%------------------------------------------------------------------------------
% File : SOS---2.0
% Problem : GRA014+1 : TPTP v8.1.0. Released v3.2.0.
% Transfm : none
% Format : tptp:raw
% Command : sos-script %s
% Computer : n025.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8042.1875MB
% OS : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit : 600s
% DateTime : Sat Jul 16 07:22:02 EDT 2022
% Result : Theorem 4.56s 4.75s
% Output : Refutation 4.56s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.11/0.11 % Problem : GRA014+1 : TPTP v8.1.0. Released v3.2.0.
% 0.11/0.12 % Command : sos-script %s
% 0.12/0.33 % Computer : n025.cluster.edu
% 0.12/0.33 % Model : x86_64 x86_64
% 0.12/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.33 % Memory : 8042.1875MB
% 0.12/0.33 % OS : Linux 3.10.0-693.el7.x86_64
% 0.12/0.33 % CPULimit : 300
% 0.12/0.33 % WCLimit : 600
% 0.12/0.33 % DateTime : Tue May 31 04:00:12 EDT 2022
% 0.12/0.33 % CPUTime :
% 0.12/0.34 ----- Otter 3.2, August 2001 -----
% 0.12/0.34 The process was started by sandbox on n025.cluster.edu,
% 0.12/0.34 Tue May 31 04:00:12 2022
% 0.12/0.34 The command was "./sos". The process ID is 26881.
% 0.12/0.34
% 0.12/0.34 set(prolog_style_variables).
% 0.12/0.34 set(auto).
% 0.12/0.34 dependent: set(auto1).
% 0.12/0.34 dependent: set(process_input).
% 0.12/0.34 dependent: clear(print_kept).
% 0.12/0.34 dependent: clear(print_new_demod).
% 0.12/0.34 dependent: clear(print_back_demod).
% 0.12/0.34 dependent: clear(print_back_sub).
% 0.12/0.34 dependent: set(control_memory).
% 0.12/0.34 dependent: assign(max_mem, 12000).
% 0.12/0.34 dependent: assign(pick_given_ratio, 4).
% 0.12/0.34 dependent: assign(stats_level, 1).
% 0.12/0.34 dependent: assign(pick_semantic_ratio, 3).
% 0.12/0.34 dependent: assign(sos_limit, 5000).
% 0.12/0.34 dependent: assign(max_weight, 60).
% 0.12/0.34 clear(print_given).
% 0.12/0.34
% 0.12/0.34 formula_list(usable).
% 0.12/0.34
% 0.12/0.34 SCAN INPUT: prop=0, horn=0, equality=0, symmetry=0, max_lits=4.
% 0.12/0.34
% 0.12/0.34 This is a non-Horn set without equality. The strategy
% 0.12/0.34 will be ordered hyper_res, ur_res, unit deletion, and
% 0.12/0.34 factoring, with satellites in sos and nuclei in usable.
% 0.12/0.34
% 0.12/0.34 dependent: set(hyper_res).
% 0.12/0.34 dependent: set(factor).
% 0.12/0.34 dependent: set(unit_deletion).
% 0.12/0.34
% 0.12/0.34 ------------> process usable:
% 0.12/0.34
% 0.12/0.34 ------------> process sos:
% 0.12/0.34
% 0.12/0.34 ======= end of input processing =======
% 0.12/0.36
% 0.12/0.36 Model 1 (0.00 seconds, 0 Inserts)
% 0.12/0.36
% 0.12/0.36 Stopped by limit on number of solutions
% 0.12/0.36
% 0.12/0.36
% 0.12/0.36 -------------- Softie stats --------------
% 0.12/0.36
% 0.12/0.36 UPDATE_STOP: 300
% 0.12/0.36 SFINDER_TIME_LIMIT: 2
% 0.12/0.36 SHORT_CLAUSE_CUTOFF: 4
% 0.12/0.36 number of clauses in intial UL: 7
% 0.12/0.36 number of clauses initially in problem: 12
% 0.12/0.36 percentage of clauses intially in UL: 58
% 0.12/0.36 percentage of distinct symbols occuring in initial UL: 40
% 0.12/0.36 percent of all initial clauses that are short: 100
% 0.12/0.36 absolute distinct symbol count: 10
% 0.12/0.36 distinct predicate count: 3
% 0.12/0.36 distinct function count: 0
% 0.12/0.36 distinct constant count: 7
% 0.12/0.36
% 0.12/0.36 ---------- no more Softie stats ----------
% 0.12/0.36
% 0.12/0.36
% 0.12/0.36
% 0.12/0.36 =========== start of search ===========
% 4.56/4.75
% 4.56/4.75 -------- PROOF --------
% 4.56/4.75 % SZS status Theorem
% 4.56/4.75 % SZS output start Refutation
% 4.56/4.75
% 4.56/4.75 Model 2 (0.00 seconds, 0 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on number of solutions
% 4.56/4.75
% 4.56/4.75 Model 3 (0.00 seconds, 0 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on number of solutions
% 4.56/4.75
% 4.56/4.75 Model 4 [ 1 0 66 ] (0.00 seconds, 128902 Inserts)
% 4.56/4.75
% 4.56/4.75 Model 5 [ 1 0 82 ] (0.00 seconds, 243783 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 6 [ 1 1 402 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Model 7 [ 1 0 633 ] (0.00 seconds, 63703 Inserts)
% 4.56/4.75
% 4.56/4.75 Model 8 [ 2 0 279 ] (0.00 seconds, 119768 Inserts)
% 4.56/4.75
% 4.56/4.75 Model 9 [ 3 0 961 ] (0.00 seconds, 165013 Inserts)
% 4.56/4.75
% 4.56/4.75 Model 10 [ 3 0 2440 ] (0.00 seconds, 181087 Inserts)
% 4.56/4.75
% 4.56/4.75 Model 11 [ 3 0 407 ] (0.00 seconds, 107608 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 12 [ 4 0 253 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 13 [ 4 1 308 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 14 [ 4 1 1117 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 15 [ 4 1 1754 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 16 [ 4 1 623 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 17 [ 4 1 2327 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 18 [ 5 0 591 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 19 [ 5 1 1632 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 20 [ 5 0 616 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 21 [ 5 1 2590 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 22 [ 5 0 2626 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 23 [ 5 1 8653 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Model 24 [ 5 0 1174 ] (0.00 seconds, 230516 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 25 [ 6 0 3796 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 26 [ 6 1 838 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 Stopped by limit on insertions
% 4.56/4.75
% 4.56/4.75 Model 27 [ 6 1 8179 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 ----> UNIT CONFLICT at 4.32 sec ----> 1374 [binary,1373.1,5.1] {-} $F.
% 4.56/4.75
% 4.56/4.75 Length of proof is 155. Level of proof is 28.
% 4.56/4.75
% 4.56/4.75 ---------------- PROOF ----------------
% 4.56/4.75 % SZS status Theorem
% 4.56/4.75 % SZS output start Refutation
% 4.56/4.75
% 4.56/4.75 1 [] {+} -red(A,B)| -red(B,C)| -red(A,C)|goal.
% 4.56/4.75 2 [] {+} -green(A,B)| -green(B,C)| -green(A,C)|goal.
% 4.56/4.75 3 [] {+} -less_than(A,B)| -less_than(B,C)|less_than(A,C).
% 4.56/4.75 4 [] {+} -less_than(A,B)|red(A,B)|green(A,B).
% 4.56/4.75 5 [] {+} -goal.
% 4.56/4.75 8 [] {+} less_than(n1,n2).
% 4.56/4.75 9 [] {+} less_than(n2,n3).
% 4.56/4.75 10 [] {+} less_than(n3,n4).
% 4.56/4.75 11 [] {+} less_than(n4,n5).
% 4.56/4.75 12 [] {+} less_than(n5,n6).
% 4.56/4.75 13 [hyper,8,4] {+} red(n1,n2)|green(n1,n2).
% 4.56/4.75 14 [hyper,9,4] {+} red(n2,n3)|green(n2,n3).
% 4.56/4.75 15 [hyper,9,3,8] {+} less_than(n1,n3).
% 4.56/4.75 16 [hyper,10,4] {+} red(n3,n4)|green(n3,n4).
% 4.56/4.75 17 [hyper,10,3,9] {+} less_than(n2,n4).
% 4.56/4.75 18 [hyper,11,4] {+} red(n4,n5)|green(n4,n5).
% 4.56/4.75 19 [hyper,11,3,10] {+} less_than(n3,n5).
% 4.56/4.75 20 [hyper,12,4] {+} red(n5,n6)|green(n5,n6).
% 4.56/4.75 21 [hyper,12,3,11] {+} less_than(n4,n6).
% 4.56/4.75 22 [hyper,15,4] {+} red(n1,n3)|green(n1,n3).
% 4.56/4.75 23 [hyper,15,3,10] {+} less_than(n1,n4).
% 4.56/4.75 24 [hyper,17,4] {+} red(n2,n4)|green(n2,n4).
% 4.56/4.75 25 [hyper,17,3,11] {+} less_than(n2,n5).
% 4.56/4.75 26 [hyper,19,4] {+} red(n3,n5)|green(n3,n5).
% 4.56/4.75 27 [hyper,19,3,15] {+} less_than(n1,n5).
% 4.56/4.75 28 [hyper,19,3,12] {+} less_than(n3,n6).
% 4.56/4.75 29 [hyper,21,4] {+} red(n4,n6)|green(n4,n6).
% 4.56/4.75 30 [hyper,21,3,17] {+} less_than(n2,n6).
% 4.56/4.75 31 [hyper,23,4] {+} red(n1,n4)|green(n1,n4).
% 4.56/4.75 32 [hyper,23,3,21] {+} less_than(n1,n6).
% 4.56/4.75 33 [hyper,25,4] {+} red(n2,n5)|green(n2,n5).
% 4.56/4.75 34 [hyper,28,4] {+} red(n3,n6)|green(n3,n6).
% 4.56/4.75 35 [hyper,27,4] {+} red(n1,n5)|green(n1,n5).
% 4.56/4.75 36 [hyper,26,1,16,18,unit_del,5] {+} green(n3,n5)|green(n3,n4)|green(n4,n5).
% 4.56/4.75 37 [hyper,30,4] {+} red(n2,n6)|green(n2,n6).
% 4.56/4.75 38 [hyper,22,1,13,14,unit_del,5] {-} green(n1,n3)|green(n1,n2)|green(n2,n3).
% 4.56/4.75 39 [hyper,32,4] {+} red(n1,n6)|green(n1,n6).
% 4.56/4.75 40 [hyper,24,1,14,16,unit_del,5] {-} green(n2,n4)|green(n2,n3)|green(n3,n4).
% 4.56/4.75 41 [hyper,29,1,18,20,unit_del,5] {+} green(n4,n6)|green(n4,n5)|green(n5,n6).
% 4.56/4.75 42 [hyper,31,1,22,16,unit_del,5] {-} green(n1,n4)|green(n1,n3)|green(n3,n4).
% 4.56/4.75 43 [hyper,31,1,13,24,unit_del,5] {-} green(n1,n4)|green(n1,n2)|green(n2,n4).
% 4.56/4.75 44 [hyper,33,1,24,18,unit_del,5] {+} green(n2,n5)|green(n2,n4)|green(n4,n5).
% 4.56/4.75 45 [hyper,33,1,14,26,unit_del,5] {+} green(n2,n5)|green(n2,n3)|green(n3,n5).
% 4.56/4.75 46 [hyper,34,1,26,20,unit_del,5] {+} green(n3,n6)|green(n3,n5)|green(n5,n6).
% 4.56/4.75 47 [hyper,34,1,16,29,unit_del,5] {+} green(n3,n6)|green(n3,n4)|green(n4,n6).
% 4.56/4.75 48 [hyper,42,2,38,40,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n1,n3)|green(n3,n4)|green(n2,n3).
% 4.56/4.75 49 [hyper,35,1,31,18,unit_del,5] {+} green(n1,n5)|green(n1,n4)|green(n4,n5).
% 4.56/4.75 50 [hyper,35,1,22,26,unit_del,5] {+} green(n1,n5)|green(n1,n3)|green(n3,n5).
% 4.56/4.75 51 [hyper,35,1,13,33,unit_del,5] {+} green(n1,n5)|green(n1,n2)|green(n2,n5).
% 4.56/4.75 52 [hyper,43,2,38,40,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n1,n2)|green(n2,n4)|green(n2,n3).
% 4.56/4.75 53 [hyper,43,2,40,42,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n1,n4)|green(n2,n4)|green(n3,n4).
% 4.56/4.75 54 [hyper,43,2,38,42,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n1,n4)|green(n1,n2)|green(n1,n3).
% 4.56/4.75 55 [hyper,37,1,33,20,unit_del,5] {+} green(n2,n6)|green(n2,n5)|green(n5,n6).
% 4.56/4.75 56 [hyper,37,1,24,29,unit_del,5] {+} green(n2,n6)|green(n2,n4)|green(n4,n6).
% 4.56/4.75 57 [hyper,37,1,14,34,unit_del,5] {+} green(n2,n6)|green(n2,n3)|green(n3,n6).
% 4.56/4.75 58 [hyper,39,1,35,20,unit_del,5] {+} green(n1,n6)|green(n1,n5)|green(n5,n6).
% 4.56/4.75 59 [hyper,39,1,31,29,unit_del,5] {+} green(n1,n6)|green(n1,n4)|green(n4,n6).
% 4.56/4.75 60 [hyper,39,1,22,34,unit_del,5] {+} green(n1,n6)|green(n1,n3)|green(n3,n6).
% 4.56/4.75 61 [hyper,39,1,13,37,unit_del,5] {+} green(n1,n6)|green(n1,n2)|green(n2,n6).
% 4.56/4.75 64 [hyper,44,2,40,36,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n4)|green(n4,n5)|green(n3,n4).
% 4.56/4.75 68 [hyper,45,2,52,41,unit_del,5,factor_simp] {+} green(n2,n3)|green(n3,n5)|green(n1,n2)|green(n4,n6)|green(n5,n6).
% 4.56/4.75 71 [hyper,45,2,40,36,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n3)|green(n3,n5)|green(n3,n4).
% 4.56/4.75 73 [hyper,45,2,36,44,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n5)|green(n3,n5)|green(n4,n5).
% 4.56/4.75 77 [hyper,45,2,40,44,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n5)|green(n2,n3)|green(n2,n4).
% 4.56/4.75 82 [hyper,46,2,36,41,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n3,n5)|green(n5,n6)|green(n4,n5).
% 4.56/4.75 94 [hyper,47,2,41,46,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n3,n6)|green(n4,n6)|green(n5,n6).
% 4.56/4.75 107 [hyper,49,2,43,44,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n4)|green(n4,n5)|green(n2,n4).
% 4.56/4.75 109 [hyper,49,2,42,36,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n4)|green(n4,n5)|green(n3,n4).
% 4.56/4.75 134 [hyper,50,2,36,49,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n5)|green(n3,n5)|green(n4,n5).
% 4.56/4.75 140 [hyper,50,2,42,49,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n5)|green(n1,n3)|green(n1,n4).
% 4.56/4.75 149 [hyper,51,2,43,44,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n2)|green(n2,n5)|green(n2,n4).
% 4.56/4.75 153 [hyper,51,2,44,49,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n5)|green(n2,n5)|green(n4,n5).
% 4.56/4.75 160 [hyper,51,2,43,49,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n5)|green(n1,n2)|green(n1,n4).
% 4.56/4.75 161 [hyper,51,2,38,50,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n5)|green(n1,n2)|green(n1,n3).
% 4.56/4.75 165 [hyper,55,2,45,46,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n5)|green(n5,n6)|green(n3,n5).
% 4.56/4.75 197 [hyper,56,2,40,47,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n4)|green(n4,n6)|green(n3,n4).
% 4.56/4.75 205 [hyper,56,2,41,55,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n6)|green(n4,n6)|green(n5,n6).
% 4.56/4.75 216 [hyper,57,2,45,46,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n3)|green(n3,n6)|green(n3,n5).
% 4.56/4.75 218 [hyper,57,2,40,47,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n3)|green(n3,n6)|green(n3,n4).
% 4.56/4.75 222 [hyper,57,2,46,55,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n6)|green(n3,n6)|green(n5,n6).
% 4.56/4.75 230 [hyper,57,2,45,55,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n6)|green(n2,n3)|green(n2,n5).
% 4.56/4.75 231 [hyper,57,2,40,56,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n6)|green(n2,n3)|green(n2,n4).
% 4.56/4.75 238 [hyper,58,2,51,55,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n5)|green(n5,n6)|green(n2,n5).
% 4.56/4.75 241 [hyper,58,2,50,46,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n5)|green(n5,n6)|green(n3,n5).
% 4.56/4.75 244 [hyper,58,2,49,41,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n5)|green(n5,n6)|green(n4,n5).
% 4.56/4.75 299 [hyper,59,2,43,56,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n4)|green(n4,n6)|green(n2,n4).
% 4.56/4.75 300 [hyper,59,2,42,47,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n4)|green(n4,n6)|green(n3,n4).
% 4.56/4.75 309 [hyper,59,2,41,58,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n4,n6)|green(n5,n6).
% 4.56/4.75 311 [hyper,59,2,49,58,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n1,n4)|green(n1,n5).
% 4.56/4.75 334 [hyper,60,2,50,46,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n3)|green(n3,n6)|green(n3,n5).
% 4.56/4.75 340 [hyper,60,2,47,59,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n3,n6)|green(n4,n6).
% 4.56/4.75 341 [hyper,60,2,46,58,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n3,n6)|green(n5,n6).
% 4.56/4.75 345 [hyper,60,2,50,58,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n1,n3)|green(n1,n5).
% 4.56/4.75 348 [hyper,60,2,42,59,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n1,n3)|green(n1,n4).
% 4.56/4.75 359 [hyper,61,2,51,55,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n2)|green(n2,n6)|green(n2,n5).
% 4.56/4.75 365 [hyper,61,2,57,60,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n2,n6)|green(n3,n6).
% 4.56/4.75 367 [hyper,61,2,55,58,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n2,n6)|green(n5,n6).
% 4.56/4.75 373 [hyper,61,2,51,58,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n1,n2)|green(n1,n5).
% 4.56/4.75 377 [hyper,61,2,43,59,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n1,n2)|green(n1,n4).
% 4.56/4.75 378 [hyper,61,2,38,60,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n1,n2)|green(n1,n3).
% 4.56/4.75 383 [hyper,64,2,53,58,unit_del,5,factor_simp,factor_simp] {+} green(n2,n4)|green(n3,n4)|green(n1,n6)|green(n5,n6).
% 4.56/4.75 400 [hyper,71,2,68,46,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {+} green(n2,n3)|green(n3,n5)|green(n1,n2)|green(n5,n6).
% 4.56/4.75 434 [hyper,82,2,54,50,unit_del,5,factor_simp,factor_simp] {+} green(n3,n5)|green(n5,n6)|green(n1,n2)|green(n1,n3).
% 4.56/4.75 577 [hyper,153,2,57,134,unit_del,5,factor_simp,factor_simp] {+} green(n1,n5)|green(n4,n5)|green(n2,n6)|green(n3,n6).
% 4.56/4.75 1053 [hyper,383,2,309,367,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {+} green(n3,n4)|green(n1,n6)|green(n5,n6).
% 4.56/4.75 1055 [hyper,383,2,53,197,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {-} green(n2,n4)|green(n3,n4)|green(n5,n6).
% 4.56/4.75 1058 [hyper,400,2,54,160,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n2,n3)|green(n1,n2)|green(n5,n6)|green(n1,n4).
% 4.56/4.75 1059 [hyper,400,2,165,241,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {+} green(n2,n3)|green(n3,n5)|green(n5,n6).
% 4.56/4.75 1061 [hyper,1055,2,244,238,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n3,n4)|green(n5,n6)|green(n1,n5).
% 4.56/4.75 1062 [hyper,1055,2,94,222,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n3,n4)|green(n5,n6)|green(n3,n6).
% 4.56/4.75 1063 [hyper,1055,2,82,165,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n3,n4)|green(n5,n6)|green(n3,n5).
% 4.56/4.75 1065 [hyper,1055,2,205,222,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n2,n4)|green(n5,n6)|green(n2,n6).
% 4.56/4.75 1069 [hyper,1055,2,64,197,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {-} green(n2,n4)|green(n3,n4).
% 4.56/4.75 1070 [hyper,1069,2,378,348,unit_del,5,factor_simp,factor_simp] {+} green(n3,n4)|green(n1,n6)|green(n1,n3).
% 4.56/4.75 1071 [hyper,1069,2,373,311,unit_del,5,factor_simp,factor_simp] {+} green(n3,n4)|green(n1,n6)|green(n1,n5).
% 4.56/4.75 1072 [hyper,1069,2,161,140,unit_del,5,factor_simp,factor_simp] {+} green(n3,n4)|green(n1,n5)|green(n1,n3).
% 4.56/4.75 1073 [hyper,1069,2,340,365,unit_del,5,factor_simp,factor_simp] {+} green(n3,n4)|green(n1,n6)|green(n3,n6).
% 4.56/4.75 1083 [hyper,1058,2,160,377,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {-} green(n2,n3)|green(n1,n2)|green(n1,n4).
% 4.56/4.75 1088 [hyper,1053,2,309,341,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n5,n6).
% 4.56/4.75 1090 [hyper,1053,2,48,218,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n3,n4)|green(n5,n6)|green(n2,n3).
% 4.56/4.75 1099 [hyper,1090,2,71,218,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {-} green(n3,n4)|green(n2,n3).
% 4.56/4.75 1104 [hyper,1099,2,38,1083,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n2,n3)|green(n1,n2).
% 4.56/4.75 1120 [hyper,1088,2,1104,231,unit_del,5,factor_simp] {-} green(n5,n6)|green(n2,n3)|green(n2,n4).
% 4.56/4.75 1129 [hyper,1120,2,77,231,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {-} green(n2,n3)|green(n2,n4).
% 4.56/4.75 1136 [hyper,1129,2,1104,49,unit_del,5,factor_simp] {-} green(n2,n3)|green(n1,n5)|green(n4,n5).
% 4.56/4.75 1144 [hyper,1061,2,244,241,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {+} green(n5,n6)|green(n1,n5).
% 4.56/4.75 1150 [hyper,1062,2,42,1088,unit_del,5,factor_simp,factor_simp] {-} green(n3,n4)|green(n5,n6)|green(n1,n4).
% 4.56/4.75 1155 [hyper,1150,2,109,300,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {-} green(n3,n4)|green(n1,n4).
% 4.56/4.75 1157 [hyper,434,2,1129,149,unit_del,5,factor_simp,factor_simp] {-} green(n5,n6)|green(n1,n2)|green(n1,n3)|green(n2,n4).
% 4.56/4.75 1163 [hyper,1155,2,1104,43,unit_del,5,factor_simp,factor_simp] {-} green(n1,n4)|green(n1,n2).
% 4.56/4.75 1185 [hyper,1157,2,161,378,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {-} green(n1,n2)|green(n1,n3)|green(n2,n4).
% 4.56/4.75 1188 [hyper,1185,2,1069,1163,unit_del,5,factor_simp,factor_simp] {-} green(n1,n2)|green(n2,n4).
% 4.56/4.75 1205 [hyper,1065,2,1188,1088,unit_del,5,factor_simp,factor_simp] {-} green(n2,n4)|green(n5,n6).
% 4.56/4.75 1206 [hyper,1205,2,1059,1063,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n5,n6)|green(n3,n5).
% 4.56/4.75 1210 [hyper,1205,2,107,299,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n2,n4)|green(n1,n4).
% 4.56/4.75 1230 [hyper,1071,2,345,311,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {+} green(n1,n6)|green(n1,n5).
% 4.56/4.75 1245 [hyper,1073,2,1155,47,unit_del,5,factor_simp,factor_simp,factor_simp] {+} green(n3,n4)|green(n3,n6).
% 4.56/4.75 1252 [hyper,1245,2,1104,1188,unit_del,5,factor_simp] {+} green(n3,n6)|green(n1,n2).
% 4.56/4.75 1257 [hyper,1245,2,1072,1230,unit_del,5,factor_simp,factor_simp] {+} green(n3,n4)|green(n1,n5).
% 4.56/4.75 1259 [hyper,1252,2,1104,359,unit_del,5,factor_simp,factor_simp] {+} green(n1,n2)|green(n2,n5).
% 4.56/4.75 1260 [hyper,1252,2,1104,61,unit_del,5,factor_simp,factor_simp] {+} green(n1,n2)|green(n1,n6).
% 4.56/4.75 1264 [hyper,1252,2,216,334,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n3,n6)|green(n3,n5).
% 4.56/4.75 1275 [hyper,1259,2,55,1088,unit_del,5,factor_simp,factor_simp] {-} green(n2,n5)|green(n5,n6).
% 4.56/4.75 1276 [hyper,1259,2,1104,1206,unit_del,5,factor_simp] {-} green(n1,n2)|green(n5,n6).
% 4.56/4.75 1278 [hyper,577,2,1252,1230,unit_del,5,factor_simp,factor_simp] {-} green(n1,n5)|green(n4,n5)|green(n3,n6).
% 4.56/4.75 1279 [hyper,577,2,134,1144,unit_del,5,factor_simp,factor_simp,factor_simp] {-} green(n1,n5)|green(n4,n5)|green(n2,n6).
% 4.56/4.75 1280 [hyper,1276,2,1205,1155,unit_del,5,factor_simp] {-} green(n5,n6)|green(n3,n4).
% 4.56/4.75 1283 [hyper,1280,2,1257,1070,unit_del,5,factor_simp,factor_simp] {-} green(n3,n4)|green(n1,n3).
% 4.56/4.75 1284 [hyper,1283,2,1104,1188,unit_del,5,factor_simp] {-} green(n1,n3)|green(n1,n2).
% 4.56/4.75 1292 [hyper,1260,2,1284,1252,unit_del,5,factor_simp,factor_simp] {+} green(n1,n2).
% 4.56/4.75 1293 [hyper,1292,2,1099,1283,unit_del,5,factor_simp] {+} green(n3,n4).
% 4.56/4.75 1295 [hyper,1292,2,73,134,unit_del,5,factor_simp,factor_simp] {+} green(n3,n5)|green(n4,n5).
% 4.56/4.75 1297 [hyper,1264,2,50,1230,unit_del,5,factor_simp,factor_simp] {+} green(n3,n5)|green(n1,n5).
% 4.56/4.75 1299 [hyper,1264,2,60,1230,unit_del,5,factor_simp,factor_simp] {-} green(n3,n6)|green(n1,n6).
% 4.56/4.75 1300 [hyper,1275,2,1292,1144,unit_del,5,factor_simp] {+} green(n5,n6).
% 4.56/4.75 1309 [hyper,1136,2,1129,230,unit_del,5,factor_simp,factor_simp] {-} green(n2,n3)|green(n1,n5)|green(n2,n6).
% 4.56/4.75 1316 [hyper,1279,2,1136,1278,unit_del,5,factor_simp,factor_simp,factor_simp,factor_simp] {-} green(n1,n5)|green(n4,n5).
% 4.56/4.75 1337 [hyper,1309,2,1292,1230,unit_del,5,factor_simp] {-} green(n2,n3)|green(n1,n5).
% 4.56/4.75 1339 [hyper,1337,2,1292,45,unit_del,5,factor_simp] {-} green(n2,n3)|green(n3,n5).
% 4.56/4.75 1358 [hyper,1297,2,1293,1316,unit_del,5,factor_simp] {+} green(n1,n5).
% 4.56/4.75 1362 [hyper,1299,2,1358,1300,unit_del,5] {+} green(n3,n6).
% 4.56/4.75 1367 [hyper,1362,2,1295,1300,unit_del,5] {+} green(n4,n5).
% 4.56/4.75 1368 [hyper,1367,2,1210,1358,unit_del,5] {+} green(n2,n4).
% 4.56/4.75 1369 [hyper,1339,2,1293,1367,unit_del,5] {+} green(n2,n3).
% 4.56/4.75 1373 [hyper,1368,2,1369,1293] {-} goal.
% 4.56/4.75 1374 [binary,1373.1,5.1] {-} $F.
% 4.56/4.75
% 4.56/4.75 % SZS output end Refutation
% 4.56/4.75 ------------ end of proof -------------
% 4.56/4.75
% 4.56/4.75
% 4.56/4.75 Search stopped by max_proofs option.
% 4.56/4.75
% 4.56/4.75
% 4.56/4.75 Search stopped by max_proofs option.
% 4.56/4.75
% 4.56/4.75 ============ end of search ============
% 4.56/4.75
% 4.56/4.75 ----------- soft-scott stats ----------
% 4.56/4.75
% 4.56/4.75 true clauses given 135 (62.2%)
% 4.56/4.75 false clauses given 82
% 4.56/4.75
% 4.56/4.75 FALSE TRUE
% 4.56/4.75 6 7 4
% 4.56/4.75 9 1 0
% 4.56/4.75 tot: 8 4 (33.3% true)
% 4.56/4.75
% 4.56/4.75
% 4.56/4.75 Model 27 [ 6 1 8179 ] (0.00 seconds, 250000 Inserts)
% 4.56/4.75
% 4.56/4.75 That finishes the proof of the theorem.
% 4.56/4.75
% 4.56/4.75 Process 26881 finished Tue May 31 04:00:17 2022
%------------------------------------------------------------------------------