8,X14))) | ~r1(X2,X8)))) | ! [X180] : (! [X181] : (~r1(X180,X181) | ! [X182] : (~! [X183] : (~r1(X182,X183) | p1(X183)) | ~r1(X181,X182)) | ! [X184] : (~r1(X181,X184) | p1(X184))) | ! [X185] : (! [X186] : (~r1(X185,X186) | ~! [X187] : (~r1(X186,X187) | ! [X188] : (~r1(X187,X188) | ! [X189] : (~p1(X189) | ~r1(X188,X189))) | ~! [X190] : (~p1(X190) | ~r1(X187,X190))) | ! [X191] : (~r1(X186,X191) | ! [X192] : (~r1(X191,X192) | ! [X193] : (p1(X193) | ~r1(X192,X193)) | ! [X194] : (~r1(X192,X194) | ~! [X195] : (p1(X195) | ~r1(X194,X195)))) | ! [X196] : (~r1(X191,X196) | ~! [X197] : (~! [X198] : (~r1(X197,X198) | ~p1(X198)) | ! [X199] : (~r1(X197,X199) | ! [X200] : (~p1(X200) | ~r1(X199,X200))) | ~r1(X196,X197)) | ! [X201] : (~! [X202] : (~! [X203] : (~p1(X203) | ~r1(X202,X203)) | ! [X204] : (! [X205] : (~r1(X204,X205) | ~p1(X205)) | ~r1(X202,X204)) | ~r1(X201,X202)) | ! [X206] : (! [X207] : (~r1(X206,X207) | ! [X208] : (p1(X208) | ~r1(X207,X208)) | ! [X209] : (~r1(X207,X209) | ~! [X210] : (p1(X210) | ~r1(X209,X210)))) | ! [X211] : (! [X212] : (~r1(X211,X212) | ! [X213] : (~r1(X212,X213) | p1(X213)) | ! [X214] : (~! [X215] : (~r1(X214,X215) | p1(X215)) | ~r1(X212,X214))) | ~! [X216] : (! [X217] : (~r1(X216,X217) | ! [X218] : (~r1(X217,X218) | ~p1(X218))) | ~! [X219] : (~r1(X216,X219) | ~p1(X219)) | ~r1(X211,X216)) | ! [X220] : (~r1(X211,X220) | ~! [X221] : (~r1(X220,X221) | ~! [X222] : (~p1(X222) | ~r1(X221,X222)) | ! [X223] : (~r1(X221,X223) | ! [X224] : (~r1(X223,X224) | ~p1(X224)))) | ! [X225] : (~r1(X220,X225) | ! [X226] : (! [X227] : (~r1(X226,X227) | ~! [X228] : (p1(X228) | ~r1(X227,X228))) | ! [X229] : (p1(X229) | ~r1(X226,X229)) | ~r1(X225,X226)) | ! [X230] : (! [X231] : (! [X232] : (~! [X233] : (~r1(X232,X233) | p1(X233)) | ~r1(X231,X232)) | ! [X234] : (~r1(X231,X234) | p1(X234)) | ~r1(X230,X231)) | ! [X235] : (~r1(X230,X235) | ~! [X236] : (! [X237] : (! [X238] : (~r1(X237,X238) | ~p1(X238)) | ~r1(X236,X237)) | ~! [X239] : (~p1(X239) | ~r1(X236,X239)) | ~r1(X235,X236)) | ! [X240] : (~r1(X235,X240) | ~! [X241] : (~! [X242] : (~r1(X241,X242) | ~p1(X242)) | ! [X243] : (~r1(X241,X243) | ! [X244] : (~p1(X244) | ~r1(X243,X244))) | ~r1(X240,X241)) | ! [X245] : (~r1(X240,X245) | ! [X246] : (~r1(X245,X246) | ! [X247] : (~r1(X246,X247) | p1(X247)) | ! [X248] : (~r1(X246,X248) | ~! [X249] : (~r1(X248,X249) | p1(X249)))) | ~! [X250] : (! [X251] : (~r1(X250,X251) | ! [X252] : (~r1(X251,X252) | ~p1(X252))) | ~! [X253] : (~p1(X253) | ~r1(X250,X253)) | ~r1(X245,X250)) | ! [X254] : (~r1(X245,X254) | ~! [X255] : (~! [X256] : (p2(X256) | ~r1(X255,X256)) | ~r1(X254,X255)))) | ! [X257] : (! [X258] : (~r1(X257,X258) | ~! [X259] : (p1(X259) | ~r1(X258,X259))) | ! [X260] : (~r1(X257,X260) | p1(X260)) | ~r1(X240,X257))) | ! [X261] : (~r1(X235,X261) | ! [X262] : (~r1(X261,X262) | ~! [X263] : (p1(X263) | ~r1(X262,X263))) | ! [X264] : (p1(X264) | ~r1(X261,X264)))) | ~! [X265] : (! [X266] : (~r1(X265,X266) | ! [X267] : (~r1(X266,X267) | ~p1(X267))) | ~! [X268] : (~p1(X268) | ~r1(X265,X268)) | ~r1(X230,X265)) | ~r1(X225,X230)) | ~! [X269] : (~! [X270] : (~p1(X270) | ~r1(X269,X270)) | ! [X271] : (~r1(X269,X271) | ! [X272] : (~r1(X271,X272) | ~p1(X272))) | ~r1(X225,X269))) | ! [X273] : (! [X274] : (p1(X274) | ~r1(X273,X274)) | ! [X275] : (~r1(X273,X275) | ~! [X276] : (~r1(X275,X276) | p1(X276))) | ~r1(X220,X273))) | ~r1(X206,X211)) | ~! [X277] : (! [X278] : (! [X279] : (~p1(X279) | ~r1(X278,X279)) | ~r1(X277,X278)) | ~! [X280] : (~p1(X280) | ~r1(X277,X280)) | ~r1(X206,X277)) | ~r1(X201,X206)) | ! [X281] : (~r1(X201,X281) | ! [X282] : (~r1(X281,X282) | ~! [X283] : (p1(X283) | ~r1(X282,X283))) | ! [X284] : (p1(X284) | ~r1(X281,X284))) | ~r1(X196,X201)) | ! [X285] : (! [X286] : (~r1(X285,X286) | p1(X286)) | ! [X287] : (~r1(X285,X287) | ~! [X288] : (p1(X288) | ~r1(X287,X288))) | ~r1(X196,X285))) | ~! [X289] : (~! [X290] : (~r1(X289,X290) | ~p1(X290)) | ! [X291] : (! [X292] : (~p1(X292) | ~r1(X291,X292)) | ~r1(X289,X291)) | ~r1(X191,X289))) | ! [X293] : (~r1(X186,X293) | ! [X294] : (~! [X295] : (p1(X295) | ~r1(X294,X295)) | ~r1(X293,X294)) | ! [X296] : (p1(X296) | ~r1(X293,X296)))) | ~! [X297] : (! [X298] : (~r1(X297,X298) | ! [X299] : (~r1(X298,X299) | ~p1(X299))) | ~! [X300] : (~p1(X300) | ~r1(X297,X300)) | ~r1(X185,X297)) | ! [X301] : (! [X302] : (p1(X302) | ~r1(X301,X302)) | ! [X303] : (~r1(X301,X303) | ~! [X304] : (p1(X304) | ~r1(X303,X304))) | ~r1(X185,X301)) | ~r1(X180,X185)) | ~! [X305] : (! [X306] : (~r1(X305,X306) | ! [X307] : (~r1(X306,X307) | ~p1(X307))) | ~! [X308] : (~r1(X305,X308) | ~p1(X308)) | ~r1(X180,X305)) | ~r1(X0,X180)) | ~! [X309] : (~r1(X0,X309) | ! [X310] : (~r1(X309,X310) | ! [X311] : (~p1(X311) | ~r1(X310,X311))) | ~! [X312] : (~r1(X309,X312) | ~p1(X312))) | ! [X313] : (~r1(X0,X313) | ! [X314] : (~r1(X313,X314) | ~! [X315] : (~r1(X314,X315) | p1(X315))) | ! [X316] : (~r1(X313,X316) | p1(X316))) | (~! [X317] : (~r1(X0,X317) | ~! [X318] : (p1(X318) | ~r1(X317,X318))) & ! [X319] : (~r1(X0,X319) | p1(X319) | ~! [X320] : (~(~! [X321] : (~r1(X320,X321) | p1(X321)) & p1(X320)) | ~r1(X319,X320))) & ~p1(X0)))),
15.18/4.72	  inference(rectify,[],[f2])).
15.18/4.72	fof(f6,plain,(
15.18/4.72	  ? [X0] : ~(~! [X1] : (~r1(X0,X1) | ~p4(X1)) | ~! [X2] : (~r1(X0,X2) | ~((! [X3] : (~r1(X2,X3) | ~! [X4] : (~(p1(X4) & ~! [X5] : (~r1(X4,X5) | p1(X5))) | ~r1(X3,X4)) | p1(X3)) & ~! [X6] : (~! [X7] : (p1(X7) | ~r1(X6,X7)) | ~r1(X2,X6)) & ~p1(X2)) | ~! [X8] : (~((~p1(X8) & ~! [X9] : (~r1(X8,X9) | ~! [X10] : (~r1(X9,X10) | p1(X10))) & ! [X11] : (~! [X12] : (~(p1(X12) & ~! [X13] : (p1(X13) | ~r1(X12,X13))) | ~r1(X11,X12)) | p1(X11) | ~r1(X8,X11))) | ~! [X14] : (~((~p1(X14) & ~! [X15] : (~r1(X14,X15) | ~! [X16] : (p1(X16) | ~r1(X15,X16))) & ! [X17] : (~! [X18] : (~r1(X17,X18) | ~(~! [X19] : (~r1(X18,X19) | p1(X19)) & p1(X18))) | p1(X17) | ~r1(X14,X17))) | ~! [X20] : (~(~! [X21] : (~(~! [X22] : (~(~! [X23] : (~r1(X22,X23) | ~((~p1(X23) & ! [X24] : (p1(X24) | ~! [X25] : (~r1(X24,X25) | ~(p1(X25) & ~! [X26] : (p1(X26) | ~r1(X25,X26)))) | ~r1(X23,X24)) & ~! [X27] : (~! [X28] : (p1(X28) | ~r1(X27,X28)) | ~r1(X23,X27))) | ~! [X29] : (~r1(X23,X29) | ~((~p1(X29) & ~! [X30] : (~r1(X29,X30) | ~! [X31] : (~r1(X30,X31) | p1(X31))) & ! [X32] : (~! [X33] : (~r1(X32,X33) | ~(p1(X33) & ~! [X34] : (~r1(X33,X34) | p1(X34)))) | p1(X32) | ~r1(X29,X32))) | ~! [X35] : (~r1(X29,X35) | ~(~! [X36] : (~r1(X35,X36) | ~((~p1(X36) & ! [X37] : (p1(X37) | ~! [X38] : (~(p1(X38) & ~! [X39] : (~r1(X38,X39) | p1(X39))) | ~r1(X37,X38)) | ~r1(X36,X37)) & ~! [X40] : (~r1(X36,X40) | ~! [X41] : (~r1(X40,X41) | p1(X41)))) | ~! [X42] : (~(~! [X43] : (~r1(X42,X43) | ~((~! [X44] : (~! [X45] : (~r1(X44,X45) | p1(X45)) | ~r1(X43,X44)) & ! [X46] : (~! [X47] : (~(~! [X48] : (~r1(X47,X48) | p1(X48)) & p1(X47)) | ~r1(X46,X47)) | p1(X46) | ~r1(X43,X46)) & ~p1(X43)) | ~! [X49] : (~r1(X43,X49) | ~(~! [X50] : (~r1(X49,X50) | ~(~! [X51] : (~r1(X50,X51) | ~((~p1(X51) & ! [X52] : (~r1(X51,X52) | p1(X52) | ~! [X53] : (~r1(X52,X53) | ~(p1(X53) & ~! [X54] : (~r1(X53,X54) | p1(X54))))) & ~! [X55] : (~r1(X51,X55) | ~! [X56] : (p1(X56) | ~r1(X55,X56)))) | ~! [X57] : (~r1(X51,X57) | ~(~! [X58] : (~((~p1(X58) & ! [X59] : (p1(X59) | ~! [X60] : (~r1(X59,X60) | ~(p1(X60) & ~! [X61] : (~r1(X60,X61) | p1(X61)))) | ~r1(X58,X59)) & ~! [X62] : (~! [X63] : (p1(X63) | ~r1(X62,X63)) | ~r1(X58,X62))) | ~! [X64] : (~r1(X58,X64) | ~((~! [X65] : (~r1(X64,X65) | ~! [X66] : (~r1(X65,X66) | p1(X66))) & ! [X67] : (~! [X68] : (~r1(X67,X68) | ~(~! [X69] : (p1(X69) | ~r1(X68,X69)) & p1(X68))) | p1(X67) | ~r1(X64,X67)) & ~p1(X64)) | ~! [X70] : (~r1(X64,X70) | ~(~! [X71] : (~r1(X70,X71) | ~((~p1(X71) & ~! [X72] : (~r1(X71,X72) | ~! [X73] : (p1(X73) | ~r1(X72,X73))) & ! [X74] : (~r1(X71,X74) | p1(X74) | ~! [X75] : (~r1(X74,X75) | ~(~! [X76] : (~r1(X75,X76) | p1(X76)) & p1(X75))))) | ~! [X77] : (~((~! [X78] : (~! [X79] : (~r1(X78,X79) | p1(X79)) | ~r1(X77,X78)) & ! [X80] : (~r1(X77,X80) | p1(X80) | ~! [X81] : (~(p1(X81) & ~! [X82] : (~r1(X81,X82) | p1(X82))) | ~r1(X80,X81))) & ~p1(X77)) | ~! [X83] : (~r1(X77,X83) | ~((! [X84] : (~! [X85] : (~r1(X84,X85) | ~(~! [X86] : (p1(X86) | ~r1(X85,X86)) & p1(X85))) | p1(X84) | ~r1(X83,X84)) & ~! [X87] : (~r1(X83,X87) | ~! [X88] : (p1(X88) | ~r1(X87,X88))) & ~p1(X83)) | ~! [X89] : (~r1(X83,X89) | ~(~! [X90] : (~(~! [X91] : (~((~! [X92] : (~r1(X91,X92) | ~! [X93] : (~r1(X92,X93) | p1(X93))) & ! [X94] : (~r1(X91,X94) | ~! [X95] : (~(~! [X96] : (p1(X96) | ~r1(X95,X96)) & p1(X95)) | ~r1(X94,X95)) | p1(X94)) & ~p1(X91)) | ~! [X97] : (~((~! [X98] : (~! [X99] : (~r1(X98,X99) | p1(X99)) | ~r1(X97,X98)) & ! [X100] : (~! [X101] : (~(p1(X101) & ~! [X102] : (~r1(X101,X102) | p1(X102))) | ~r1(X100,X101)) | p1(X100) | ~r1(X97,X100)) & ~p1(X97)) | ~! [X103] : (~((~! [X104] : (~! [X105] : (p1(X105) | ~r1(X104,X105)) | ~r1(X103,X104)) & ! [X106] : (~! [X107] : (~(p1(X107) & ~! [X108] : (p1(X108) | ~r1(X107,X108))) | ~r1(X106,X107)) | p1(X106) | ~r1(X103,X106)) & ~p1(X103)) | ~! [X109] : (~((~p1(X109) & ~! [X110] : (~r1(X109,X110) | ~! [X111] : (~r1(X110,X111) | p1(X111))) & ! [X112] : (~r1(X109,X112) | p1(X112) | ~! [X113] : (~r1(X112,X113) | ~(p1(X113) & ~! [X114] : (~r1(X113,X114) | p1(X114)))))) | ~! [X115] : (~r1(X109,X115) | ~(~! [X116] : (~r1(X115,X116) | ~(p2(X116) & ~! [X117] : (~! [X118] : (~r1(X117,X118) | ~! [X119] : (~r1(X118,X119) | ~p2(X119))) | ~r1(X116,X117)) & ~! [X120] : (~(~p2(X120) | ! [X121] : (~r1(X120,X121) | p3(X121))) | ~r1(X116,X120)))) | ~! [X122] : (~! [X123] : (~p2(X123) | ! [X124] : (~r1(X123,X124) | p3(X124)) | ~r1(X122,X123)) | ~r1(X115,X122))))) | ~r1(X103,X109))) | ~r1(X97,X103))) | ~r1(X91,X97))) | ~r1(X90,X91)) | (! [X125] : (~r1(X90,X125) | ~! [X126] : (~r1(X125,X126) | ~(p1(X126) & ~! [X127] : (p1(X127) | ~r1(X126,X127)))) | p1(X125)) & ~! [X128] : (~! [X129] : (~r1(X128,X129) | p1(X129)) | ~r1(X90,X128)) & ~p1(X90))) | ~r1(X89,X90)) | (~p1(X89) & ~! [X130] : (~! [X131] : (p1(X131) | ~r1(X130,X131)) | ~r1(X89,X130)) & ! [X132] : (~r1(X89,X132) | ~! [X133] : (~r1(X132,X133) | ~(~! [X134] : (~r1(X133,X134) | p1(X134)) & p1(X133))) | p1(X132)))))))) | ~r1(X71,X77)))) | (~p1(X70) & ! [X135] : (~r1(X70,X135) | ~! [X136] : (~(p1(X136) & ~! [X137] : (~r1(X136,X137) | p1(X137))) | ~r1(X135,X136)) | p1(X135)) & ~! [X138] : (~r1(X70,X138) | ~! [X139] : (~r1(X138,X139) | p1(X139))))))))) | ~r1(X57,X58)) | (~p1(X57) & ~! [X140] : (~! [X141] : (~r1(X140,X141) | p1(X141)) | ~r1(X57,X140)) & ! [X142] : (p1(X142) | ~! [X143] : (~(p1(X143) & ~! [X144] : (p1(X144) | ~r1(X143,X144))) | ~r1(X142,X143)) | ~r1(X57,X142))))))) | (! [X145] : (~r1(X50,X145) | p1(X145) | ~! [X146] : (~(~! [X147] : (~r1(X146,X147) | p1(X147)) & p1(X146)) | ~r1(X145,X146))) & ~! [X148] : (~r1(X50,X148) | ~! [X149] : (~r1(X148,X149) | p1(X149))) & ~p1(X50)))) | (! [X150] : (~r1(X49,X150) | ~! [X151] : (~(~! [X152] : (p1(X152) | ~r1(X151,X152)) & p1(X151)) | ~r1(X150,X151)) | p1(X150)) & ~! [X153] : (~r1(X49,X153) | ~! [X154] : (~r1(X153,X154) | p1(X154))) & ~p1(X49)))))) | (~p1(X42) & ! [X155] : (p1(X155) | ~! [X156] : (~r1(X155,X156) | ~(~! [X157] : (p1(X157) | ~r1(X156,X157)) & p1(X156))) | ~r1(X42,X155)) & ~! [X158] : (~r1(X42,X158) | ~! [X159] : (~r1(X158,X159) | p1(X159))))) | ~r1(X36,X42)))) | (~! [X160] : (~! [X161] : (~r1(X160,X161) | p1(X161)) | ~r1(X35,X160)) & ! [X162] : (~r1(X35,X162) | ~! [X163] : (~r1(X162,X163) | ~(p1(X163) & ~! [X164] : (p1(X164) | ~r1(X163,X164)))) | p1(X162)) & ~p1(X35)))))))) | (! [X165] : (~! [X166] : (~r1(X165,X166) | ~(~! [X167] : (p1(X167) | ~r1(X166,X167)) & p1(X166))) | p1(X165) | ~r1(X22,X165)) & ~! [X168] : (~r1(X22,X168) | ~! [X169] : (p1(X169) | ~r1(X168,X169))) & ~p1(X22))) | ~r1(X21,X22)) | (~p1(X21) & ~! [X170] : (~! [X171] : (p1(X171) | ~r1(X170,X171)) | ~r1(X21,X170)) & ! [X172] : (~! [X173] : (~r1(X172,X173) | ~(p1(X173) & ~! [X174] : (p1(X174) | ~r1(X173,X174)))) | p1(X172) | ~r1(X21,X172)))) | ~r1(X20,X21)) | (~p1(X20) & ! [X175] : (~r1(X20,X175) | p1(X175) | ~! [X176] : (~r1(X175,X176) | ~(~! [X177] : (p1(X177) | ~r1(X176,X177)) & p1(X176)))) & ~! [X178] : (~! [X179] : (p1(X179) | ~r1(X178,X179)) | ~r1(X20,X178)))) | ~r1(X14,X20))) | ~r1(X8,X14))) | ~r1(X2,X8)))) | ! [X180] : (! [X181] : (~r1(X180,X181) | ! [X182] : (~! [X183] : (~r1(X182,X183) | p1(X183)) | ~r1(X181,X182)) | ! [X184] : (~r1(X181,X184) | p1(X184))) | ! [X185] : (! [X186] : (~r1(X185,X186) | ~! [X187] : (~r1(X186,X187) | ! [X188] : (~r1(X187,X188) | ! [X189] : (~p1(X189) | ~r1(X188,X189))) | ~! [X190] : (~p1(X190) | ~r1(X187,X190))) | ! [X191] : (~r1(X186,X191) | ! [X192] : (~r1(X191,X192) | ! [X193] : (p1(X193) | ~r1(X192,X193)) | ! [X194] : (~r1(X192,X194) | ~! [X195] : (p1(X195) | ~r1(X194,X195)))) | ! [X196] : (~r1(X191,X196) | ~! [X197] : (~! [X198] : (~r1(X197,X198) | ~p1(X198)) | ! [X199] : (~r1(X197,X199) | ! [X200] : (~p1(X200) | ~r1(X199,X200))) | ~r1(X196,X197)) | ! [X201] : (~! [X202] : (~! [X203] : (~p1(X203) | ~r1(X202,X203)) | ! [X204] : (! [X205] : (~r1(X204,X205) | ~p1(X205)) | ~r1(X202,X204)) | ~r1(X201,X202)) | ! [X206] : (! [X207] : (~r1(X206,X207) | ! [X208] : (p1(X208) | ~r1(X207,X208)) | ! [X209] : (~r1(X207,X209) | ~! [X210] : (p1(X210) | ~r1(X209,X210)))) | ! [X211] : (! [X212] : (~r1(X211,X212) | ! [X213] : (~r1(X212,X213) | p1(X213)) | ! [X214] : (~! [X215] : (~r1(X214,X215) | p1(X215)) | ~r1(X212,X214))) | ~! [X216] : (! [X217] : (~r1(X216,X217) | ! [X218] : (~r1(X217,X218) | ~p1(X218))) | ~! [X219] : (~r1(X216,X219) | ~p1(X219)) | ~r1(X211,X216)) | ! [X220] : (~r1(X211,X220) | ~! [X221] : (~r1(X220,X221) | ~! [X222] : (~p1(X222) | ~r1(X221,X222)) | ! [X223] : (~r1(X221,X223) | ! [X224] : (~r1(X223,X224) | ~p1(X224)))) | ! [X225] : (~r1(X220,X225) | ! [X226] : (! [X227] : (~r1(X226,X227) | ~! [X228] : (p1(X228) | ~r1(X227,X228))) | ! [X229] : (p1(X229) | ~r1(X226,X229)) | ~r1(X225,X226)) | ! [X230] : (! [X231] : (! [X232] : (~! [X233] : (~r1(X232,X233) | p1(X233)) | ~r1(X231,X232)) | ! [X234] : (~r1(X231,X234) | p1(X234)) | ~r1(X230,X231)) | ! [X235] : (~r1(X230,X235) | ~! [X236] : (! [X237] : (! [X238] : (~r1(X237,X238) | ~p1(X238)) | ~r1(X236,X237)) | ~! [X239] : (~p1(X239) | ~r1(X236,X239)) | ~r1(X235,X236)) | ! [X240] : (~r1(X235,X240) | ~! [X241] : (~! [X242] : (~r1(X241,X242) | ~p1(X242)) | ! [X243] : (~r1(X241,X243) | ! [X244] : (~p1(X244) | ~r1(X243,X244))) | ~r1(X240,X241)) | ! [X245] : (~r1(X240,X245) | ! [X246] : (~r1(X245,X246) | ! [X247] : (~r1(X246,X247) | p1(X247)) | ! [X248] : (~r1(X246,X248) | ~! [X249] : (~r1(X248,X249) | p1(X249)))) | ~! [X250] : (! [X251] : (~r1(X250,X251) | ! [X252] : (~r1(X251,X252) | ~p1(X252))) | ~! [X253] : (~p1(X253) | ~r1(X250,X253)) | ~r1(X245,X250)) | ! [X254] : (~r1(X245,X254) | ~! [X255] : (~! [X256] : (p2(X256) | ~r1(X255,X256)) | ~r1(X254,X255)))) | ! [X257] : (! [X258] : (~r1(X257,X258) | ~! [X259] : (p1(X259) | ~r1(X258,X259))) | ! [X260] : (~r1(X257,X260) | p1(X260)) | ~r1(X240,X257))) | ! [X261] : (~r1(X235,X261) | ! [X262] : (~r1(X261,X262) | ~! [X263] : (p1(X263) | ~r1(X262,X263))) | ! [X264] : (p1(X264) | ~r1(X261,X264)))) | ~! [X265] : (! [X266] : (~r1(X265,X266) | ! [X267] : (~r1(X266,X267) | ~p1(X267))) | ~! [X268] : (~p1(X268) | ~r1(X265,X268)) | ~r1(X230,X265)) | ~r1(X225,X230)) | ~! [X269] : (~! [X270] : (~p1(X270) | ~r1(X269,X270)) | ! [X271] : (~r1(X269,X271) | ! [X272] : (~r1(X271,X272) | ~p1(X272))) | ~r1(X225,X269))) | ! [X273] : (! [X274] : (p1(X274) | ~r1(X273,X274)) | ! [X275] : (~r1(X273,X275) | ~! [X276] : (~r1(X275,X276) | p1(X276))) | ~r1(X220,X273))) | ~r1(X206,X211)) | ~! [X277] : (! [X278] : (! [X279] : (~p1(X279) | ~r1(X278,X279)) | ~r1(X277,X278)) | ~! [X280] : (~p1(X280) | ~r1(X277,X280)) | ~r1(X206,X277)) | ~r1(X201,X206)) | ! [X281] : (~r1(X201,X281) | ! [X282] : (~r1(X281,X282) | ~! [X283] : (p1(X283) | ~r1(X282,X283))) | ! [X284] : (p1(X284) | ~r1(X281,X284))) | ~r1(X196,X201)) | ! [X285] : (! [X286] : (~r1(X285,X286) | p1(X286)) | ! [X287] : (~r1(X285,X287) | ~! [X288] : (p1(X288) | ~r1(X287,X288))) | ~r1(X196,X285))) | ~! [X289] : (~! [X290] : (~r1(X289,X290) | ~p1(X290)) | ! [X291] : (! [X292] : (~p1(X292) | ~r1(X291,X292)) | ~r1(X289,X291)) | ~r1(X191,X289))) | ! [X293] : (~r1(X186,X293) | ! [X294] : (~! [X295] : (p1(X295) | ~r1(X294,X295)) | ~r1(X293,X294)) | ! [X296] : (p1(X296) | ~r1(X293,X296)))) | ~! [X297] : (! [X298] : (~r1(X297,X298) | ! [X299] : (~r1(X298,X299) | ~p1(X299))) | ~! [X300] : (~p1(X300) | ~r1(X297,X300)) | ~r1(X185,X297)) | ! [X301] : (! [X302] : (p1(X302) | ~r1(X301,X302)) | ! [X303] : (~r1(X301,X303) | ~! [X304] : (p1(X304) | ~r1(X303,X304))) | ~r1(X185,X301)) | ~r1(X180,X185)) | ~! [X305] : (! [X306] : (~r1(X305,X306) | ! [X307] : (~r1(X306,X307) | ~p1(X307))) | ~! [X308] : (~r1(X305,X308) | ~p1(X308)) | ~r1(X180,X305)) | ~r1(X0,X180)) | ~! [X309] : (~r1(X0,X309) | ! [X310] : (~r1(X309,X310) | ! [X311] : (~p1(X311) | ~r1(X310,X311))) | ~! [X312] : (~r1(X309,X312) | ~p1(X312))) | ! [X313] : (~r1(X0,X313) | ! [X314] : (~r1(X313,X314) | ~! [X315] : (~r1(X314,X315) | p1(X315))) | ! [X316] : (~r1(X313,X316) | p1(X316))) | (~! [X317] : (~r1(X0,X317) | ~! [X318] : (p1(X318) | ~r1(X317,X318))) & ! [X319] : (~r1(X0,X319) | p1(X319) | ~! [X320] : (~(~! [X321] : (~r1(X320,X321) | p1(X321)) & p1(X320)) | ~r1(X319,X320))) & ~p1(X0)))),
15.18/4.72	  inference(flattening,[],[f5])).
15.18/4.72	fof(f7,plain,(
15.18/4.72	  ? [X0] : ~(~! [X1] : (~r1(X0,X1) | ~p4(X1)) | ~! [X2] : (~r1(X0,X2) | ~((! [X3] : (~r1(X2,X3) | ~! [X4] : (~(p1(X4) & ~! [X5] : (~r1(X4,X5) | p1(X5))) | ~r1(X3,X4)) | p1(X3)) & ~! [X6] : (~! [X7] : (p1(X7) | ~r1(X6,X7)) | ~r1(X2,X6)) & ~p1(X2)) | ~! [X8] : (~((~p1(X8) & ~! [X9] : (~r1(X8,X9) | ~! [X10] : (~r1(X9,X10) | p1(X10))) & ! [X11] : (~! [X12] : (~(p1(X12) & ~! [X13] : (p1(X13) | ~r1(X12,X13))) | ~r1(X11,X12)) | p1(X11) | ~r1(X8,X11))) | ~! [X14] : (~((~p1(X14) & ~! [X15] : (~r1(X14,X15) | ~! [X16] : (p1(X16) | ~r1(X15,X16))) & ! [X17] : (~! [X18] : (~r1(X17,X18) | ~(~! [X19] : (~r1(X18,X19) | p1(X19)) & p1(X18))) | p1(X17) | ~r1(X14,X17))) | ~! [X20] : (~(~! [X21] : (~(~! [X22] : (~(~! [X23] : (~r1(X22,X23) | ~((~p1(X23) & ! [X24] : (p1(X24) | ~! [X25] : (~r1(X24,X25) | ~(p1(X25) & ~! [X26] : (p1(X26) | ~r1(X25,X26)))) | ~r1(X23,X24)) & ~! [X27] : (~! [X28] : (p1(X28) | ~r1(X27,X28)) | ~r1(X23,X27))) | ~! [X29] : (~r1(X23,X29) | ~((~p1(X29) & ~! [X30] : (~r1(X29,X30) | ~! [X31] : (~r1(X30,X31) | p1(X31))) & ! [X32] : (~! [X33] : (~r1(X32,X33) | ~(p1(X33) & ~! [X34] : (~r1(X33,X34) | p1(X34)))) | p1(X32) | ~r1(X29,X32))) | ~! [X35] : (~r1(X29,X35) | ~(~! [X36] : (~r1(X35,X36) | ~((~p1(X36) & ! [X37] : (p1(X37) | ~! [X38] : (~(p1(X38) & ~! [X39] : (~r1(X38,X39) | p1(X39))) | ~r1(X37,X38)) | ~r1(X36,X37)) & ~! [X40] : (~r1(X36,X40) | ~! [X41] : (~r1(X40,X41) | p1(X41)))) | ~! [X42] : (~(~! [X43] : (~r1(X42,X43) | ~((~! [X44] : (~! [X45] : (~r1(X44,X45) | p1(X45)) | ~r1(X43,X44)) & ! [X46] : (~! [X47] : (~(~! [X48] : (~r1(X47,X48) | p1(X48)) & p1(X47)) | ~r1(X46,X47)) | p1(X46) | ~r1(X43,X46)) & ~p1(X43)) | ~! [X49] : (~r1(X43,X49) | ~(~! [X50] : (~r1(X49,X50) | ~(~! [X51] : (~r1(X50,X51) | ~((~p1(X51) & ! [X52] : (~r1(X51,X52) | p1(X52) | ~! [X53] : (~r1(X52,X53) | ~(p1(X53) & ~! [X54] : (~r1(X53,X54) | p1(X54))))) & ~! [X55] : (~r1(X51,X55) | ~! [X56] : (p1(X56) | ~r1(X55,X56)))) | ~! [X57] : (~r1(X51,X57) | ~(~! [X58] : (~((~p1(X58) & ! [X59] : (p1(X59) | ~! [X60] : (~r1(X59,X60) | ~(p1(X60) & ~! [X61] : (~r1(X60,X61) | p1(X61)))) | ~r1(X58,X59)) & ~! [X62] : (~! [X63] : (p1(X63) | ~r1(X62,X63)) | ~r1(X58,X62))) | ~! [X64] : (~r1(X58,X64) | ~((~! [X65] : (~r1(X64,X65) | ~! [X66] : (~r1(X65,X66) | p1(X66))) & ! [X67] : (~! [X68] : (~r1(X67,X68) | ~(~! [X69] : (p1(X69) | ~r1(X68,X69)) & p1(X68))) | p1(X67) | ~r1(X64,X67)) & ~p1(X64)) | ~! [X70] : (~r1(X64,X70) | ~(~! [X71] : (~r1(X70,X71) | ~((~p1(X71) & ~! [X72] : (~r1(X71,X72) | ~! [X73] : (p1(X73) | ~r1(X72,X73))) & ! [X74] : (~r1(X71,X74) | p1(X74) | ~! [X75] : (~r1(X74,X75) | ~(~! [X76] : (~r1(X75,X76) | p1(X76)) & p1(X75))))) | ~! [X77] : (~((~! [X78] : (~! [X79] : (~r1(X78,X79) | p1(X79)) | ~r1(X77,X78)) & ! [X80] : (~r1(X77,X80) | p1(X80) | ~! [X81] : (~(p1(X81) & ~! [X82] : (~r1(X81,X82) | p1(X82))) | ~r1(X80,X81))) & ~p1(X77)) | ~! [X83] : (~r1(X77,X83) | ~((! [X84] : (~! [X85] : (~r1(X84,X85) | ~(~! [X86] : (p1(X86) | ~r1(X85,X86)) & p1(X85))) | p1(X84) | ~r1(X83,X84)) & ~! [X87] : (~r1(X83,X87) | ~! [X88] : (p1(X88) | ~r1(X87,X88))) & ~p1(X83)) | ~! [X89] : (~r1(X83,X89) | ~(~! [X90] : (~(~! [X91] : (~((~! [X92] : (~r1(X91,X92) | ~! [X93] : (~r1(X92,X93) | p1(X93))) & ! [X94] : (~r1(X91,X94) | ~! [X95] : (~(~! [X96] : (p1(X96) | ~r1(X95,X96)) & p1(X95)) | ~r1(X94,X95)) | p1(X94)) & ~p1(X91)) | ~! [X97] : (~((~! [X98] : (~! [X99] : (~r1(X98,X99) | p1(X99)) | ~r1(X97,X98)) & ! [X100] : (~! [X101] : (~(p1(X101) & ~! [X102] : (~r1(X101,X102) | p1(X102))) | ~r1(X100,X101)) | p1(X100) | ~r1(X97,X100)) & ~p1(X97)) | ~! [X103] : (~((~! [X104] : (~! [X105] : (p1(X105) | ~r1(X104,X105)) | ~r1(X103,X104)) & ! [X106] : (~! [X107] : (~(p1(X107) & ~! [X108] : (p1(X108) | ~r1(X107,X108))) | ~r1(X106,X107)) | p1(X106) | ~r1(X103,X106)) & ~p1(X103)) | ~! [X109] : (~((~p1(X109) & ~! [X110] : (~r1(X109,X110) | ~! [X111] : (~r1(X110,X111) | p1(X111))) & ! [X112] : (~r1(X109,X112) | p1(X112) | ~! [X113] : (~r1(X112,X113) | ~(p1(X113) & ~! [X114] : (~r1(X113,X114) | p1(X114)))))) | ~! [X115] : (~r1(X109,X115) | ~(~! [X116] : (~r1(X115,X116) | ~(p2(X116) & ~! [X117] : (~! [X118] : (~r1(X117,X118) | ~! [X119] : (~r1(X118,X119) | ~p2(X119))) | ~r1(X116,X117)) & ~! [X120] : (~(~p2(X120) | ! [X121] : ~r1(X120,X121)) | ~r1(X116,X120)))) | ~! [X122] : (~! [X123] : (~p2(X123) | ! [X124] : ~r1(X123,X124) | ~r1(X122,X123)) | ~r1(X115,X122))))) | ~r1(X103,X109))) | ~r1(X97,X103))) | ~r1(X91,X97))) | ~r1(X90,X91)) | (! [X125] : (~r1(X90,X125) | ~! [X126] : (~r1(X125,X126) | ~(p1(X126) & ~! [X127] : (p1(X127) | ~r1(X126,X127)))) | p1(X125)) & ~! [X128] : (~! [X129] : (~r1(X128,X129) | p1(X129)) | ~r1(X90,X128)) & ~p1(X90))) | ~r1(X89,X90)) | (~p1(X89) & ~! [X130] : (~! [X131] : (p1(X131) | ~r1(X130,X131)) | ~r1(X89,X130)) & ! [X132] : (~r1(X89,X132) | ~! [X133] : (~r1(X132,X133) | ~(~! [X134] : (~r1(X133,X134) | p1(X134)) & p1(X133))) | p1(X132)))))))) | ~r1(X71,X77)))) | (~p1(X70) & ! [X135] : (~r1(X70,X135) | ~! [X136] : (~(p1(X136) & ~! [X137] : (~r1(X136,X137) | p1(X137))) | ~r1(X135,X136)) | p1(X135)) & ~! [X138] : (~r1(X70,X138) | ~! [X139] : (~r1(X138,X139) | p1(X139))))))))) | ~r1(X57,X58)) | (~p1(X57) & ~! [X140] : (~! [X141] : (~r1(X140,X141) | p1(X141)) | ~r1(X57,X140)) & ! [X142] : (p1(X142) | ~! [X143] : (~(p1(X143) & ~! [X144] : (p1(X144) | ~r1(X143,X144))) | ~r1(X142,X143)) | ~r1(X57,X142))))))) | (! [X145] : (~r1(X50,X145) | p1(X145) | ~! [X146] : (~(~! [X147] : (~r1(X146,X147) | p1(X147)) & p1(X146)) | ~r1(X145,X146))) & ~! [X148] : (~r1(X50,X148) | ~! [X149] : (~r1(X148,X149) | p1(X149))) & ~p1(X50)))) | (! [X150] : (~r1(X49,X150) | ~! [X151] : (~(~! [X152] : (p1(X152) | ~r1(X151,X152)) & p1(X151)) | ~r1(X150,X151)) | p1(X150)) & ~! [X153] : (~r1(X49,X153) | ~! [X154] : (~r1(X153,X154) | p1(X154))) & ~p1(X49)))))) | (~p1(X42) & ! [X155] : (p1(X155) | ~! [X156] : (~r1(X155,X156) | ~(~! [X157] : (p1(X157) | ~r1(X156,X157)) & p1(X156))) | ~r1(X42,X155)) & ~! [X158] : (~r1(X42,X158) | ~! [X159] : (~r1(X158,X159) | p1(X159))))) | ~r1(X36,X42)))) | (~! [X160] : (~! [X161] : (~r1(X160,X161) | p1(X161)) | ~r1(X35,X160)) & ! [X162] : (~r1(X35,X162) | ~! [X163] : (~r1(X162,X163) | ~(p1(X163) & ~! [X164] : (p1(X164) | ~r1(X163,X164)))) | p1(X162)) & ~p1(X35)))))))) | (! [X165] : (~! [X166] : (~r1(X165,X166) | ~(~! [X167] : (p1(X167) | ~r1(X166,X167)) & p1(X166))) | p1(X165) | ~r1(X22,X165)) & ~! [X168] : (~r1(X22,X168) | ~! [X169] : (p1(X169) | ~r1(X168,X169))) & ~p1(X22))) | ~r1(X21,X22)) | (~p1(X21) & ~! [X170] : (~! [X171] : (p1(X171) | ~r1(X170,X171)) | ~r1(X21,X170)) & ! [X172] : (~! [X173] : (~r1(X172,X173) | ~(p1(X173) & ~! [X174] : (p1(X174) | ~r1(X173,X174)))) | p1(X172) | ~r1(X21,X172)))) | ~r1(X20,X21)) | (~p1(X20) & ! [X175] : (~r1(X20,X175) | p1(X175) | ~! [X176] : (~r1(X175,X176) | ~(~! [X177] : (p1(X177) | ~r1(X176,X177)) & p1(X176)))) & ~! [X178] : (~! [X179] : (p1(X179) | ~r1(X178,X179)) | ~r1(X20,X178)))) | ~r1(X14,X20))) | ~r1(X8,X14))) | ~r1(X2,X8)))) | ! [X180] : (! [X181] : (~r1(X180,X181) | ! [X182] : (~! [X183] : (~r1(X182,X183) | p1(X183)) | ~r1(X181,X182)) | ! [X184] : (~r1(X181,X184) | p1(X184))) | ! [X185] : (! [X186] : (~r1(X185,X186) | ~! [X187] : (~r1(X186,X187) | ! [X188] : (~r1(X187,X188) | ! [X189] : (~p1(X189) | ~r1(X188,X189))) | ~! [X190] : (~p1(X190) | ~r1(X187,X190))) | ! [X191] : (~r1(X186,X191) | ! [X192] : (~r1(X191,X192) | ! [X193] : (p1(X193) | ~r1(X192,X193)) | ! [X194] : (~r1(X192,X194) | ~! [X195] : (p1(X195) | ~r1(X194,X195)))) | ! [X196] : (~r1(X191,X196) | ~! [X197] : (~! [X198] : (~r1(X197,X198) | ~p1(X198)) | ! [X199] : (~r1(X197,X199) | ! [X200] : (~p1(X200) | ~r1(X199,X200))) | ~r1(X196,X197)) | ! [X201] : (~! [X202] : (~! [X203] : (~p1(X203) | ~r1(X202,X203)) | ! [X204] : (! [X205] : (~r1(X204,X205) | ~p1(X205)) | ~r1(X202,X204)) | ~r1(X201,X202)) | ! [X206] : (! [X207] : (~r1(X206,X207) | ! [X208] : (p1(X208) | ~r1(X207,X208)) | ! [X209] : (~r1(X207,X209) | ~! [X210] : (p1(X210) | ~r1(X209,X210)))) | ! [X211] : (! [X212] : (~r1(X211,X212) | ! [X213] : (~r1(X212,X213) | p1(X213)) | ! [X214] : (~! [X215] : (~r1(X214,X215) | p1(X215)) | ~r1(X212,X214))) | ~! [X216] : (! [X217] : (~r1(X216,X217) | ! [X218] : (~r1(X217,X218) | ~p1(X218))) | ~! [X219] : (~r1(X216,X219) | ~p1(X219)) | ~r1(X211,X216)) | ! [X220] : (~r1(X211,X220) | ~! [X221] : (~r1(X220,X221) | ~! [X222] : (~p1(X222) | ~r1(X221,X222)) | ! [X223] : (~r1(X221,X223) | ! [X224] : (~r1(X223,X224) | ~p1(X224)))) | ! [X225] : (~r1(X220,X225) | ! [X226] : (! [X227] : (~r1(X226,X227) | ~! [X228] : (p1(X228) | ~r1(X227,X228))) | ! [X229] : (p1(X229) | ~r1(X226,X229)) | ~r1(X225,X226)) | ! [X230] : (! [X231] : (! [X232] : (~! [X233] : (~r1(X232,X233) | p1(X233)) | ~r1(X231,X232)) | ! [X234] : (~r1(X231,X234) | p1(X234)) | ~r1(X230,X231)) | ! [X235] : (~r1(X230,X235) | ~! [X236] : (! [X237] : (! [X238] : (~r1(X237,X238) | ~p1(X238)) | ~r1(X236,X237)) | ~! [X239] : (~p1(X239) | ~r1(X236,X239)) | ~r1(X235,X236)) | ! [X240] : (~r1(X235,X240) | ~! [X241] : (~! [X242] : (~r1(X241,X242) | ~p1(X242)) | ! [X243] : (~r1(X241,X243) | ! [X244] : (~p1(X244) | ~r1(X243,X244))) | ~r1(X240,X241)) | ! [X245] : (~r1(X240,X245) | ! [X246] : (~r1(X245,X246) | ! [X247] : (~r1(X246,X247) | p1(X247)) | ! [X248] : (~r1(X246,X248) | ~! [X249] : (~r1(X248,X249) | p1(X249)))) | ~! [X250] : (! [X251] : (~r1(X250,X251) | ! [X252] : (~r1(X251,X252) | ~p1(X252))) | ~! [X253] : (~p1(X253) | ~r1(X250,X253)) | ~r1(X245,X250)) | ! [X254] : (~r1(X245,X254) | ~! [X255] : (~! [X256] : (p2(X256) | ~r1(X255,X256)) | ~r1(X254,X255)))) | ! [X257] : (! [X258] : (~r1(X257,X258) | ~! [X259] : (p1(X259) | ~r1(X258,X259))) | ! [X260] : (~r1(X257,X260) | p1(X260)) | ~r1(X240,X257))) | ! [X261] : (~r1(X235,X261) | ! [X262] : (~r1(X261,X262) | ~! [X263] : (p1(X263) | ~r1(X262,X263))) | ! [X264] : (p1(X264) | ~r1(X261,X264)))) | ~! [X265] : (! [X266] : (~r1(X265,X266) | ! [X267] : (~r1(X266,X267) | ~p1(X267))) | ~! [X268] : (~p1(X268) | ~r1(X265,X268)) | ~r1(X230,X265)) | ~r1(X225,X230)) | ~! [X269] : (~! [X270] : (~p1(X270) | ~r1(X269,X270)) | ! [X271] : (~r1(X269,X271) | ! [X272] : (~r1(X271,X272) | ~p1(X272))) | ~r1(X225,X269))) | ! [X273] : (! [X274] : (p1(X274) | ~r1(X273,X274)) | ! [X275] : (~r1(X273,X275) | ~! [X276] : (~r1(X275,X276) | p1(X276))) | ~r1(X220,X273))) | ~r1(X206,X211)) | ~! [X277] : (! [X278] : (! [X279] : (~p1(X279) | ~r1(X278,X279)) | ~r1(X277,X278)) | ~! [X280] : (~p1(X280) | ~r1(X277,X280)) | ~r1(X206,X277)) | ~r1(X201,X206)) | ! [X281] : (~r1(X201,X281) | ! [X282] : (~r1(X281,X282) | ~! [X283] : (p1(X283) | ~r1(X282,X283))) | ! [X284] : (p1(X284) | ~r1(X281,X284))) | ~r1(X196,X201)) | ! [X285] : (! [X286] : (~r1(X285,X286) | p1(X286)) | ! [X287] : (~r1(X285,X287) | ~! [X288] : (p1(X288) | ~r1(X287,X288))) | ~r1(X196,X285))) | ~! [X289] : (~! [X290] : (~r1(X289,X290) | ~p1(X290)) | ! [X291] : (! [X292] : (~p1(X292) | ~r1(X291,X292)) | ~r1(X289,X291)) | ~r1(X191,X289))) | ! [X293] : (~r1(X186,X293) | ! [X294] : (~! [X295] : (p1(X295) | ~r1(X294,X295)) | ~r1(X293,X294)) | ! [X296] : (p1(X296) | ~r1(X293,X296)))) | ~! [X297] : (! [X298] : (~r1(X297,X298) | ! [X299] : (~r1(X298,X299) | ~p1(X299))) | ~! [X300] : (~p1(X300) | ~r1(X297,X300)) | ~r1(X185,X297)) | ! [X301] : (! [X302] : (p1(X302) | ~r1(X301,X302)) | ! [X303] : (~r1(X301,X303) | ~! [X304] : (p1(X304) | ~r1(X303,X304))) | ~r1(X185,X301)) | ~r1(X180,X185)) | ~! [X305] : (! [X306] : (~r1(X305,X306) | ! [X307] : (~r1(X306,X307) | ~p1(X307))) | ~! [X308] : (~r1(X305,X308) | ~p1(X308)) | ~r1(X180,X305)) | ~r1(X0,X180)) | ~! [X309] : (~r1(X0,X309) | ! [X310] : (~r1(X309,X310) | ! [X311] : (~p1(X311) | ~r1(X310,X311))) | ~! [X312] : (~r1(X309,X312) | ~p1(X312))) | ! [X313] : (~r1(X0,X313) | ! [X314] : (~r1(X313,X314) | ~! [X315] : (~r1(X314,X315) | p1(X315))) | ! [X316] : (~r1(X313,X316) | p1(X316))) | (~! [X317] : (~r1(X0,X317) | ~! [X318] : (p1(X318) | ~r1(X317,X318))) & ! [X319] : (~r1(X0,X319) | p1(X319) | ~! [X320] : (~(~! [X321] : (~r1(X320,X321) | p1(X321)) & p1(X320)) | ~r1(X319,X320))) & ~p1(X0)))),
15.18/4.72	  inference(pure_predicate_removal,[],[f6])).
15.18/4.72	fof(f8,plain,(
15.18/4.72	  ? [X0] : ~(~! [X2] : (~r1(X0,X2) | ~((! [X3] : (~r1(X2,X3) | ~! [X4] : (~(p1(X4) & ~! [X5] : (~r1(X4,X5) | p1(X5))) | ~r1(X3,X4)) | p1(X3)) & ~! [X6] : (~! [X7] : (p1(X7) | ~r1(X6,X7)) | ~r1(X2,X6)) & ~p1(X2)) | ~! [X8] : (~((~p1(X8) & ~! [X9] : (~r1(X8,X9) | ~! [X10] : (~r1(X9,X10) | p1(X10))) & ! [X11] : (~! [X12] : (~(p1(X12) & ~! [X13] : (p1(X13) | ~r1(X12,X13))) | ~r1(X11,X12)) | p1(X11) | ~r1(X8,X11))) | ~! [X14] : (~((~p1(X14) & ~! [X15] : (~r1(X14,X15) | ~! [X16] : (p1(X16) | ~r1(X15,X16))) & ! [X17] : (~! [X18] : (~r1(X17,X18) | ~(~! [X19] : (~r1(X18,X19) | p1(X19)) & p1(X18))) | p1(X17) | ~r1(X14,X17))) | ~! [X20] : (~(~! [X21] : (~(~! [X22] : (~(~! [X23] : (~r1(X22,X23) | ~((~p1(X23) & ! [X24] : (p1(X24) | ~! [X25] : (~r1(X24,X25) | ~(p1(X25) & ~! [X26] : (p1(X26) | ~r1(X25,X26)))) | ~r1(X23,X24)) & ~! [X27] : (~! [X28] : (p1(X28) | ~r1(X27,X28)) | ~r1(X23,X27))) | ~! [X29] : (~r1(X23,X29) | ~((~p1(X29) & ~! [X30] : (~r1(X29,X30) | ~! [X31] : (~r1(X30,X31) | p1(X31))) & ! [X32] : (~! [X33] : (~r1(X32,X33) | ~(p1(X33) & ~! [X34] : (~r1(X33,X34) | p1(X34)))) | p1(X32) | ~r1(X29,X32))) | ~! [X35] : (~r1(X29,X35) | ~(~! [X36] : (~r1(X35,X36) | ~((~p1(X36) & ! [X37] : (p1(X37) | ~! [X38] : (~(p1(X38) & ~! [X39] : (~r1(X38,X39) | p1(X39))) | ~r1(X37,X38)) | ~r1(X36,X37)) & ~! [X40] : (~r1(X36,X40) | ~! [X41] : (~r1(X40,X41) | p1(X41)))) | ~! [X42] : (~(~! [X43] : (~r1(X42,X43) | ~((~! [X44] : (~! [X45] : (~r1(X44,X45) | p1(X45)) | ~r1(X43,X44)) & ! [X46] : (~! [X47] : (~(~! [X48] : (~r1(X47,X48) | p1(X48)) & p1(X47)) | ~r1(X46,X47)) | p1(X46) | ~r1(X43,X46)) & ~p1(X43)) | ~! [X49] : (~r1(X43,X49) | ~(~! [X50] : (~r1(X49,X50) | ~(~! [X51] : (~r1(X50,X51) | ~((~p1(X51) & ! [X52] : (~r1(X51,X52) | p1(X52) | ~! [X53] : (~r1(X52,X53) | ~(p1(X53) & ~! [X54] : (~r1(X53,X54) | p1(X54))))) & ~! [X55] : (~r1(X51,X55) | ~! [X56] : (p1(X56) | ~r1(X55,X56)))) | ~! [X57] : (~r1(X51,X57) | ~(~! [X58] : (~((~p1(X58) & ! [X59] : (p1(X59) | ~! [X60] : (~r1(X59,X60) | ~(p1(X60) & ~! [X61] : (~r1(X60,X61) | p1(X61)))) | ~r1(X58,X59)) & ~! [X62] : (~! [X63] : (p1(X63) | ~r1(X62,X63)) | ~r1(X58,X62))) | ~! [X64] : (~r1(X58,X64) | ~((~! [X65] : (~r1(X64,X65) | ~! [X66] : (~r1(X65,X66) | p1(X66))) & ! [X67] : (~! [X68] : (~r1(X67,X68) | ~(~! [X69] : (p1(X69) | ~r1(X68,X69)) & p1(X68))) | p1(X67) | ~r1(X64,X67)) & ~p1(X64)) | ~! [X70] : (~r1(X64,X70) | ~(~! [X71] : (~r1(X70,X71) | ~((~p1(X71) & ~! [X72] : (~r1(X71,X72) | ~! [X73] : (p1(X73) | ~r1(X72,X73))) & ! [X74] : (~r1(X71,X74) | p1(X74) | ~! [X75] : (~r1(X74,X75) | ~(~! [X76] : (~r1(X75,X76) | p1(X76)) & p1(X75))))) | ~! [X77] : (~((~! [X78] : (~! [X79] : (~r1(X78,X79) | p1(X79)) | ~r1(X77,X78)) & ! [X80] : (~r1(X77,X80) | p1(X80) | ~! [X81] : (~(p1(X81) & ~! [X82] : (~r1(X81,X82) | p1(X82))) | ~r1(X80,X81))) & ~p1(X77)) | ~! [X83] : (~r1(X77,X83) | ~((! [X84] : (~! [X85] : (~r1(X84,X85) | ~(~! [X86] : (p1(X86) | ~r1(X85,X86)) & p1(X85))) | p1(X84) | ~r1(X83,X84)) & ~! [X87] : (~r1(X83,X87) | ~! [X88] : (p1(X88) | ~r1(X87,X88))) & ~p1(X83)) | ~! [X89] : (~r1(X83,X89) | ~(~! [X90] : (~(~! [X91] : (~((~! [X92] : (~r1(X91,X92) | ~! [X93] : (~r1(X92,X93) | p1(X93))) & ! [X94] : (~r1(X91,X94) | ~! [X95] : (~(~! [X96] : (p1(X96) | ~r1(X95,X96)) & p1(X95)) | ~r1(X94,X95)) | p1(X94)) & ~p1(X91)) | ~! [X97] : (~((~! [X98] : (~! [X99] : (~r1(X98,X99) | p1(X99)) | ~r1(X97,X98)) & ! [X100] : (~! [X101] : (~(p1(X101) & ~! [X102] : (~r1(X101,X102) | p1(X102))) | ~r1(X100,X101)) | p1(X100) | ~r1(X97,X100)) & ~p1(X97)) | ~! [X103] : (~((~! [X104] : (~! [X105] : (p1(X105) | ~r1(X104,X105)) | ~r1(X103,X104)) & ! [X106] : (~! [X107] : (~(p1(X107) & ~! [X108] : (p1(X108) | ~r1(X107,X108))) | ~r1(X106,X107)) | p1(X106) | ~r1(X103,X106)) & ~p1(X103)) | ~! [X109] : (~((~p1(X109) & ~! [X110] : (~r1(X109,X110) | ~! [X111] : (~r1(X110,X111) | p1(X111))) & ! [X112] : (~r1(X109,X112) | p1(X112) | ~! [X113] : (~r1(X112,X113) | ~(p1(X113) & ~! [X114] : (~r1(X113,X114) | p1(X114)))))) | ~! [X115] : (~r1(X109,X115) | ~(~! [X116] : (~r1(X115,X116) | ~(p2(X116) & ~! [X117] : (~! [X118] : (~r1(X117,X118) | ~! [X119] : (~r1(X118,X119) | ~p2(X119))) | ~r1(X116,X117)) & ~! [X120] : (~(~p2(X120) | ! [X121] : ~r1(X120,X121)) | ~r1(X116,X120)))) | ~! [X122] : (~! [X123] : (~p2(X123) | ! [X124] : ~r1(X123,X124) | ~r1(X122,X123)) | ~r1(X115,X122))))) | ~r1(X103,X109))) | ~r1(X97,X103))) | ~r1(X91,X97))) | ~r1(X90,X91)) | (! [X125] : (~r1(X90,X125) | ~! [X126] : (~r1(X125,X126) | ~(p1(X126) & ~! [X127] : (p1(X127) | ~r1(X126,X127)))) | p1(X125)) & ~! [X128] : (~! [X129] : (~r1(X128,X129) | p1(X129)) | ~r1(X90,X128)) & ~p1(X90))) | ~r1(X89,X90)) | (~p1(X89) & ~! [X130] : (~! [X131] : (p1(X131) | ~r1(X130,X131)) | ~r1(X89,X130)) & ! [X132] : (~r1(X89,X132) | ~! [X133] : (~r1(X132,X133) | ~(~! [X134] : (~r1(X133,X134) | p1(X134)) & p1(X133))) | p1(X132)))))))) | ~r1(X71,X77)))) | (~p1(X70) & ! [X135] : (~r1(X70,X135) | ~! [X136] : (~(p1(X136) & ~! [X137] : (~r1(X136,X137) | p1(X137))) | ~r1(X135,X136)) | p1(X135)) & ~! [X138] : (~r1(X70,X138) | ~! [X139] : (~r1(X138,X139) | p1(X139))))))))) | ~r1(X57,X58)) | (~p1(X57) & ~! [X140] : (~! [X141] : (~r1(X140,X141) | p1(X141)) | ~r1(X57,X140)) & ! [X142] : (p1(X142) | ~! [X143] : (~(p1(X143) & ~! [X144] : (p1(X144) | ~r1(X143,X144))) | ~r1(X142,X143)) | ~r1(X57,X142))))))) | (! [X145] : (~r1(X50,X145) | p1(X145) | ~! [X146] : (~(~! [X147] : (~r1(X146,X147) | p1(X147)) & p1(X146)) | ~r1(X145,X146))) & ~! [X148] : (~r1(X50,X148) | ~! [X149] : (~r1(X148,X149) | p1(X149))) & ~p1(X50)))) | (! [X150] : (~r1(X49,X150) | ~! [X151] : (~(~! [X152] : (p1(X152) | ~r1(X151,X152)) & p1(X151)) | ~r1(X150,X151)) | p1(X150)) & ~! [X153] : (~r1(X49,X153) | ~! [X154] : (~r1(X153,X154) | p1(X154))) & ~p1(X49)))))) | (~p1(X42) & ! [X155] : (p1(X155) | ~! [X156] : (~r1(X155,X156) | ~(~! [X157] : (p1(X157) | ~r1(X156,X157)) & p1(X156))) | ~r1(X42,X155)) & ~! [X158] : (~r1(X42,X158) | ~! [X159] : (~r1(X158,X159) | p1(X159))))) | ~r1(X36,X42)))) | (~! [X160] : (~! [X161] : (~r1(X160,X161) | p1(X161)) | ~r1(X35,X160)) & ! [X162] : (~r1(X35,X162) | ~! [X163] : (~r1(X162,X163) | ~(p1(X163) & ~! [X164] : (p1(X164) | ~r1(X163,X164)))) | p1(X162)) & ~p1(X35)))))))) | (! [X165] : (~! [X166] : (~r1(X165,X166) | ~(~! [X167] : (p1(X167) | ~r1(X166,X167)) & p1(X166))) | p1(X165) | ~r1(X22,X165)) & ~! [X168] : (~r1(X22,X168) | ~! [X169] : (p1(X169) | ~r1(X168,X169))) & ~p1(X22))) | ~r1(X21,X22)) | (~p1(X21) & ~! [X170] : (~! [X171] : (p1(X171) | ~r1(X170,X171)) | ~r1(X21,X170)) & ! [X172] : (~! [X173] : (~r1(X172,X173) | ~(p1(X173) & ~! [X174] : (p1(X174) | ~r1(X173,X174)))) | p1(X172) | ~r1(X21,X172)))) | ~r1(X20,X21)) | (~p1(X20) & ! [X175] : (~r1(X20,X175) | p1(X175) | ~! [X176] : (~r1(X175,X176) | ~(~! [X177] : (p1(X177) | ~r1(X176,X177)) & p1(X176)))) & ~! [X178] : (~! [X179] : (p1(X179) | ~r1(X178,X179)) | ~r1(X20,X178)))) | ~r1(X14,X20))) | ~r1(X8,X14))) | ~r1(X2,X8)))) | ! [X180] : (! [X181] : (~r1(X180,X181) | ! [X182] : (~! [X183] : (~r1(X182,X183) | p1(X183)) | ~r1(X181,X182)) | ! [X184] : (~r1(X181,X184) | p1(X184))) | ! [X185] : (! [X186] : (~r1(X185,X186) | ~! [X187] : (~r1(X186,X187) | ! [X188] : (~r1(X187,X188) | ! [X189] : (~p1(X189) | ~r1(X188,X189))) | ~! [X190] : (~p1(X190) | ~r1(X187,X190))) | ! [X191] : (~r1(X186,X191) | ! [X192] : (~r1(X191,X192) | ! [X193] : (p1(X193) | ~r1(X192,X193)) | ! [X194] : (~r1(X192,X194) | ~! [X195] : (p1(X195) | ~r1(X194,X195)))) | ! [X196] : (~r1(X191,X196) | ~! [X197] : (~! [X198] : (~r1(X197,X198) | ~p1(X198)) | ! [X199] : (~r1(X197,X199) | ! [X200] : (~p1(X200) | ~r1(X199,X200))) | ~r1(X196,X197)) | ! [X201] : (~! [X202] : (~! [X203] : (~p1(X203) | ~r1(X202,X203)) | ! [X204] : (! [X205] : (~r1(X204,X205) | ~p1(X205)) | ~r1(X202,X204)) | ~r1(X201,X202)) | ! [X206] : (! [X207] : (~r1(X206,X207) | ! [X208] : (p1(X208) | ~r1(X207,X208)) | ! [X209] : (~r1(X207,X209) | ~! [X210] : (p1(X210) | ~r1(X209,X210)))) | ! [X211] : (! [X212] : (~r1(X211,X212) | ! [X213] : (~r1(X212,X213) | p1(X213)) | ! [X214] : (~! [X215] : (~r1(X214,X215) | p1(X215)) | ~r1(X212,X214))) | ~! [X216] : (! [X217] : (~r1(X216,X217) | ! [X218] : (~r1(X217,X218) | ~p1(X218))) | ~! [X219] : (~r1(X216,X219) | ~p1(X219)) | ~r1(X211,X216)) | ! [X220] : (~r1(X211,X220) | ~! [X221] : (~r1(X220,X221) | ~! [X222] : (~p1(X222) | ~r1(X221,X222)) | ! [X223] : (~r1(X221,X223) | ! [X224] : (~r1(X223,X224) | ~p1(X224)))) | ! [X225] : (~r1(X220,X225) | ! [X226] : (! [X227] : (~r1(X226,X227) | ~! [X228] : (p1(X228) | ~r1(X227,X228))) | ! [X229] : (p1(X229) | ~r1(X226,X229)) | ~r1(X225,X226)) | ! [X230] : (! [X231] : (! [X232] : (~! [X233] : (~r1(X232,X233) | p1(X233)) | ~r1(X231,X232)) | ! [X234] : (~r1(X231,X234) | p1(X234)) | ~r1(X230,X231)) | ! [X235] : (~r1(X230,X235) | ~! [X236] : (! [X237] : (! [X238] : (~r1(X237,X238) | ~p1(X238)) | ~r1(X236,X237)) | ~! [X239] : (~p1(X239) | ~r1(X236,X239)) | ~r1(X235,X236)) | ! [X240] : (~r1(X235,X240) | ~! [X241] : (~! [X242] : (~r1(X241,X242) | ~p1(X242)) | ! [X243] : (~r1(X241,X243) | ! [X244] : (~p1(X244) | ~r1(X243,X244))) | ~r1(X240,X241)) | ! [X245] : (~r1(X240,X245) | ! [X246] : (~r1(X245,X246) | ! [X247] : (~r1(X246,X247) | p1(X247)) | ! [X248] : (~r1(X246,X248) | ~! [X249] : (~r1(X248,X249) | p1(X249)))) | ~! [X250] : (! [X251] : (~r1(X250,X251) | ! [X252] : (~r1(X251,X252) | ~p1(X252))) | ~! [X253] : (~p1(X253) | ~r1(X250,X253)) | ~r1(X245,X250)) | ! [X254] : (~r1(X245,X254) | ~! [X255] : (~! [X256] : (p2(X256) | ~r1(X255,X256)) | ~r1(X254,X255)))) | ! [X257] : (! [X258] : (~r1(X257,X258) | ~! [X259] : (p1(X259) | ~r1(X258,X259))) | ! [X260] : (~r1(X257,X260) | p1(X260)) | ~r1(X240,X257))) | ! [X261] : (~r1(X235,X261) | ! [X262] : (~r1(X261,X262) | ~! [X263] : (p1(X263) | ~r1(X262,X263))) | ! [X264] : (p1(X264) | ~r1(X261,X264)))) | ~! [X265] : (! [X266] : (~r1(X265,X266) | ! [X267] : (~r1(X266,X267) | ~p1(X267))) | ~! [X268] : (~p1(X268) | ~r1(X265,X268)) | ~r1(X230,X265)) | ~r1(X225,X230)) | ~! [X269] : (~! [X270] : (~p1(X270) | ~r1(X269,X270)) | ! [X271] : (~r1(X269,X271) | ! [X272] : (~r1(X271,X272) | ~p1(X272))) | ~r1(X225,X269))) | ! [X273] : (! [X274] : (p1(X274) | ~r1(X273,X274)) | ! [X275] : (~r1(X273,X275) | ~! [X276] : (~r1(X275,X276) | p1(X276))) | ~r1(X220,X273))) | ~r1(X206,X211)) | ~! [X277] : (! [X278] : (! [X279] : (~p1(X279) | ~r1(X278,X279)) | ~r1(X277,X278)) | ~! [X280] : (~p1(X280) | ~r1(X277,X280)) | ~r1(X206,X277)) | ~r1(X201,X206)) | ! [X281] : (~r1(X201,X281) | ! [X282] : (~r1(X281,X282) | ~! [X283] : (p1(X283) | ~r1(X282,X283))) | ! [X284] : (p1(X284) | ~r1(X281,X284))) | ~r1(X196,X201)) | ! [X285] : (! [X286] : (~r1(X285,X286) | p1(X286)) | ! [X287] : (~r1(X285,X287) | ~! [X288] : (p1(X288) | ~r1(X287,X288))) | ~r1(X196,X285))) | ~! [X289] : (~! [X290] : (~r1(X289,X290) | ~p1(X290)) | ! [X291] : (! [X292] : (~p1(X292) | ~r1(X291,X292)) | ~r1(X289,X291)) | ~r1(X191,X289))) | ! [X293] : (~r1(X186,X293) | ! [X294] : (~! [X295] : (p1(X295) | ~r1(X294,X295)) | ~r1(X293,X294)) | ! [X296] : (p1(X296) | ~r1(X293,X296)))) | ~! [X297] : (! [X298] : (~r1(X297,X298) | ! [X299] : (~r1(X298,X299) | ~p1(X299))) | ~! [X300] : (~p1(X300) | ~r1(X297,X300)) | ~r1(X185,X297)) | ! [X301] : (! [X302] : (p1(X302) | ~r1(X301,X302)) | ! [X303] : (~r1(X301,X303) | ~! [X304] : (p1(X304) | ~r1(X303,X304))) | ~r1(X185,X301)) | ~r1(X180,X185)) | ~! [X305] : (! [X306] : (~r1(X305,X306) | ! [X307] : (~r1(X306,X307) | ~p1(X307))) | ~! [X308] : (~r1(X305,X308) | ~p1(X308)) | ~r1(X180,X305)) | ~r1(X0,X180)) | ~! [X309] : (~r1(X0,X309) | ! [X310] : (~r1(X309,X310) | ! [X311] : (~p1(X311) | ~r1(X310,X311))) | ~! [X312] : (~r1(X309,X312) | ~p1(X312))) | ! [X313] : (~r1(X0,X313) | ! [X314] : (~r1(X313,X314) | ~! [X315] : (~r1(X314,X315) | p1(X315))) | ! [X316] : (~r1(X313,X316) | p1(X316))) | (~! [X317] : (~r1(X0,X317) | ~! [X318] : (p1(X318) | ~r1(X317,X318))) & ! [X319] : (~r1(X0,X319) | p1(X319) | ~! [X320] : (~(~! [X321] : (~r1(X320,X321) | p1(X321)) & p1(X320)) | ~r1(X319,X320))) & ~p1(X0)))),
15.18/4.72	  inference(pure_predicate_removal,[],[f7])).
15.18/4.72	fof(f9,plain,(
15.18/4.72	  ? [X0] : (! [X2] : (~r1(X0,X2) | ((? [X3] : (r1(X2,X3) & ! [X4] : ((~p1(X4) | ! [X5] : (~r1(X4,X5) | p1(X5))) | ~r1(X3,X4)) & ~p1(X3)) | ! [X6] : (? [X7] : (~p1(X7) & r1(X6,X7)) | ~r1(X2,X6)) | p1(X2)) & ! [X8] : (((p1(X8) | ! [X9] : (~r1(X8,X9) | ? [X10] : (r1(X9,X10) & ~p1(X10))) | ? [X11] : (! [X12] : ((~p1(X12) | ! [X13] : (p1(X13) | ~r1(X12,X13))) | ~r1(X11,X12)) & ~p1(X11) & r1(X8,X11))) & ! [X14] : (((p1(X14) | ! [X15] : (~r1(X14,X15) | ? [X16] : (~p1(X16) & r1(X15,X16))) | ? [X17] : (! [X18] : (~r1(X17,X18) | (! [X19] : (~r1(X18,X19) | p1(X19)) | ~p1(X18))) & ~p1(X17) & r1(X14,X17))) & ! [X20] : ((! [X21] : ((! [X22] : ((! [X23] : (~r1(X22,X23) | ((p1(X23) | ? [X24] : (~p1(X24) & ! [X25] : (~r1(X24,X25) | (~p1(X25) | ! [X26] : (p1(X26) | ~r1(X25,X26)))) & r1(X23,X24)) | ! [X27] : (? [X28] : (~p1(X28) & r1(X27,X28)) | ~r1(X23,X27))) & ! [X29] : (~r1(X23,X29) | ((p1(X29) | ! [X30] : (~r1(X29,X30) | ? [X31] : (r1(X30,X31) & ~p1(X31))) | ? [X32] : (! [X33] : (~r1(X32,X33) | (~p1(X33) | ! [X34] : (~r1(X33,X34) | p1(X34)))) & ~p1(X32) & r1(X29,X32))) & ! [X35] : (~r1(X29,X35) | (! [X36] : (~r1(X35,X36) | ((p1(X36) | ? [X37] : (~p1(X37) & ! [X38] : ((~p1(X38) | ! [X39] : (~r1(X38,X39) | p1(X39))) | ~r1(X37,X38)) & r1(X36,X37)) | ! [X40] : (~r1(X36,X40) | ? [X41] : (r1(X40,X41) & ~p1(X41)))) & ! [X42] : ((! [X43] : (~r1(X42,X43) | ((! [X44] : (? [X45] : (r1(X44,X45) & ~p1(X45)) | ~r1(X43,X44)) | ? [X46] : (! [X47] : ((! [X48] : (~r1(X47,X48) | p1(X48)) | ~p1(X47)) | ~r1(X46,X47)) & ~p1(X46) & r1(X43,X46)) | p1(X43)) & ! [X49] : (~r1(X43,X49) | (! [X50] : (~r1(X49,X50) | (! [X51] : (~r1(X50,X51) | ((p1(X51) | ? [X52] : (r1(X51,X52) & ~p1(X52) & ! [X53] : (~r1(X52,X53) | (~p1(X53) | ! [X54] : (~r1(X53,X54) | p1(X54))))) | ! [X55] : (~r1(X51,X55) | ? [X56] : (~p1(X56) & r1(X55,X56)))) & ! [X57] : (~r1(X51,X57) | (! [X58] : (((p1(X58) | ? [X59] : (~p1(X59) & ! [X60] : (~r1(X59,X60) | (~p1(X60) | ! [X61] : (~r1(X60,X61) | p1(X61)))) & r1(X58,X59)) | ! [X62] : (? [X63] : (~p1(X63) & r1(X62,X63)) | ~r1(X58,X62))) & ! [X64] : (~r1(X58,X64) | ((! [X65] : (~r1(X64,X65) | ? [X66] : (r1(X65,X66) & ~p1(X66))) | ? [X67] : (! [X68] : (~r1(X67,X68) | (! [X69] : (p1(X69) | ~r1(X68,X69)) | ~p1(X68))) & ~p1(X67) & r1(X64,X67)) | p1(X64)) & ! [X70] : (~r1(X64,X70) | (! [X71] : (~r1(X70,X71) | ((p1(X71) | ! [X72] : (~r1(X71,X72) | ? [X73] : (~p1(X73) & r1(X72,X73))) | ? [X74] : (r1(X71,X74) & ~p1(X74) & ! [X75] : (~r1(X74,X75) | (! [X76] : (~r1(X75,X76) | p1(X76)) | ~p1(X75))))) & ! [X77] : (((! [X78] : (? [X79] : (r1(X78,X79) & ~p1(X79)) | ~r1(X77,X78)) | ? [X80] : (r1(X77,X80) & ~p1(X80) & ! [X81] : ((~p1(X81) | ! [X82] : (~r1(X81,X82) | p1(X82))) | ~r1(X80,X81))) | p1(X77)) & ! [X83] : (~r1(X77,X83) | ((? [X84] : (! [X85] : (~r1(X84,X85) | (! [X86] : (p1(X86) | ~r1(X85,X86)) | ~p1(X85))) & ~p1(X84) & r1(X83,X84)) | ! [X87] : (~r1(X83,X87) | ? [X88] : (~p1(X88) & r1(X87,X88))) | p1(X83)) & ! [X89] : (~r1(X83,X89) | (! [X90] : ((! [X91] : (((! [X92] : (~r1(X91,X92) | ? [X93] : (r1(X92,X93) & ~p1(X93))) | ? [X94] : (r1(X91,X94) & ! [X95] : ((! [X96] : (p1(X96) | ~r1(X95,X96)) | ~p1(X95)) | ~r1(X94,X95)) & ~p1(X94)) | p1(X91)) & ! [X97] : (((! [X98] : (? [X99] : (r1(X98,X99) & ~p1(X99)) | ~r1(X97,X98)) | ? [X100] : (! [X101] : ((~p1(X101) | ! [X102] : (~r1(X101,X102) | p1(X102))) | ~r1(X100,X101)) & ~p1(X100) & r1(X97,X100)) | p1(X97)) & ! [X103] : (((! [X104] : (? [X105] : (~p1(X105) & r1(X104,X105)) | ~r1(X103,X104)) | ? [X106] : (! [X107] : ((~p1(X107) | ! [X108] : (p1(X108) | ~r1(X107,X108))) | ~r1(X106,X107)) & ~p1(X106) & r1(X103,X106)) | p1(X103)) & ! [X109] : (((p1(X109) | ! [X110] : (~r1(X109,X110) | ? [X111] : (r1(X110,X111) & ~p1(X111))) | ? [X112] : (r1(X109,X112) & ~p1(X112) & ! [X113] : (~r1(X112,X113) | (~p1(X113) | ! [X114] : (~r1(X113,X114) | p1(X114)))))) & ! [X115] : (~r1(X109,X115) | (! [X116] : (~r1(X115,X116) | (~p2(X116) | ! [X117] : (? [X118] : (r1(X117,X118) & ! [X119] : (~r1(X118,X119) | ~p2(X119))) | ~r1(X116,X117)) | ! [X120] : ((p2(X120) & ? [X121] : r1(X120,X121)) | ~r1(X116,X120)))) & ! [X122] : (? [X123] : (p2(X123) & ? [X124] : r1(X123,X124) & r1(X122,X123)) | ~r1(X115,X122))))) | ~r1(X103,X109))) | ~r1(X97,X103))) | ~r1(X91,X97))) | ~r1(X90,X91)) & (? [X125] : (r1(X90,X125) & ! [X126] : (~r1(X125,X126) | (~p1(X126) | ! [X127] : (p1(X127) | ~r1(X126,X127)))) & ~p1(X125)) | ! [X128] : (? [X129] : (r1(X128,X129) & ~p1(X129)) | ~r1(X90,X128)) | p1(X90))) | ~r1(X89,X90)) & (p1(X89) | ! [X130] : (? [X131] : (~p1(X131) & r1(X130,X131)) | ~r1(X89,X130)) | ? [X132] : (r1(X89,X132) & ! [X133] : (~r1(X132,X133) | (! [X134] : (~r1(X133,X134) | p1(X134)) | ~p1(X133))) & ~p1(X132)))))))) | ~r1(X71,X77)))) & (p1(X70) | ? [X135] : (r1(X70,X135) & ! [X136] : ((~p1(X136) | ! [X137] : (~r1(X136,X137) | p1(X137))) | ~r1(X135,X136)) & ~p1(X135)) | ! [X138] : (~r1(X70,X138) | ? [X139] : (r1(X138,X139) & ~p1(X139))))))))) | ~r1(X57,X58)) & (p1(X57) | ! [X140] : (? [X141] : (r1(X140,X141) & ~p1(X141)) | ~r1(X57,X140)) | ? [X142] : (~p1(X142) & ! [X143] : ((~p1(X143) | ! [X144] : (p1(X144) | ~r1(X143,X144))) | ~r1(X142,X143)) & r1(X57,X142))))))) & (? [X145] : (r1(X50,X145) & ~p1(X145) & ! [X146] : ((! [X147] : (~r1(X146,X147) | p1(X147)) | ~p1(X146)) | ~r1(X145,X146))) | ! [X148] : (~r1(X50,X148) | ? [X149] : (r1(X148,X149) & ~p1(X149))) | p1(X50)))) & (? [X150] : (r1(X49,X150) & ! [X151] : ((! [X152] : (p1(X152) | ~r1(X151,X152)) | ~p1(X151)) | ~r1(X150,X151)) & ~p1(X150)) | ! [X153] : (~r1(X49,X153) | ? [X154] : (r1(X153,X154) & ~p1(X154))) | p1(X49)))))) & (p1(X42) | ? [X155] : (~p1(X155) & ! [X156] : (~r1(X155,X156) | (! [X157] : (p1(X157) | ~r1(X156,X157)) | ~p1(X156))) & r1(X42,X155)) | ! [X158] : (~r1(X42,X158) | ? [X159] : (r1(X158,X159) & ~p1(X159))))) | ~r1(X36,X42)))) & (! [X160] : (? [X161] : (r1(X160,X161) & ~p1(X161)) | ~r1(X35,X160)) | ? [X162] : (r1(X35,X162) & ! [X163] : (~r1(X162,X163) | (~p1(X163) | ! [X164] : (p1(X164) | ~r1(X163,X164)))) & ~p1(X162)) | p1(X35)))))))) & (? [X165] : (! [X166] : (~r1(X165,X166) | (! [X167] : (p1(X167) | ~r1(X166,X167)) | ~p1(X166))) & ~p1(X165) & r1(X22,X165)) | ! [X168] : (~r1(X22,X168) | ? [X169] : (~p1(X169) & r1(X168,X169))) | p1(X22))) | ~r1(X21,X22)) & (p1(X21) | ! [X170] : (? [X171] : (~p1(X171) & r1(X170,X171)) | ~r1(X21,X170)) | ? [X172] : (! [X173] : (~r1(X172,X173) | (~p1(X173) | ! [X174] : (p1(X174) | ~r1(X173,X174)))) & ~p1(X172) & r1(X21,X172)))) | ~r1(X20,X21)) & (p1(X20) | ? [X175] : (r1(X20,X175) & ~p1(X175) & ! [X176] : (~r1(X175,X176) | (! [X177] : (p1(X177) | ~r1(X176,X177)) | ~p1(X176)))) | ! [X178] : (? [X179] : (~p1(X179) & r1(X178,X179)) | ~r1(X20,X178)))) | ~r1(X14,X20))) | ~r1(X8,X14))) | ~r1(X2,X8)))) & ? [X180] : (? [X181] : (r1(X180,X181) & ? [X182] : (! [X183] : (~r1(X182,X183) | p1(X183)) & r1(X181,X182)) & ? [X184] : (r1(X181,X184) & ~p1(X184))) & ? [X185] : (? [X186] : (r1(X185,X186) & ! [X187] : (~r1(X186,X187) | ! [X188] : (~r1(X187,X188) | ! [X189] : (~p1(X189) | ~r1(X188,X189))) | ? [X190] : (p1(X190) & r1(X187,X190))) & ? [X191] : (r1(X186,X191) & ? [X192] : (r1(X191,X192) & ? [X193] : (~p1(X193) & r1(X192,X193)) & ? [X194] : (r1(X192,X194) & ! [X195] : (p1(X195) | ~r1(X194,X195)))) & ? [X196] : (r1(X191,X196) & ! [X197] : (? [X198] : (r1(X197,X198) & p1(X198)) | ! [X199] : (~r1(X197,X199) | ! [X200] : (~p1(X200) | ~r1(X199,X200))) | ~r1(X196,X197)) & ? [X201] : (! [X202] : (? [X203] : (p1(X203) & r1(X202,X203)) | ! [X204] : (! [X205] : (~r1(X204,X205) | ~p1(X205)) | ~r1(X202,X204)) | ~r1(X201,X202)) & ? [X206] : (? [X207] : (r1(X206,X207) & ? [X208] : (~p1(X208) & r1(X207,X208)) & ? [X209] : (r1(X207,X209) & ! [X210] : (p1(X210) | ~r1(X209,X210)))) & ? [X211] : (? [X212] : (r1(X211,X212) & ? [X213] : (r1(X212,X213) & ~p1(X213)) & ? [X214] : (! [X215] : (~r1(X214,X215) | p1(X215)) & r1(X212,X214))) & ! [X216] : (! [X217] : (~r1(X216,X217) | ! [X218] : (~r1(X217,X218) | ~p1(X218))) | ? [X219] : (r1(X216,X219) & p1(X219)) | ~r1(X211,X216)) & ? [X220] : (r1(X211,X220) & ! [X221] : (~r1(X220,X221) | ? [X222] : (p1(X222) & r1(X221,X222)) | ! [X223] : (~r1(X221,X223) | ! [X224] : (~r1(X223,X224) | ~p1(X224)))) & ? [X225] : (r1(X220,X225) & ? [X226] : (? [X227] : (r1(X226,X227) & ! [X228] : (p1(X228) | ~r1(X227,X228))) & ? [X229] : (~p1(X229) & r1(X226,X229)) & r1(X225,X226)) & ? [X230] : (? [X231] : (? [X232] : (! [X233] : (~r1(X232,X233) | p1(X233)) & r1(X231,X232)) & ? [X234] : (r1(X231,X234) & ~p1(X234)) & r1(X230,X231)) & ? [X235] : (r1(X230,X235) & ! [X236] : (! [X237] : (! [X238] : (~r1(X237,X238) | ~p1(X238)) | ~r1(X236,X237)) | ? [X239] : (p1(X239) & r1(X236,X239)) | ~r1(X235,X236)) & ? [X240] : (r1(X235,X240) & ! [X241] : (? [X242] : (r1(X241,X242) & p1(X242)) | ! [X243] : (~r1(X241,X243) | ! [X244] : (~p1(X244) | ~r1(X243,X244))) | ~r1(X240,X241)) & ? [X245] : (r1(X240,X245) & ? [X246] : (r1(X245,X246) & ? [X247] : (r1(X246,X247) & ~p1(X247)) & ? [X248] : (r1(X246,X248) & ! [X249] : (~r1(X248,X249) | p1(X249)))) & ! [X250] : (! [X251] : (~r1(X250,X251) | ! [X252] : (~r1(X251,X252) | ~p1(X252))) | ? [X253] : (p1(X253) & r1(X250,X253)) | ~r1(X245,X250)) & ? [X254] : (r1(X245,X254) & ! [X255] : (? [X256] : (~p2(X256) & r1(X255,X256)) | ~r1(X254,X255)))) & ? [X257] : (? [X258] : (r1(X257,X258) & ! [X259] : (p1(X259) | ~r1(X258,X259))) & ? [X260] : (r1(X257,X260) & ~p1(X260)) & r1(X240,X257))) & ? [X261] : (r1(X235,X261) & ? [X262] : (r1(X261,X262) & ! [X263] : (p1(X263) | ~r1(X262,X263))) & ? [X264] : (~p1(X264) & r1(X261,X264)))) & ! [X265] : (! [X266] : (~r1(X265,X266) | ! [X267] : (~r1(X266,X267) | ~p1(X267))) | ? [X268] : (p1(X268) & r1(X265,X268)) | ~r1(X230,X265)) & r1(X225,X230)) & ! [X269] : (? [X270] : (p1(X270) & r1(X269,X270)) | ! [X271] : (~r1(X269,X271) | ! [X272] : (~r1(X271,X272) | ~p1(X272))) | ~r1(X225,X269))) & ? [X273] : (? [X274] : (~p1(X274) & r1(X273,X274)) & ? [X275] : (r1(X273,X275) & ! [X276] : (~r1(X275,X276) | p1(X276))) & r1(X220,X273))) & r1(X206,X211)) & ! [X277] : (! [X278] : (! [X279] : (~p1(X279) | ~r1(X278,X279)) | ~r1(X277,X278)) | ? [X280] : (p1(X280) & r1(X277,X280)) | ~r1(X206,X277)) & r1(X201,X206)) & ? [X281] : (r1(X201,X281) & ? [X282] : (r1(X281,X282) & ! [X283] : (p1(X283) | ~r1(X282,X283))) & ? [X284] : (~p1(X284) & r1(X281,X284))) & r1(X196,X201)) & ? [X285] : (? [X286] : (r1(X285,X286) & ~p1(X286)) & ? [X287] : (r1(X285,X287) & ! [X288] : (p1(X288) | ~r1(X287,X288))) & r1(X196,X285))) & ! [X289] : (? [X290] : (r1(X289,X290) & p1(X290)) | ! [X291] : (! [X292] : (~p1(X292) | ~r1(X291,X292)) | ~r1(X289,X291)) | ~r1(X191,X289))) & ? [X293] : (r1(X186,X293) & ? [X294] : (! [X295] : (p1(X295) | ~r1(X294,X295)) & r1(X293,X294)) & ? [X296] : (~p1(X296) & r1(X293,X296)))) & ! [X297] : (! [X298] : (~r1(X297,X298) | ! [X299] : (~r1(X298,X299) | ~p1(X299))) | ? [X300] : (p1(X300) & r1(X297,X300)) | ~r1(X185,X297)) & ? [X301] : (? [X302] : (~p1(X302) & r1(X301,X302)) & ? [X303] : (r1(X301,X303) & ! [X304] : (p1(X304) | ~r1(X303,X304))) & r1(X185,X301)) & r1(X180,X185)) & ! [X305] : (! [X306] : (~r1(X305,X306) | ! [X307] : (~r1(X306,X307) | ~p1(X307))) | ? [X308] : (r1(X305,X308) & p1(X308)) | ~r1(X180,X305)) & r1(X0,X180)) & ! [X309] : (~r1(X0,X309) | ! [X310] : (~r1(X309,X310) | ! [X311] : (~p1(X311) | ~r1(X310,X311))) | ? [X312] : (r1(X309,X312) & p1(X312))) & ? [X313] : (r1(X0,X313) & ? [X314] : (r1(X313,X314) & ! [X315] : (~r1(X314,X315) | p1(X315))) & ? [X316] : (r1(X313,X316) & ~p1(X316))) & (! [X317] : (~r1(X0,X317) | ? [X318] : (~p1(X318) & r1(X317,X318))) | ? [X319] : (r1(X0,X319) & ~p1(X319) & ! [X320] : ((! [X321] : (~r1(X320,X321) | p1(X321)) | ~p1(X320)) | ~r1(X319,X320))) | p1(X0)))),
15.18/4.72	  inference(ennf_transformation,[],[f8])).
15.18/4.72	fof(f10,plain,(
15.18/4.72	  ? [X0] : (! [X2] : (~r1(X0,X2) | ((? [X3] : (r1(X2,X3) & ! [X4] : (~p1(X4) | ! [X5] : (~r1(X4,X5) | p1(X5)) | ~r1(X3,X4)) & ~p1(X3)) | ! [X6] : (? [X7] : (~p1(X7) & r1(X6,X7)) | ~r1(X2,X6)) | p1(X2)) & ! [X8] : (((p1(X8) | ! [X9] : (~r1(X8,X9) | ? [X10] : (r1(X9,X10) & ~p1(X10))) | ? [X11] : (! [X12] : (~p1(X12) | ! [X13] : (p1(X13) | ~r1(X12,X13)) | ~r1(X11,X12)) & ~p1(X11) & r1(X8,X11))) & ! [X14] : (((p1(X14) | ! [X15] : (~r1(X14,X15) | ? [X16] : (~p1(X16) & r1(X15,X16))) | ? [X17] : (! [X18] : (~r1(X17,X18) | ! [X19] : (~r1(X18,X19) | p1(X19)) | ~p1(X18)) & ~p1(X17) & r1(X14,X17))) & ! [X20] : ((! [X21] : ((! [X22] : ((! [X23] : (~r1(X22,X23) | ((p1(X23) | ? [X24] : (~p1(X24) & ! [X25] : (~r1(X24,X25) | ~p1(X25) | ! [X26] : (p1(X26) | ~r1(X25,X26))) & r1(X23,X24)) | ! [X27] : (? [X28] : (~p1(X28) & r1(X27,X28)) | ~r1(X23,X27))) & ! [X29] : (~r1(X23,X29) | ((p1(X29) | ! [X30] : (~r1(X29,X30) | ? [X31] : (r1(X30,X31) & ~p1(X31))) | ? [X32] : (! [X33] : (~r1(X32,X33) | ~p1(X33) | ! [X34] : (~r1(X33,X34) | p1(X34))) & ~p1(X32) & r1(X29,X32))) & ! [X35] : (~r1(X29,X35) | (! [X36] : (~r1(X35,X36) | ((p1(X36) | ? [X37] : (~p1(X37) & ! [X38] : (~p1(X38) | ! [X39] : (~r1(X38,X39) | p1(X39)) | ~r1(X37,X38)) & r1(X36,X37)) | ! [X40] : (~r1(X36,X40) | ? [X41] : (r1(X40,X41) & ~p1(X41)))) & ! [X42] : ((! [X43] : (~r1(X42,X43) | ((! [X44] : (? [X45] : (r1(X44,X45) & ~p1(X45)) | ~r1(X43,X44)) | ? [X46] : (! [X47] : (! [X48] : (~r1(X47,X48) | p1(X48)) | ~p1(X47) | ~r1(X46,X47)) & ~p1(X46) & r1(X43,X46)) | p1(X43)) & ! [X49] : (~r1(X43,X49) | (! [X50] : (~r1(X49,X50) | (! [X51] : (~r1(X50,X51) | ((p1(X51) | ? [X52] : (r1(X51,X52) & ~p1(X52) & ! [X53] : (~r1(X52,X53) | ~p1(X53) | ! [X54] : (~r1(X53,X54) | p1(X54)))) | ! [X55] : (~r1(X51,X55) | ? [X56] : (~p1(X56) & r1(X55,X56)))) & ! [X57] : (~r1(X51,X57) | (! [X58] : (((p1(X58) | ? [X59] : (~p1(X59) & ! [X60] : (~r1(X59,X60) | ~p1(X60) | ! [X61] : (~r1(X60,X61) | p1(X61))) & r1(X58,X59)) | ! [X62] : (? [X63] : (~p1(X63) & r1(X62,X63)) | ~r1(X58,X62))) & ! [X64] : (~r1(X58,X64) | ((! [X65] : (~r1(X64,X65) | ? [X66] : (r1(X65,X66) & ~p1(X66))) | ? [X67] : (! [X68] : (~r1(X67,X68) | ! [X69] : (p1(X69) | ~r1(X68,X69)) | ~p1(X68)) & ~p1(X67) & r1(X64,X67)) | p1(X64)) & ! [X70] : (~r1(X64,X70) | (! [X71] : (~r1(X70,X71) | ((p1(X71) | ! [X72] : (~r1(X71,X72) | ? [X73] : (~p1(X73) & r1(X72,X73))) | ? [X74] : (r1(X71,X74) & ~p1(X74) & ! [X75] : (~r1(X74,X75) | ! [X76] : (~r1(X75,X76) | p1(X76)) | ~p1(X75)))) & ! [X77] : (((! [X78] : (? [X79] : (r1(X78,X79) & ~p1(X79)) | ~r1(X77,X78)) | ? [X80] : (r1(X77,X80) & ~p1(X80) & ! [X81] : (~p1(X81) | ! [X82] : (~r1(X81,X82) | p1(X82)) | ~r1(X80,X81))) | p1(X77)) & ! [X83] : (~r1(X77,X83) | ((? [X84] : (! [X85] : (~r1(X84,X85) | ! [X86] : (p1(X86) | ~r1(X85,X86)) | ~p1(X85)) & ~p1(X84) & r1(X83,X84)) | ! [X87] : (~r1(X83,X87) | ? [X88] : (~p1(X88) & r1(X87,X88))) | p1(X83)) & ! [X89] : (~r1(X83,X89) | (! [X90] : ((! [X91] : (((! [X92] : (~r1(X91,X92) | ? [X93] : (r1(X92,X93) & ~p1(X93))) | ? [X94] : (r1(X91,X94) & ! [X95] : (! [X96] : (p1(X96) | ~r1(X95,X96)) | ~p1(X95) | ~r1(X94,X95)) & ~p1(X94)) | p1(X91)) & ! [X97] : (((! [X98] : (? [X99] : (r1(X98,X99) & ~p1(X99)) | ~r1(X97,X98)) | ? [X100] : (! [X101] : (~p1(X101) | ! [X102] : (~r1(X101,X102) | p1(X102)) | ~r1(X100,X101)) & ~p1(X100) & r1(X97,X100)) | p1(X97)) & ! [X103] : (((! [X104] : (? [X105] : (~p1(X105) & r1(X104,X105)) | ~r1(X103,X104)) | ? [X106] : (! [X107] : (~p1(X107) | ! [X108] : (p1(X108) | ~r1(X107,X108)) | ~r1(X106,X107)) & ~p1(X106) & r1(X103,X106)) | p1(X103)) & ! [X109] : (((p1(X109) | ! [X110] : (~r1(X109,X110) | ? [X111] : (r1(X110,X111) & ~p1(X111))) | ? [X112] : (r1(X109,X112) & ~p1(X112) & ! [X113] : (~r1(X112,X113) | ~p1(X113) | ! [X114] : (~r1(X113,X114) | p1(X114))))) & ! [X115] : (~r1(X109,X115) | (! [X116] : (~r1(X115,X116) | ~p2(X116) | ! [X117] : (? [X118] : (r1(X117,X118) & ! [X119] : (~r1(X118,X119) | ~p2(X119))) | ~r1(X116,X117)) | ! [X120] : ((p2(X120) & ? [X121] : r1(X120,X121)) | ~r1(X116,X120))) & ! [X122] : (? [X123] : (p2(X123) & ? [X124] : r1(X123,X124) & r1(X122,X123)) | ~r1(X115,X122))))) | ~r1(X103,X109))) | ~r1(X97,X103))) | ~r1(X91,X97))) | ~r1(X90,X91)) & (? [X125] : (r1(X90,X125) & ! [X126] : (~r1(X125,X126) | ~p1(X126) | ! [X127] : (p1(X127) | ~r1(X126,X127))) & ~p1(X125)) | ! [X128] : (? [X129] : (r1(X128,X129) & ~p1(X129)) | ~r1(X90,X128)) | p1(X90))) | ~r1(X89,X90)) & (p1(X89) | ! [X130] : (? [X131] : (~p1(X131) & r1(X130,X131)) | ~r1(X89,X130)) | ? [X132] : (r1(X89,X132) & ! [X133] : (~r1(X132,X133) | ! [X134] : (~r1(X133,X134) | p1(X134)) | ~p1(X133)) & ~p1(X132)))))))) | ~r1(X71,X77)))) & (p1(X70) | ? [X135] : (r1(X70,X135) & ! [X136] : (~p1(X136) | ! [X137] : (~r1(X136,X137) | p1(X137)) | ~r1(X135,X136)) & ~p1(X135)) | ! [X138] : (~r1(X70,X138) | ? [X139] : (r1(X138,X139) & ~p1(X139))))))))) | ~r1(X57,X58)) & (p1(X57) | ! [X140] : (? [X141] : (r1(X140,X141) & ~p1(X141)) | ~r1(X57,X140)) | ? [X142] : (~p1(X142) & ! [X143] : (~p1(X143) | ! [X144] : (p1(X144) | ~r1(X143,X144)) | ~r1(X142,X143)) & r1(X57,X142))))))) & (? [X145] : (r1(X50,X145) & ~p1(X145) & ! [X146] : (! [X147] : (~r1(X146,X147) | p1(X147)) | ~p1(X146) | ~r1(X145,X146))) | ! [X148] : (~r1(X50,X148) | ? [X149] : (r1(X148,X149) & ~p1(X149))) | p1(X50)))) & (? [X150] : (r1(X49,X150) & ! [X151] : (! [X152] : (p1(X152) | ~r1(X151,X152)) | ~p1(X151) | ~r1(X150,X151)) & ~p1(X150)) | ! [X153] : (~r1(X49,X153) | ? [X154] : (r1(X153,X154) & ~p1(X154))) | p1(X49)))))) & (p1(X42) | ? [X155] : (~p1(X155) & ! [X156] : (~r1(X155,X156) | ! [X157] : (p1(X157) | ~r1(X156,X157)) | ~p1(X156)) & r1(X42,X155)) | ! [X158] : (~r1(X42,X158) | ? [X159] : (r1(X158,X159) & ~p1(X159))))) | ~r1(X36,X42)))) & (! [X160] : (? [X161] : (r1(X160,X161) & ~p1(X161)) | ~r1(X35,X160)) | ? [X162] : (r1(X35,X162) & ! [X163] : (~r1(X162,X163) | ~p1(X163) | ! [X164] : (p1(X164) | ~r1(X163,X164))) & ~p1(X162)) | p1(X35)))))))) & (? [X165] : (! [X166] : (~r1(X165,X166) | ! [X167] : (p1(X167) | ~r1(X166,X167)) | ~p1(X166)) & ~p1(X165) & r1(X22,X165)) | ! [X168] : (~r1(X22,X168) | ? [X169] : (~p1(X169) & r1(X168,X169))) | p1(X22))) | ~r1(X21,X22)) & (p1(X21) | ! [X170] : (? [X171] : (~p1(X171) & r1(X170,X171)) | ~r1(X21,X170)) | ? [X172] : (! [X173] : (~r1(X172,X173) | ~p1(X173) | ! [X174] : (p1(X174) | ~r1(X173,X174))) & ~p1(X172) & r1(X21,X172)))) | ~r1(X20,X21)) & (p1(X20) | ? [X175] : (r1(X20,X175) & ~p1(X175) & ! [X176] : (~r1(X175,X176) | ! [X177] : (p1(X177) | ~r1(X176,X177)) | ~p1(X176))) | ! [X178] : (? [X179] : (~p1(X179) & r1(X178,X179)) | ~r1(X20,X178)))) | ~r1(X14,X20))) | ~r1(X8,X14))) | ~r1(X2,X8)))) & ? [X180] : (? [X181] : (r1(X180,X181) & ? [X182] : (! [X183] : (~r1(X182,X183) | p1(X183)) & r1(X181,X182)) & ? [X184] : (r1(X181,X184) & ~p1(X184))) & ? [X185] : (? [X186] : (r1(X185,X186) & ! [X187] : (~r1(X186,X187) | ! [X188] : (~r1(X187,X188) | ! [X189] : (~p1(X189) | ~r1(X188,X189))) | ? [X190] : (p1(X190) & r1(X187,X190))) & ? [X191] : (r1(X186,X191) & ? [X192] : (r1(X191,X192) & ? [X193] : (~p1(X193) & r1(X192,X193)) & ? [X194] : (r1(X192,X194) & ! [X195] : (p1(X195) | ~r1(X194,X195)))) & ? [X196] : (r1(X191,X196) & ! [X197] : (? [X198] : (r1(X197,X198) & p1(X198)) | ! [X199] : (~r1(X197,X199) | ! [X200] : (~p1(X200) | ~r1(X199,X200))) | ~r1(X196,X197)) & ? [X201] : (! [X202] : (? [X203] : (p1(X203) & r1(X202,X203)) | ! [X204] : (! [X205] : (~r1(X204,X205) | ~p1(X205)) | ~r1(X202,X204)) | ~r1(X201,X202)) & ? [X206] : (? [X207] : (r1(X206,X207) & ? [X208] : (~p1(X208) & r1(X207,X208)) & ? [X209] : (r1(X207,X209) & ! [X210] : (p1(X210) | ~r1(X209,X210)))) & ? [X211] : (? [X212] : (r1(X211,X212) & ? [X213] : (r1(X212,X213) & ~p1(X213)) & ? [X214] : (! [X215] : (~r1(X214,X215) | p1(X215)) & r1(X212,X214))) & ! [X216] : (! [X217] : (~r1(X216,X217) | ! [X218] : (~r1(X217,X218) | ~p1(X218))) | ? [X219] : (r1(X216,X219) & p1(X219)) | ~r1(X211,X216)) & ? [X220] : (r1(X211,X220) & ! [X221] : (~r1(X220,X221) | ? [X222] : (p1(X222) & r1(X221,X222)) | ! [X223] : (~r1(X221,X223) | ! [X224] : (~r1(X223,X224) | ~p1(X224)))) & ? [X225] : (r1(X220,X225) & ? [X226] : (? [X227] : (r1(X226,X227) & ! [X228] : (p1(X228) | ~r1(X227,X228))) & ? [X229] : (~p1(X229) & r1(X226,X229)) & r1(X225,X226)) & ? [X230] : (? [X231] : (? [X232] : (! [X233] : (~r1(X232,X233) | p1(X233)) & r1(X231,X232)) & ? [X234] : (r1(X231,X234) & ~p1(X234)) & r1(X230,X231)) & ? [X235] : (r1(X230,X235) & ! [X236] : (! [X237] : (! [X238] : (~r1(X237,X238) | ~p1(X238)) | ~r1(X236,X237)) | ? [X239] : (p1(X239) & r1(X236,X239)) | ~r1(X235,X236)) & ? [X240] : (r1(X235,X240) & ! [X241] : (? [X242] : (r1(X241,X242) & p1(X242)) | ! [X243] : (~r1(X241,X243) | ! [X244] : (~p1(X244) | ~r1(X243,X244))) | ~r1(X240,X241)) & ? [X245] : (r1(X240,X245) & ? [X246] : (r1(X245,X246) & ? [X247] : (r1(X246,X247) & ~p1(X247)) & ? [X248] : (r1(X246,X248) & ! [X249] : (~r1(X248,X249) | p1(X249)))) & ! [X250] : (! [X251] : (~r1(X250,X251) | ! [X252] : (~r1(X251,X252) | ~p1(X252))) | ? [X253] : (p1(X253) & r1(X250,X253)) | ~r1(X245,X250)) & ? [X254] : (r1(X245,X254) & ! [X255] : (? [X256] : (~p2(X256) & r1(X255,X256)) | ~r1(X254,X255)))) & ? [X257] : (? [X258] : (r1(X257,X258) & ! [X259] : (p1(X259) | ~r1(X258,X259))) & ? [X260] : (r1(X257,X260) & ~p1(X260)) & r1(X240,X257))) & ? [X261] : (r1(X235,X261) & ? [X262] : (r1(X261,X262) & ! [X263] : (p1(X263) | ~r1(X262,X263))) & ? [X264] : (~p1(X264) & r1(X261,X264)))) & ! [X265] : (! [X266] : (~r1(X265,X266) | ! [X267] : (~r1(X266,X267) | ~p1(X267))) | ? [X268] : (p1(X268) & r1(X265,X268)) | ~r1(X230,X265)) & r1(X225,X230)) & ! [X269] : (? [X270] : (p1(X270) & r1(X269,X270)) | ! [X271] : (~r1(X269,X271) | ! [X272] : (~r1(X271,X272) | ~p1(X272))) | ~r1(X225,X269))) & ? [X273] : (? [X274] : (~p1(X274) & r1(X273,X274)) & ? [X275] : (r1(X273,X275) & ! [X276] : (~r1(X275,X276) | p1(X276))) & r1(X220,X273))) & r1(X206,X211)) & ! [X277] : (! [X278] : (! [X279] : (~p1(X279) | ~r1(X278,X279)) | ~r1(X277,X278)) | ? [X280] : (p1(X280) & r1(X277,X280)) | ~r1(X206,X277)) & r1(X201,X206)) & ? [X281] : (r1(X201,X281) & ? [X282] : (r1(X281,X282) & ! [X283] : (p1(X283) | ~r1(X282,X283))) & ? [X284] : (~p1(X284) & r1(X281,X284))) & r1(X196,X201)) & ? [X285] : (? [X286] : (r1(X285,X286) & ~p1(X286)) & ? [X287] : (r1(X285,X287) & ! [X288] : (p1(X288) | ~r1(X287,X288))) & r1(X196,X285))) & ! [X289] : (? [X290] : (r1(X289,X290) & p1(X290)) | ! [X291] : (! [X292] : (~p1(X292) | ~r1(X291,X292)) | ~r1(X289,X291)) | ~r1(X191,X289))) & ? [X293] : (r1(X186,X293) & ? [X294] : (! [X295] : (p1(X295) | ~r1(X294,X295)) & r1(X293,X294)) & ? [X296] : (~p1(X296) & r1(X293,X296)))) & ! [X297] : (! [X298] : (~r1(X297,X298) | ! [X299] : (~r1(X298,X299) | ~p1(X299))) | ? [X300] : (p1(X300) & r1(X297,X300)) | ~r1(X185,X297)) & ? [X301] : (? [X302] : (~p1(X302) & r1(X301,X302)) & ? [X303] : (r1(X301,X303) & ! [X304] : (p1(X304) | ~r1(X303,X304))) & r1(X185,X301)) & r1(X180,X185)) & ! [X305] : (! [X306] : (~r1(X305,X306) | ! [X307] : (~r1(X306,X307) | ~p1(X307))) | ? [X308] : (r1(X305,X308) & p1(X308)) | ~r1(X180,X305)) & r1(X0,X180)) & ! [X309] : (~r1(X0,X309) | ! [X310] : (~r1(X309,X310) | ! [X311] : (~p1(X311) | ~r1(X310,X311))) | ? [X312] : (r1(X309,X312) & p1(X312))) & ? [X313] : (r1(X0,X313) & ? [X314] : (r1(X313,X314) & ! [X315] : (~r1(X314,X315) | p1(X315))) & ? [X316] : (r1(X313,X316) & ~p1(X316))) & (! [X317] : (~r1(X0,X317) | ? [X318] : (~p1(X318) & r1(X317,X318))) | ? [X319] : (r1(X0,X319) & ~p1(X319) & ! [X320] : (! [X321] : (~r1(X320,X321) | p1(X321)) | ~p1(X320) | ~r1(X319,X320))) | p1(X0)))),
15.18/4.72	  inference(flattening,[],[f9])).
15.18/4.72	fof(f11,plain,(
15.18/4.72	  ! [X0,X1,X2] : (r1(X0,X2) | (~r1(X1,X2) | ~r1(X0,X1)))),
15.18/4.72	  inference(ennf_transformation,[],[f4])).
15.18/4.72	fof(f12,plain,(
15.18/4.72	  ! [X0,X1,X2] : (r1(X0,X2) | ~r1(X1,X2) | ~r1(X0,X1))),
15.18/4.72	  inference(flattening,[],[f11])).
15.18/4.72	fof(f13,definition,(
15.18/4.72	  ! [X109] : (! [X115] : (~r1(X109,X115) | (! [X116] : (~r1(X115,X116) | ~p2(X116) | ! [X117] : (? [X118] : (r1(X117,X118) & ! [X119] : (~r1(X118,X119) | ~p2(X119))) | ~r1(X116,X117)) | ! [X120] : ((p2(X120) & ? [X121] : r1(X120,X121)) | ~r1(X116,X120))) & ! [X122] : (? [X123] : (p2(X123) & ? [X124] : r1(X123,X124) & r1(X122,X123)) | ~r1(X115,X122)))) | ~sP0(X109))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP0])],[predicate_definition_introduction])).
15.18/4.72	fof(f14,definition,(
15.18/4.72	  ! [X103] : (! [X109] : (((p1(X109) | ! [X110] : (~r1(X109,X110) | ? [X111] : (r1(X110,X111) & ~p1(X111))) | ? [X112] : (r1(X109,X112) & ~p1(X112) & ! [X113] : (~r1(X112,X113) | ~p1(X113) | ! [X114] : (~r1(X113,X114) | p1(X114))))) & sP0(X109)) | ~r1(X103,X109)) | ~sP1(X103))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP1])],[predicate_definition_introduction])).
15.18/4.72	fof(f15,definition,(
15.18/4.72	  ! [X97] : (! [X103] : (((! [X104] : (? [X105] : (~p1(X105) & r1(X104,X105)) | ~r1(X103,X104)) | ? [X106] : (! [X107] : (~p1(X107) | ! [X108] : (p1(X108) | ~r1(X107,X108)) | ~r1(X106,X107)) & ~p1(X106) & r1(X103,X106)) | p1(X103)) & sP1(X103)) | ~r1(X97,X103)) | ~sP2(X97))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP2])],[predicate_definition_introduction])).
15.18/4.72	fof(f16,definition,(
15.18/4.72	  ! [X91] : (! [X97] : (((! [X98] : (? [X99] : (r1(X98,X99) & ~p1(X99)) | ~r1(X97,X98)) | ? [X100] : (! [X101] : (~p1(X101) | ! [X102] : (~r1(X101,X102) | p1(X102)) | ~r1(X100,X101)) & ~p1(X100) & r1(X97,X100)) | p1(X97)) & sP2(X97)) | ~r1(X91,X97)) | ~sP3(X91))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP3])],[predicate_definition_introduction])).
15.18/4.72	fof(f17,definition,(
15.18/4.72	  ! [X90] : (! [X91] : (((! [X92] : (~r1(X91,X92) | ? [X93] : (r1(X92,X93) & ~p1(X93))) | ? [X94] : (r1(X91,X94) & ! [X95] : (! [X96] : (p1(X96) | ~r1(X95,X96)) | ~p1(X95) | ~r1(X94,X95)) & ~p1(X94)) | p1(X91)) & sP3(X91)) | ~r1(X90,X91)) | ~sP4(X90))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP4])],[predicate_definition_introduction])).
15.18/4.72	fof(f18,definition,(
15.18/4.72	  ! [X89] : (! [X90] : ((sP4(X90) & (? [X125] : (r1(X90,X125) & ! [X126] : (~r1(X125,X126) | ~p1(X126) | ! [X127] : (p1(X127) | ~r1(X126,X127))) & ~p1(X125)) | ! [X128] : (? [X129] : (r1(X128,X129) & ~p1(X129)) | ~r1(X90,X128)) | p1(X90))) | ~r1(X89,X90)) | ~sP5(X89))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP5])],[predicate_definition_introduction])).
15.18/4.72	fof(f19,definition,(
15.18/4.72	  ! [X83] : (! [X89] : (~r1(X83,X89) | (sP5(X89) & (p1(X89) | ! [X130] : (? [X131] : (~p1(X131) & r1(X130,X131)) | ~r1(X89,X130)) | ? [X132] : (r1(X89,X132) & ! [X133] : (~r1(X132,X133) | ! [X134] : (~r1(X133,X134) | p1(X134)) | ~p1(X133)) & ~p1(X132))))) | ~sP6(X83))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP6])],[predicate_definition_introduction])).
15.18/4.72	fof(f20,definition,(
15.18/4.72	  ! [X77] : (! [X83] : (~r1(X77,X83) | ((? [X84] : (! [X85] : (~r1(X84,X85) | ! [X86] : (p1(X86) | ~r1(X85,X86)) | ~p1(X85)) & ~p1(X84) & r1(X83,X84)) | ! [X87] : (~r1(X83,X87) | ? [X88] : (~p1(X88) & r1(X87,X88))) | p1(X83)) & sP6(X83))) | ~sP7(X77))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP7])],[predicate_definition_introduction])).
15.18/4.72	fof(f21,definition,(
15.18/4.72	  ! [X71] : (! [X77] : (((! [X78] : (? [X79] : (r1(X78,X79) & ~p1(X79)) | ~r1(X77,X78)) | ? [X80] : (r1(X77,X80) & ~p1(X80) & ! [X81] : (~p1(X81) | ! [X82] : (~r1(X81,X82) | p1(X82)) | ~r1(X80,X81))) | p1(X77)) & sP7(X77)) | ~r1(X71,X77)) | ~sP8(X71))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP8])],[predicate_definition_introduction])).
15.18/4.72	fof(f22,definition,(
15.18/4.72	  ! [X70] : (! [X71] : (~r1(X70,X71) | ((p1(X71) | ! [X72] : (~r1(X71,X72) | ? [X73] : (~p1(X73) & r1(X72,X73))) | ? [X74] : (r1(X71,X74) & ~p1(X74) & ! [X75] : (~r1(X74,X75) | ! [X76] : (~r1(X75,X76) | p1(X76)) | ~p1(X75)))) & sP8(X71))) | ~sP9(X70))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP9])],[predicate_definition_introduction])).
15.18/4.72	fof(f23,definition,(
15.18/4.72	  ! [X64] : (! [X70] : (~r1(X64,X70) | (sP9(X70) & (p1(X70) | ? [X135] : (r1(X70,X135) & ! [X136] : (~p1(X136) | ! [X137] : (~r1(X136,X137) | p1(X137)) | ~r1(X135,X136)) & ~p1(X135)) | ! [X138] : (~r1(X70,X138) | ? [X139] : (r1(X138,X139) & ~p1(X139)))))) | ~sP10(X64))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP10])],[predicate_definition_introduction])).
15.18/4.72	fof(f24,definition,(
15.18/4.72	  ! [X58] : (! [X64] : (~r1(X58,X64) | ((! [X65] : (~r1(X64,X65) | ? [X66] : (r1(X65,X66) & ~p1(X66))) | ? [X67] : (! [X68] : (~r1(X67,X68) | ! [X69] : (p1(X69) | ~r1(X68,X69)) | ~p1(X68)) & ~p1(X67) & r1(X64,X67)) | p1(X64)) & sP10(X64))) | ~sP11(X58))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP11])],[predicate_definition_introduction])).
15.18/4.72	fof(f25,definition,(
15.18/4.72	  ! [X57] : (! [X58] : (((p1(X58) | ? [X59] : (~p1(X59) & ! [X60] : (~r1(X59,X60) | ~p1(X60) | ! [X61] : (~r1(X60,X61) | p1(X61))) & r1(X58,X59)) | ! [X62] : (? [X63] : (~p1(X63) & r1(X62,X63)) | ~r1(X58,X62))) & sP11(X58)) | ~r1(X57,X58)) | ~sP12(X57))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP12])],[predicate_definition_introduction])).
15.18/4.72	fof(f26,definition,(
15.18/4.72	  ! [X51] : (! [X57] : (~r1(X51,X57) | (sP12(X57) & (p1(X57) | ! [X140] : (? [X141] : (r1(X140,X141) & ~p1(X141)) | ~r1(X57,X140)) | ? [X142] : (~p1(X142) & ! [X143] : (~p1(X143) | ! [X144] : (p1(X144) | ~r1(X143,X144)) | ~r1(X142,X143)) & r1(X57,X142))))) | ~sP13(X51))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP13])],[predicate_definition_introduction])).
15.18/4.72	fof(f27,definition,(
15.18/4.72	  ! [X50] : (! [X51] : (~r1(X50,X51) | ((p1(X51) | ? [X52] : (r1(X51,X52) & ~p1(X52) & ! [X53] : (~r1(X52,X53) | ~p1(X53) | ! [X54] : (~r1(X53,X54) | p1(X54)))) | ! [X55] : (~r1(X51,X55) | ? [X56] : (~p1(X56) & r1(X55,X56)))) & sP13(X51))) | ~sP14(X50))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP14])],[predicate_definition_introduction])).
15.18/4.72	fof(f28,definition,(
15.18/4.72	  ! [X49] : (! [X50] : (~r1(X49,X50) | (sP14(X50) & (? [X145] : (r1(X50,X145) & ~p1(X145) & ! [X146] : (! [X147] : (~r1(X146,X147) | p1(X147)) | ~p1(X146) | ~r1(X145,X146))) | ! [X148] : (~r1(X50,X148) | ? [X149] : (r1(X148,X149) & ~p1(X149))) | p1(X50)))) | ~sP15(X49))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP15])],[predicate_definition_introduction])).
15.18/4.72	fof(f29,definition,(
15.18/4.72	  ! [X43] : (! [X49] : (~r1(X43,X49) | (sP15(X49) & (? [X150] : (r1(X49,X150) & ! [X151] : (! [X152] : (p1(X152) | ~r1(X151,X152)) | ~p1(X151) | ~r1(X150,X151)) & ~p1(X150)) | ! [X153] : (~r1(X49,X153) | ? [X154] : (r1(X153,X154) & ~p1(X154))) | p1(X49)))) | ~sP16(X43))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP16])],[predicate_definition_introduction])).
15.18/4.72	fof(f30,definition,(
15.18/4.72	  ! [X42] : (! [X43] : (~r1(X42,X43) | ((! [X44] : (? [X45] : (r1(X44,X45) & ~p1(X45)) | ~r1(X43,X44)) | ? [X46] : (! [X47] : (! [X48] : (~r1(X47,X48) | p1(X48)) | ~p1(X47) | ~r1(X46,X47)) & ~p1(X46) & r1(X43,X46)) | p1(X43)) & sP16(X43))) | ~sP17(X42))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP17])],[predicate_definition_introduction])).
15.18/4.72	fof(f31,definition,(
15.18/4.72	  ! [X36] : (! [X42] : ((sP17(X42) & (p1(X42) | ? [X155] : (~p1(X155) & ! [X156] : (~r1(X155,X156) | ! [X157] : (p1(X157) | ~r1(X156,X157)) | ~p1(X156)) & r1(X42,X155)) | ! [X158] : (~r1(X42,X158) | ? [X159] : (r1(X158,X159) & ~p1(X159))))) | ~r1(X36,X42)) | ~sP18(X36))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP18])],[predicate_definition_introduction])).
15.18/4.72	fof(f32,definition,(
15.18/4.72	  ! [X35] : (! [X36] : (~r1(X35,X36) | ((p1(X36) | ? [X37] : (~p1(X37) & ! [X38] : (~p1(X38) | ! [X39] : (~r1(X38,X39) | p1(X39)) | ~r1(X37,X38)) & r1(X36,X37)) | ! [X40] : (~r1(X36,X40) | ? [X41] : (r1(X40,X41) & ~p1(X41)))) & sP18(X36))) | ~sP19(X35))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP19])],[predicate_definition_introduction])).
15.18/4.72	fof(f33,definition,(
15.18/4.72	  ! [X29] : (! [X35] : (~r1(X29,X35) | (sP19(X35) & (! [X160] : (? [X161] : (r1(X160,X161) & ~p1(X161)) | ~r1(X35,X160)) | ? [X162] : (r1(X35,X162) & ! [X163] : (~r1(X162,X163) | ~p1(X163) | ! [X164] : (p1(X164) | ~r1(X163,X164))) & ~p1(X162)) | p1(X35)))) | ~sP20(X29))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP20])],[predicate_definition_introduction])).
15.18/4.72	fof(f34,definition,(
15.18/4.72	  ! [X23] : (! [X29] : (~r1(X23,X29) | ((p1(X29) | ! [X30] : (~r1(X29,X30) | ? [X31] : (r1(X30,X31) & ~p1(X31))) | ? [X32] : (! [X33] : (~r1(X32,X33) | ~p1(X33) | ! [X34] : (~r1(X33,X34) | p1(X34))) & ~p1(X32) & r1(X29,X32))) & sP20(X29))) | ~sP21(X23))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP21])],[predicate_definition_introduction])).
15.18/4.72	fof(f35,definition,(
15.18/4.72	  ! [X22] : (! [X23] : (~r1(X22,X23) | ((p1(X23) | ? [X24] : (~p1(X24) & ! [X25] : (~r1(X24,X25) | ~p1(X25) | ! [X26] : (p1(X26) | ~r1(X25,X26))) & r1(X23,X24)) | ! [X27] : (? [X28] : (~p1(X28) & r1(X27,X28)) | ~r1(X23,X27))) & sP21(X23))) | ~sP22(X22))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP22])],[predicate_definition_introduction])).
15.18/4.72	fof(f36,definition,(
15.18/4.72	  ! [X21] : (! [X22] : ((sP22(X22) & (? [X165] : (! [X166] : (~r1(X165,X166) | ! [X167] : (p1(X167) | ~r1(X166,X167)) | ~p1(X166)) & ~p1(X165) & r1(X22,X165)) | ! [X168] : (~r1(X22,X168) | ? [X169] : (~p1(X169) & r1(X168,X169))) | p1(X22))) | ~r1(X21,X22)) | ~sP23(X21))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP23])],[predicate_definition_introduction])).
15.18/4.72	fof(f37,definition,(
15.18/4.72	  ! [X20] : (! [X21] : ((sP23(X21) & (p1(X21) | ! [X170] : (? [X171] : (~p1(X171) & r1(X170,X171)) | ~r1(X21,X170)) | ? [X172] : (! [X173] : (~r1(X172,X173) | ~p1(X173) | ! [X174] : (p1(X174) | ~r1(X173,X174))) & ~p1(X172) & r1(X21,X172)))) | ~r1(X20,X21)) | ~sP24(X20))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP24])],[predicate_definition_introduction])).
15.18/4.72	fof(f38,definition,(
15.18/4.72	  ! [X14] : (! [X20] : ((sP24(X20) & (p1(X20) | ? [X175] : (r1(X20,X175) & ~p1(X175) & ! [X176] : (~r1(X175,X176) | ! [X177] : (p1(X177) | ~r1(X176,X177)) | ~p1(X176))) | ! [X178] : (? [X179] : (~p1(X179) & r1(X178,X179)) | ~r1(X20,X178)))) | ~r1(X14,X20)) | ~sP25(X14))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP25])],[predicate_definition_introduction])).
15.18/4.72	fof(f39,definition,(
15.18/4.72	  ! [X8] : (! [X14] : (((p1(X14) | ! [X15] : (~r1(X14,X15) | ? [X16] : (~p1(X16) & r1(X15,X16))) | ? [X17] : (! [X18] : (~r1(X17,X18) | ! [X19] : (~r1(X18,X19) | p1(X19)) | ~p1(X18)) & ~p1(X17) & r1(X14,X17))) & sP25(X14)) | ~r1(X8,X14)) | ~sP26(X8))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP26])],[predicate_definition_introduction])).
15.18/4.72	fof(f40,definition,(
15.18/4.72	  ! [X2] : (! [X8] : (((p1(X8) | ! [X9] : (~r1(X8,X9) | ? [X10] : (r1(X9,X10) & ~p1(X10))) | ? [X11] : (! [X12] : (~p1(X12) | ! [X13] : (p1(X13) | ~r1(X12,X13)) | ~r1(X11,X12)) & ~p1(X11) & r1(X8,X11))) & sP26(X8)) | ~r1(X2,X8)) | ~sP27(X2))),
15.18/4.72	  introduced(definition,[new_symbols(definition,[sP27])],[predicate_definition_introduction])).
15.18/4.72	fof(f41,plain,(
15.18/4.72	  ? [X0] : (! [X2] : (~r1(X0,X2) | ((? [X3] : (r1(X2,X3) & ! [X4] : (~p1(X4) | ! [X5] : (~r1(X4,X5) | p1(X5)) | ~r1(X3,X4)) & ~p1(X3)) | ! [X6] : (? [X7] : (~p1(X7) & r1(X6,X7)) | ~r1(X2,X6)) | p1(X2)) & sP27(X2))) & ? [X180] : (? [X181] : (r1(X180,X181) & ? [X182] : (! [X183] : (~r1(X182,X183) | p1(X183)) & r1(X181,X182)) & ? [X184] : (r1(X181,X184) & ~p1(X184))) & ? [X185] : (? [X186] : (r1(X185,X186) & ! [X187] : (~r1(X186,X187) | ! [X188] : (~r1(X187,X188) | ! [X189] : (~p1(X189) | ~r1(X188,X189))) | ? [X190] : (p1(X190) & r1(X187,X190))) & ? [X191] : (r1(X186,X191) & ? [X192] : (r1(X191,X192) & ? [X193] : (~p1(X193) & r1(X192,X193)) & ? [X194] : (r1(X192,X194) & ! [X195] : (p1(X195) | ~r1(X194,X195)))) & ? [X196] : (r1(X191,X196) & ! [X197] : (? [X198] : (r1(X197,X198) & p1(X198)) | ! [X199] : (~r1(X197,X199) | ! [X200] : (~p1(X200) | ~r1(X199,X200))) | ~r1(X196,X197)) & ? [X201] : (! [X202] : (? [X203] : (p1(X203) & r1(X202,X203)) | ! [X204] : (! [X205] : (~r1(X204,X205) | ~p1(X205)) | ~r1(X202,X204)) | ~r1(X201,X202)) & ? [X206] : (? [X207] : (r1(X206,X207) & ? [X208] : (~p1(X208) & r1(X207,X208)) & ? [X209] : (r1(X207,X209) & ! [X210] : (p1(X210) | ~r1(X209,X210)))) & ? [X211] : (? [X212] : (r1(X211,X212) & ? [X213] : (r1(X212,X213) & ~p1(X213)) & ? [X214] : (! [X215] : (~r1(X214,X215) | p1(X215)) & r1(X212,X214))) & ! [X216] : (! [X217] : (~r1(X216,X217) | ! [X218] : (~r1(X217,X218) | ~p1(X218))) | ? [X219] : (r1(X216,X219) & p1(X219)) | ~r1(X211,X216)) & ? [X220] : (r1(X211,X220) & ! [X221] : (~r1(X220,X221) | ? [X222] : (p1(X222) & r1(X221,X222)) | ! [X223] : (~r1(X221,X223) | ! [X224] : (~r1(X223,X224) | ~p1(X224)))) & ? [X225] : (r1(X220,X225) & ? [X226] : (? [X227] : (r1(X226,X227) & ! [X228] : (p1(X228) | ~r1(X227,X228))) & ? [X229] : (~p1(X229) & r1(X226,X229)) & r1(X225,X226)) & ? [X230] : (? [X231] : (? [X232] : (! [X233] : (~r1(X232,X233) | p1(X233)) & r1(X231,X232)) & ? [X234] : (r1(X231,X234) & ~p1(X234)) & r1(X230,X231)) & ? [X235] : (r1(X230,X235) & ! [X236] : (! [X237] : (! [X238] : (~r1(X237,X238) | ~p1(X238)) | ~r1(X236,X237)) | ? [X239] : (p1(X239) & r1(X236,X239)) | ~r1(X235,X236)) & ? [X240] : (r1(X235,X240) & ! [X241] : (? [X242] : (r1(X241,X242) & p1(X242)) | ! [X243] : (~r1(X241,X243) | ! [X244] : (~p1(X244) | ~r1(X243,X244))) | ~r1(X240,X241)) & ? [X245] : (r1(X240,X245) & ? [X246] : (r1(X245,X246) & ? [X247] : (r1(X246,X247) & ~p1(X247)) & ? [X248] : (r1(X246,X248) & ! [X249] : (~r1(X248,X249) | p1(X249)))) & ! [X250] : (! [X251] : (~r1(X250,X251) | ! [X252] : (~r1(X251,X252) | ~p1(X252))) | ? [X253] : (p1(X253) & r1(X250,X253)) | ~r1(X245,X250)) & ? [X254] : (r1(X245,X254) & ! [X255] : (? [X256] : (~p2(X256) & r1(X255,X256)) | ~r1(X254,X255)))) & ? [X257] : (? [X258] : (r1(X257,X258) & ! [X259] : (p1(X259) | ~r1(X258,X259))) & ? [X260] : (r1(X257,X260) & ~p1(X260)) & r1(X240,X257))) & ? [X261] : (r1(X235,X261) & ? [X262] : (r1(X261,X262) & ! [X263] : (p1(X263) | ~r1(X262,X263))) & ? [X264] : (~p1(X264) & r1(X261,X264)))) & ! [X265] : (! [X266] : (~r1(X265,X266) | ! [X267] : (~r1(X266,X267) | ~p1(X267))) | ? [X268] : (p1(X268) & r1(X265,X268)) | ~r1(X230,X265)) & r1(X225,X230)) & ! [X269] : (? [X270] : (p1(X270) & r1(X269,X270)) | ! [X271] : (~r1(X269,X271) | ! [X272] : (~r1(X271,X272) | ~p1(X272))) | ~r1(X225,X269))) & ? [X273] : (? [X274] : (~p1(X274) & r1(X273,X274)) & ? [X275] : (r1(X273,X275) & ! [X276] : (~r1(X275,X276) | p1(X276))) & r1(X220,X273))) & r1(X206,X211)) & ! [X277] : (! [X278] : (! [X279] : (~p1(X279) | ~r1(X278,X279)) | ~r1(X277,X278)) | ? [X280] : (p1(X280) & r1(X277,X280)) | ~r1(X206,X277)) & r1(X201,X206)) & ? [X281] : (r1(X201,X281) & ? [X282] : (r1(X281,X282) & ! [X283] : (p1(X283) | ~r1(X282,X283))) & ? [X284] : (~p1(X284) & r1(X281,X284))) & r1(X196,X201)) & ? [X285] : (? [X286] : (r1(X285,X286) & ~p1(X286)) & ? [X287] : (r1(X285,X287) & ! [X288] : (p1(X288) | ~r1(X287,X288))) & r1(X196,X285))) & ! [X289] : (? [X290] : (r1(X289,X290) & p1(X290)) | ! [X291] : (! [X292] : (~p1(X292) | ~r1(X291,X292)) | ~r1(X289,X291)) | ~r1(X191,X289))) & ? [X293] : (r1(X186,X293) & ? [X294] : (! [X295] : (p1(X295) | ~r1(X294,X295)) & r1(X293,X294)) & ? [X296] : (~p1(X296) & r1(X293,X296)))) & ! [X297] : (! [X298] : (~r1(X297,X298) | ! [X299] : (~r1(X298,X299) | ~p1(X299))) | ? [X300] : (p1(X300) & r1(X297,X300)) | ~r1(X185,X297)) & ? [X301] : (? [X302] : (~p1(X302) & r1(X301,X302)) & ? [X303] : (r1(X301,X303) & ! [X304] : (p1(X304) | ~r1(X303,X304))) & r1(X185,X301)) & r1(X180,X185)) & ! [X305] : (! [X306] : (~r1(X305,X306) | ! [X307] : (~r1(X306,X307) | ~p1(X307))) | ? [X308] : (r1(X305,X308) & p1(X308)) | ~r1(X180,X305)) & r1(X0,X180)) & ! [X309] : (~r1(X0,X309) | ! [X310] : (~r1(X309,X310) | ! [X311] : (~p1(X311) | ~r1(X310,X311))) | ? [X312] : (r1(X309,X312) & p1(X312))) & ? [X313] : (r1(X0,X313) & ? [X314] : (r1(X313,X314) & ! [X315] : (~r1(X314,X315) | p1(X315))) & ? [X316] : (r1(X313,X316) & ~p1(X316))) & (! [X317] : (~r1(X0,X317) | ? [X318] : (~p1(X318) & r1(X317,X318))) | ? [X319] : (r1(X0,X319) & ~p1(X319) & ! [X320] : (! [X321] : (~r1(X320,X321) | p1(X321)) | ~p1(X320) | ~r1(X319,X320))) | p1(X0)))),
15.18/4.72	  inference(definition_folding,[],[f10,f40,f39,f38,f37,f36,f35,f34,f33,f32,f31,f30,f29,f28,f27,f26,f25,f24,f23,f22,f21,f20,f19,f18,f17,f16,f15,f14,f13])).
15.18/4.72	fof(f42,plain,(
15.18/4.72	  ! [X2] : (! [X8] : (((p1(X8) | ! [X9] : (~r1(X8,X9) | ? [X10] : (r1(X9,X10) & ~p1(X10))) | ? [X11] : (! [X12] : (~p1(X12) | ! [X13] : (p1(X13) | ~r1(X12,X13)) | ~r1(X11,X12)) & ~p1(X11) & r1(X8,X11))) & sP26(X8)) | ~r1(X2,X8)) | ~sP27(X2))),
15.18/4.72	  inference(nnf_transformation,[],[f40])).
15.18/4.72	fof(f43,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (((p1(X1) | ! [X2] : (~r1(X1,X2) | ? [X3] : (r1(X2,X3) & ~p1(X3))) | ? [X4] : (! [X5] : (~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6)) | ~r1(X4,X5)) & ~p1(X4) & r1(X1,X4))) & sP26(X1)) | ~r1(X0,X1)) | ~sP27(X0))),
15.18/4.72	  inference(rectify,[],[f42])).
15.18/4.72	fof(f44,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (((p1(X1) | ! [X2] : (~r1(X1,X2) | (r1(X2,sK28(X2)) & ~p1(sK28(X2)))) | (! [X5] : (~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6)) | ~r1(sK29(X1),X5)) & ~p1(sK29(X1)) & r1(X1,sK29(X1)))) & sP26(X1)) | ~r1(X0,X1)) | ~sP27(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK28,sK29]),skolemize(X3,sK28(X2)),skolemize(X4,sK29(X1))],[f43])).
15.18/4.72	fof(f45,plain,(
15.18/4.72	  ! [X8] : (! [X14] : (((p1(X14) | ! [X15] : (~r1(X14,X15) | ? [X16] : (~p1(X16) & r1(X15,X16))) | ? [X17] : (! [X18] : (~r1(X17,X18) | ! [X19] : (~r1(X18,X19) | p1(X19)) | ~p1(X18)) & ~p1(X17) & r1(X14,X17))) & sP25(X14)) | ~r1(X8,X14)) | ~sP26(X8))),
15.18/4.72	  inference(nnf_transformation,[],[f39])).
15.18/4.72	fof(f46,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (((p1(X1) | ! [X2] : (~r1(X1,X2) | ? [X3] : (~p1(X3) & r1(X2,X3))) | ? [X4] : (! [X5] : (~r1(X4,X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~p1(X5)) & ~p1(X4) & r1(X1,X4))) & sP25(X1)) | ~r1(X0,X1)) | ~sP26(X0))),
15.18/4.72	  inference(rectify,[],[f45])).
15.18/4.72	fof(f47,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (((p1(X1) | ! [X2] : (~r1(X1,X2) | (~p1(sK30(X2)) & r1(X2,sK30(X2)))) | (! [X5] : (~r1(sK31(X1),X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~p1(X5)) & ~p1(sK31(X1)) & r1(X1,sK31(X1)))) & sP25(X1)) | ~r1(X0,X1)) | ~sP26(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK30,sK31]),skolemize(X3,sK30(X2)),skolemize(X4,sK31(X1))],[f46])).
15.18/4.72	fof(f48,plain,(
15.18/4.72	  ! [X14] : (! [X20] : ((sP24(X20) & (p1(X20) | ? [X175] : (r1(X20,X175) & ~p1(X175) & ! [X176] : (~r1(X175,X176) | ! [X177] : (p1(X177) | ~r1(X176,X177)) | ~p1(X176))) | ! [X178] : (? [X179] : (~p1(X179) & r1(X178,X179)) | ~r1(X20,X178)))) | ~r1(X14,X20)) | ~sP25(X14))),
15.18/4.72	  inference(nnf_transformation,[],[f38])).
15.18/4.72	fof(f49,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP24(X1) & (p1(X1) | ? [X2] : (r1(X1,X2) & ~p1(X2) & ! [X3] : (~r1(X2,X3) | ! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3))) | ! [X5] : (? [X6] : (~p1(X6) & r1(X5,X6)) | ~r1(X1,X5)))) | ~r1(X0,X1)) | ~sP25(X0))),
15.18/4.72	  inference(rectify,[],[f48])).
15.18/4.72	fof(f50,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP24(X1) & (p1(X1) | (r1(X1,sK32(X1)) & ~p1(sK32(X1)) & ! [X3] : (~r1(sK32(X1),X3) | ! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3))) | ! [X5] : ((~p1(sK33(X5)) & r1(X5,sK33(X5))) | ~r1(X1,X5)))) | ~r1(X0,X1)) | ~sP25(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK32,sK33]),skolemize(X2,sK32(X1)),skolemize(X6,sK33(X5))],[f49])).
15.18/4.72	fof(f51,plain,(
15.18/4.72	  ! [X20] : (! [X21] : ((sP23(X21) & (p1(X21) | ! [X170] : (? [X171] : (~p1(X171) & r1(X170,X171)) | ~r1(X21,X170)) | ? [X172] : (! [X173] : (~r1(X172,X173) | ~p1(X173) | ! [X174] : (p1(X174) | ~r1(X173,X174))) & ~p1(X172) & r1(X21,X172)))) | ~r1(X20,X21)) | ~sP24(X20))),
15.18/4.72	  inference(nnf_transformation,[],[f37])).
15.18/4.72	fof(f52,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP23(X1) & (p1(X1) | ! [X2] : (? [X3] : (~p1(X3) & r1(X2,X3)) | ~r1(X1,X2)) | ? [X4] : (! [X5] : (~r1(X4,X5) | ~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6))) & ~p1(X4) & r1(X1,X4)))) | ~r1(X0,X1)) | ~sP24(X0))),
15.18/4.72	  inference(rectify,[],[f51])).
15.18/4.72	fof(f53,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP23(X1) & (p1(X1) | ! [X2] : ((~p1(sK34(X2)) & r1(X2,sK34(X2))) | ~r1(X1,X2)) | (! [X5] : (~r1(sK35(X1),X5) | ~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6))) & ~p1(sK35(X1)) & r1(X1,sK35(X1))))) | ~r1(X0,X1)) | ~sP24(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK34,sK35]),skolemize(X3,sK34(X2)),skolemize(X4,sK35(X1))],[f52])).
15.18/4.72	fof(f54,plain,(
15.18/4.72	  ! [X21] : (! [X22] : ((sP22(X22) & (? [X165] : (! [X166] : (~r1(X165,X166) | ! [X167] : (p1(X167) | ~r1(X166,X167)) | ~p1(X166)) & ~p1(X165) & r1(X22,X165)) | ! [X168] : (~r1(X22,X168) | ? [X169] : (~p1(X169) & r1(X168,X169))) | p1(X22))) | ~r1(X21,X22)) | ~sP23(X21))),
15.18/4.72	  inference(nnf_transformation,[],[f36])).
15.18/4.72	fof(f55,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP22(X1) & (? [X2] : (! [X3] : (~r1(X2,X3) | ! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3)) & ~p1(X2) & r1(X1,X2)) | ! [X5] : (~r1(X1,X5) | ? [X6] : (~p1(X6) & r1(X5,X6))) | p1(X1))) | ~r1(X0,X1)) | ~sP23(X0))),
15.18/4.72	  inference(rectify,[],[f54])).
15.18/4.72	fof(f56,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP22(X1) & ((! [X3] : (~r1(sK36(X1),X3) | ! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3)) & ~p1(sK36(X1)) & r1(X1,sK36(X1))) | ! [X5] : (~r1(X1,X5) | (~p1(sK37(X5)) & r1(X5,sK37(X5)))) | p1(X1))) | ~r1(X0,X1)) | ~sP23(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK36,sK37]),skolemize(X2,sK36(X1)),skolemize(X6,sK37(X5))],[f55])).
15.18/4.72	fof(f57,plain,(
15.18/4.72	  ! [X22] : (! [X23] : (~r1(X22,X23) | ((p1(X23) | ? [X24] : (~p1(X24) & ! [X25] : (~r1(X24,X25) | ~p1(X25) | ! [X26] : (p1(X26) | ~r1(X25,X26))) & r1(X23,X24)) | ! [X27] : (? [X28] : (~p1(X28) & r1(X27,X28)) | ~r1(X23,X27))) & sP21(X23))) | ~sP22(X22))),
15.18/4.72	  inference(nnf_transformation,[],[f35])).
15.18/4.72	fof(f58,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | ? [X2] : (~p1(X2) & ! [X3] : (~r1(X2,X3) | ~p1(X3) | ! [X4] : (p1(X4) | ~r1(X3,X4))) & r1(X1,X2)) | ! [X5] : (? [X6] : (~p1(X6) & r1(X5,X6)) | ~r1(X1,X5))) & sP21(X1))) | ~sP22(X0))),
15.18/4.72	  inference(rectify,[],[f57])).
15.18/4.72	fof(f59,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | (~p1(sK38(X1)) & ! [X3] : (~r1(sK38(X1),X3) | ~p1(X3) | ! [X4] : (p1(X4) | ~r1(X3,X4))) & r1(X1,sK38(X1))) | ! [X5] : ((~p1(sK39(X5)) & r1(X5,sK39(X5))) | ~r1(X1,X5))) & sP21(X1))) | ~sP22(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK38,sK39]),skolemize(X2,sK38(X1)),skolemize(X6,sK39(X5))],[f58])).
15.18/4.72	fof(f60,plain,(
15.18/4.72	  ! [X23] : (! [X29] : (~r1(X23,X29) | ((p1(X29) | ! [X30] : (~r1(X29,X30) | ? [X31] : (r1(X30,X31) & ~p1(X31))) | ? [X32] : (! [X33] : (~r1(X32,X33) | ~p1(X33) | ! [X34] : (~r1(X33,X34) | p1(X34))) & ~p1(X32) & r1(X29,X32))) & sP20(X29))) | ~sP21(X23))),
15.18/4.72	  inference(nnf_transformation,[],[f34])).
15.18/4.72	fof(f61,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | ! [X2] : (~r1(X1,X2) | ? [X3] : (r1(X2,X3) & ~p1(X3))) | ? [X4] : (! [X5] : (~r1(X4,X5) | ~p1(X5) | ! [X6] : (~r1(X5,X6) | p1(X6))) & ~p1(X4) & r1(X1,X4))) & sP20(X1))) | ~sP21(X0))),
15.18/4.72	  inference(rectify,[],[f60])).
15.18/4.72	fof(f62,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | ! [X2] : (~r1(X1,X2) | (r1(X2,sK40(X2)) & ~p1(sK40(X2)))) | (! [X5] : (~r1(sK41(X1),X5) | ~p1(X5) | ! [X6] : (~r1(X5,X6) | p1(X6))) & ~p1(sK41(X1)) & r1(X1,sK41(X1)))) & sP20(X1))) | ~sP21(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK40,sK41]),skolemize(X3,sK40(X2)),skolemize(X4,sK41(X1))],[f61])).
15.18/4.72	fof(f63,plain,(
15.18/4.72	  ! [X29] : (! [X35] : (~r1(X29,X35) | (sP19(X35) & (! [X160] : (? [X161] : (r1(X160,X161) & ~p1(X161)) | ~r1(X35,X160)) | ? [X162] : (r1(X35,X162) & ! [X163] : (~r1(X162,X163) | ~p1(X163) | ! [X164] : (p1(X164) | ~r1(X163,X164))) & ~p1(X162)) | p1(X35)))) | ~sP20(X29))),
15.18/4.72	  inference(nnf_transformation,[],[f33])).
15.18/4.72	fof(f64,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP19(X1) & (! [X2] : (? [X3] : (r1(X2,X3) & ~p1(X3)) | ~r1(X1,X2)) | ? [X4] : (r1(X1,X4) & ! [X5] : (~r1(X4,X5) | ~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6))) & ~p1(X4)) | p1(X1)))) | ~sP20(X0))),
15.18/4.72	  inference(rectify,[],[f63])).
15.18/4.72	fof(f65,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP19(X1) & (! [X2] : ((r1(X2,sK42(X2)) & ~p1(sK42(X2))) | ~r1(X1,X2)) | (r1(X1,sK43(X1)) & ! [X5] : (~r1(sK43(X1),X5) | ~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6))) & ~p1(sK43(X1))) | p1(X1)))) | ~sP20(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK42,sK43]),skolemize(X3,sK42(X2)),skolemize(X4,sK43(X1))],[f64])).
15.18/4.72	fof(f66,plain,(
15.18/4.72	  ! [X35] : (! [X36] : (~r1(X35,X36) | ((p1(X36) | ? [X37] : (~p1(X37) & ! [X38] : (~p1(X38) | ! [X39] : (~r1(X38,X39) | p1(X39)) | ~r1(X37,X38)) & r1(X36,X37)) | ! [X40] : (~r1(X36,X40) | ? [X41] : (r1(X40,X41) & ~p1(X41)))) & sP18(X36))) | ~sP19(X35))),
15.18/4.72	  inference(nnf_transformation,[],[f32])).
15.18/4.72	fof(f67,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | ? [X2] : (~p1(X2) & ! [X3] : (~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4)) | ~r1(X2,X3)) & r1(X1,X2)) | ! [X5] : (~r1(X1,X5) | ? [X6] : (r1(X5,X6) & ~p1(X6)))) & sP18(X1))) | ~sP19(X0))),
15.18/4.72	  inference(rectify,[],[f66])).
15.18/4.72	fof(f68,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | (~p1(sK44(X1)) & ! [X3] : (~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4)) | ~r1(sK44(X1),X3)) & r1(X1,sK44(X1))) | ! [X5] : (~r1(X1,X5) | (r1(X5,sK45(X5)) & ~p1(sK45(X5))))) & sP18(X1))) | ~sP19(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK44,sK45]),skolemize(X2,sK44(X1)),skolemize(X6,sK45(X5))],[f67])).
15.18/4.72	fof(f69,plain,(
15.18/4.72	  ! [X36] : (! [X42] : ((sP17(X42) & (p1(X42) | ? [X155] : (~p1(X155) & ! [X156] : (~r1(X155,X156) | ! [X157] : (p1(X157) | ~r1(X156,X157)) | ~p1(X156)) & r1(X42,X155)) | ! [X158] : (~r1(X42,X158) | ? [X159] : (r1(X158,X159) & ~p1(X159))))) | ~r1(X36,X42)) | ~sP18(X36))),
15.18/4.72	  inference(nnf_transformation,[],[f31])).
15.18/4.72	fof(f70,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP17(X1) & (p1(X1) | ? [X2] : (~p1(X2) & ! [X3] : (~r1(X2,X3) | ! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3)) & r1(X1,X2)) | ! [X5] : (~r1(X1,X5) | ? [X6] : (r1(X5,X6) & ~p1(X6))))) | ~r1(X0,X1)) | ~sP18(X0))),
15.18/4.72	  inference(rectify,[],[f69])).
15.18/4.72	fof(f71,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP17(X1) & (p1(X1) | (~p1(sK46(X1)) & ! [X3] : (~r1(sK46(X1),X3) | ! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3)) & r1(X1,sK46(X1))) | ! [X5] : (~r1(X1,X5) | (r1(X5,sK47(X5)) & ~p1(sK47(X5)))))) | ~r1(X0,X1)) | ~sP18(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK46,sK47]),skolemize(X2,sK46(X1)),skolemize(X6,sK47(X5))],[f70])).
15.18/4.72	fof(f72,plain,(
15.18/4.72	  ! [X42] : (! [X43] : (~r1(X42,X43) | ((! [X44] : (? [X45] : (r1(X44,X45) & ~p1(X45)) | ~r1(X43,X44)) | ? [X46] : (! [X47] : (! [X48] : (~r1(X47,X48) | p1(X48)) | ~p1(X47) | ~r1(X46,X47)) & ~p1(X46) & r1(X43,X46)) | p1(X43)) & sP16(X43))) | ~sP17(X42))),
15.18/4.72	  inference(nnf_transformation,[],[f30])).
15.18/4.72	fof(f73,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((! [X2] : (? [X3] : (r1(X2,X3) & ~p1(X3)) | ~r1(X1,X2)) | ? [X4] : (! [X5] : (! [X6] : (~r1(X5,X6) | p1(X6)) | ~p1(X5) | ~r1(X4,X5)) & ~p1(X4) & r1(X1,X4)) | p1(X1)) & sP16(X1))) | ~sP17(X0))),
15.18/4.72	  inference(rectify,[],[f72])).
15.18/4.72	fof(f74,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((! [X2] : ((r1(X2,sK48(X2)) & ~p1(sK48(X2))) | ~r1(X1,X2)) | (! [X5] : (! [X6] : (~r1(X5,X6) | p1(X6)) | ~p1(X5) | ~r1(sK49(X1),X5)) & ~p1(sK49(X1)) & r1(X1,sK49(X1))) | p1(X1)) & sP16(X1))) | ~sP17(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK48,sK49]),skolemize(X3,sK48(X2)),skolemize(X4,sK49(X1))],[f73])).
15.18/4.72	fof(f75,plain,(
15.18/4.72	  ! [X43] : (! [X49] : (~r1(X43,X49) | (sP15(X49) & (? [X150] : (r1(X49,X150) & ! [X151] : (! [X152] : (p1(X152) | ~r1(X151,X152)) | ~p1(X151) | ~r1(X150,X151)) & ~p1(X150)) | ! [X153] : (~r1(X49,X153) | ? [X154] : (r1(X153,X154) & ~p1(X154))) | p1(X49)))) | ~sP16(X43))),
15.18/4.72	  inference(nnf_transformation,[],[f29])).
15.18/4.72	fof(f76,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP15(X1) & (? [X2] : (r1(X1,X2) & ! [X3] : (! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3) | ~r1(X2,X3)) & ~p1(X2)) | ! [X5] : (~r1(X1,X5) | ? [X6] : (r1(X5,X6) & ~p1(X6))) | p1(X1)))) | ~sP16(X0))),
15.18/4.72	  inference(rectify,[],[f75])).
15.18/4.72	fof(f77,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP15(X1) & ((r1(X1,sK50(X1)) & ! [X3] : (! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3) | ~r1(sK50(X1),X3)) & ~p1(sK50(X1))) | ! [X5] : (~r1(X1,X5) | (r1(X5,sK51(X5)) & ~p1(sK51(X5)))) | p1(X1)))) | ~sP16(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK50,sK51]),skolemize(X2,sK50(X1)),skolemize(X6,sK51(X5))],[f76])).
15.18/4.72	fof(f78,plain,(
15.18/4.72	  ! [X49] : (! [X50] : (~r1(X49,X50) | (sP14(X50) & (? [X145] : (r1(X50,X145) & ~p1(X145) & ! [X146] : (! [X147] : (~r1(X146,X147) | p1(X147)) | ~p1(X146) | ~r1(X145,X146))) | ! [X148] : (~r1(X50,X148) | ? [X149] : (r1(X148,X149) & ~p1(X149))) | p1(X50)))) | ~sP15(X49))),
15.18/4.72	  inference(nnf_transformation,[],[f28])).
15.18/4.72	fof(f79,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP14(X1) & (? [X2] : (r1(X1,X2) & ~p1(X2) & ! [X3] : (! [X4] : (~r1(X3,X4) | p1(X4)) | ~p1(X3) | ~r1(X2,X3))) | ! [X5] : (~r1(X1,X5) | ? [X6] : (r1(X5,X6) & ~p1(X6))) | p1(X1)))) | ~sP15(X0))),
15.18/4.72	  inference(rectify,[],[f78])).
15.18/4.72	fof(f80,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP14(X1) & ((r1(X1,sK52(X1)) & ~p1(sK52(X1)) & ! [X3] : (! [X4] : (~r1(X3,X4) | p1(X4)) | ~p1(X3) | ~r1(sK52(X1),X3))) | ! [X5] : (~r1(X1,X5) | (r1(X5,sK53(X5)) & ~p1(sK53(X5)))) | p1(X1)))) | ~sP15(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK52,sK53]),skolemize(X2,sK52(X1)),skolemize(X6,sK53(X5))],[f79])).
15.18/4.72	fof(f81,plain,(
15.18/4.72	  ! [X50] : (! [X51] : (~r1(X50,X51) | ((p1(X51) | ? [X52] : (r1(X51,X52) & ~p1(X52) & ! [X53] : (~r1(X52,X53) | ~p1(X53) | ! [X54] : (~r1(X53,X54) | p1(X54)))) | ! [X55] : (~r1(X51,X55) | ? [X56] : (~p1(X56) & r1(X55,X56)))) & sP13(X51))) | ~sP14(X50))),
15.18/4.72	  inference(nnf_transformation,[],[f27])).
15.18/4.72	fof(f82,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | ? [X2] : (r1(X1,X2) & ~p1(X2) & ! [X3] : (~r1(X2,X3) | ~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4)))) | ! [X5] : (~r1(X1,X5) | ? [X6] : (~p1(X6) & r1(X5,X6)))) & sP13(X1))) | ~sP14(X0))),
15.18/4.72	  inference(rectify,[],[f81])).
15.18/4.72	fof(f83,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | (r1(X1,sK54(X1)) & ~p1(sK54(X1)) & ! [X3] : (~r1(sK54(X1),X3) | ~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4)))) | ! [X5] : (~r1(X1,X5) | (~p1(sK55(X5)) & r1(X5,sK55(X5))))) & sP13(X1))) | ~sP14(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK54,sK55]),skolemize(X2,sK54(X1)),skolemize(X6,sK55(X5))],[f82])).
15.18/4.72	fof(f84,plain,(
15.18/4.72	  ! [X51] : (! [X57] : (~r1(X51,X57) | (sP12(X57) & (p1(X57) | ! [X140] : (? [X141] : (r1(X140,X141) & ~p1(X141)) | ~r1(X57,X140)) | ? [X142] : (~p1(X142) & ! [X143] : (~p1(X143) | ! [X144] : (p1(X144) | ~r1(X143,X144)) | ~r1(X142,X143)) & r1(X57,X142))))) | ~sP13(X51))),
15.18/4.72	  inference(nnf_transformation,[],[f26])).
15.18/4.72	fof(f85,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP12(X1) & (p1(X1) | ! [X2] : (? [X3] : (r1(X2,X3) & ~p1(X3)) | ~r1(X1,X2)) | ? [X4] : (~p1(X4) & ! [X5] : (~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6)) | ~r1(X4,X5)) & r1(X1,X4))))) | ~sP13(X0))),
15.18/4.72	  inference(rectify,[],[f84])).
15.18/4.72	fof(f86,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP12(X1) & (p1(X1) | ! [X2] : ((r1(X2,sK56(X2)) & ~p1(sK56(X2))) | ~r1(X1,X2)) | (~p1(sK57(X1)) & ! [X5] : (~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6)) | ~r1(sK57(X1),X5)) & r1(X1,sK57(X1)))))) | ~sP13(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK56,sK57]),skolemize(X3,sK56(X2)),skolemize(X4,sK57(X1))],[f85])).
15.18/4.72	fof(f87,plain,(
15.18/4.72	  ! [X57] : (! [X58] : (((p1(X58) | ? [X59] : (~p1(X59) & ! [X60] : (~r1(X59,X60) | ~p1(X60) | ! [X61] : (~r1(X60,X61) | p1(X61))) & r1(X58,X59)) | ! [X62] : (? [X63] : (~p1(X63) & r1(X62,X63)) | ~r1(X58,X62))) & sP11(X58)) | ~r1(X57,X58)) | ~sP12(X57))),
15.18/4.72	  inference(nnf_transformation,[],[f25])).
15.18/4.72	fof(f88,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (((p1(X1) | ? [X2] : (~p1(X2) & ! [X3] : (~r1(X2,X3) | ~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4))) & r1(X1,X2)) | ! [X5] : (? [X6] : (~p1(X6) & r1(X5,X6)) | ~r1(X1,X5))) & sP11(X1)) | ~r1(X0,X1)) | ~sP12(X0))),
15.18/4.72	  inference(rectify,[],[f87])).
15.18/4.72	fof(f89,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (((p1(X1) | (~p1(sK58(X1)) & ! [X3] : (~r1(sK58(X1),X3) | ~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4))) & r1(X1,sK58(X1))) | ! [X5] : ((~p1(sK59(X5)) & r1(X5,sK59(X5))) | ~r1(X1,X5))) & sP11(X1)) | ~r1(X0,X1)) | ~sP12(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK58,sK59]),skolemize(X2,sK58(X1)),skolemize(X6,sK59(X5))],[f88])).
15.18/4.72	fof(f90,plain,(
15.18/4.72	  ! [X58] : (! [X64] : (~r1(X58,X64) | ((! [X65] : (~r1(X64,X65) | ? [X66] : (r1(X65,X66) & ~p1(X66))) | ? [X67] : (! [X68] : (~r1(X67,X68) | ! [X69] : (p1(X69) | ~r1(X68,X69)) | ~p1(X68)) & ~p1(X67) & r1(X64,X67)) | p1(X64)) & sP10(X64))) | ~sP11(X58))),
15.18/4.72	  inference(nnf_transformation,[],[f24])).
15.18/4.72	fof(f91,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((! [X2] : (~r1(X1,X2) | ? [X3] : (r1(X2,X3) & ~p1(X3))) | ? [X4] : (! [X5] : (~r1(X4,X5) | ! [X6] : (p1(X6) | ~r1(X5,X6)) | ~p1(X5)) & ~p1(X4) & r1(X1,X4)) | p1(X1)) & sP10(X1))) | ~sP11(X0))),
15.18/4.72	  inference(rectify,[],[f90])).
15.18/4.72	fof(f92,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((! [X2] : (~r1(X1,X2) | (r1(X2,sK60(X2)) & ~p1(sK60(X2)))) | (! [X5] : (~r1(sK61(X1),X5) | ! [X6] : (p1(X6) | ~r1(X5,X6)) | ~p1(X5)) & ~p1(sK61(X1)) & r1(X1,sK61(X1))) | p1(X1)) & sP10(X1))) | ~sP11(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK60,sK61]),skolemize(X3,sK60(X2)),skolemize(X4,sK61(X1))],[f91])).
15.18/4.72	fof(f93,plain,(
15.18/4.72	  ! [X64] : (! [X70] : (~r1(X64,X70) | (sP9(X70) & (p1(X70) | ? [X135] : (r1(X70,X135) & ! [X136] : (~p1(X136) | ! [X137] : (~r1(X136,X137) | p1(X137)) | ~r1(X135,X136)) & ~p1(X135)) | ! [X138] : (~r1(X70,X138) | ? [X139] : (r1(X138,X139) & ~p1(X139)))))) | ~sP10(X64))),
15.18/4.72	  inference(nnf_transformation,[],[f23])).
15.18/4.72	fof(f94,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP9(X1) & (p1(X1) | ? [X2] : (r1(X1,X2) & ! [X3] : (~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4)) | ~r1(X2,X3)) & ~p1(X2)) | ! [X5] : (~r1(X1,X5) | ? [X6] : (r1(X5,X6) & ~p1(X6)))))) | ~sP10(X0))),
15.18/4.72	  inference(rectify,[],[f93])).
15.18/4.72	fof(f95,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP9(X1) & (p1(X1) | (r1(X1,sK62(X1)) & ! [X3] : (~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4)) | ~r1(sK62(X1),X3)) & ~p1(sK62(X1))) | ! [X5] : (~r1(X1,X5) | (r1(X5,sK63(X5)) & ~p1(sK63(X5))))))) | ~sP10(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK62,sK63]),skolemize(X2,sK62(X1)),skolemize(X6,sK63(X5))],[f94])).
15.18/4.72	fof(f96,plain,(
15.18/4.72	  ! [X70] : (! [X71] : (~r1(X70,X71) | ((p1(X71) | ! [X72] : (~r1(X71,X72) | ? [X73] : (~p1(X73) & r1(X72,X73))) | ? [X74] : (r1(X71,X74) & ~p1(X74) & ! [X75] : (~r1(X74,X75) | ! [X76] : (~r1(X75,X76) | p1(X76)) | ~p1(X75)))) & sP8(X71))) | ~sP9(X70))),
15.18/4.72	  inference(nnf_transformation,[],[f22])).
15.18/4.72	fof(f97,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | ! [X2] : (~r1(X1,X2) | ? [X3] : (~p1(X3) & r1(X2,X3))) | ? [X4] : (r1(X1,X4) & ~p1(X4) & ! [X5] : (~r1(X4,X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~p1(X5)))) & sP8(X1))) | ~sP9(X0))),
15.18/4.72	  inference(rectify,[],[f96])).
15.18/4.72	fof(f98,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((p1(X1) | ! [X2] : (~r1(X1,X2) | (~p1(sK64(X2)) & r1(X2,sK64(X2)))) | (r1(X1,sK65(X1)) & ~p1(sK65(X1)) & ! [X5] : (~r1(sK65(X1),X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~p1(X5)))) & sP8(X1))) | ~sP9(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK64,sK65]),skolemize(X3,sK64(X2)),skolemize(X4,sK65(X1))],[f97])).
15.18/4.72	fof(f99,plain,(
15.18/4.72	  ! [X71] : (! [X77] : (((! [X78] : (? [X79] : (r1(X78,X79) & ~p1(X79)) | ~r1(X77,X78)) | ? [X80] : (r1(X77,X80) & ~p1(X80) & ! [X81] : (~p1(X81) | ! [X82] : (~r1(X81,X82) | p1(X82)) | ~r1(X80,X81))) | p1(X77)) & sP7(X77)) | ~r1(X71,X77)) | ~sP8(X71))),
15.18/4.72	  inference(nnf_transformation,[],[f21])).
15.18/4.72	fof(f100,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (((! [X2] : (? [X3] : (r1(X2,X3) & ~p1(X3)) | ~r1(X1,X2)) | ? [X4] : (r1(X1,X4) & ~p1(X4) & ! [X5] : (~p1(X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~r1(X4,X5))) | p1(X1)) & sP7(X1)) | ~r1(X0,X1)) | ~sP8(X0))),
15.18/4.72	  inference(rectify,[],[f99])).
15.18/4.72	fof(f101,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (((! [X2] : ((r1(X2,sK66(X2)) & ~p1(sK66(X2))) | ~r1(X1,X2)) | (r1(X1,sK67(X1)) & ~p1(sK67(X1)) & ! [X5] : (~p1(X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~r1(sK67(X1),X5))) | p1(X1)) & sP7(X1)) | ~r1(X0,X1)) | ~sP8(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK66,sK67]),skolemize(X3,sK66(X2)),skolemize(X4,sK67(X1))],[f100])).
15.18/4.72	fof(f102,plain,(
15.18/4.72	  ! [X77] : (! [X83] : (~r1(X77,X83) | ((? [X84] : (! [X85] : (~r1(X84,X85) | ! [X86] : (p1(X86) | ~r1(X85,X86)) | ~p1(X85)) & ~p1(X84) & r1(X83,X84)) | ! [X87] : (~r1(X83,X87) | ? [X88] : (~p1(X88) & r1(X87,X88))) | p1(X83)) & sP6(X83))) | ~sP7(X77))),
15.18/4.72	  inference(nnf_transformation,[],[f20])).
15.18/4.72	fof(f103,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | ((? [X2] : (! [X3] : (~r1(X2,X3) | ! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3)) & ~p1(X2) & r1(X1,X2)) | ! [X5] : (~r1(X1,X5) | ? [X6] : (~p1(X6) & r1(X5,X6))) | p1(X1)) & sP6(X1))) | ~sP7(X0))),
15.18/4.72	  inference(rectify,[],[f102])).
15.18/4.72	fof(f104,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (((! [X3] : (~r1(sK68(X1),X3) | ! [X4] : (p1(X4) | ~r1(X3,X4)) | ~p1(X3)) & ~p1(sK68(X1)) & r1(X1,sK68(X1))) | ! [X5] : (~r1(X1,X5) | (~p1(sK69(X5)) & r1(X5,sK69(X5)))) | p1(X1)) & sP6(X1))) | ~sP7(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK68,sK69]),skolemize(X2,sK68(X1)),skolemize(X6,sK69(X5))],[f103])).
15.18/4.72	fof(f105,plain,(
15.18/4.72	  ! [X83] : (! [X89] : (~r1(X83,X89) | (sP5(X89) & (p1(X89) | ! [X130] : (? [X131] : (~p1(X131) & r1(X130,X131)) | ~r1(X89,X130)) | ? [X132] : (r1(X89,X132) & ! [X133] : (~r1(X132,X133) | ! [X134] : (~r1(X133,X134) | p1(X134)) | ~p1(X133)) & ~p1(X132))))) | ~sP6(X83))),
15.18/4.72	  inference(nnf_transformation,[],[f19])).
15.18/4.72	fof(f106,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP5(X1) & (p1(X1) | ! [X2] : (? [X3] : (~p1(X3) & r1(X2,X3)) | ~r1(X1,X2)) | ? [X4] : (r1(X1,X4) & ! [X5] : (~r1(X4,X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~p1(X5)) & ~p1(X4))))) | ~sP6(X0))),
15.18/4.72	  inference(rectify,[],[f105])).
15.18/4.72	fof(f107,plain,(
15.18/4.72	  ! [X0] : (! [X1] : (~r1(X0,X1) | (sP5(X1) & (p1(X1) | ! [X2] : ((~p1(sK70(X2)) & r1(X2,sK70(X2))) | ~r1(X1,X2)) | (r1(X1,sK71(X1)) & ! [X5] : (~r1(sK71(X1),X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~p1(X5)) & ~p1(sK71(X1)))))) | ~sP6(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK70,sK71]),skolemize(X3,sK70(X2)),skolemize(X4,sK71(X1))],[f106])).
15.18/4.72	fof(f108,plain,(
15.18/4.72	  ! [X89] : (! [X90] : ((sP4(X90) & (? [X125] : (r1(X90,X125) & ! [X126] : (~r1(X125,X126) | ~p1(X126) | ! [X127] : (p1(X127) | ~r1(X126,X127))) & ~p1(X125)) | ! [X128] : (? [X129] : (r1(X128,X129) & ~p1(X129)) | ~r1(X90,X128)) | p1(X90))) | ~r1(X89,X90)) | ~sP5(X89))),
15.18/4.72	  inference(nnf_transformation,[],[f18])).
15.18/4.72	fof(f109,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP4(X1) & (? [X2] : (r1(X1,X2) & ! [X3] : (~r1(X2,X3) | ~p1(X3) | ! [X4] : (p1(X4) | ~r1(X3,X4))) & ~p1(X2)) | ! [X5] : (? [X6] : (r1(X5,X6) & ~p1(X6)) | ~r1(X1,X5)) | p1(X1))) | ~r1(X0,X1)) | ~sP5(X0))),
15.18/4.72	  inference(rectify,[],[f108])).
15.18/4.72	fof(f110,plain,(
15.18/4.72	  ! [X0] : (! [X1] : ((sP4(X1) & ((r1(X1,sK72(X1)) & ! [X3] : (~r1(sK72(X1),X3) | ~p1(X3) | ! [X4] : (p1(X4) | ~r1(X3,X4))) & ~p1(sK72(X1))) | ! [X5] : ((r1(X5,sK73(X5)) & ~p1(sK73(X5))) | ~r1(X1,X5)) | p1(X1))) | ~r1(X0,X1)) | ~sP5(X0))),
15.18/4.72	  inference(skolemize,[status(esa),new_symbols(skolem,[sK72,sK73]),skolemize(X2,sK72(X1)),skolemize(X6,sK73(X5))],[f109])).
15.18/4.73	fof(f111,plain,(
15.18/4.73	  ! [X90] : (! [X91] : (((! [X92] : (~r1(X91,X92) | ? [X93] : (r1(X92,X93) & ~p1(X93))) | ? [X94] : (r1(X91,X94) & ! [X95] : (! [X96] : (p1(X96) | ~r1(X95,X96)) | ~p1(X95) | ~r1(X94,X95)) & ~p1(X94)) | p1(X91)) & sP3(X91)) | ~r1(X90,X91)) | ~sP4(X90))),
15.18/4.73	  inference(nnf_transformation,[],[f17])).
15.18/4.73	fof(f112,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (((! [X2] : (~r1(X1,X2) | ? [X3] : (r1(X2,X3) & ~p1(X3))) | ? [X4] : (r1(X1,X4) & ! [X5] : (! [X6] : (p1(X6) | ~r1(X5,X6)) | ~p1(X5) | ~r1(X4,X5)) & ~p1(X4)) | p1(X1)) & sP3(X1)) | ~r1(X0,X1)) | ~sP4(X0))),
15.18/4.73	  inference(rectify,[],[f111])).
15.18/4.73	fof(f113,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (((! [X2] : (~r1(X1,X2) | (r1(X2,sK74(X2)) & ~p1(sK74(X2)))) | (r1(X1,sK75(X1)) & ! [X5] : (! [X6] : (p1(X6) | ~r1(X5,X6)) | ~p1(X5) | ~r1(sK75(X1),X5)) & ~p1(sK75(X1))) | p1(X1)) & sP3(X1)) | ~r1(X0,X1)) | ~sP4(X0))),
15.18/4.73	  inference(skolemize,[status(esa),new_symbols(skolem,[sK74,sK75]),skolemize(X3,sK74(X2)),skolemize(X4,sK75(X1))],[f112])).
15.18/4.73	fof(f114,plain,(
15.18/4.73	  ! [X91] : (! [X97] : (((! [X98] : (? [X99] : (r1(X98,X99) & ~p1(X99)) | ~r1(X97,X98)) | ? [X100] : (! [X101] : (~p1(X101) | ! [X102] : (~r1(X101,X102) | p1(X102)) | ~r1(X100,X101)) & ~p1(X100) & r1(X97,X100)) | p1(X97)) & sP2(X97)) | ~r1(X91,X97)) | ~sP3(X91))),
15.18/4.73	  inference(nnf_transformation,[],[f16])).
15.18/4.73	fof(f115,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (((! [X2] : (? [X3] : (r1(X2,X3) & ~p1(X3)) | ~r1(X1,X2)) | ? [X4] : (! [X5] : (~p1(X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~r1(X4,X5)) & ~p1(X4) & r1(X1,X4)) | p1(X1)) & sP2(X1)) | ~r1(X0,X1)) | ~sP3(X0))),
15.18/4.73	  inference(rectify,[],[f114])).
15.18/4.73	fof(f116,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (((! [X2] : ((r1(X2,sK76(X2)) & ~p1(sK76(X2))) | ~r1(X1,X2)) | (! [X5] : (~p1(X5) | ! [X6] : (~r1(X5,X6) | p1(X6)) | ~r1(sK77(X1),X5)) & ~p1(sK77(X1)) & r1(X1,sK77(X1))) | p1(X1)) & sP2(X1)) | ~r1(X0,X1)) | ~sP3(X0))),
15.18/4.73	  inference(skolemize,[status(esa),new_symbols(skolem,[sK76,sK77]),skolemize(X3,sK76(X2)),skolemize(X4,sK77(X1))],[f115])).
15.18/4.73	fof(f117,plain,(
15.18/4.73	  ! [X97] : (! [X103] : (((! [X104] : (? [X105] : (~p1(X105) & r1(X104,X105)) | ~r1(X103,X104)) | ? [X106] : (! [X107] : (~p1(X107) | ! [X108] : (p1(X108) | ~r1(X107,X108)) | ~r1(X106,X107)) & ~p1(X106) & r1(X103,X106)) | p1(X103)) & sP1(X103)) | ~r1(X97,X103)) | ~sP2(X97))),
15.18/4.73	  inference(nnf_transformation,[],[f15])).
15.18/4.73	fof(f118,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (((! [X2] : (? [X3] : (~p1(X3) & r1(X2,X3)) | ~r1(X1,X2)) | ? [X4] : (! [X5] : (~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6)) | ~r1(X4,X5)) & ~p1(X4) & r1(X1,X4)) | p1(X1)) & sP1(X1)) | ~r1(X0,X1)) | ~sP2(X0))),
15.18/4.73	  inference(rectify,[],[f117])).
15.18/4.73	fof(f119,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (((! [X2] : ((~p1(sK78(X2)) & r1(X2,sK78(X2))) | ~r1(X1,X2)) | (! [X5] : (~p1(X5) | ! [X6] : (p1(X6) | ~r1(X5,X6)) | ~r1(sK79(X1),X5)) & ~p1(sK79(X1)) & r1(X1,sK79(X1))) | p1(X1)) & sP1(X1)) | ~r1(X0,X1)) | ~sP2(X0))),
15.18/4.73	  inference(skolemize,[status(esa),new_symbols(skolem,[sK78,sK79]),skolemize(X3,sK78(X2)),skolemize(X4,sK79(X1))],[f118])).
15.18/4.73	fof(f120,plain,(
15.18/4.73	  ! [X103] : (! [X109] : (((p1(X109) | ! [X110] : (~r1(X109,X110) | ? [X111] : (r1(X110,X111) & ~p1(X111))) | ? [X112] : (r1(X109,X112) & ~p1(X112) & ! [X113] : (~r1(X112,X113) | ~p1(X113) | ! [X114] : (~r1(X113,X114) | p1(X114))))) & sP0(X109)) | ~r1(X103,X109)) | ~sP1(X103))),
15.18/4.73	  inference(nnf_transformation,[],[f14])).
15.18/4.73	fof(f121,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (((p1(X1) | ! [X2] : (~r1(X1,X2) | ? [X3] : (r1(X2,X3) & ~p1(X3))) | ? [X4] : (r1(X1,X4) & ~p1(X4) & ! [X5] : (~r1(X4,X5) | ~p1(X5) | ! [X6] : (~r1(X5,X6) | p1(X6))))) & sP0(X1)) | ~r1(X0,X1)) | ~sP1(X0))),
15.18/4.73	  inference(rectify,[],[f120])).
15.18/4.73	fof(f122,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (((p1(X1) | ! [X2] : (~r1(X1,X2) | (r1(X2,sK80(X2)) & ~p1(sK80(X2)))) | (r1(X1,sK81(X1)) & ~p1(sK81(X1)) & ! [X5] : (~r1(sK81(X1),X5) | ~p1(X5) | ! [X6] : (~r1(X5,X6) | p1(X6))))) & sP0(X1)) | ~r1(X0,X1)) | ~sP1(X0))),
15.18/4.73	  inference(skolemize,[status(esa),new_symbols(skolem,[sK80,sK81]),skolemize(X3,sK80(X2)),skolemize(X4,sK81(X1))],[f121])).
15.18/4.73	fof(f123,plain,(
15.18/4.73	  ! [X109] : (! [X115] : (~r1(X109,X115) | (! [X116] : (~r1(X115,X116) | ~p2(X116) | ! [X117] : (? [X118] : (r1(X117,X118) & ! [X119] : (~r1(X118,X119) | ~p2(X119))) | ~r1(X116,X117)) | ! [X120] : ((p2(X120) & ? [X121] : r1(X120,X121)) | ~r1(X116,X120))) & ! [X122] : (? [X123] : (p2(X123) & ? [X124] : r1(X123,X124) & r1(X122,X123)) | ~r1(X115,X122)))) | ~sP0(X109))),
15.18/4.73	  inference(nnf_transformation,[],[f13])).
15.18/4.73	fof(f124,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (~r1(X0,X1) | (! [X2] : (~r1(X1,X2) | ~p2(X2) | ! [X3] : (? [X4] : (r1(X3,X4) & ! [X5] : (~r1(X4,X5) | ~p2(X5))) | ~r1(X2,X3)) | ! [X6] : ((p2(X6) & ? [X7] : r1(X6,X7)) | ~r1(X2,X6))) & ! [X8] : (? [X9] : (p2(X9) & ? [X10] : r1(X9,X10) & r1(X8,X9)) | ~r1(X1,X8)))) | ~sP0(X0))),
15.18/4.73	  inference(rectify,[],[f123])).
15.18/4.73	fof(f125,plain,(
15.18/4.73	  ! [X0] : (! [X1] : (~r1(X0,X1) | (! [X2] : (~r1(X1,X2) | ~p2(X2) | ! [X3] : ((r1(X3,sK82(X3)) & ! [X5] : (~r1(sK82(X3),X5) | ~p2(X5))) | ~r1(X2,X3)) | ! [X6] : ((p2(X6) & r1(X6,sK83(X6))) | ~r1(X2,X6))) & ! [X8] : ((p2(sK84(X8)) & r1(sK84(X8),sK85(X8)) & r1(X8,sK84(X8))) | ~r1(X1,X8)))) | ~sP0(X0))),
15.18/4.73	  inference(skolemize,[status(esa),new_symbols(skolem,[sK82,sK83,sK84,sK85]),skolemize(X4,sK82(X3)),skolemize(X7,sK83(X6)),skolemize(X9,sK84(X8)),skolemize(X10,sK85(X8))],[f124])).
15.18/4.73	fof(f126,plain,(
15.18/4.73	  ? [X0] : (! [X1] : (~r1(X0,X1) | ((? [X2] : (r1(X1,X2) & ! [X3] : (~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4)) | ~r1(X2,X3)) & ~p1(X2)) | ! [X5] : (? [X6] : (~p1(X6) & r1(X5,X6)) | ~r1(X1,X5)) | p1(X1)) & sP27(X1))) & ? [X7] : (? [X8] : (r1(X7,X8) & ? [X9] : (! [X10] : (~r1(X9,X10) | p1(X10)) & r1(X8,X9)) & ? [X11] : (r1(X8,X11) & ~p1(X11))) & ? [X12] : (? [X13] : (r1(X12,X13) & ! [X14] : (~r1(X13,X14) | ! [X15] : (~r1(X14,X15) | ! [X16] : (~p1(X16) | ~r1(X15,X16))) | ? [X17] : (p1(X17) & r1(X14,X17))) & ? [X18] : (r1(X13,X18) & ? [X19] : (r1(X18,X19) & ? [X20] : (~p1(X20) & r1(X19,X20)) & ? [X21] : (r1(X19,X21) & ! [X22] : (p1(X22) | ~r1(X21,X22)))) & ? [X23] : (r1(X18,X23) & ! [X24] : (? [X25] : (r1(X24,X25) & p1(X25)) | ! [X26] : (~r1(X24,X26) | ! [X27] : (~p1(X27) | ~r1(X26,X27))) | ~r1(X23,X24)) & ? [X28] : (! [X29] : (? [X30] : (p1(X30) & r1(X29,X30)) | ! [X31] : (! [X32] : (~r1(X31,X32) | ~p1(X32)) | ~r1(X29,X31)) | ~r1(X28,X29)) & ? [X33] : (? [X34] : (r1(X33,X34) & ? [X35] : (~p1(X35) & r1(X34,X35)) & ? [X36] : (r1(X34,X36) & ! [X37] : (p1(X37) | ~r1(X36,X37)))) & ? [X38] : (? [X39] : (r1(X38,X39) & ? [X40] : (r1(X39,X40) & ~p1(X40)) & ? [X41] : (! [X42] : (~r1(X41,X42) | p1(X42)) & r1(X39,X41))) & ! [X43] : (! [X44] : (~r1(X43,X44) | ! [X45] : (~r1(X44,X45) | ~p1(X45))) | ? [X46] : (r1(X43,X46) & p1(X46)) | ~r1(X38,X43)) & ? [X47] : (r1(X38,X47) & ! [X48] : (~r1(X47,X48) | ? [X49] : (p1(X49) & r1(X48,X49)) | ! [X50] : (~r1(X48,X50) | ! [X51] : (~r1(X50,X51) | ~p1(X51)))) & ? [X52] : (r1(X47,X52) & ? [X53] : (? [X54] : (r1(X53,X54) & ! [X55] : (p1(X55) | ~r1(X54,X55))) & ? [X56] : (~p1(X56) & r1(X53,X56)) & r1(X52,X53)) & ? [X57] : (? [X58] : (? [X59] : (! [X60] : (~r1(X59,X60) | p1(X60)) & r1(X58,X59)) & ? [X61] : (r1(X58,X61) & ~p1(X61)) & r1(X57,X58)) & ? [X62] : (r1(X57,X62) & ! [X63] : (! [X64] : (! [X65] : (~r1(X64,X65) | ~p1(X65)) | ~r1(X63,X64)) | ? [X66] : (p1(X66) & r1(X63,X66)) | ~r1(X62,X63)) & ? [X67] : (r1(X62,X67) & ! [X68] : (? [X69] : (r1(X68,X69) & p1(X69)) | ! [X70] : (~r1(X68,X70) | ! [X71] : (~p1(X71) | ~r1(X70,X71))) | ~r1(X67,X68)) & ? [X72] : (r1(X67,X72) & ? [X73] : (r1(X72,X73) & ? [X74] : (r1(X73,X74) & ~p1(X74)) & ? [X75] : (r1(X73,X75) & ! [X76] : (~r1(X75,X76) | p1(X76)))) & ! [X77] : (! [X78] : (~r1(X77,X78) | ! [X79] : (~r1(X78,X79) | ~p1(X79))) | ? [X80] : (p1(X80) & r1(X77,X80)) | ~r1(X72,X77)) & ? [X81] : (r1(X72,X81) & ! [X82] : (? [X83] : (~p2(X83) & r1(X82,X83)) | ~r1(X81,X82)))) & ? [X84] : (? [X85] : (r1(X84,X85) & ! [X86] : (p1(X86) | ~r1(X85,X86))) & ? [X87] : (r1(X84,X87) & ~p1(X87)) & r1(X67,X84))) & ? [X88] : (r1(X62,X88) & ? [X89] : (r1(X88,X89) & ! [X90] : (p1(X90) | ~r1(X89,X90))) & ? [X91] : (~p1(X91) & r1(X88,X91)))) & ! [X92] : (! [X93] : (~r1(X92,X93) | ! [X94] : (~r1(X93,X94) | ~p1(X94))) | ? [X95] : (p1(X95) & r1(X92,X95)) | ~r1(X57,X92)) & r1(X52,X57)) & ! [X96] : (? [X97] : (p1(X97) & r1(X96,X97)) | ! [X98] : (~r1(X96,X98) | ! [X99] : (~r1(X98,X99) | ~p1(X99))) | ~r1(X52,X96))) & ? [X100] : (? [X101] : (~p1(X101) & r1(X100,X101)) & ? [X102] : (r1(X100,X102) & ! [X103] : (~r1(X102,X103) | p1(X103))) & r1(X47,X100))) & r1(X33,X38)) & ! [X104] : (! [X105] : (! [X106] : (~p1(X106) | ~r1(X105,X106)) | ~r1(X104,X105)) | ? [X107] : (p1(X107) & r1(X104,X107)) | ~r1(X33,X104)) & r1(X28,X33)) & ? [X108] : (r1(X28,X108) & ? [X109] : (r1(X108,X109) & ! [X110] : (p1(X110) | ~r1(X109,X110))) & ? [X111] : (~p1(X111) & r1(X108,X111))) & r1(X23,X28)) & ? [X112] : (? [X113] : (r1(X112,X113) & ~p1(X113)) & ? [X114] : (r1(X112,X114) & ! [X115] : (p1(X115) | ~r1(X114,X115))) & r1(X23,X112))) & ! [X116] : (? [X117] : (r1(X116,X117) & p1(X117)) | ! [X118] : (! [X119] : (~p1(X119) | ~r1(X118,X119)) | ~r1(X116,X118)) | ~r1(X18,X116))) & ? [X120] : (r1(X13,X120) & ? [X121] : (! [X122] : (p1(X122) | ~r1(X121,X122)) & r1(X120,X121)) & ? [X123] : (~p1(X123) & r1(X120,X123)))) & ! [X124] : (! [X125] : (~r1(X124,X125) | ! [X126] : (~r1(X125,X126) | ~p1(X126))) | ? [X127] : (p1(X127) & r1(X124,X127)) | ~r1(X12,X124)) & ? [X128] : (? [X129] : (~p1(X129) & r1(X128,X129)) & ? [X130] : (r1(X128,X130) & ! [X131] : (p1(X131) | ~r1(X130,X131))) & r1(X12,X128)) & r1(X7,X12)) & ! [X132] : (! [X133] : (~r1(X132,X133) | ! [X134] : (~r1(X133,X134) | ~p1(X134))) | ? [X135] : (r1(X132,X135) & p1(X135)) | ~r1(X7,X132)) & r1(X0,X7)) & ! [X136] : (~r1(X0,X136) | ! [X137] : (~r1(X136,X137) | ! [X138] : (~p1(X138) | ~r1(X137,X138))) | ? [X139] : (r1(X136,X139) & p1(X139))) & ? [X140] : (r1(X0,X140) & ? [X141] : (r1(X140,X141) & ! [X142] : (~r1(X141,X142) | p1(X142))) & ? [X143] : (r1(X140,X143) & ~p1(X143))) & (! [X144] : (~r1(X0,X144) | ? [X145] : (~p1(X145) & r1(X144,X145))) | ? [X146] : (r1(X0,X146) & ~p1(X146) & ! [X147] : (! [X148] : (~r1(X147,X148) | p1(X148)) | ~p1(X147) | ~r1(X146,X147))) | p1(X0)))),
15.18/4.73	  inference(rectify,[],[f41])).
15.18/4.73	fof(f127,plain,(
15.18/4.73	  ! [X1] : (~r1(sK86,X1) | (((r1(X1,sK87(X1)) & ! [X3] : (~p1(X3) | ! [X4] : (~r1(X3,X4) | p1(X4)) | ~r1(sK87(X1),X3)) & ~p1(sK87(X1))) | ! [X5] : ((~p1(sK88(X5)) & r1(X5,sK88(X5))) | ~r1(X1,X5)) | p1(X1)) & sP27(X1))) & ((r1(sK89,sK90) & (! [X10] : (~r1(sK91,X10) | p1(X10)) & r1(sK90,sK91)) & (r1(sK90,sK92) & ~p1(sK92))) & ((r1(sK93,sK94) & ! [X14] : (~r1(sK94,X14) | ! [X15] : (~r1(X14,X15) | ! [X16] : (~p1(X16) | ~r1(X15,X16))) | (p1(sK95(X14)) & r1(X14,sK95(X14)))) & (r1(sK94,sK96) & (r1(sK96,sK97) & (~p1(sK98) & r1(sK97,sK98)) & (r1(sK97,sK99) & ! [X22] : (p1(X22) | ~r1(sK99,X22)))) & (r1(sK96,sK100) & ! [X24] : ((r1(X24,sK101(X24)) & p1(sK101(X24))) | ! [X26] : (~r1(X24,X26) | ! [X27] : (~p1(X27) | ~r1(X26,X27))) | ~r1(sK100,X24)) & (! [X29] : ((p1(sK103(X29)) & r1(X29,sK103(X29))) | ! [X31] : (! [X32] : (~r1(X31,X32) | ~p1(X32)) | ~r1(X29,X31)) | ~r1(sK102,X29)) & ((r1(sK104,sK105) & (~p1(sK106) & r1(sK105,sK106)) & (r1(sK105,sK107) & ! [X37] : (p1(X37) | ~r1(sK107,X37)))) & ((r1(sK108,sK109) & (r1(sK109,sK110) & ~p1(sK110)) & (! [X42] : (~r1(sK111,X42) | p1(X42)) & r1(sK109,sK111))) & ! [X43] : (! [X44] : (~r1(X43,X44) | ! [X45] : (~r1(X44,X45) | ~p1(X45))) | (r1(X43,sK112(X43)) & p1(sK112(X43))) | ~r1(sK108,X43)) & (r1(sK108,sK113) & ! [X48] : (~r1(sK113,X48) | (p1(sK114(X48)) & r1(X48,sK114(X48))) | ! [X50] : (~r1(X48,X50) | ! [X51] : (~r1(X50,X51) | ~p1(X51)))) & (r1(sK113,sK115) & ((r1(sK116,sK117) & ! [X55] : (p1(X55) | ~r1(sK117,X55))) & (~p1(sK118) & r1(sK116,sK118)) & r1(sK115,sK116)) & (((! [X60] : (~r1(sK121,X60) | p1(X60)) & r1(sK120,sK121)) & (r1(sK120,sK122) & ~p1(sK122)) & r1(sK119,sK120)) & (r1(sK119,sK123) & ! [X63] : (! [X64] : (! [X65] : (~r1(X64,X65) | ~p1(X65)) | ~r1(X63,X64)) | (p1(sK124(X63)) & r1(X63,sK124(X63))) | ~r1(sK123,X63)) & (r1(sK123,sK125) & ! [X68] : ((r1(X68,sK126(X68)) & p1(sK126(X68))) | ! [X70] : (~r1(X68,X70) | ! [X71] : (~p1(X71) | ~r1(X70,X71))) | ~r1(sK125,X68)) & (r1(sK125,sK127) & (r1(sK127,sK128) & (r1(sK128,sK129) & ~p1(sK129)) & (r1(sK128,sK130) & ! [X76] : (~r1(sK130,X76) | p1(X76)))) & ! [X77] : (! [X78] : (~r1(X77,X78) | ! [X79] : (~r1(X78,X79) | ~p1(X79))) | (p1(sK131(X77)) & r1(X77,sK131(X77))) | ~r1(sK127,X77)) & (r1(sK127,sK132) & ! [X82] : ((~p2(sK133(X82)) & r1(X82,sK133(X82))) | ~r1(sK132,X82)))) & ((r1(sK134,sK135) & ! [X86] : (p1(X86) | ~r1(sK135,X86))) & (r1(sK134,sK136) & ~p1(sK136)) & r1(sK125,sK134))) & (r1(sK123,sK137) & (r1(sK137,sK138) & ! [X90] : (p1(X90) | ~r1(sK138,X90))) & (~p1(sK139) & r1(sK137,sK139)))) & ! [X92] : (! [X93] : (~r1(X92,X93) | ! [X94] : (~r1(X93,X94) | ~p1(X94))) | (p1(sK140(X92)) & r1(X92,sK140(X92))) | ~r1(sK119,X92)) & r1(sK115,sK119)) & ! [X96] : ((p1(sK141(X96)) & r1(X96,sK141(X96))) | ! [X98] : (~r1(X96,X98) | ! [X99] : (~r1(X98,X99) | ~p1(X99))) | ~r1(sK115,X96))) & ((~p1(sK143) & r1(sK142,sK143)) & (r1(sK142,sK144) & ! [X103] : (~r1(sK144,X103) | p1(X103))) & r1(sK113,sK142))) & r1(sK104,sK108)) & ! [X104] : (! [X105] : (! [X106] : (~p1(X106) | ~r1(X105,X106)) | ~r1(X104,X105)) | (p1(sK145(X104)) & r1(X104,sK145(X104))) | ~r1(sK104,X104)) & r1(sK102,sK104)) & (r1(sK102,sK146) & (r1(sK146,sK147) & ! [X110] : (p1(X110) | ~r1(sK147,X110))) & (~p1(sK148) & r1(sK146,sK148))) & r1(sK100,sK102)) & ((r1(sK149,sK150) & ~p1(sK150)) & (r1(sK149,sK151) & ! [X115] : (p1(X115) | ~r1(sK151,X115))) & r1(sK100,sK149))) & ! [X116] : ((r1(X116,sK152(X116)) & p1(sK152(X116))) | ! [X118] : (! [X119] : (~p1(X119) | ~r1(X118,X119)) | ~r1(X116,X118)) | ~r1(sK96,X116))) & (r1(sK94,sK153) & (! [X122] : (p1(X122) | ~r1(sK154,X122)) & r1(sK153,sK154)) & (~p1(sK155) & r1(sK153,sK155)))) & ! [X124] : (! [X125] : (~r1(X124,X125) | ! [X126] : (~r1(X125,X126) | ~p1(X126))) | (p1(sK156(X124)) & r1(X124,sK156(X124))) | ~r1(sK93,X124)) & ((~p1(sK158) & r1(sK157,sK158)) & (r1(sK157,sK159) & ! [X131] : (p1(X131) | ~r1(sK159,X131))) & r1(sK93,sK157)) & r1(sK89,sK93)) & ! [X132] : (! [X133] : (~r1(X132,X133) | ! [X134] : (~r1(X133,X134) | ~p1(X134))) | (r1(X132,sK160(X132)) & p1(sK160(X132))) | ~r1(sK89,X132)) & r1(sK86,sK89)) & ! [X136] : (~r1(sK86,X136) | ! [X137] : (~r1(X136,X137) | ! [X138] : (~p1(X138) | ~r1(X137,X138))) | (r1(X136,sK161(X136)) & p1(sK161(X136)))) & (r1(sK86,sK162) & (r1(sK162,sK163) & ! [X142] : (~r1(sK163,X142) | p1(X142))) & (r1(sK162,sK164) & ~p1(sK164))) & (! [X144] : (~r1(sK86,X144) | (~p1(sK165(X144)) & r1(X144,sK165(X144)))) | (r1(sK86,sK166) & ~p1(sK166) & ! [X147] : (! [X148] : (~r1(X147,X148) | p1(X148)) | ~p1(X147) | ~r1(sK166,X147))) | p1(sK86))),
15.18/4.73	  inference(skolemize,[status(esa),new_symbols(skolem,[sK86,sK87,sK88,sK89,sK90,sK91,sK92,sK93,sK94,sK95,sK96,sK97,sK98,sK99,sK100,sK101,sK102,sK103,sK104,sK105,sK106,sK107,sK108,sK109,sK110,sK111,sK112,sK113,sK114,sK115,sK116,sK117,sK118,sK119,sK120,sK121,sK122,sK123,sK124,sK125,sK126,sK127,sK128,sK129,sK130,sK131,sK132,sK133,sK134,sK135,sK136,sK137,sK138,sK139,sK140,sK141,sK142,sK143,sK144,sK145,sK146,sK147,sK148,sK149,sK150,sK151,sK152,sK153,sK154,sK155,sK156,sK157,sK158,sK159,sK160,sK161,sK162,sK163,sK164,sK165,sK166]),skolemize(X0,sK86),skolemize(X2,sK87(X1)),skolemize(X6,sK88(X5)),skolemize(X7,sK89),skolemize(X8,sK90),skolemize(X9,sK91),skolemize(X11,sK92),skolemize(X12,sK93),skolemize(X13,sK94),skolemize(X17,sK95(X14)),skolemize(X18,sK96),skolemize(X19,sK97),skolemize(X20,sK98),skolemize(X21,sK99),skolemize(X23,sK100),skolemize(X25,sK101(X24)),skolemize(X28,sK102),skolemize(X30,sK103(X29)),skolemize(X33,sK104),skolemize(X34,sK105),skolemize(X35,sK106),skolemize(X36,sK107),skolemize(X38,sK108),skolemize(X39,sK109),skolemize(X40,sK110),skolemize(X41,sK111),skolemize(X46,sK112(X43)),skolemize(X47,sK113),skolemize(X49,sK114(X48)),skolemize(X52,sK115),skolemize(X53,sK116),skolemize(X54,sK117),skolemize(X56,sK118),skolemize(X57,sK119),skolemize(X58,sK120),skolemize(X59,sK121),skolemize(X61,sK122),skolemize(X62,sK123),skolemize(X66,sK124(X63)),skolemize(X67,sK125),skolemize(X69,sK126(X68)),skolemize(X72,sK127),skolemize(X73,sK128),skolemize(X74,sK129),skolemize(X75,sK130),skolemize(X80,sK131(X77)),skolemize(X81,sK132),skolemize(X83,sK133(X82)),skolemize(X84,sK134),skolemize(X85,sK135),skolemize(X87,sK136),skolemize(X88,sK137),skolemize(X89,sK138),skolemize(X91,sK139),skolemize(X95,sK140(X92)),skolemize(X97,sK141(X96)),skolemize(X100,sK142),skolemize(X101,sK143),skolemize(X102,sK144),skolemize(X107,sK145(X104)),skolemize(X108,sK146),skolemize(X109,sK147),skolemize(X111,sK148),skolemize(X112,sK149),skolemize(X113,sK150),skolemize(X114,sK151),skolemize(X117,sK152(X116)),skolemize(X120,sK153),skolemize(X121,sK154),skolemize(X123,sK155),skolemize(X127,sK156(X124)),skolemize(X128,sK157),skolemize(X129,sK158),skolemize(X130,sK159),skolemize(X135,sK160(X132)),skolemize(X139,sK161(X136)),skolemize(X140,sK162),skolemize(X141,sK163),skolemize(X143,sK164),skolemize(X145,sK165(X144)),skolemize(X146,sK166)],[f126])).
15.18/4.73	fof(f128,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP26(X1) | ~sP27(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f44])).
15.18/4.73	fof(f135,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP25(X1) | ~sP26(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f47])).
15.18/4.73	fof(f148,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP24(X1) | ~sP25(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f50])).
15.18/4.73	fof(f155,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP23(X1) | ~sP24(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f53])).
15.18/4.73	fof(f162,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP22(X1) | ~sP23(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f56])).
15.18/4.73	fof(f163,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP21(X1) | ~sP22(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f59])).
15.18/4.73	fof(f170,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP20(X1) | ~sP21(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f62])).
15.18/4.73	fof(f183,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP19(X1) | ~sP20(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f65])).
15.18/4.73	fof(f184,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP18(X1) | ~sP19(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f68])).
15.18/4.73	fof(f197,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP17(X1) | ~sP18(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f71])).
15.18/4.73	fof(f198,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP16(X1) | ~sP17(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f74])).
15.18/4.73	fof(f211,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP15(X1) | ~sP16(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f77])).
15.18/4.73	fof(f218,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP14(X1) | ~sP15(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f80])).
15.18/4.73	fof(f219,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP13(X1) | ~sP14(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f83])).
15.18/4.73	fof(f232,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP12(X1) | ~sP13(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f86])).
15.18/4.73	fof(f233,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP11(X1) | ~sP12(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f89])).
15.18/4.73	fof(f240,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP10(X1) | ~sP11(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f92])).
15.18/4.73	fof(f253,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP9(X1) | ~sP10(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f95])).
15.18/4.73	fof(f254,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP8(X1) | ~sP9(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f98])).
15.18/4.73	fof(f261,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP7(X1) | ~sP8(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f101])).
15.18/4.73	fof(f268,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP6(X1) | ~sP7(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f104])).
15.18/4.73	fof(f281,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP5(X1) | ~sP6(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f107])).
15.18/4.73	fof(f288,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP4(X1) | ~sP5(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f110])).
15.18/4.73	fof(f289,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP3(X1) | ~sP4(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f113])).
15.18/4.73	fof(f296,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP2(X1) | ~sP3(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f116])).
15.18/4.73	fof(f303,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP1(X1) | ~sP2(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f119])).
15.18/4.73	fof(f310,plain,(
15.18/4.73	  ( ! [X0,X1] : (~r1(X0,X1) | sP0(X1) | ~sP1(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f122])).
15.18/4.73	fof(f317,plain,(
15.18/4.73	  ( ! [X0,X1,X8] : (~r1(X1,X8) | r1(X8,sK84(X8)) | ~r1(X0,X1) | ~sP0(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f125])).
15.18/4.73	fof(f319,plain,(
15.18/4.73	  ( ! [X0,X1,X8] : (~r1(X1,X8) | p2(sK84(X8)) | ~r1(X0,X1) | ~sP0(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f125])).
15.18/4.73	fof(f321,plain,(
15.18/4.73	  ( ! [X2,X3,X0,X1,X6,X5] : (~r1(sK82(X3),X5) | ~r1(X1,X2) | ~p2(X2) | ~r1(X0,X1) | ~p2(X5) | ~r1(X2,X3) | p2(X6) | ~r1(X2,X6) | ~sP0(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f125])).
15.18/4.73	fof(f323,plain,(
15.18/4.73	  ( ! [X2,X3,X0,X1,X6] : (~r1(X2,X6) | ~r1(X1,X2) | ~p2(X2) | r1(X3,sK82(X3)) | ~r1(X2,X3) | p2(X6) | ~r1(X0,X1) | ~sP0(X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f125])).
15.18/4.73	fof(f337,plain,(
15.18/4.73	  r1(sK86,sK89)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f340,plain,(
15.18/4.73	  r1(sK89,sK93)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f360,plain,(
15.18/4.73	  r1(sK100,sK102)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f366,plain,(
15.18/4.73	  r1(sK102,sK104)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f369,plain,(
15.18/4.73	  r1(sK104,sK108)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f377,plain,(
15.18/4.73	  r1(sK115,sK119)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f390,plain,(
15.18/4.73	  ( ! [X82] : (r1(X82,sK133(X82)) | ~r1(sK132,X82)) )),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f391,plain,(
15.18/4.73	  ( ! [X82] : (~p2(sK133(X82)) | ~r1(sK132,X82)) )),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f392,plain,(
15.18/4.73	  r1(sK127,sK132)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f400,plain,(
15.18/4.73	  r1(sK125,sK127)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f403,plain,(
15.18/4.73	  r1(sK123,sK125)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f406,plain,(
15.18/4.73	  r1(sK119,sK123)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f417,plain,(
15.18/4.73	  r1(sK113,sK115)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f420,plain,(
15.18/4.73	  r1(sK108,sK113)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f437,plain,(
15.18/4.73	  r1(sK96,sK100)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f443,plain,(
15.18/4.73	  r1(sK94,sK96)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f446,plain,(
15.18/4.73	  r1(sK93,sK94)),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f452,plain,(
15.18/4.73	  ( ! [X1] : (~r1(sK86,X1) | sP27(X1)) )),
15.18/4.73	  inference(cnf_transformation,[],[f127])).
15.18/4.73	fof(f459,plain,(
15.18/4.73	  ( ! [X0] : (r1(X0,X0)) )),
15.18/4.73	  inference(cnf_transformation,[],[f3])).
15.18/4.73	fof(f460,plain,(
15.18/4.73	  ( ! [X2,X0,X1] : (~r1(X1,X2) | r1(X0,X2) | ~r1(X0,X1)) )),
15.18/4.73	  inference(cnf_transformation,[],[f12])).
15.18/4.73	fof(f491,definition,(
15.18/4.73	  spl167_7 <=> sP27(sK86)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_7])],[avatar_definition])).
15.18/4.73	fof(f492,plain,(
15.18/4.73	  sP27(sK86) | ~spl167_7),
15.18/4.73	  inference(avatar_component_clause,[],[f491])).
15.18/4.73	fof(f493,plain,(
15.18/4.73	  ~sP27(sK86) | spl167_7),
15.18/4.73	  inference(avatar_component_clause,[],[f491])).
15.18/4.73	fof(f630,definition,(
15.18/4.73	  spl167_35 <=> sP24(sK86)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_35])],[avatar_definition])).
15.18/4.73	fof(f631,plain,(
15.18/4.73	  sP24(sK86) | ~spl167_35),
15.18/4.73	  inference(avatar_component_clause,[],[f630])).
15.18/4.73	fof(f632,plain,(
15.18/4.73	  ~sP24(sK86) | spl167_35),
15.18/4.73	  inference(avatar_component_clause,[],[f630])).
15.18/4.73	fof(f680,definition,(
15.18/4.73	  spl167_45 <=> sP23(sK86)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_45])],[avatar_definition])).
15.18/4.73	fof(f681,plain,(
15.18/4.73	  sP23(sK86) | ~spl167_45),
15.18/4.73	  inference(avatar_component_clause,[],[f680])).
15.18/4.73	fof(f682,plain,(
15.18/4.73	  ~sP23(sK86) | spl167_45),
15.18/4.73	  inference(avatar_component_clause,[],[f680])).
15.18/4.73	fof(f690,definition,(
15.18/4.73	  spl167_47 <=> sP25(sK86)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_47])],[avatar_definition])).
15.18/4.73	fof(f691,plain,(
15.18/4.73	  sP25(sK86) | ~spl167_47),
15.18/4.73	  inference(avatar_component_clause,[],[f690])).
15.18/4.73	fof(f692,plain,(
15.18/4.73	  ~sP25(sK86) | spl167_47),
15.18/4.73	  inference(avatar_component_clause,[],[f690])).
15.18/4.73	fof(f750,definition,(
15.18/4.73	  spl167_59 <=> sP22(sK86)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_59])],[avatar_definition])).
15.18/4.73	fof(f751,plain,(
15.18/4.73	  sP22(sK86) | ~spl167_59),
15.18/4.73	  inference(avatar_component_clause,[],[f750])).
15.18/4.73	fof(f752,plain,(
15.18/4.73	  ~sP22(sK86) | spl167_59),
15.18/4.73	  inference(avatar_component_clause,[],[f750])).
15.18/4.73	fof(f760,definition,(
15.18/4.73	  spl167_61 <=> sP26(sK86)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_61])],[avatar_definition])).
15.18/4.73	fof(f761,plain,(
15.18/4.73	  sP26(sK86) | ~spl167_61),
15.18/4.73	  inference(avatar_component_clause,[],[f760])).
15.18/4.73	fof(f762,plain,(
15.18/4.73	  ~sP26(sK86) | spl167_61),
15.18/4.73	  inference(avatar_component_clause,[],[f760])).
15.18/4.73	fof(f1052,plain,(
15.18/4.73	  sP22(sK89) | ~sP23(sK86)),
15.18/4.73	  inference(resolution,[],[f337,f162])).
15.18/4.73	fof(f1053,plain,(
15.18/4.73	  sP21(sK89) | ~sP22(sK86)),
15.18/4.73	  inference(resolution,[],[f337,f163])).
15.18/4.73	fof(f5211,plain,(
15.18/4.73	  sP4(sK132) | ~sP5(sK127)),
15.18/4.73	  inference(resolution,[],[f392,f288])).
15.18/4.73	fof(f5216,plain,(
15.18/4.73	  ( ! [X0] : (r1(sK132,sK84(sK132)) | ~r1(X0,sK127) | ~sP0(X0)) )),
15.18/4.73	  inference(resolution,[],[f392,f317])).
15.18/4.73	fof(f5217,plain,(
15.18/4.73	  ( ! [X0] : (p2(sK84(sK132)) | ~r1(X0,sK127) | ~sP0(X0)) )),
15.18/4.73	  inference(resolution,[],[f392,f319])).
15.18/4.73	fof(f5219,definition,(
15.18/4.73	  spl167_935 <=> ! [X0] : (~r1(X0,sK127) | ~sP0(X0))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_935])],[avatar_definition])).
15.18/4.73	fof(f5220,plain,(
15.18/4.73	  ( ! [X0] : (~r1(X0,sK127) | ~sP0(X0)) ) | ~spl167_935),
15.18/4.73	  inference(avatar_component_clause,[],[f5219])).
15.18/4.73	fof(f5222,definition,(
15.18/4.73	  spl167_936 <=> p2(sK84(sK132))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_936])],[avatar_definition])).
15.18/4.73	fof(f5224,plain,(
15.18/4.73	  p2(sK84(sK132)) | ~spl167_936),
15.18/4.73	  inference(avatar_component_clause,[],[f5222])).
15.18/4.73	fof(f5225,plain,(
15.18/4.73	  spl167_935 | spl167_936),
15.18/4.73	  inference(avatar_split_clause,[],[f5217,f5222,f5219])).
15.18/4.73	fof(f5227,definition,(
15.18/4.73	  spl167_937 <=> r1(sK132,sK84(sK132))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_937])],[avatar_definition])).
15.18/4.73	fof(f5229,plain,(
15.18/4.73	  r1(sK132,sK84(sK132)) | ~spl167_937),
15.18/4.73	  inference(avatar_component_clause,[],[f5227])).
15.18/4.73	fof(f5230,plain,(
15.18/4.73	  spl167_935 | spl167_937),
15.18/4.73	  inference(avatar_split_clause,[],[f5216,f5227,f5219])).
15.18/4.73	fof(f5245,definition,(
15.18/4.73	  spl167_941 <=> sP1(sK132)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_941])],[avatar_definition])).
15.18/4.73	fof(f5247,plain,(
15.18/4.73	  sP1(sK132) | ~spl167_941),
15.18/4.73	  inference(avatar_component_clause,[],[f5245])).
15.18/4.73	fof(f5254,definition,(
15.18/4.73	  spl167_943 <=> sP2(sK132)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_943])],[avatar_definition])).
15.18/4.73	fof(f5256,plain,(
15.18/4.73	  sP2(sK132) | ~spl167_943),
15.18/4.73	  inference(avatar_component_clause,[],[f5254])).
15.18/4.73	fof(f5263,definition,(
15.18/4.73	  spl167_945 <=> sP3(sK132)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_945])],[avatar_definition])).
15.18/4.73	fof(f5265,plain,(
15.18/4.73	  sP3(sK132) | ~spl167_945),
15.18/4.73	  inference(avatar_component_clause,[],[f5263])).
15.18/4.73	fof(f5268,definition,(
15.18/4.73	  spl167_946 <=> sP5(sK127)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_946])],[avatar_definition])).
15.18/4.73	fof(f5270,plain,(
15.18/4.73	  ~sP5(sK127) | spl167_946),
15.18/4.73	  inference(avatar_component_clause,[],[f5268])).
15.18/4.73	fof(f5272,definition,(
15.18/4.73	  spl167_947 <=> sP4(sK132)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_947])],[avatar_definition])).
15.18/4.73	fof(f5274,plain,(
15.18/4.73	  sP4(sK132) | ~spl167_947),
15.18/4.73	  inference(avatar_component_clause,[],[f5272])).
15.18/4.73	fof(f5275,plain,(
15.18/4.73	  ~spl167_946 | spl167_947),
15.18/4.73	  inference(avatar_split_clause,[],[f5211,f5272,f5268])).
15.18/4.73	fof(f5511,plain,(
15.18/4.73	  sP21(sK93) | ~sP22(sK89)),
15.18/4.73	  inference(resolution,[],[f340,f163])).
15.18/4.73	fof(f5512,plain,(
15.18/4.73	  sP20(sK93) | ~sP21(sK89)),
15.18/4.73	  inference(resolution,[],[f340,f170])).
15.18/4.73	fof(f5729,definition,(
15.18/4.73	  spl167_1035 <=> sP21(sK89)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1035])],[avatar_definition])).
15.18/4.73	fof(f5731,plain,(
15.18/4.73	  ~sP21(sK89) | spl167_1035),
15.18/4.73	  inference(avatar_component_clause,[],[f5729])).
15.18/4.73	fof(f5733,definition,(
15.18/4.73	  spl167_1036 <=> sP20(sK93)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1036])],[avatar_definition])).
15.18/4.73	fof(f5736,plain,(
15.18/4.73	  ~spl167_1035 | spl167_1036),
15.18/4.73	  inference(avatar_split_clause,[],[f5512,f5733,f5729])).
15.18/4.73	fof(f5738,definition,(
15.18/4.73	  spl167_1037 <=> sP22(sK89)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1037])],[avatar_definition])).
15.18/4.73	fof(f5740,plain,(
15.18/4.73	  ~sP22(sK89) | spl167_1037),
15.18/4.73	  inference(avatar_component_clause,[],[f5738])).
15.18/4.73	fof(f5742,definition,(
15.18/4.73	  spl167_1038 <=> sP21(sK93)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1038])],[avatar_definition])).
15.18/4.73	fof(f5745,plain,(
15.18/4.73	  ~spl167_1037 | spl167_1038),
15.18/4.73	  inference(avatar_split_clause,[],[f5511,f5742,f5738])).
15.18/4.73	fof(f5789,plain,(
15.18/4.73	  sP20(sK94) | ~sP21(sK93)),
15.18/4.73	  inference(resolution,[],[f446,f170])).
15.18/4.73	fof(f5790,plain,(
15.18/4.73	  sP19(sK94) | ~sP20(sK93)),
15.18/4.73	  inference(resolution,[],[f446,f183])).
15.18/4.73	fof(f5881,definition,(
15.18/4.73	  spl167_1061 <=> sP11(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1061])],[avatar_definition])).
15.18/4.73	fof(f5882,plain,(
15.18/4.73	  ~sP11(sK94) | spl167_1061),
15.18/4.73	  inference(avatar_component_clause,[],[f5881])).
15.18/4.73	fof(f5886,definition,(
15.18/4.73	  spl167_1062 <=> sP12(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1062])],[avatar_definition])).
15.18/4.73	fof(f5887,plain,(
15.18/4.73	  ~sP12(sK94) | spl167_1062),
15.18/4.73	  inference(avatar_component_clause,[],[f5886])).
15.18/4.73	fof(f5888,plain,(
15.18/4.73	  sP12(sK94) | ~spl167_1062),
15.18/4.73	  inference(avatar_component_clause,[],[f5886])).
15.18/4.73	fof(f5891,definition,(
15.18/4.73	  spl167_1063 <=> sP13(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1063])],[avatar_definition])).
15.18/4.73	fof(f5892,plain,(
15.18/4.73	  ~sP13(sK94) | spl167_1063),
15.18/4.73	  inference(avatar_component_clause,[],[f5891])).
15.18/4.73	fof(f5893,plain,(
15.18/4.73	  sP13(sK94) | ~spl167_1063),
15.18/4.73	  inference(avatar_component_clause,[],[f5891])).
15.18/4.73	fof(f5896,definition,(
15.18/4.73	  spl167_1064 <=> sP14(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1064])],[avatar_definition])).
15.18/4.73	fof(f5897,plain,(
15.18/4.73	  ~sP14(sK94) | spl167_1064),
15.18/4.73	  inference(avatar_component_clause,[],[f5896])).
15.18/4.73	fof(f5898,plain,(
15.18/4.73	  sP14(sK94) | ~spl167_1064),
15.18/4.73	  inference(avatar_component_clause,[],[f5896])).
15.18/4.73	fof(f5901,definition,(
15.18/4.73	  spl167_1065 <=> sP15(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1065])],[avatar_definition])).
15.18/4.73	fof(f5902,plain,(
15.18/4.73	  ~sP15(sK94) | spl167_1065),
15.18/4.73	  inference(avatar_component_clause,[],[f5901])).
15.18/4.73	fof(f5903,plain,(
15.18/4.73	  sP15(sK94) | ~spl167_1065),
15.18/4.73	  inference(avatar_component_clause,[],[f5901])).
15.18/4.73	fof(f5906,definition,(
15.18/4.73	  spl167_1066 <=> sP16(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1066])],[avatar_definition])).
15.18/4.73	fof(f5907,plain,(
15.18/4.73	  ~sP16(sK94) | spl167_1066),
15.18/4.73	  inference(avatar_component_clause,[],[f5906])).
15.18/4.73	fof(f5908,plain,(
15.18/4.73	  sP16(sK94) | ~spl167_1066),
15.18/4.73	  inference(avatar_component_clause,[],[f5906])).
15.18/4.73	fof(f5911,definition,(
15.18/4.73	  spl167_1067 <=> sP17(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1067])],[avatar_definition])).
15.18/4.73	fof(f5912,plain,(
15.18/4.73	  ~sP17(sK94) | spl167_1067),
15.18/4.73	  inference(avatar_component_clause,[],[f5911])).
15.18/4.73	fof(f5913,plain,(
15.18/4.73	  sP17(sK94) | ~spl167_1067),
15.18/4.73	  inference(avatar_component_clause,[],[f5911])).
15.18/4.73	fof(f5916,definition,(
15.18/4.73	  spl167_1068 <=> sP18(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1068])],[avatar_definition])).
15.18/4.73	fof(f5917,plain,(
15.18/4.73	  ~sP18(sK94) | spl167_1068),
15.18/4.73	  inference(avatar_component_clause,[],[f5916])).
15.18/4.73	fof(f5918,plain,(
15.18/4.73	  sP18(sK94) | ~spl167_1068),
15.18/4.73	  inference(avatar_component_clause,[],[f5916])).
15.18/4.73	fof(f5921,definition,(
15.18/4.73	  spl167_1069 <=> sP19(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1069])],[avatar_definition])).
15.18/4.73	fof(f5923,plain,(
15.18/4.73	  sP19(sK94) | ~spl167_1069),
15.18/4.73	  inference(avatar_component_clause,[],[f5921])).
15.18/4.73	fof(f5924,plain,(
15.18/4.73	  ~spl167_1036 | spl167_1069),
15.18/4.73	  inference(avatar_split_clause,[],[f5790,f5921,f5733])).
15.18/4.73	fof(f5926,definition,(
15.18/4.73	  spl167_1070 <=> sP20(sK94)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1070])],[avatar_definition])).
15.18/4.73	fof(f5929,plain,(
15.18/4.73	  ~spl167_1038 | spl167_1070),
15.18/4.73	  inference(avatar_split_clause,[],[f5789,f5926,f5742])).
15.18/4.73	fof(f5967,plain,(
15.18/4.73	  sP19(sK96) | ~sP20(sK94)),
15.18/4.73	  inference(resolution,[],[f443,f183])).
15.18/4.73	fof(f5976,plain,(
15.18/4.73	  sP10(sK96) | ~sP11(sK94)),
15.18/4.73	  inference(resolution,[],[f443,f240])).
15.18/4.73	fof(f6053,definition,(
15.18/4.73	  spl167_1090 <=> sP10(sK96)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1090])],[avatar_definition])).
15.18/4.73	fof(f6056,plain,(
15.18/4.73	  ~spl167_1061 | spl167_1090),
15.18/4.73	  inference(avatar_split_clause,[],[f5976,f6053,f5881])).
15.18/4.73	fof(f6098,definition,(
15.18/4.73	  spl167_1099 <=> sP19(sK96)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1099])],[avatar_definition])).
15.18/4.73	fof(f6101,plain,(
15.18/4.73	  ~spl167_1070 | spl167_1099),
15.18/4.73	  inference(avatar_split_clause,[],[f5967,f6098,f5926])).
15.18/4.73	fof(f6145,plain,(
15.18/4.73	  sP18(sK100) | ~sP19(sK96)),
15.18/4.73	  inference(resolution,[],[f437,f184])).
15.18/4.73	fof(f6154,plain,(
15.18/4.73	  sP9(sK100) | ~sP10(sK96)),
15.18/4.73	  inference(resolution,[],[f437,f253])).
15.18/4.73	fof(f6225,definition,(
15.18/4.73	  spl167_1119 <=> sP9(sK100)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1119])],[avatar_definition])).
15.18/4.73	fof(f6228,plain,(
15.18/4.73	  ~spl167_1090 | spl167_1119),
15.18/4.73	  inference(avatar_split_clause,[],[f6154,f6225,f6053])).
15.18/4.73	fof(f6270,definition,(
15.18/4.73	  spl167_1128 <=> sP18(sK100)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1128])],[avatar_definition])).
15.18/4.73	fof(f6273,plain,(
15.18/4.73	  ~spl167_1099 | spl167_1128),
15.18/4.73	  inference(avatar_split_clause,[],[f6145,f6270,f6098])).
15.18/4.73	fof(f6324,plain,(
15.18/4.73	  sP16(sK104) | ~sP17(sK102)),
15.18/4.73	  inference(resolution,[],[f366,f198])).
15.18/4.73	fof(f6333,plain,(
15.18/4.73	  sP7(sK104) | ~sP8(sK102)),
15.18/4.73	  inference(resolution,[],[f366,f261])).
15.18/4.73	fof(f6420,definition,(
15.18/4.73	  spl167_1154 <=> sP8(sK102)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1154])],[avatar_definition])).
15.18/4.73	fof(f6422,plain,(
15.18/4.73	  ~sP8(sK102) | spl167_1154),
15.18/4.73	  inference(avatar_component_clause,[],[f6420])).
15.18/4.73	fof(f6424,definition,(
15.18/4.73	  spl167_1155 <=> sP7(sK104)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1155])],[avatar_definition])).
15.18/4.73	fof(f6427,plain,(
15.18/4.73	  ~spl167_1154 | spl167_1155),
15.18/4.73	  inference(avatar_split_clause,[],[f6333,f6424,f6420])).
15.18/4.73	fof(f6487,definition,(
15.18/4.73	  spl167_1169 <=> sP14(sK104)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1169])],[avatar_definition])).
15.18/4.73	fof(f6488,plain,(
15.18/4.73	  ~sP14(sK104) | spl167_1169),
15.18/4.73	  inference(avatar_component_clause,[],[f6487])).
15.18/4.73	fof(f6496,definition,(
15.18/4.73	  spl167_1171 <=> sP15(sK104)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1171])],[avatar_definition])).
15.18/4.73	fof(f6497,plain,(
15.18/4.73	  ~sP15(sK104) | spl167_1171),
15.18/4.73	  inference(avatar_component_clause,[],[f6496])).
15.18/4.73	fof(f6498,plain,(
15.18/4.73	  sP15(sK104) | ~spl167_1171),
15.18/4.73	  inference(avatar_component_clause,[],[f6496])).
15.18/4.73	fof(f6501,definition,(
15.18/4.73	  spl167_1172 <=> sP17(sK102)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1172])],[avatar_definition])).
15.18/4.73	fof(f6503,plain,(
15.18/4.73	  ~sP17(sK102) | spl167_1172),
15.18/4.73	  inference(avatar_component_clause,[],[f6501])).
15.18/4.73	fof(f6505,definition,(
15.18/4.73	  spl167_1173 <=> sP16(sK104)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1173])],[avatar_definition])).
15.18/4.73	fof(f6507,plain,(
15.18/4.73	  sP16(sK104) | ~spl167_1173),
15.18/4.73	  inference(avatar_component_clause,[],[f6505])).
15.18/4.73	fof(f6508,plain,(
15.18/4.73	  ~spl167_1172 | spl167_1173),
15.18/4.73	  inference(avatar_split_clause,[],[f6324,f6505,f6501])).
15.18/4.73	fof(f6608,plain,(
15.18/4.73	  sP17(sK102) | ~sP18(sK100)),
15.18/4.73	  inference(resolution,[],[f360,f197])).
15.18/4.73	fof(f6617,plain,(
15.18/4.73	  sP8(sK102) | ~sP9(sK100)),
15.18/4.73	  inference(resolution,[],[f360,f254])).
15.18/4.73	fof(f6653,plain,(
15.18/4.73	  ~sP9(sK100) | spl167_1154),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f6617,f6422])).
15.18/4.73	fof(f6662,plain,(
15.18/4.73	  ~sP18(sK100) | spl167_1172),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f6608,f6503])).
15.18/4.73	fof(f6679,plain,(
15.18/4.73	  ~spl167_1119 | spl167_1154),
15.18/4.73	  inference(avatar_split_clause,[],[f6653,f6420,f6225])).
15.18/4.73	fof(f6688,plain,(
15.18/4.73	  ~spl167_1128 | spl167_1172),
15.18/4.73	  inference(avatar_split_clause,[],[f6662,f6501,f6270])).
15.18/4.73	fof(f6714,plain,(
15.18/4.73	  sP10(sK119) | ~sP11(sK115)),
15.18/4.73	  inference(resolution,[],[f377,f240])).
15.18/4.73	fof(f6721,plain,(
15.18/4.73	  sP3(sK119) | ~sP4(sK115)),
15.18/4.73	  inference(resolution,[],[f377,f289])).
15.18/4.73	fof(f6768,definition,(
15.18/4.73	  spl167_1207 <=> sP4(sK115)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1207])],[avatar_definition])).
15.18/4.73	fof(f6770,plain,(
15.18/4.73	  ~sP4(sK115) | spl167_1207),
15.18/4.73	  inference(avatar_component_clause,[],[f6768])).
15.18/4.73	fof(f6772,definition,(
15.18/4.73	  spl167_1208 <=> sP3(sK119)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1208])],[avatar_definition])).
15.18/4.73	fof(f6775,plain,(
15.18/4.73	  ~spl167_1207 | spl167_1208),
15.18/4.73	  inference(avatar_split_clause,[],[f6721,f6772,f6768])).
15.18/4.73	fof(f6831,definition,(
15.18/4.73	  spl167_1221 <=> sP11(sK115)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1221])],[avatar_definition])).
15.18/4.73	fof(f6833,plain,(
15.18/4.73	  ~sP11(sK115) | spl167_1221),
15.18/4.73	  inference(avatar_component_clause,[],[f6831])).
15.18/4.73	fof(f6835,definition,(
15.18/4.73	  spl167_1222 <=> sP10(sK119)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1222])],[avatar_definition])).
15.18/4.73	fof(f6838,plain,(
15.18/4.73	  ~spl167_1221 | spl167_1222),
15.18/4.73	  inference(avatar_split_clause,[],[f6714,f6835,f6831])).
15.18/4.73	fof(f6996,plain,(
15.18/4.73	  sP13(sK108) | ~sP14(sK104)),
15.18/4.73	  inference(resolution,[],[f369,f219])).
15.18/4.73	fof(f7003,plain,(
15.18/4.73	  sP6(sK108) | ~sP7(sK104)),
15.18/4.73	  inference(resolution,[],[f369,f268])).
15.18/4.73	fof(f7056,definition,(
15.18/4.73	  spl167_1264 <=> sP6(sK108)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1264])],[avatar_definition])).
15.18/4.73	fof(f7059,plain,(
15.18/4.73	  ~spl167_1155 | spl167_1264),
15.18/4.73	  inference(avatar_split_clause,[],[f7003,f7056,f6424])).
15.18/4.73	fof(f7091,definition,(
15.18/4.73	  spl167_1271 <=> sP13(sK108)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1271])],[avatar_definition])).
15.18/4.73	fof(f7094,plain,(
15.18/4.73	  ~spl167_1169 | spl167_1271),
15.18/4.73	  inference(avatar_split_clause,[],[f6996,f7091,f6487])).
15.18/4.73	fof(f7174,plain,(
15.18/4.73	  sP12(sK113) | ~sP13(sK108)),
15.18/4.73	  inference(resolution,[],[f420,f232])).
15.18/4.73	fof(f7181,plain,(
15.18/4.73	  sP5(sK113) | ~sP6(sK108)),
15.18/4.73	  inference(resolution,[],[f420,f281])).
15.18/4.73	fof(f7228,definition,(
15.18/4.73	  spl167_1293 <=> sP5(sK113)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1293])],[avatar_definition])).
15.18/4.73	fof(f7231,plain,(
15.18/4.73	  ~spl167_1264 | spl167_1293),
15.18/4.73	  inference(avatar_split_clause,[],[f7181,f7228,f7056])).
15.18/4.73	fof(f7263,definition,(
15.18/4.73	  spl167_1300 <=> sP12(sK113)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1300])],[avatar_definition])).
15.18/4.73	fof(f7266,plain,(
15.18/4.73	  ~spl167_1271 | spl167_1300),
15.18/4.73	  inference(avatar_split_clause,[],[f7174,f7263,f7091])).
15.18/4.73	fof(f7355,plain,(
15.18/4.73	  sP8(sK125) | ~sP9(sK123)),
15.18/4.73	  inference(resolution,[],[f403,f254])).
15.18/4.73	fof(f7362,plain,(
15.18/4.73	  sP1(sK125) | ~sP2(sK123)),
15.18/4.73	  inference(resolution,[],[f403,f303])).
15.18/4.73	fof(f7389,definition,(
15.18/4.73	  spl167_1320 <=> sP2(sK123)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1320])],[avatar_definition])).
15.18/4.73	fof(f7391,plain,(
15.18/4.73	  ~sP2(sK123) | spl167_1320),
15.18/4.73	  inference(avatar_component_clause,[],[f7389])).
15.18/4.73	fof(f7393,definition,(
15.18/4.73	  spl167_1321 <=> sP1(sK125)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1321])],[avatar_definition])).
15.18/4.73	fof(f7396,plain,(
15.18/4.73	  ~spl167_1320 | spl167_1321),
15.18/4.73	  inference(avatar_split_clause,[],[f7362,f7393,f7389])).
15.18/4.73	fof(f7438,definition,(
15.18/4.73	  spl167_1331 <=> sP6(sK125)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1331])],[avatar_definition])).
15.18/4.73	fof(f7439,plain,(
15.18/4.73	  ~sP6(sK125) | spl167_1331),
15.18/4.73	  inference(avatar_component_clause,[],[f7438])).
15.18/4.73	fof(f7447,definition,(
15.18/4.73	  spl167_1333 <=> sP7(sK125)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1333])],[avatar_definition])).
15.18/4.73	fof(f7448,plain,(
15.18/4.73	  ~sP7(sK125) | spl167_1333),
15.18/4.73	  inference(avatar_component_clause,[],[f7447])).
15.18/4.73	fof(f7449,plain,(
15.18/4.73	  sP7(sK125) | ~spl167_1333),
15.18/4.73	  inference(avatar_component_clause,[],[f7447])).
15.18/4.73	fof(f7452,definition,(
15.18/4.73	  spl167_1334 <=> sP9(sK123)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1334])],[avatar_definition])).
15.18/4.73	fof(f7454,plain,(
15.18/4.73	  ~sP9(sK123) | spl167_1334),
15.18/4.73	  inference(avatar_component_clause,[],[f7452])).
15.18/4.73	fof(f7456,definition,(
15.18/4.73	  spl167_1335 <=> sP8(sK125)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1335])],[avatar_definition])).
15.18/4.73	fof(f7458,plain,(
15.18/4.73	  sP8(sK125) | ~spl167_1335),
15.18/4.73	  inference(avatar_component_clause,[],[f7456])).
15.18/4.73	fof(f7459,plain,(
15.18/4.73	  ~spl167_1334 | spl167_1335),
15.18/4.73	  inference(avatar_split_clause,[],[f7355,f7456,f7452])).
15.18/4.73	fof(f7639,plain,(
15.18/4.73	  sP9(sK123) | ~sP10(sK119)),
15.18/4.73	  inference(resolution,[],[f406,f253])).
15.18/4.73	fof(f7646,plain,(
15.18/4.73	  sP2(sK123) | ~sP3(sK119)),
15.18/4.73	  inference(resolution,[],[f406,f296])).
15.18/4.73	fof(f7670,plain,(
15.18/4.73	  ~sP3(sK119) | spl167_1320),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f7646,f7391])).
15.18/4.73	fof(f7677,plain,(
15.18/4.73	  ~sP10(sK119) | spl167_1334),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f7639,f7454])).
15.18/4.73	fof(f7696,plain,(
15.18/4.73	  ~spl167_1208 | spl167_1320),
15.18/4.73	  inference(avatar_split_clause,[],[f7670,f7389,f6772])).
15.18/4.73	fof(f7703,plain,(
15.18/4.73	  ~spl167_1222 | spl167_1334),
15.18/4.73	  inference(avatar_split_clause,[],[f7677,f7452,f6835])).
15.18/4.73	fof(f7735,plain,(
15.18/4.73	  sP11(sK115) | ~sP12(sK113)),
15.18/4.73	  inference(resolution,[],[f417,f233])).
15.18/4.73	fof(f7742,plain,(
15.18/4.73	  sP4(sK115) | ~sP5(sK113)),
15.18/4.73	  inference(resolution,[],[f417,f288])).
15.18/4.73	fof(f7770,plain,(
15.18/4.73	  ~sP5(sK113) | spl167_1207),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f7742,f6770])).
15.18/4.73	fof(f7777,plain,(
15.18/4.73	  ~sP12(sK113) | spl167_1221),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f7735,f6833])).
15.18/4.73	fof(f7796,plain,(
15.18/4.73	  ~spl167_1293 | spl167_1207),
15.18/4.73	  inference(avatar_split_clause,[],[f7770,f6768,f7228])).
15.18/4.73	fof(f7803,plain,(
15.18/4.73	  ~spl167_1300 | spl167_1221),
15.18/4.73	  inference(avatar_split_clause,[],[f7777,f6831,f7263])).
15.18/4.73	fof(f7840,plain,(
15.18/4.73	  sP5(sK127) | ~sP6(sK125)),
15.18/4.73	  inference(resolution,[],[f400,f281])).
15.18/4.73	fof(f7845,plain,(
15.18/4.73	  sP0(sK127) | ~sP1(sK125)),
15.18/4.73	  inference(resolution,[],[f400,f310])).
15.18/4.73	fof(f7862,definition,(
15.18/4.73	  spl167_1383 <=> sP0(sK127)),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1383])],[avatar_definition])).
15.18/4.73	fof(f7864,plain,(
15.18/4.73	  sP0(sK127) | ~spl167_1383),
15.18/4.73	  inference(avatar_component_clause,[],[f7862])).
15.18/4.73	fof(f7865,plain,(
15.18/4.73	  ~spl167_1321 | spl167_1383),
15.18/4.73	  inference(avatar_split_clause,[],[f7845,f7862,f7393])).
15.18/4.73	fof(f7870,plain,(
15.18/4.73	  ~sP6(sK125) | spl167_946),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f7840,f5270])).
15.18/4.73	fof(f7896,plain,(
15.18/4.73	  ~spl167_1331 | spl167_946),
15.18/4.73	  inference(avatar_split_clause,[],[f7870,f5268,f7438])).
15.18/4.73	fof(f7918,plain,(
15.18/4.73	  ( ! [X0] : (~sP27(X0) | sP26(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f128])).
15.18/4.73	fof(f7919,plain,(
15.18/4.73	  ( ! [X0] : (~sP26(X0) | sP25(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f135])).
15.18/4.73	fof(f7920,plain,(
15.18/4.73	  ( ! [X0] : (~sP25(X0) | sP24(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f148])).
15.18/4.73	fof(f7921,plain,(
15.18/4.73	  ( ! [X0] : (~sP24(X0) | sP23(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f155])).
15.18/4.73	fof(f7922,plain,(
15.18/4.73	  ( ! [X0] : (~sP23(X0) | sP22(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f162])).
15.18/4.73	fof(f7926,plain,(
15.18/4.73	  ( ! [X0] : (~sP19(X0) | sP18(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f184])).
15.18/4.73	fof(f7927,plain,(
15.18/4.73	  ( ! [X0] : (~sP18(X0) | sP17(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f197])).
15.18/4.73	fof(f7928,plain,(
15.18/4.73	  ( ! [X0] : (~sP17(X0) | sP16(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f198])).
15.18/4.73	fof(f7929,plain,(
15.18/4.73	  ( ! [X0] : (~sP16(X0) | sP15(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f211])).
15.18/4.73	fof(f7930,plain,(
15.18/4.73	  ( ! [X0] : (~sP15(X0) | sP14(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f218])).
15.18/4.73	fof(f7931,plain,(
15.18/4.73	  ( ! [X0] : (~sP14(X0) | sP13(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f219])).
15.18/4.73	fof(f7932,plain,(
15.18/4.73	  ( ! [X0] : (~sP13(X0) | sP12(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f232])).
15.18/4.73	fof(f7933,plain,(
15.18/4.73	  ( ! [X0] : (~sP12(X0) | sP11(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f233])).
15.18/4.73	fof(f7937,plain,(
15.18/4.73	  ( ! [X0] : (~sP8(X0) | sP7(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f261])).
15.18/4.73	fof(f7938,plain,(
15.18/4.73	  ( ! [X0] : (~sP7(X0) | sP6(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f268])).
15.18/4.73	fof(f7941,plain,(
15.18/4.73	  ( ! [X0] : (~sP4(X0) | sP3(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f289])).
15.18/4.73	fof(f7942,plain,(
15.18/4.73	  ( ! [X0] : (~sP3(X0) | sP2(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f296])).
15.18/4.73	fof(f7943,plain,(
15.18/4.73	  ( ! [X0] : (~sP2(X0) | sP1(X0)) )),
15.18/4.73	  inference(resolution,[],[f459,f303])).
15.18/4.73	fof(f7948,plain,(
15.18/4.73	  sP27(sK86)),
15.18/4.73	  inference(resolution,[],[f459,f452])).
15.18/4.73	fof(f7964,plain,(
15.18/4.73	  $false | spl167_7),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f7948,f493])).
15.18/4.73	fof(f7965,plain,(
15.18/4.73	  spl167_7),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f7964])).
15.18/4.73	fof(f8530,plain,(
15.18/4.73	  ( ! [X2,X3,X0,X1] : (~r1(X0,X1) | ~p2(X1) | r1(X2,sK82(X2)) | ~r1(X1,X2) | p2(sK133(X1)) | ~r1(X3,X0) | ~sP0(X3) | ~r1(sK132,X1)) )),
15.18/4.73	  inference(resolution,[],[f323,f390])).
15.18/4.73	fof(f9051,plain,(
15.18/4.73	  ( ! [X2,X3,X0,X1] : (~r1(sK132,X1) | ~p2(X1) | r1(X2,sK82(X2)) | ~r1(X1,X2) | ~r1(X3,X0) | ~sP0(X3) | ~r1(X0,X1)) )),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f8530,f391])).
15.18/4.73	fof(f9703,plain,(
15.18/4.73	  sP26(sK86) | ~spl167_7),
15.18/4.73	  inference(resolution,[],[f7918,f492])).
15.18/4.73	fof(f9704,plain,(
15.18/4.73	  $false | (~spl167_7 | spl167_61)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f9703,f762])).
15.18/4.73	fof(f9705,plain,(
15.18/4.73	  ~spl167_7 | spl167_61),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f9704])).
15.18/4.73	fof(f9788,definition,(
15.18/4.73	  spl167_1512 <=> ! [X2,X1] : (~r1(X1,X2) | ~r1(X2,sK132) | ~sP0(X1))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1512])],[avatar_definition])).
15.18/4.73	fof(f9789,plain,(
15.18/4.73	  ( ! [X2,X1] : (~r1(X2,sK132) | ~r1(X1,X2) | ~sP0(X1)) ) | ~spl167_1512),
15.18/4.73	  inference(avatar_component_clause,[],[f9788])).
15.18/4.73	fof(f10155,plain,(
15.18/4.73	  sP25(sK86) | ~spl167_61),
15.18/4.73	  inference(resolution,[],[f7919,f761])).
15.18/4.73	fof(f10161,plain,(
15.18/4.73	  $false | (spl167_47 | ~spl167_61)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10155,f692])).
15.18/4.73	fof(f10162,plain,(
15.18/4.73	  spl167_47 | ~spl167_61),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10161])).
15.18/4.73	fof(f10368,plain,(
15.18/4.73	  sP24(sK86) | ~spl167_47),
15.18/4.73	  inference(resolution,[],[f7920,f691])).
15.18/4.73	fof(f10375,plain,(
15.18/4.73	  $false | (spl167_35 | ~spl167_47)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10368,f632])).
15.18/4.73	fof(f10376,plain,(
15.18/4.73	  spl167_35 | ~spl167_47),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10375])).
15.18/4.73	fof(f10381,plain,(
15.18/4.73	  sP23(sK86) | ~spl167_35),
15.18/4.73	  inference(resolution,[],[f631,f7921])).
15.18/4.73	fof(f10382,plain,(
15.18/4.73	  $false | (~spl167_35 | spl167_45)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10381,f682])).
15.18/4.73	fof(f10383,plain,(
15.18/4.73	  ~spl167_35 | spl167_45),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10382])).
15.18/4.73	fof(f10384,plain,(
15.18/4.73	  ~sP23(sK86) | spl167_1037),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f1052,f5740])).
15.18/4.73	fof(f10386,plain,(
15.18/4.73	  $false | (~spl167_45 | spl167_1037)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10384,f681])).
15.18/4.73	fof(f10387,plain,(
15.18/4.73	  ~spl167_45 | spl167_1037),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10386])).
15.18/4.73	fof(f10423,plain,(
15.18/4.73	  sP15(sK104) | ~spl167_1173),
15.18/4.73	  inference(resolution,[],[f6507,f7929])).
15.18/4.73	fof(f10424,plain,(
15.18/4.73	  $false | (spl167_1171 | ~spl167_1173)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10423,f6497])).
15.18/4.73	fof(f10425,plain,(
15.18/4.73	  spl167_1171 | ~spl167_1173),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10424])).
15.18/4.73	fof(f10430,plain,(
15.18/4.73	  sP14(sK104) | ~spl167_1171),
15.18/4.73	  inference(resolution,[],[f6498,f7930])).
15.18/4.73	fof(f10431,plain,(
15.18/4.73	  $false | (spl167_1169 | ~spl167_1171)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10430,f6488])).
15.18/4.73	fof(f10432,plain,(
15.18/4.73	  spl167_1169 | ~spl167_1171),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10431])).
15.18/4.73	fof(f10465,plain,(
15.18/4.73	  sP7(sK125) | ~spl167_1335),
15.18/4.73	  inference(resolution,[],[f7458,f7937])).
15.18/4.73	fof(f10466,plain,(
15.18/4.73	  $false | (spl167_1333 | ~spl167_1335)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10465,f7448])).
15.18/4.73	fof(f10467,plain,(
15.18/4.73	  spl167_1333 | ~spl167_1335),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10466])).
15.18/4.73	fof(f10472,plain,(
15.18/4.73	  sP6(sK125) | ~spl167_1333),
15.18/4.73	  inference(resolution,[],[f7449,f7938])).
15.18/4.73	fof(f10473,plain,(
15.18/4.73	  $false | (spl167_1331 | ~spl167_1333)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10472,f7439])).
15.18/4.73	fof(f10474,plain,(
15.18/4.73	  spl167_1331 | ~spl167_1333),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10473])).
15.18/4.73	fof(f10487,plain,(
15.18/4.73	  sP3(sK132) | ~spl167_947),
15.18/4.73	  inference(resolution,[],[f5274,f7941])).
15.18/4.73	fof(f10488,plain,(
15.18/4.73	  spl167_945 | ~spl167_947),
15.18/4.73	  inference(avatar_split_clause,[],[f10487,f5272,f5263])).
15.18/4.73	fof(f10489,plain,(
15.18/4.73	  sP2(sK132) | ~spl167_945),
15.18/4.73	  inference(resolution,[],[f5265,f7942])).
15.18/4.73	fof(f10490,plain,(
15.18/4.73	  spl167_943 | ~spl167_945),
15.18/4.73	  inference(avatar_split_clause,[],[f10489,f5263,f5254])).
15.18/4.73	fof(f10495,plain,(
15.18/4.73	  sP1(sK132) | ~spl167_943),
15.18/4.73	  inference(resolution,[],[f5256,f7943])).
15.18/4.73	fof(f10496,plain,(
15.18/4.73	  spl167_941 | ~spl167_943),
15.18/4.73	  inference(avatar_split_clause,[],[f10495,f5254,f5245])).
15.18/4.73	fof(f10499,plain,(
15.18/4.73	  sP22(sK86) | ~spl167_45),
15.18/4.73	  inference(resolution,[],[f7922,f681])).
15.18/4.73	fof(f10510,plain,(
15.18/4.73	  $false | (~spl167_45 | spl167_59)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10499,f752])).
15.18/4.73	fof(f10511,plain,(
15.18/4.73	  ~spl167_45 | spl167_59),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10510])).
15.18/4.73	fof(f10512,plain,(
15.18/4.73	  ~sP22(sK86) | spl167_1035),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f1053,f5731])).
15.18/4.73	fof(f10514,plain,(
15.18/4.73	  $false | (~spl167_59 | spl167_1035)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f10512,f751])).
15.18/4.73	fof(f10515,plain,(
15.18/4.73	  ~spl167_59 | spl167_1035),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f10514])).
15.18/4.73	fof(f11115,plain,(
15.18/4.73	  ~sP0(sK127) | ~spl167_935),
15.18/4.73	  inference(resolution,[],[f5220,f459])).
15.18/4.73	fof(f11117,plain,(
15.18/4.73	  $false | (~spl167_935 | ~spl167_1383)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f11115,f7864])).
15.18/4.73	fof(f11118,plain,(
15.18/4.73	  ~spl167_935 | ~spl167_1383),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f11117])).
15.18/4.73	fof(f11173,definition,(
15.18/4.73	  spl167_1636 <=> ! [X0] : (~r1(X0,sK84(sK132)) | ~sP0(X0))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1636])],[avatar_definition])).
15.18/4.73	fof(f11174,plain,(
15.18/4.73	  ( ! [X0] : (~r1(X0,sK84(sK132)) | ~sP0(X0)) ) | ~spl167_1636),
15.18/4.73	  inference(avatar_component_clause,[],[f11173])).
15.18/4.73	fof(f11438,definition,(
15.18/4.73	  spl167_1695 <=> ! [X1] : (r1(X1,sK82(X1)) | ~r1(sK84(sK132),X1))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1695])],[avatar_definition])).
15.18/4.73	fof(f11439,plain,(
15.18/4.73	  ( ! [X1] : (~r1(sK84(sK132),X1) | r1(X1,sK82(X1))) ) | ~spl167_1695),
15.18/4.73	  inference(avatar_component_clause,[],[f11438])).
15.18/4.73	fof(f11441,definition,(
15.18/4.73	  spl167_1696 <=> ! [X2,X0] : (~r1(X0,sK84(sK132)) | ~sP0(X2) | ~r1(X2,X0))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_1696])],[avatar_definition])).
15.18/4.73	fof(f11442,plain,(
15.18/4.73	  ( ! [X2,X0] : (~r1(X0,sK84(sK132)) | ~sP0(X2) | ~r1(X2,X0)) ) | ~spl167_1696),
15.18/4.73	  inference(avatar_component_clause,[],[f11441])).
15.18/4.73	fof(f17360,plain,(
15.18/4.73	  sP18(sK94) | ~spl167_1069),
15.18/4.73	  inference(resolution,[],[f7926,f5923])).
15.18/4.73	fof(f17373,plain,(
15.18/4.73	  $false | (spl167_1068 | ~spl167_1069)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f17360,f5917])).
15.18/4.73	fof(f17374,plain,(
15.18/4.73	  spl167_1068 | ~spl167_1069),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f17373])).
15.18/4.73	fof(f17392,plain,(
15.18/4.73	  sP17(sK94) | ~spl167_1068),
15.18/4.73	  inference(resolution,[],[f5918,f7927])).
15.18/4.73	fof(f17393,plain,(
15.18/4.73	  $false | (spl167_1067 | ~spl167_1068)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f17392,f5912])).
15.18/4.73	fof(f17394,plain,(
15.18/4.73	  spl167_1067 | ~spl167_1068),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f17393])).
15.18/4.73	fof(f17399,plain,(
15.18/4.73	  sP16(sK94) | ~spl167_1067),
15.18/4.73	  inference(resolution,[],[f5913,f7928])).
15.18/4.73	fof(f17400,plain,(
15.18/4.73	  $false | (spl167_1066 | ~spl167_1067)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f17399,f5907])).
15.18/4.73	fof(f17401,plain,(
15.18/4.73	  spl167_1066 | ~spl167_1067),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f17400])).
15.18/4.73	fof(f17406,plain,(
15.18/4.73	  sP15(sK94) | ~spl167_1066),
15.18/4.73	  inference(resolution,[],[f5908,f7929])).
15.18/4.73	fof(f17407,plain,(
15.18/4.73	  $false | (spl167_1065 | ~spl167_1066)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f17406,f5902])).
15.18/4.73	fof(f17408,plain,(
15.18/4.73	  spl167_1065 | ~spl167_1066),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f17407])).
15.18/4.73	fof(f17413,plain,(
15.18/4.73	  sP14(sK94) | ~spl167_1065),
15.18/4.73	  inference(resolution,[],[f5903,f7930])).
15.18/4.73	fof(f17414,plain,(
15.18/4.73	  $false | (spl167_1064 | ~spl167_1065)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f17413,f5897])).
15.18/4.73	fof(f17415,plain,(
15.18/4.73	  spl167_1064 | ~spl167_1065),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f17414])).
15.18/4.73	fof(f17420,plain,(
15.18/4.73	  sP13(sK94) | ~spl167_1064),
15.18/4.73	  inference(resolution,[],[f5898,f7931])).
15.18/4.73	fof(f17421,plain,(
15.18/4.73	  $false | (spl167_1063 | ~spl167_1064)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f17420,f5892])).
15.18/4.73	fof(f17422,plain,(
15.18/4.73	  spl167_1063 | ~spl167_1064),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f17421])).
15.18/4.73	fof(f17429,plain,(
15.18/4.73	  sP12(sK94) | ~spl167_1063),
15.18/4.73	  inference(resolution,[],[f5893,f7932])).
15.18/4.73	fof(f17430,plain,(
15.18/4.73	  $false | (spl167_1062 | ~spl167_1063)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f17429,f5887])).
15.18/4.73	fof(f17431,plain,(
15.18/4.73	  spl167_1062 | ~spl167_1063),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f17430])).
15.18/4.73	fof(f18107,plain,(
15.18/4.73	  sP11(sK94) | ~spl167_1062),
15.18/4.73	  inference(resolution,[],[f7933,f5888])).
15.18/4.73	fof(f18134,plain,(
15.18/4.73	  $false | (spl167_1061 | ~spl167_1062)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f18107,f5882])).
15.18/4.73	fof(f18135,plain,(
15.18/4.73	  spl167_1061 | ~spl167_1062),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f18134])).
15.18/4.73	fof(f25702,plain,(
15.18/4.73	  ~sP0(sK84(sK132)) | ~spl167_1636),
15.18/4.73	  inference(resolution,[],[f11174,f459])).
15.18/4.73	fof(f30146,plain,(
15.18/4.73	  ( ! [X2,X0,X1] : (~p2(sK84(sK132)) | r1(X0,sK82(X0)) | ~r1(sK84(sK132),X0) | ~r1(X1,X2) | ~sP0(X1) | ~r1(X2,sK84(sK132))) ) | ~spl167_937),
15.18/4.73	  inference(resolution,[],[f5229,f9051])).
15.18/4.73	fof(f30175,plain,(
15.18/4.73	  sP0(sK84(sK132)) | ~sP1(sK132) | ~spl167_937),
15.18/4.73	  inference(resolution,[],[f5229,f310])).
15.18/4.73	fof(f30180,plain,(
15.18/4.73	  ( ! [X0] : (r1(X0,sK84(sK132)) | ~r1(X0,sK132)) ) | ~spl167_937),
15.18/4.73	  inference(resolution,[],[f5229,f460])).
15.18/4.73	fof(f30182,definition,(
15.18/4.73	  spl167_4328 <=> ! [X0] : (~r1(X0,sK132) | ~sP0(X0))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_4328])],[avatar_definition])).
15.18/4.73	fof(f30183,plain,(
15.18/4.73	  ( ! [X0] : (~r1(X0,sK132) | ~sP0(X0)) ) | ~spl167_4328),
15.18/4.73	  inference(avatar_component_clause,[],[f30182])).
15.18/4.73	fof(f30199,plain,(
15.18/4.73	  ~sP1(sK132) | (~spl167_937 | ~spl167_1636)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f30175,f25702])).
15.18/4.73	fof(f30228,plain,(
15.18/4.73	  ( ! [X2,X0,X1] : (r1(X0,sK82(X0)) | ~r1(sK84(sK132),X0) | ~r1(X1,X2) | ~sP0(X1) | ~r1(X2,sK84(sK132))) ) | (~spl167_936 | ~spl167_937)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f30146,f5224])).
15.18/4.73	fof(f30229,plain,(
15.18/4.73	  $false | (~spl167_937 | ~spl167_941 | ~spl167_1636)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f30199,f5247])).
15.18/4.73	fof(f30230,plain,(
15.18/4.73	  ~spl167_937 | ~spl167_941 | ~spl167_1636),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f30229])).
15.18/4.73	fof(f30270,plain,(
15.18/4.73	  spl167_1696 | spl167_1695 | ~spl167_936 | ~spl167_937),
15.18/4.73	  inference(avatar_split_clause,[],[f30228,f5227,f5222,f11438,f11441])).
15.18/4.73	fof(f30499,plain,(
15.18/4.73	  r1(sK84(sK132),sK82(sK84(sK132))) | ~spl167_1695),
15.18/4.73	  inference(resolution,[],[f11439,f459])).
15.18/4.73	fof(f30615,definition,(
15.18/4.73	  spl167_4375 <=> r1(sK84(sK132),sK82(sK84(sK132)))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_4375])],[avatar_definition])).
15.18/4.73	fof(f30617,plain,(
15.18/4.73	  r1(sK84(sK132),sK82(sK84(sK132))) | ~spl167_4375),
15.18/4.73	  inference(avatar_component_clause,[],[f30615])).
15.18/4.73	fof(f30682,plain,(
15.18/4.73	  spl167_4375 | ~spl167_1695),
15.18/4.73	  inference(avatar_split_clause,[],[f30499,f11438,f30615])).
15.18/4.73	fof(f30905,plain,(
15.18/4.73	  ~sP0(sK127) | ~spl167_4328),
15.18/4.73	  inference(resolution,[],[f30183,f392])).
15.18/4.73	fof(f30906,plain,(
15.18/4.73	  $false | (~spl167_1383 | ~spl167_4328)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f30905,f7864])).
15.18/4.73	fof(f30907,plain,(
15.18/4.73	  ~spl167_1383 | ~spl167_4328),
15.18/4.73	  inference(avatar_contradiction_clause,[],[f30906])).
15.18/4.73	fof(f30951,plain,(
15.18/4.73	  ( ! [X0] : (~r1(X0,sK132) | ~sP0(X0)) ) | ~spl167_1512),
15.18/4.73	  inference(resolution,[],[f9789,f459])).
15.18/4.73	fof(f30954,plain,(
15.18/4.73	  spl167_4328 | ~spl167_1512),
15.18/4.73	  inference(avatar_split_clause,[],[f30951,f9788,f30182])).
15.18/4.73	fof(f30955,plain,(
15.18/4.73	  ( ! [X0,X1] : (~sP0(X0) | ~r1(X0,X1) | ~r1(X1,sK132)) ) | (~spl167_937 | ~spl167_1696)),
15.18/4.73	  inference(resolution,[],[f11442,f30180])).
15.18/4.73	fof(f30960,plain,(
15.18/4.73	  spl167_1512 | ~spl167_937 | ~spl167_1696),
15.18/4.73	  inference(avatar_split_clause,[],[f30955,f11441,f5227,f9788])).
15.18/4.73	fof(f31296,plain,(
15.18/4.73	  ( ! [X0] : (r1(sK82(sK84(sK132)),sK84(sK82(sK84(sK132)))) | ~r1(X0,sK84(sK132)) | ~sP0(X0)) ) | ~spl167_4375),
15.18/4.73	  inference(resolution,[],[f30617,f317])).
15.18/4.73	fof(f31298,plain,(
15.18/4.73	  ( ! [X0] : (p2(sK84(sK82(sK84(sK132)))) | ~r1(X0,sK84(sK132)) | ~sP0(X0)) ) | ~spl167_4375),
15.18/4.73	  inference(resolution,[],[f30617,f319])).
15.18/4.73	fof(f31302,definition,(
15.18/4.73	  spl167_4487 <=> p2(sK84(sK82(sK84(sK132))))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_4487])],[avatar_definition])).
15.18/4.73	fof(f31304,plain,(
15.18/4.73	  p2(sK84(sK82(sK84(sK132)))) | ~spl167_4487),
15.18/4.73	  inference(avatar_component_clause,[],[f31302])).
15.18/4.73	fof(f31305,plain,(
15.18/4.73	  spl167_1636 | spl167_4487 | ~spl167_4375),
15.18/4.73	  inference(avatar_split_clause,[],[f31298,f30615,f31302,f11173])).
15.18/4.73	fof(f31312,definition,(
15.18/4.73	  spl167_4489 <=> r1(sK82(sK84(sK132)),sK84(sK82(sK84(sK132))))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_4489])],[avatar_definition])).
15.18/4.73	fof(f31314,plain,(
15.18/4.73	  r1(sK82(sK84(sK132)),sK84(sK82(sK84(sK132)))) | ~spl167_4489),
15.18/4.73	  inference(avatar_component_clause,[],[f31312])).
15.18/4.73	fof(f31315,plain,(
15.18/4.73	  spl167_1636 | spl167_4489 | ~spl167_4375),
15.18/4.73	  inference(avatar_split_clause,[],[f31296,f30615,f31312,f11173])).
15.18/4.73	fof(f31360,plain,(
15.18/4.73	  ( ! [X2,X3,X0,X1] : (~r1(X0,X1) | ~p2(X1) | ~r1(X2,X0) | ~p2(sK84(sK82(sK84(sK132)))) | ~r1(X1,sK84(sK132)) | p2(X3) | ~r1(X1,X3) | ~sP0(X2)) ) | ~spl167_4489),
15.18/4.73	  inference(resolution,[],[f31314,f321])).
15.18/4.73	fof(f31542,plain,(
15.18/4.73	  ( ! [X2,X3,X0,X1] : (~r1(X1,sK84(sK132)) | ~p2(X1) | ~r1(X2,X0) | ~r1(X0,X1) | p2(X3) | ~r1(X1,X3) | ~sP0(X2)) ) | (~spl167_4487 | ~spl167_4489)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f31360,f31304])).
15.18/4.73	fof(f31545,plain,(
15.18/4.73	  ( ! [X2,X0,X1] : (~p2(sK84(sK132)) | ~r1(X0,X1) | ~r1(X1,sK84(sK132)) | p2(X2) | ~r1(sK84(sK132),X2) | ~sP0(X0)) ) | (~spl167_4487 | ~spl167_4489)),
15.18/4.73	  inference(resolution,[],[f31542,f459])).
15.18/4.73	fof(f31547,plain,(
15.18/4.73	  ( ! [X2,X0,X1] : (~r1(X0,X1) | ~r1(X1,sK84(sK132)) | p2(X2) | ~r1(sK84(sK132),X2) | ~sP0(X0)) ) | (~spl167_936 | ~spl167_4487 | ~spl167_4489)),
15.18/4.73	  inference(forward_subsumption_resolution,[],[f31545,f5224])).
15.18/4.73	fof(f31549,definition,(
15.18/4.73	  spl167_4520 <=> ! [X2] : (p2(X2) | ~r1(sK84(sK132),X2))),
15.18/4.73	  introduced(definition,[new_symbols(definition,[spl167_4520])],[avatar_definition])).
15.18/4.73	fof(f31550,plain,(
15.18/4.73	  ( ! [X2] : (~r1(sK84(sK132),X2) | p2(X2)) ) | ~spl167_4520),
15.18/4.73	  inference(avatar_component_clause,[],[f31549])).
15.18/4.73	fof(f31551,plain,(
15.18/4.73	  spl167_4520 | spl167_1696 | ~spl167_936 | ~spl167_4487 | ~spl167_4489),
15.18/4.73	  inference(avatar_split_clause,[],[f31547,f31312,f31302,f5222,f11441,f31549])).
15.18/4.73	fof(f31573,plain,(
15.18/4.73	  p2(sK133(sK84(sK132))) | ~r1(sK132,sK84(sK132)) | ~spl167_4520),
15.18/4.73	  inference(resolution,[],[f31550,f390])).
15.18/4.73	fof(f31575,plain,(
27.92/4.97	  ~r1(sK132,sK84(sK132)) | ~spl167_4520),
27.92/4.97	  inference(forward_subsumption_resolution,[],[f31573,f391])).
27.92/4.97	fof(f31576,plain,(
27.92/4.97	  $false | (~spl167_937 | ~spl167_4520)),
27.92/4.97	  inference(forward_subsumption_resolution,[],[f31575,f5229])).
27.92/4.97	fof(f31577,plain,(
27.92/4.97	  ~spl167_937 | ~spl167_4520),
27.92/4.97	  inference(avatar_contradiction_clause,[],[f31576])).
27.92/4.97	cnf(s471, plain, spl167_935 | spl167_936, inference(sat_conversion,[],[f5225])).
27.92/4.97	cnf(s472, plain, spl167_935 | spl167_937, inference(sat_conversion,[],[f5230])).
27.92/4.97	cnf(s477, plain, ~spl167_946 | spl167_947, inference(sat_conversion,[],[f5275])).
27.92/4.97	cnf(s523, plain, ~spl167_1035 | spl167_1036, inference(sat_conversion,[],[f5736])).
27.92/4.97	cnf(s524, plain, ~spl167_1037 | spl167_1038, inference(sat_conversion,[],[f5745])).
27.92/4.97	cnf(s550, plain, ~spl167_1036 | spl167_1069, inference(sat_conversion,[],[f5924])).
27.92/4.97	cnf(s551, plain, ~spl167_1038 | spl167_1070, inference(sat_conversion,[],[f5929])).
27.92/4.97	cnf(s569, plain, ~spl167_1061 | spl167_1090, inference(sat_conversion,[],[f6056])).
27.92/4.97	cnf(s578, plain, ~spl167_1070 | spl167_1099, inference(sat_conversion,[],[f6101])).
27.92/4.97	cnf(s596, plain, ~spl167_1090 | spl167_1119, inference(sat_conversion,[],[f6228])).
27.92/4.97	cnf(s605, plain, ~spl167_1099 | spl167_1128, inference(sat_conversion,[],[f6273])).
27.92/4.97	cnf(s622, plain, ~spl167_1154 | spl167_1155, inference(sat_conversion,[],[f6427])).
27.92/4.97	cnf(s631, plain, ~spl167_1172 | spl167_1173, inference(sat_conversion,[],[f6508])).
27.92/4.97	cnf(s652, plain, ~spl167_1119 | spl167_1154, inference(sat_conversion,[],[f6679])).
27.92/4.97	cnf(s661, plain, ~spl167_1128 | spl167_1172, inference(sat_conversion,[],[f6688])).
27.92/4.97	cnf(s675, plain, ~spl167_1207 | spl167_1208, inference(sat_conversion,[],[f6775])).
27.92/4.97	cnf(s682, plain, ~spl167_1221 | spl167_1222, inference(sat_conversion,[],[f6838])).
27.92/4.97	cnf(s707, plain, ~spl167_1155 | spl167_1264, inference(sat_conversion,[],[f7059])).
27.92/4.97	cnf(s714, plain, ~spl167_1169 | spl167_1271, inference(sat_conversion,[],[f7094])).
27.92/4.97	cnf(s734, plain, ~spl167_1264 | spl167_1293, inference(sat_conversion,[],[f7231])).
27.92/4.97	cnf(s741, plain, ~spl167_1271 | spl167_1300, inference(sat_conversion,[],[f7266])).
27.92/4.97	cnf(s758, plain, ~spl167_1320 | spl167_1321, inference(sat_conversion,[],[f7396])).
27.92/4.97	cnf(s765, plain, ~spl167_1334 | spl167_1335, inference(sat_conversion,[],[f7459])).
27.92/4.97	cnf(s788, plain, ~spl167_1208 | spl167_1320, inference(sat_conversion,[],[f7696])).
27.92/4.97	cnf(s795, plain, ~spl167_1222 | spl167_1334, inference(sat_conversion,[],[f7703])).
27.92/4.97	cnf(s818, plain, spl167_1207 | ~spl167_1293, inference(sat_conversion,[],[f7796])).
27.92/4.97	cnf(s825, plain, spl167_1221 | ~spl167_1300, inference(sat_conversion,[],[f7803])).
27.92/4.97	cnf(s842, plain, ~spl167_1321 | spl167_1383, inference(sat_conversion,[],[f7865])).
27.92/4.97	cnf(s847, plain, spl167_946 | ~spl167_1331, inference(sat_conversion,[],[f7896])).
27.92/4.97	cnf(s868, plain, spl167_7, inference(sat_conversion,[],[f7965])).
27.92/4.97	cnf(s947, plain, ~spl167_7 | spl167_61, inference(sat_conversion,[],[f9705])).
27.92/4.97	cnf(s1012, plain, spl167_47 | ~spl167_61, inference(sat_conversion,[],[f10162])).
27.92/4.97	cnf(s1071, plain, spl167_35 | ~spl167_47, inference(sat_conversion,[],[f10376])).
27.92/4.97	cnf(s1073, plain, ~spl167_35 | spl167_45, inference(sat_conversion,[],[f10383])).
27.92/4.97	cnf(s1074, plain, ~spl167_45 | spl167_1037, inference(sat_conversion,[],[f10387])).
27.92/4.97	cnf(s1085, plain, spl167_1171 | ~spl167_1173, inference(sat_conversion,[],[f10425])).
27.92/4.97	cnf(s1087, plain, spl167_1169 | ~spl167_1171, inference(sat_conversion,[],[f10432])).
27.92/4.97	cnf(s1097, plain, spl167_1333 | ~spl167_1335, inference(sat_conversion,[],[f10467])).
27.92/4.97	cnf(s1099, plain, spl167_1331 | ~spl167_1333, inference(sat_conversion,[],[f10474])).
27.92/4.97	cnf(s1104, plain, spl167_945 | ~spl167_947, inference(sat_conversion,[],[f10488])).
27.92/4.97	cnf(s1105, plain, spl167_943 | ~spl167_945, inference(sat_conversion,[],[f10490])).
27.92/4.97	cnf(s1108, plain, spl167_941 | ~spl167_943, inference(sat_conversion,[],[f10496])).
27.92/4.97	cnf(s1110, plain, ~spl167_45 | spl167_59, inference(sat_conversion,[],[f10511])).
27.92/4.97	cnf(s1111, plain, ~spl167_59 | spl167_1035, inference(sat_conversion,[],[f10515])).
27.92/4.97	cnf(s1204, plain, ~spl167_935 | ~spl167_1383, inference(sat_conversion,[],[f11118])).
27.92/4.97	cnf(s2043, plain, spl167_1068 | ~spl167_1069, inference(sat_conversion,[],[f17374])).
27.92/4.97	cnf(s2052, plain, spl167_1067 | ~spl167_1068, inference(sat_conversion,[],[f17394])).
27.92/4.97	cnf(s2054, plain, spl167_1066 | ~spl167_1067, inference(sat_conversion,[],[f17401])).
27.92/4.97	cnf(s2056, plain, spl167_1065 | ~spl167_1066, inference(sat_conversion,[],[f17408])).
27.92/4.97	cnf(s2058, plain, spl167_1064 | ~spl167_1065, inference(sat_conversion,[],[f17415])).
27.92/4.97	cnf(s2060, plain, spl167_1063 | ~spl167_1064, inference(sat_conversion,[],[f17422])).
27.92/4.97	cnf(s2063, plain, spl167_1062 | ~spl167_1063, inference(sat_conversion,[],[f17431])).
27.92/4.97	cnf(s2157, plain, spl167_1061 | ~spl167_1062, inference(sat_conversion,[],[f18135])).
27.92/4.97	cnf(s3494, plain, ~spl167_937 | ~spl167_941 | ~spl167_1636, inference(sat_conversion,[],[f30230])).
27.92/4.97	cnf(s3520, plain, ~spl167_936 | ~spl167_937 | spl167_1695 | spl167_1696, inference(sat_conversion,[],[f30270])).
27.92/4.97	cnf(s3560, plain, ~spl167_1695 | spl167_4375, inference(sat_conversion,[],[f30682])).
27.92/4.97	cnf(s3580, plain, ~spl167_1383 | ~spl167_4328, inference(sat_conversion,[],[f30907])).
27.92/4.97	cnf(s3585, plain, ~spl167_1512 | spl167_4328, inference(sat_conversion,[],[f30954])).
27.92/4.97	cnf(s3588, plain, ~spl167_937 | spl167_1512 | ~spl167_1696, inference(sat_conversion,[],[f30960])).
27.92/4.97	cnf(s3621, plain, spl167_1636 | ~spl167_4375 | spl167_4487, inference(sat_conversion,[],[f31305])).
27.92/4.97	cnf(s3623, plain, spl167_1636 | ~spl167_4375 | spl167_4489, inference(sat_conversion,[],[f31315])).
27.92/4.97	cnf(s3641, plain, ~spl167_936 | spl167_1696 | ~spl167_4487 | ~spl167_4489 | spl167_4520, inference(sat_conversion,[],[f31551])).
27.92/4.97	cnf(s3642, plain, ~spl167_937 | ~spl167_4520, inference(sat_conversion,[],[f31577])).
27.92/4.97	cnf(s3649, plain, spl167_61, inference(rat,[],[s947,s868])).
27.92/4.97	cnf(s3652, plain, spl167_47, inference(rat,[],[s1012,s3649])).
27.92/4.97	cnf(s3656, plain, spl167_35, inference(rat,[],[s1071,s3652])).
27.92/4.97	cnf(s3660, plain, spl167_45, inference(rat,[],[s1073,s3656])).
27.92/4.97	cnf(s3664, plain, spl167_59, inference(rat,[],[s1110,s3660])).
27.92/4.97	cnf(s3666, plain, spl167_1037, inference(rat,[],[s1074,s3660])).
27.92/4.97	cnf(s3670, plain, spl167_1035, inference(rat,[],[s1111,s3664])).
27.92/4.97	cnf(s3979, plain, spl167_1038, inference(rat,[],[s524,s3666])).
27.92/4.97	cnf(s3981, plain, spl167_1070, inference(rat,[],[s551,s3979])).
27.92/4.97	cnf(s3983, plain, spl167_1099, inference(rat,[],[s578,s3981])).
27.92/4.97	cnf(s3985, plain, spl167_1128, inference(rat,[],[s605,s3983])).
27.92/4.97	cnf(s3987, plain, spl167_1172, inference(rat,[],[s661,s3985])).
27.92/4.97	cnf(s3989, plain, spl167_1173, inference(rat,[],[s631,s3987])).
27.92/4.97	cnf(s3990, plain, spl167_1171, inference(rat,[],[s1085,s3989])).
27.92/4.97	cnf(s3992, plain, spl167_1169, inference(rat,[],[s1087,s3990])).
27.92/4.97	cnf(s3995, plain, spl167_1271, inference(rat,[],[s714,s3992])).
27.92/4.97	cnf(s3997, plain, spl167_1300, inference(rat,[],[s741,s3995])).
27.92/4.97	cnf(s3999, plain, spl167_1221, inference(rat,[],[s825,s3997])).
27.92/4.97	cnf(s4001, plain, spl167_1222, inference(rat,[],[s682,s3999])).
27.92/4.97	cnf(s4003, plain, spl167_1334, inference(rat,[],[s795,s4001])).
27.92/4.97	cnf(s4005, plain, spl167_1335, inference(rat,[],[s765,s4003])).
27.92/4.97	cnf(s4006, plain, spl167_1333, inference(rat,[],[s1097,s4005])).
27.92/4.97	cnf(s4008, plain, spl167_1331, inference(rat,[],[s1099,s4006])).
27.92/4.97	cnf(s4011, plain, spl167_946, inference(rat,[],[s847,s4008])).
27.92/4.97	cnf(s4013, plain, spl167_1036, inference(rat,[],[s523,s3670])).
27.92/4.97	cnf(s4015, plain, spl167_1069, inference(rat,[],[s550,s4013])).
27.92/4.97	cnf(s4016, plain, spl167_1068, inference(rat,[],[s2043,s4015])).
27.92/4.97	cnf(s4019, plain, spl167_1067, inference(rat,[],[s2052,s4016])).
27.92/4.97	cnf(s4024, plain, spl167_1066, inference(rat,[],[s2054,s4019])).
27.92/4.97	cnf(s4031, plain, spl167_1065, inference(rat,[],[s2056,s4024])).
27.92/4.97	cnf(s4039, plain, spl167_1064, inference(rat,[],[s2058,s4031])).
27.92/4.97	cnf(s4047, plain, spl167_1063, inference(rat,[],[s2060,s4039])).
27.92/4.97	cnf(s4056, plain, spl167_1062, inference(rat,[],[s2063,s4047])).
27.92/4.97	cnf(s4067, plain, spl167_1061, inference(rat,[],[s2157,s4056])).
27.92/4.97	cnf(s4082, plain, spl167_1090, inference(rat,[],[s569,s4067])).
27.92/4.97	cnf(s4098, plain, spl167_1119, inference(rat,[],[s596,s4082])).
27.92/4.97	cnf(s4115, plain, spl167_1154, inference(rat,[],[s652,s4098])).
27.92/4.97	cnf(s4134, plain, spl167_1155, inference(rat,[],[s622,s4115])).
27.92/4.97	cnf(s4154, plain, spl167_1264, inference(rat,[],[s707,s4134])).
27.92/4.97	cnf(s4174, plain, spl167_1293, inference(rat,[],[s734,s4154])).
27.92/4.97	cnf(s4195, plain, spl167_1207, inference(rat,[],[s818,s4174])).
27.92/4.97	cnf(s4218, plain, spl167_1208, inference(rat,[],[s675,s4195])).
27.92/4.97	cnf(s4242, plain, spl167_1320, inference(rat,[],[s788,s4218])).
27.92/4.97	cnf(s4266, plain, spl167_1321, inference(rat,[],[s758,s4242])).
27.92/4.97	cnf(s4290, plain, spl167_1383, inference(rat,[],[s842,s4266])).
27.92/4.97	cnf(s4352, plain, ~spl167_4328, inference(rat,[],[s3580,s4290])).
27.92/4.97	cnf(s4353, plain, ~spl167_935, inference(rat,[],[s1204,s4290])).
27.92/4.97	cnf(s4419, plain, ~spl167_1512, inference(rat,[],[s3585,s4352])).
27.92/4.97	cnf(s4521, plain, spl167_947, inference(rat,[],[s477,s4011])).
27.92/4.97	cnf(s4522, plain, spl167_945, inference(rat,[],[s1104,s4521])).
27.92/4.97	cnf(s4523, plain, spl167_943, inference(rat,[],[s1105,s4522])).
27.92/4.97	cnf(s4524, plain, spl167_941, inference(rat,[],[s1108,s4523])).
27.92/4.97	cnf(s4526, plain, spl167_937, inference(rat,[],[s472,s4353])).
27.92/4.97	cnf(s4527, plain, ~spl167_4520, inference(rat,[],[s3642,s4526])).
27.92/4.97	cnf(s4529, plain, ~spl167_1696, inference(rat,[],[s3588,s4419,s4526])).
27.92/4.97	cnf(s4546, plain, ~spl167_1636, inference(rat,[],[s3494,s4524,s4526])).
27.92/4.97	cnf(s4572, plain, spl167_936, inference(rat,[],[s471,s4353])).
27.92/4.97	cnf(s4573, plain, spl167_1695, inference(rat,[],[s3520,s4529,s4526,s4572])).
27.92/4.97	cnf(s4577, plain, spl167_4375, inference(rat,[],[s3560,s4573])).
27.92/4.97	cnf(s4578, plain, spl167_4489, inference(rat,[],[s3623,s4546,s4577])).
27.92/4.97	cnf(s4580, plain, spl167_4487, inference(rat,[],[s3621,s4546,s4577])).
27.92/4.97	cnf(s4581, plain, $false, inference(rat,[],[s3641,s4527,s4572,s4529,s4578,s4580])).
27.92/4.97	fof(f31578,plain,(
27.92/4.97	  $false),
27.92/4.97	  inference(avatar_sat_refutation,[],[s4581])).
27.92/4.97	% SZS output end Proof for theBenchmark
27.92/4.97	% (2691845)------------------------------
27.92/4.97	% (2691845)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
27.92/4.97	% (2691845)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
27.92/4.97	% (2691845)CaDiCaL version: 2.1.3
27.92/4.97	% (2691845)Termination reason: Refutation
27.92/4.97	% (2691845)Time elapsed: 3.237 s
27.92/4.97	% (2691845)Peak memory usage: 161 MB
27.92/4.97	% (2691845)Instructions burned: 3549 (million)
27.92/4.97	% (2691845)------------------------------
27.92/4.97	% (2691845)------------------------------
27.92/4.97	% (2691840)Success in time 3.897 s
27.92/4.97	% Vampire exiting
27.92/4.98	EOF