0.00/0.10	% Problem    : theBenchmark.p : TPTP v0.0.0. Released v0.0.0.
0.10/0.11	% Command    : do_CVC4 %s %d
0.11/0.30	% Computer   : n032.cluster.edu
0.11/0.30	% Model      : x86_64 x86_64
0.11/0.30	% CPU        : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
0.11/0.30	% Memory     : 8042.1875MB
0.11/0.30	% OS         : Linux 3.10.0-693.el7.x86_64
0.11/0.30	% CPULimit   : 960
0.11/0.30	% WCLimit    : 120
0.11/0.30	% DateTime   : Thu Jul  2 06:59:35 EDT 2020
0.11/0.30	% CPUTime    : 
0.15/0.38	%----Proving TH0
0.15/0.39	------- cvc4-thf casc j10 : /export/starexec/sandbox2/benchmark/theBenchmark.p at 960...
0.15/0.39	--- Run --uf-ho --ho-elim --no-ho-elim-store-ax --full-saturate-quant at 20...
20.21/20.42	--- Run --uf-ho --ho-elim --full-saturate-quant at 20...
40.22/40.45	--- Run --uf-ho --ho-elim --finite-model-find --uf-ss=no-minimal at 5...
41.34/41.57	% SZS status Theorem for theBenchmark
41.34/41.57	% SZS output start Proof for theBenchmark
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) k_4 (ho_8 k_14 ii))) )) )
41.34/41.57	  ( skv_17 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= c ii) c (ho_6 |e__u_(-> $$unsorted $$unsorted)__16| ii))) )) )
41.34/41.57	  ( skv_18 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= c ii) false (ho_3 (ho_2 k_4 b) ii))) )) )
41.34/41.57	  ( skv_19 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= c ii) true (ho_3 (ho_2 k_4 b) ii))) )) )
41.34/41.57	  ( skv_20 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= c ii) (ho_2 k_4 b) (ho_2 k_4 ii))) )) )
41.34/41.57	  ( skv_21 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= a ii) k_4 (ho_8 k_14 ii))) )) )
41.34/41.57	  ( skv_25 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= a ii) (ho_8 k_7 c) (ho_8 k_14 ii))) )) )
41.34/41.57	  ( skv_26 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) (ho_8 k_7 c) (ho_8 k_14 ii))) )) )
41.34/41.57	  ( skv_27 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= a ii) k_4 (ho_8 k_13 ii))) )) )
41.34/41.57	  ( skv_28 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) k_4 (ho_8 k_13 ii))) )) )
41.34/41.57	  ( skv_29 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= a ii) (ho_8 k_7 c) (ho_8 k_13 ii))) )) )
41.34/41.57	  ( skv_30 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) (ho_8 k_7 c) (ho_8 k_13 ii))) )) )
41.34/41.57	  ( skv_31 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= a ii) a (ho_6 k_5 ii))) )) )
41.34/41.57	  ( skv_32 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= c ii) a (ho_6 k_5 ii))) )) )
41.34/41.57	  ( skv_33 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= a ii) c (ho_6 k_5 ii))) )) )
41.34/41.57	  ( skv_34 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= c ii) c (ho_6 k_5 ii))) )) )
41.34/41.57	  ( skv_35 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= a ii) false (ho_3 (ho_2 k_4 b) ii))) )) )
41.34/41.57	  ( skv_36 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= a ii) true (ho_3 (ho_2 k_4 b) ii))) )) )
41.34/41.57	  ( skv_37 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= a ii) false (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )) )
41.34/41.57	  ( skv_38 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= c ii) false (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )) )
41.34/41.57	  ( skv_39 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= a ii) true (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )) )
41.34/41.57	  ( skv_40 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= c ii) true (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )) )
41.34/41.57	  ( skv_41 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= a ii) (ho_2 k_4 b) (ho_2 k_4 ii))) )) )
41.34/41.57	  ( skv_42 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= a ii) (ho_2 (ho_8 k_7 c) c) (ho_2 k_4 ii))) )) )
41.34/41.57	  ( skv_43 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= c ii) (ho_2 (ho_8 k_7 c) c) (ho_2 k_4 ii))) )) )
41.34/41.57	  ( skv_44 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= a ii) (ho_2 k_4 b) (ho_2 (ho_8 k_7 c) ii))) )) )
41.34/41.57	  ( skv_45 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= c ii) (ho_2 k_4 b) (ho_2 (ho_8 k_7 c) ii))) )) )
41.34/41.57	  ( skv_46 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (let ((_let_0 (ho_8 k_7 c))) (= (ho_2 v ii) (ite (= a ii) (ho_2 _let_0 c) (ho_2 _let_0 ii)))) )) )
41.34/41.57	  ( skv_47 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (let ((_let_0 (ho_8 k_7 c))) (= (ho_2 v ii) (ite (= c ii) (ho_2 _let_0 c) (ho_2 _let_0 ii)))) )) )
41.34/41.57	  ( skv_48 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((z $$unsorted)) (= (ho_2 k_4 z) (ho_2 (ho_8 k_7 c) z)) )
41.34/41.57	  ( skv_49 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((z $$unsorted)) (= (ho_3 (ho_2 k_4 b) z) (ho_3 (ho_2 (ho_8 k_7 c) c) z)) )
41.34/41.57	  ( skv_50 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((z $$unsorted)) (= (ho_8 k_14 z) (ho_8 k_13 z)) )
41.34/41.57	  ( skv_51 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) k_4 (ho_8 k_14 ii))) )) )
41.34/41.57	  ( skv_80 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) (ho_8 k_7 c) (ho_8 k_14 ii))) )) )
41.34/41.57	  ( skv_81 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) (ho_8 k_13 a) (ho_8 k_14 ii))) )) )
41.34/41.57	  ( skv_82 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) (ho_8 k_13 a) (ho_8 k_14 ii))) )) )
41.34/41.57	  ( skv_83 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) k_4 (ho_8 k_13 ii))) )) )
41.34/41.57	  ( skv_84 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) (ho_8 k_7 c) (ho_8 k_13 ii))) )) )
41.34/41.57	  ( skv_85 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) (ho_8 k_13 a) (ho_8 k_13 ii))) )) )
41.34/41.57	  ( skv_86 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) (ho_8 k_13 a) (ho_8 k_13 ii))) )) )
41.34/41.57	  ( skv_87 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) k_4 (ho_8 skv_17 ii))) )) )
41.34/41.57	  ( skv_88 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) k_4 (ho_8 skv_17 ii))) )) )
41.34/41.57	  ( skv_89 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) (ho_8 k_7 c) (ho_8 skv_17 ii))) )) )
41.34/41.57	  ( skv_90 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) (ho_8 k_7 c) (ho_8 skv_17 ii))) )) )
41.34/41.57	  ( skv_91 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= b ii) (ho_8 k_13 a) (ho_8 skv_17 ii))) )) )
41.34/41.57	  ( skv_92 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= c ii) (ho_8 k_13 a) (ho_8 skv_17 ii))) )) )
41.34/41.57	  ( skv_93 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= b ii) b (ho_6 |e__u_(-> $$unsorted $$unsorted)__16| ii))) )) )
41.34/41.57	  ( skv_94 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= c ii) b (ho_6 |e__u_(-> $$unsorted $$unsorted)__16| ii))) )) )
41.34/41.57	  ( skv_95 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= b ii) c (ho_6 |e__u_(-> $$unsorted $$unsorted)__16| ii))) )) )
41.34/41.57	  ( skv_96 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= b ii) false (ho_3 (ho_2 k_4 b) ii))) )) )
41.34/41.57	  ( skv_97 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= b ii) true (ho_3 (ho_2 k_4 b) ii))) )) )
41.34/41.57	  ( skv_98 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= b ii) false (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )) )
41.34/41.57	  ( skv_99 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= b ii) true (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )) )
41.34/41.57	  ( skv_100 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= b ii) (ho_2 k_4 b) (ho_2 k_4 ii))) )) )
41.34/41.57	  ( skv_101 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= b ii) (ho_2 (ho_8 k_7 c) c) (ho_2 k_4 ii))) )) )
41.34/41.57	  ( skv_102 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= b ii) (ho_2 k_4 b) (ho_2 (ho_8 k_7 c) ii))) )) )
41.34/41.57	  ( skv_103 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (let ((_let_0 (ho_8 k_7 c))) (= (ho_2 v ii) (ite (= b ii) (ho_2 _let_0 c) (ho_2 _let_0 ii)))) )) )
41.34/41.57	  ( skv_104 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= b ii) (ho_2 k_4 b) (ho_2 (ho_8 k_13 a) ii))) )) )
41.34/41.57	  ( skv_105 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= c ii) (ho_2 k_4 b) (ho_2 (ho_8 k_13 a) ii))) )) )
41.34/41.57	  ( skv_106 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= b ii) (ho_2 (ho_8 k_7 c) c) (ho_2 (ho_8 k_13 a) ii))) )) )
41.34/41.57	  ( skv_107 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= c ii) (ho_2 (ho_8 k_7 c) c) (ho_2 (ho_8 k_13 a) ii))) )) )
41.34/41.57	  ( skv_108 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((z $$unsorted)) (= (ho_2 k_4 z) (ho_2 (ho_8 k_13 a) z)) )
41.34/41.57	  ( skv_109 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((z $$unsorted)) (= (ho_8 k_13 z) (ho_8 skv_17 z)) )
41.34/41.57	  ( skv_110 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((z $$unsorted)) (= (ho_8 k_14 z) (ho_8 skv_17 z)) )
41.34/41.57	  ( skv_111 )
41.34/41.57	)
41.34/41.57	(skolem (forall ((z $$unsorted)) (= (ho_2 (ho_8 k_7 c) z) (ho_2 (ho_8 k_13 a) z)) )
41.34/41.57	  ( skv_112 )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted)) (ho_3 (ho_2 k_1 d) Xx) )
41.34/41.57	  ( c )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted) (Xz $$unsorted) (Xu $$unsorted) (Xv $$unsorted) (Xw $$unsorted)) (or (not (ho_3 (ho_2 (ho_8 k_9 Xx) Xy) Xz)) (not (ho_3 (ho_2 k_4 (ho_6 k_5 Xx)) Xu)) (not (ho_3 (ho_2 k_4 (ho_6 k_5 Xy)) Xv)) (ho_3 (ho_2 (ho_8 k_7 Xu) Xv) Xw) (not (ho_3 (ho_2 k_4 (ho_6 k_5 Xz)) Xw))) )
41.34/41.57	  ( c, c, c, c, c, c )
41.34/41.57	  ( c, c, b, c, c, c )
41.34/41.57	  ( c, c, b, c, c, b )
41.34/41.57	  ( c, c, b, b, c, c )
41.34/41.57	  ( c, c, b, b, c, b )
41.34/41.57	  ( c, c, b, b, b, c )
41.34/41.57	  ( c, c, b, b, b, b )
41.34/41.57	  ( c, c, a, c, c, c )
41.34/41.57	  ( c, c, a, c, c, a )
41.34/41.57	  ( c, c, a, c, a, c )
41.34/41.57	  ( c, c, a, c, a, a )
41.34/41.57	  ( c, b, c, c, c, c )
41.34/41.57	  ( c, b, c, c, c, b )
41.34/41.57	  ( c, b, c, b, c, c )
41.34/41.57	  ( c, b, c, b, c, b )
41.34/41.57	  ( c, b, c, b, b, c )
41.34/41.57	  ( c, b, c, b, b, b )
41.34/41.57	  ( c, b, b, c, c, c )
41.34/41.57	  ( c, b, b, c, c, b )
41.34/41.57	  ( c, b, b, b, c, c )
41.34/41.57	  ( c, b, b, b, c, b )
41.34/41.57	  ( c, b, b, b, b, c )
41.34/41.57	  ( c, b, b, b, b, b )
41.34/41.57	  ( c, a, c, c, c, c )
41.34/41.57	  ( c, a, c, c, c, a )
41.34/41.57	  ( c, a, c, c, a, c )
41.34/41.57	  ( c, a, c, c, a, a )
41.34/41.57	  ( c, a, a, c, c, c )
41.34/41.57	  ( c, a, a, c, c, a )
41.34/41.57	  ( c, a, a, c, a, c )
41.34/41.57	  ( c, a, a, c, a, a )
41.34/41.57	  ( b, c, c, c, c, c )
41.34/41.57	  ( b, c, c, c, c, b )
41.34/41.57	  ( b, c, c, b, c, c )
41.34/41.57	  ( b, c, c, b, c, b )
41.34/41.57	  ( b, c, c, b, b, c )
41.34/41.57	  ( b, c, c, b, b, b )
41.34/41.57	  ( b, c, b, c, c, c )
41.34/41.57	  ( b, c, b, c, c, b )
41.34/41.57	  ( b, c, b, b, c, c )
41.34/41.57	  ( b, c, b, b, c, b )
41.34/41.57	  ( b, c, b, b, b, c )
41.34/41.57	  ( b, c, b, b, b, b )
41.34/41.57	  ( b, b, c, c, c, c )
41.34/41.57	  ( b, b, c, c, c, b )
41.34/41.57	  ( b, b, c, b, c, c )
41.34/41.57	  ( b, b, c, b, c, b )
41.34/41.57	  ( b, b, c, b, b, c )
41.34/41.57	  ( b, b, c, b, b, b )
41.34/41.57	  ( b, b, b, c, c, c )
41.34/41.57	  ( b, b, b, c, c, b )
41.34/41.57	  ( b, b, b, b, c, c )
41.34/41.57	  ( b, b, b, b, c, b )
41.34/41.57	  ( b, b, b, b, b, c )
41.34/41.57	  ( b, b, b, b, b, b )
41.34/41.57	  ( a, c, c, c, c, c )
41.34/41.57	  ( a, c, c, c, c, a )
41.34/41.57	  ( a, c, c, c, a, c )
41.34/41.57	  ( a, c, c, c, a, a )
41.34/41.57	  ( a, c, c, a, c, c )
41.34/41.57	  ( a, c, b, a, b, b )
41.34/41.57	  ( a, c, a, c, c, c )
41.34/41.57	  ( a, c, a, c, c, a )
41.34/41.57	  ( a, c, a, c, a, c )
41.34/41.57	  ( a, c, a, c, a, a )
41.34/41.57	  ( a, b, c, b, b, c )
41.34/41.57	  ( a, b, c, a, c, c )
41.34/41.57	  ( a, b, c, a, b, c )
41.34/41.57	  ( a, b, c, a, a, c )
41.34/41.57	  ( a, b, b, a, b, c )
41.34/41.57	  ( a, b, a, b, b, b )
41.34/41.57	  ( a, b, a, a, c, c )
41.34/41.57	  ( a, b, a, a, b, c )
41.34/41.57	  ( a, b, a, a, b, a )
41.34/41.57	  ( a, b, a, a, a, c )
41.34/41.57	  ( a, a, c, c, c, c )
41.34/41.57	  ( a, a, c, c, c, a )
41.34/41.57	  ( a, a, c, c, a, c )
41.34/41.57	  ( a, a, c, c, a, a )
41.34/41.57	  ( a, a, b, a, a, b )
41.34/41.57	  ( a, a, b, a, a, skv_50 )
41.34/41.57	  ( a, a, a, c, c, c )
41.34/41.57	  ( a, a, a, c, c, a )
41.34/41.57	  ( a, a, a, c, a, c )
41.34/41.57	  ( a, a, a, c, a, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted) (Xz $$unsorted) (Xu $$unsorted) (Xv $$unsorted) (Xw $$unsorted)) (or (not (ho_3 (ho_2 (ho_8 k_7 Xx) Xy) Xz)) (not (ho_3 (ho_2 k_10 (ho_6 k_5 Xy)) Xv)) (not (ho_3 (ho_2 k_10 (ho_6 k_5 Xz)) Xw)) (ho_3 (ho_2 (ho_8 k_11 Xu) Xv) Xw) (not (ho_3 (ho_2 k_10 (ho_6 k_5 Xx)) Xu))) )
41.34/41.57	  ( c, c, c, c, c, c )
41.34/41.57	  ( c, c, b, c, c, c )
41.34/41.57	  ( c, c, b, c, c, b )
41.34/41.57	  ( c, c, b, b, c, c )
41.34/41.57	  ( c, c, b, b, c, b )
41.34/41.57	  ( c, c, b, b, b, c )
41.34/41.57	  ( c, c, b, b, b, b )
41.34/41.57	  ( c, c, a, c, c, c )
41.34/41.57	  ( c, c, a, c, c, a )
41.34/41.57	  ( c, c, a, c, a, c )
41.34/41.57	  ( c, c, a, c, a, a )
41.34/41.57	  ( c, b, c, c, c, c )
41.34/41.57	  ( c, b, c, c, c, b )
41.34/41.57	  ( c, b, c, b, c, c )
41.34/41.57	  ( c, b, c, b, c, b )
41.34/41.57	  ( c, b, c, b, b, c )
41.34/41.57	  ( c, b, c, b, b, b )
41.34/41.57	  ( c, b, b, c, c, c )
41.34/41.57	  ( c, b, b, c, c, b )
41.34/41.57	  ( c, b, b, b, c, c )
41.34/41.57	  ( c, b, b, b, c, b )
41.34/41.57	  ( c, b, b, b, b, c )
41.34/41.57	  ( c, b, b, b, b, b )
41.34/41.57	  ( c, a, c, c, c, c )
41.34/41.57	  ( c, a, c, c, c, a )
41.34/41.57	  ( c, a, c, c, a, c )
41.34/41.57	  ( c, a, c, c, a, a )
41.34/41.57	  ( c, a, a, c, c, c )
41.34/41.57	  ( c, a, a, c, c, a )
41.34/41.57	  ( c, a, a, c, a, c )
41.34/41.57	  ( c, a, a, c, a, a )
41.34/41.57	  ( b, c, c, c, c, c )
41.34/41.57	  ( b, c, c, c, c, b )
41.34/41.57	  ( b, c, c, b, c, c )
41.34/41.57	  ( b, c, c, b, c, b )
41.34/41.57	  ( b, c, c, b, b, c )
41.34/41.57	  ( b, c, c, b, b, b )
41.34/41.57	  ( b, c, b, c, c, c )
41.34/41.57	  ( b, c, b, c, c, b )
41.34/41.57	  ( b, c, b, b, c, c )
41.34/41.57	  ( b, c, b, b, c, b )
41.34/41.57	  ( b, c, b, b, b, c )
41.34/41.57	  ( b, c, b, b, b, b )
41.34/41.57	  ( b, b, c, c, c, c )
41.34/41.57	  ( b, b, c, c, c, b )
41.34/41.57	  ( b, b, c, b, c, c )
41.34/41.57	  ( b, b, c, b, c, b )
41.34/41.57	  ( b, b, c, b, b, c )
41.34/41.57	  ( b, b, c, b, b, b )
41.34/41.57	  ( b, b, b, c, c, c )
41.34/41.57	  ( b, b, b, c, c, b )
41.34/41.57	  ( b, b, b, b, c, c )
41.34/41.57	  ( b, b, b, b, c, b )
41.34/41.57	  ( b, b, b, b, b, c )
41.34/41.57	  ( b, b, b, b, b, b )
41.34/41.57	  ( a, c, c, c, c, c )
41.34/41.57	  ( a, c, c, c, c, a )
41.34/41.57	  ( a, c, c, c, a, c )
41.34/41.57	  ( a, c, c, c, a, a )
41.34/41.57	  ( a, c, c, a, c, c )
41.34/41.57	  ( a, c, c, a, b, c )
41.34/41.57	  ( a, c, a, c, c, c )
41.34/41.57	  ( a, c, a, c, c, a )
41.34/41.57	  ( a, c, a, c, a, c )
41.34/41.57	  ( a, c, a, c, a, a )
41.34/41.57	  ( a, c, a, a, c, a )
41.34/41.57	  ( a, b, c, c, b, c )
41.34/41.57	  ( a, b, c, b, b, c )
41.34/41.57	  ( a, b, c, a, b, c )
41.34/41.57	  ( a, b, c, a, b, b )
41.34/41.57	  ( a, b, c, a, a, c )
41.34/41.57	  ( a, b, b, c, b, b )
41.34/41.57	  ( a, b, b, b, b, b )
41.34/41.57	  ( a, b, a, c, a, a )
41.34/41.57	  ( a, a, c, c, c, c )
41.34/41.57	  ( a, a, c, c, c, a )
41.34/41.57	  ( a, a, c, c, a, c )
41.34/41.57	  ( a, a, c, c, a, a )
41.34/41.57	  ( a, a, a, c, c, c )
41.34/41.57	  ( a, a, a, c, c, a )
41.34/41.57	  ( a, a, a, c, a, c )
41.34/41.57	  ( a, a, a, c, a, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted)) (ho_3 (ho_2 k_12 d) Xx) )
41.34/41.57	  ( c )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted)) (or (ho_3 (ho_2 k_12 (ho_6 k_5 Xx)) Xy) (not (ho_3 (ho_2 k_12 Xx) Xy))) )
41.34/41.57	  ( c, c )
41.34/41.57	  ( b, c )
41.34/41.57	  ( b, b )
41.34/41.57	  ( a, c )
41.34/41.57	  ( a, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted) (Xz $$unsorted)) (not (ho_3 (ho_2 (ho_8 k_13 Xx) Xy) Xz)) )
41.34/41.57	  ( c, c, c )
41.34/41.57	  ( c, c, b )
41.34/41.57	  ( c, c, a )
41.34/41.57	  ( c, c, skv_50 )
41.34/41.57	  ( c, b, b )
41.34/41.57	  ( c, a, c )
41.34/41.57	  ( c, a, a )
41.34/41.57	  ( b, c, c )
41.34/41.57	  ( b, c, b )
41.34/41.57	  ( b, b, c )
41.34/41.57	  ( b, b, b )
41.34/41.57	  ( a, c, c )
41.34/41.57	  ( a, c, a )
41.34/41.57	  ( a, b, c )
41.34/41.57	  ( a, b, b )
41.34/41.57	  ( a, a, c )
41.34/41.57	  ( a, a, a )
41.34/41.57	  ( a, a, skv_50 )
41.34/41.57	  ( skv_51, c, skv_50 )
41.34/41.57	  ( skv_51, b, c )
41.34/41.57	  ( skv_51, b, b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted) (Xz $$unsorted) (Xu $$unsorted) (Xv $$unsorted) (Xw $$unsorted)) (or (not (ho_3 (ho_2 k_12 (ho_6 k_5 Xx)) Xu)) (not (ho_3 (ho_2 k_12 (ho_6 k_5 Xy)) Xv)) (not (ho_3 (ho_2 k_12 (ho_6 k_5 Xz)) Xw)) (ho_3 (ho_2 (ho_8 k_13 Xu) Xv) Xw) (not (ho_3 (ho_2 (ho_8 k_11 Xx) Xy) Xz))) )
41.34/41.57	  ( c, c, c, c, c, c )
41.34/41.57	  ( c, c, b, c, c, c )
41.34/41.57	  ( c, c, b, c, c, b )
41.34/41.57	  ( c, c, b, c, b, c )
41.34/41.57	  ( c, c, b, c, b, b )
41.34/41.57	  ( c, c, b, b, c, c )
41.34/41.57	  ( c, c, b, b, c, b )
41.34/41.57	  ( c, c, b, b, b, c )
41.34/41.57	  ( c, c, b, b, b, b )
41.34/41.57	  ( c, c, a, c, c, c )
41.34/41.57	  ( c, c, a, c, c, a )
41.34/41.57	  ( c, c, a, c, a, c )
41.34/41.57	  ( c, c, a, c, a, a )
41.34/41.57	  ( c, c, a, a, c, c )
41.34/41.57	  ( c, c, a, a, c, a )
41.34/41.57	  ( c, c, a, a, a, c )
41.34/41.57	  ( c, c, a, a, a, a )
41.34/41.57	  ( c, b, c, c, c, c )
41.34/41.57	  ( c, b, c, c, c, b )
41.34/41.57	  ( c, b, c, c, b, c )
41.34/41.57	  ( c, b, c, c, b, b )
41.34/41.57	  ( c, b, c, b, c, c )
41.34/41.57	  ( c, b, c, b, c, b )
41.34/41.57	  ( c, b, c, b, b, c )
41.34/41.57	  ( c, b, c, b, b, b )
41.34/41.57	  ( c, b, b, c, c, c )
41.34/41.57	  ( c, b, b, c, c, b )
41.34/41.57	  ( c, b, b, c, b, c )
41.34/41.57	  ( c, b, b, c, b, b )
41.34/41.57	  ( c, b, b, b, c, c )
41.34/41.57	  ( c, b, b, b, c, b )
41.34/41.57	  ( c, b, b, b, b, c )
41.34/41.57	  ( c, b, b, b, b, b )
41.34/41.57	  ( c, a, c, c, c, c )
41.34/41.57	  ( c, a, c, c, c, a )
41.34/41.57	  ( c, a, c, c, a, c )
41.34/41.57	  ( c, a, c, c, a, a )
41.34/41.57	  ( c, a, c, a, c, c )
41.34/41.57	  ( c, a, c, a, c, a )
41.34/41.57	  ( c, a, c, a, a, c )
41.34/41.57	  ( c, a, c, a, a, a )
41.34/41.57	  ( c, a, a, c, c, c )
41.34/41.57	  ( c, a, a, c, c, a )
41.34/41.57	  ( c, a, a, c, a, c )
41.34/41.57	  ( c, a, a, c, a, a )
41.34/41.57	  ( c, a, a, a, c, c )
41.34/41.57	  ( c, a, a, a, c, a )
41.34/41.57	  ( c, a, a, a, a, c )
41.34/41.57	  ( c, a, a, a, a, a )
41.34/41.57	  ( b, c, c, c, c, c )
41.34/41.57	  ( b, c, c, c, c, b )
41.34/41.57	  ( b, c, c, c, b, c )
41.34/41.57	  ( b, c, c, c, b, b )
41.34/41.57	  ( b, c, c, b, c, c )
41.34/41.57	  ( b, c, c, b, c, b )
41.34/41.57	  ( b, c, c, b, b, c )
41.34/41.57	  ( b, c, c, b, b, b )
41.34/41.57	  ( b, c, b, c, c, c )
41.34/41.57	  ( b, c, b, c, c, b )
41.34/41.57	  ( b, c, b, c, b, c )
41.34/41.57	  ( b, c, b, c, b, b )
41.34/41.57	  ( b, c, b, b, c, c )
41.34/41.57	  ( b, c, b, b, c, b )
41.34/41.57	  ( b, c, b, b, b, c )
41.34/41.57	  ( b, c, b, b, b, b )
41.34/41.57	  ( b, b, c, c, c, c )
41.34/41.57	  ( b, b, c, c, c, b )
41.34/41.57	  ( b, b, c, c, b, c )
41.34/41.57	  ( b, b, c, c, b, b )
41.34/41.57	  ( b, b, c, b, c, c )
41.34/41.57	  ( b, b, c, b, c, b )
41.34/41.57	  ( b, b, c, b, b, c )
41.34/41.57	  ( b, b, c, b, b, b )
41.34/41.57	  ( b, b, b, c, c, c )
41.34/41.57	  ( b, b, b, c, c, b )
41.34/41.57	  ( b, b, b, c, b, c )
41.34/41.57	  ( b, b, b, c, b, b )
41.34/41.57	  ( b, b, b, b, c, c )
41.34/41.57	  ( b, b, b, b, c, b )
41.34/41.57	  ( b, b, b, b, b, c )
41.34/41.57	  ( b, b, b, b, b, b )
41.34/41.57	  ( a, c, c, c, c, c )
41.34/41.57	  ( a, c, c, c, c, a )
41.34/41.57	  ( a, c, c, c, a, c )
41.34/41.57	  ( a, c, c, c, a, a )
41.34/41.57	  ( a, c, c, a, c, c )
41.34/41.57	  ( a, c, c, a, c, a )
41.34/41.57	  ( a, c, c, a, a, c )
41.34/41.57	  ( a, c, c, a, a, a )
41.34/41.57	  ( a, c, a, c, c, c )
41.34/41.57	  ( a, c, a, c, c, a )
41.34/41.57	  ( a, c, a, c, a, c )
41.34/41.57	  ( a, c, a, c, a, a )
41.34/41.57	  ( a, c, a, a, c, c )
41.34/41.57	  ( a, c, a, a, c, a )
41.34/41.57	  ( a, c, a, a, a, c )
41.34/41.57	  ( a, c, a, a, a, a )
41.34/41.57	  ( a, b, c, a, b, c )
41.34/41.57	  ( a, b, b, a, b, b )
41.34/41.57	  ( a, b, b, a, b, skv_50 )
41.34/41.57	  ( a, b, a, a, b, a )
41.34/41.57	  ( a, a, c, c, c, c )
41.34/41.57	  ( a, a, c, c, c, a )
41.34/41.57	  ( a, a, c, c, a, c )
41.34/41.57	  ( a, a, c, c, a, a )
41.34/41.57	  ( a, a, c, a, c, c )
41.34/41.57	  ( a, a, c, a, c, a )
41.34/41.57	  ( a, a, c, a, a, c )
41.34/41.57	  ( a, a, c, a, a, a )
41.34/41.57	  ( a, a, a, c, c, c )
41.34/41.57	  ( a, a, a, c, c, a )
41.34/41.57	  ( a, a, a, c, a, c )
41.34/41.57	  ( a, a, a, c, a, a )
41.34/41.57	  ( a, a, a, a, c, c )
41.34/41.57	  ( a, a, a, a, c, a )
41.34/41.57	  ( a, a, a, a, a, c )
41.34/41.57	  ( a, a, a, a, a, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted)) (or (ho_3 (ho_2 k_10 (ho_6 k_5 Xx)) Xy) (not (ho_3 (ho_2 k_10 Xx) Xy))) )
41.34/41.57	  ( c, c )
41.34/41.57	  ( b, c )
41.34/41.57	  ( b, b )
41.34/41.57	  ( a, c )
41.34/41.57	  ( a, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted)) (ho_3 (ho_2 k_10 d) Xx) )
41.34/41.57	  ( c )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted)) (or (not (ho_3 (ho_2 k_4 Xx) Xy)) (ho_3 (ho_2 k_4 (ho_6 k_5 Xx)) Xy)) )
41.34/41.57	  ( c, c )
41.34/41.57	  ( b, c )
41.34/41.57	  ( b, b )
41.34/41.57	  ( a, c )
41.34/41.57	  ( a, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted)) (ho_3 (ho_2 k_4 d) Xx) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	  ( a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted) (Xz $$unsorted) (Xu $$unsorted) (Xv $$unsorted) (Xw $$unsorted)) (or (not (ho_3 (ho_2 k_1 (ho_6 k_5 Xy)) Xv)) (not (ho_3 (ho_2 k_1 (ho_6 k_5 Xz)) Xw)) (ho_3 (ho_2 (ho_8 k_9 Xu) Xv) Xw) (not (ho_3 (ho_2 k_1 (ho_6 k_5 Xx)) Xu)) (not (ho_3 (ho_2 (ho_8 k_14 Xx) Xy) Xz))) )
41.34/41.57	  ( c, c, c, c, c, c )
41.34/41.57	  ( c, c, b, c, c, c )
41.34/41.57	  ( c, c, b, c, c, b )
41.34/41.57	  ( c, c, b, b, c, c )
41.34/41.57	  ( c, c, b, b, c, b )
41.34/41.57	  ( c, c, b, b, b, c )
41.34/41.57	  ( c, c, b, b, b, b )
41.34/41.57	  ( c, c, a, c, c, c )
41.34/41.57	  ( c, c, a, c, c, a )
41.34/41.57	  ( c, c, a, c, a, c )
41.34/41.57	  ( c, c, a, c, a, a )
41.34/41.57	  ( c, b, c, c, c, c )
41.34/41.57	  ( c, b, c, c, c, b )
41.34/41.57	  ( c, b, c, c, b, c )
41.34/41.57	  ( c, b, c, b, c, c )
41.34/41.57	  ( c, b, c, b, c, b )
41.34/41.57	  ( c, b, c, b, b, c )
41.34/41.57	  ( c, b, c, b, b, b )
41.34/41.57	  ( c, b, b, c, c, c )
41.34/41.57	  ( c, b, b, c, c, b )
41.34/41.57	  ( c, b, b, b, c, c )
41.34/41.57	  ( c, b, b, b, c, b )
41.34/41.57	  ( c, b, b, b, b, c )
41.34/41.57	  ( c, b, b, b, b, b )
41.34/41.57	  ( c, a, c, c, c, c )
41.34/41.57	  ( c, a, c, c, c, a )
41.34/41.57	  ( c, a, c, c, a, c )
41.34/41.57	  ( c, a, c, c, a, a )
41.34/41.57	  ( c, a, a, c, c, c )
41.34/41.57	  ( c, a, a, c, c, a )
41.34/41.57	  ( c, a, a, c, a, c )
41.34/41.57	  ( c, a, a, c, a, a )
41.34/41.57	  ( b, c, c, c, c, c )
41.34/41.57	  ( b, c, c, c, c, b )
41.34/41.57	  ( b, c, c, b, c, c )
41.34/41.57	  ( b, c, c, b, c, b )
41.34/41.57	  ( b, c, c, b, b, c )
41.34/41.57	  ( b, c, c, b, b, b )
41.34/41.57	  ( b, c, b, c, c, c )
41.34/41.57	  ( b, c, b, c, c, b )
41.34/41.57	  ( b, c, b, b, c, c )
41.34/41.57	  ( b, c, b, b, c, b )
41.34/41.57	  ( b, c, b, b, b, c )
41.34/41.57	  ( b, c, b, b, b, b )
41.34/41.57	  ( b, b, c, c, c, c )
41.34/41.57	  ( b, b, c, c, c, b )
41.34/41.57	  ( b, b, c, b, c, c )
41.34/41.57	  ( b, b, c, b, c, b )
41.34/41.57	  ( b, b, c, b, b, c )
41.34/41.57	  ( b, b, c, b, b, b )
41.34/41.57	  ( b, b, b, c, c, c )
41.34/41.57	  ( b, b, b, c, c, b )
41.34/41.57	  ( b, b, b, b, c, c )
41.34/41.57	  ( b, b, b, b, c, b )
41.34/41.57	  ( b, b, b, b, b, c )
41.34/41.57	  ( b, b, b, b, b, b )
41.34/41.57	  ( a, c, c, c, c, c )
41.34/41.57	  ( a, c, c, c, c, a )
41.34/41.57	  ( a, c, c, c, a, c )
41.34/41.57	  ( a, c, c, c, a, a )
41.34/41.57	  ( a, c, c, a, c, c )
41.34/41.57	  ( a, c, c, a, c, a )
41.34/41.57	  ( a, c, c, a, a, c )
41.34/41.57	  ( a, c, c, a, a, a )
41.34/41.57	  ( a, c, a, c, c, c )
41.34/41.57	  ( a, c, a, c, c, a )
41.34/41.57	  ( a, c, a, c, a, c )
41.34/41.57	  ( a, c, a, c, a, a )
41.34/41.57	  ( a, b, c, a, b, c )
41.34/41.57	  ( a, b, c, a, b, a )
41.34/41.57	  ( a, b, b, c, b, b )
41.34/41.57	  ( a, b, b, a, c, c )
41.34/41.57	  ( a, b, b, a, c, b )
41.34/41.57	  ( a, b, a, b, b, b )
41.34/41.57	  ( a, b, a, a, b, a )
41.34/41.57	  ( a, b, a, a, a, a )
41.34/41.57	  ( a, a, c, c, c, c )
41.34/41.57	  ( a, a, c, c, c, a )
41.34/41.57	  ( a, a, c, c, a, c )
41.34/41.57	  ( a, a, c, c, a, a )
41.34/41.57	  ( a, a, a, c, c, c )
41.34/41.57	  ( a, a, a, c, c, a )
41.34/41.57	  ( a, a, a, c, a, c )
41.34/41.57	  ( a, a, a, c, a, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((Xx $$unsorted) (Xy $$unsorted)) (or (not (ho_3 (ho_2 k_1 Xx) Xy)) (ho_3 (ho_2 k_1 (ho_6 k_5 Xx)) Xy)) )
41.34/41.57	  ( c, c )
41.34/41.57	  ( c, a )
41.34/41.57	  ( b, c )
41.34/41.57	  ( b, b )
41.34/41.57	  ( a, c )
41.34/41.57	  ( a, b )
41.34/41.57	  ( a, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((x |u_(-> $$unsorted $$unsorted $$unsorted Bool)|) (y |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (or (not (forall ((z $$unsorted)) (= (ho_8 x z) (ho_8 y z)) )) (= x y)) )
41.34/41.57	  ( k_13, k_14 )
41.34/41.57	  ( k_13, skv_17 )
41.34/41.57	  ( k_14, k_13 )
41.34/41.57	  ( k_14, skv_17 )
41.34/41.57	  ( skv_17, k_13 )
41.34/41.57	  ( skv_17, k_14 )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((x |u_(-> $$unsorted $$unsorted)|) (y |u_(-> $$unsorted $$unsorted)|)) (or (not (forall ((z $$unsorted)) (= (ho_6 x z) (ho_6 y z)) )) (= x y)) )
41.34/41.57	  ( |e__u_(-> $$unsorted $$unsorted)__16|, |e__u_(-> $$unsorted $$unsorted)__16| )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((x |u_(-> $$unsorted Bool)|) (y |u_(-> $$unsorted Bool)|)) (or (not (forall ((z $$unsorted)) (= (ho_3 x z) (ho_3 y z)) )) (= x y)) )
41.34/41.57	  ( (ho_2 k_4 b), (ho_2 (ho_8 k_7 c) c) )
41.34/41.57	  ( (ho_2 (ho_8 k_7 c) c), (ho_2 k_4 b) )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((x |u_(-> $$unsorted $$unsorted Bool)|) (y |u_(-> $$unsorted $$unsorted Bool)|)) (or (not (forall ((z $$unsorted)) (= (ho_2 x z) (ho_2 y z)) )) (= x y)) )
41.34/41.57	  ( k_4, (ho_8 k_7 c) )
41.34/41.57	  ( k_4, (ho_8 k_13 a) )
41.34/41.57	  ( (ho_8 k_7 c), k_4 )
41.34/41.57	  ( (ho_8 k_7 c), (ho_8 k_13 a) )
41.34/41.57	  ( (ho_8 k_13 a), k_4 )
41.34/41.57	  ( (ho_8 k_13 a), (ho_8 k_7 c) )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((u |u_(-> $$unsorted $$unsorted $$unsorted Bool)|) (e |u_(-> $$unsorted $$unsorted Bool)|) (i $$unsorted)) (not (forall ((v |u_(-> $$unsorted $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_8 v ii) (ite (= i ii) e (ho_8 u ii))) )) )) )
41.34/41.57	  ( k_13, k_4, c )
41.34/41.57	  ( k_13, k_4, b )
41.34/41.57	  ( k_13, k_4, a )
41.34/41.57	  ( k_13, (ho_8 k_7 c), c )
41.34/41.57	  ( k_13, (ho_8 k_7 c), b )
41.34/41.57	  ( k_13, (ho_8 k_7 c), a )
41.34/41.57	  ( k_13, (ho_8 k_13 a), c )
41.34/41.57	  ( k_13, (ho_8 k_13 a), b )
41.34/41.57	  ( k_14, k_4, c )
41.34/41.57	  ( k_14, k_4, b )
41.34/41.57	  ( k_14, k_4, a )
41.34/41.57	  ( k_14, (ho_8 k_7 c), c )
41.34/41.57	  ( k_14, (ho_8 k_7 c), b )
41.34/41.57	  ( k_14, (ho_8 k_7 c), a )
41.34/41.57	  ( k_14, (ho_8 k_13 a), c )
41.34/41.57	  ( k_14, (ho_8 k_13 a), b )
41.34/41.57	  ( skv_17, k_4, c )
41.34/41.57	  ( skv_17, k_4, b )
41.34/41.57	  ( skv_17, (ho_8 k_7 c), c )
41.34/41.57	  ( skv_17, (ho_8 k_7 c), b )
41.34/41.57	  ( skv_17, (ho_8 k_13 a), c )
41.34/41.57	  ( skv_17, (ho_8 k_13 a), b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((u |u_(-> $$unsorted $$unsorted)|) (e $$unsorted) (i $$unsorted)) (not (forall ((v |u_(-> $$unsorted $$unsorted)|)) (not (forall ((ii $$unsorted)) (= (ho_6 v ii) (ite (= i ii) e (ho_6 u ii))) )) )) )
41.34/41.57	  ( k_5, c, c )
41.34/41.57	  ( k_5, c, a )
41.34/41.57	  ( k_5, a, c )
41.34/41.57	  ( k_5, a, a )
41.34/41.57	  ( |e__u_(-> $$unsorted $$unsorted)__16|, c, c )
41.34/41.57	  ( |e__u_(-> $$unsorted $$unsorted)__16|, c, b )
41.34/41.57	  ( |e__u_(-> $$unsorted $$unsorted)__16|, b, c )
41.34/41.57	  ( |e__u_(-> $$unsorted $$unsorted)__16|, b, b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((u |u_(-> $$unsorted Bool)|) (e Bool) (i $$unsorted)) (not (forall ((v |u_(-> $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_3 v ii) (ite (= i ii) e (ho_3 u ii))) )) )) )
41.34/41.57	  ( (ho_2 k_4 b), true, c )
41.34/41.57	  ( (ho_2 k_4 b), true, b )
41.34/41.57	  ( (ho_2 k_4 b), true, a )
41.34/41.57	  ( (ho_2 k_4 b), false, c )
41.34/41.57	  ( (ho_2 k_4 b), false, b )
41.34/41.57	  ( (ho_2 k_4 b), false, a )
41.34/41.57	  ( (ho_2 (ho_8 k_7 c) c), true, c )
41.34/41.57	  ( (ho_2 (ho_8 k_7 c) c), true, b )
41.34/41.57	  ( (ho_2 (ho_8 k_7 c) c), true, a )
41.34/41.57	  ( (ho_2 (ho_8 k_7 c) c), false, c )
41.34/41.57	  ( (ho_2 (ho_8 k_7 c) c), false, b )
41.34/41.57	  ( (ho_2 (ho_8 k_7 c) c), false, a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((u |u_(-> $$unsorted $$unsorted Bool)|) (e |u_(-> $$unsorted Bool)|) (i $$unsorted)) (not (forall ((v |u_(-> $$unsorted $$unsorted Bool)|)) (not (forall ((ii $$unsorted)) (= (ho_2 v ii) (ite (= i ii) e (ho_2 u ii))) )) )) )
41.34/41.57	  ( k_4, (ho_2 k_4 b), c )
41.34/41.57	  ( k_4, (ho_2 k_4 b), b )
41.34/41.57	  ( k_4, (ho_2 k_4 b), a )
41.34/41.57	  ( k_4, (ho_2 (ho_8 k_7 c) c), c )
41.34/41.57	  ( k_4, (ho_2 (ho_8 k_7 c) c), b )
41.34/41.57	  ( k_4, (ho_2 (ho_8 k_7 c) c), a )
41.34/41.57	  ( (ho_8 k_7 c), (ho_2 k_4 b), c )
41.34/41.57	  ( (ho_8 k_7 c), (ho_2 k_4 b), b )
41.34/41.57	  ( (ho_8 k_7 c), (ho_2 k_4 b), a )
41.34/41.57	  ( (ho_8 k_7 c), (ho_2 (ho_8 k_7 c) c), c )
41.34/41.57	  ( (ho_8 k_7 c), (ho_2 (ho_8 k_7 c) c), b )
41.34/41.57	  ( (ho_8 k_7 c), (ho_2 (ho_8 k_7 c) c), a )
41.34/41.57	  ( (ho_8 k_13 a), (ho_2 k_4 b), c )
41.34/41.57	  ( (ho_8 k_13 a), (ho_2 k_4 b), b )
41.34/41.57	  ( (ho_8 k_13 a), (ho_2 (ho_8 k_7 c) c), c )
41.34/41.57	  ( (ho_8 k_13 a), (ho_2 (ho_8 k_7 c) c), b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) k_4 (ho_8 k_14 ii)) (ho_8 skv_17 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	  ( a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) c (ho_6 |e__u_(-> $$unsorted $$unsorted)__16| ii)) (ho_6 skv_18 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	  ( a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ho_3 skv_19 ii) (ite (= c ii) false (ho_3 (ho_2 k_4 b) ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	  ( a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ho_3 skv_20 ii) (ite (= c ii) true (ho_3 (ho_2 k_4 b) ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) (ho_2 k_4 b) (ho_2 k_4 ii)) (ho_2 skv_21 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( a )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) k_4 (ho_8 k_14 ii)) (ho_8 skv_25 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) (ho_8 k_7 c) (ho_8 k_14 ii)) (ho_8 skv_26 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) (ho_8 k_7 c) (ho_8 k_14 ii)) (ho_8 skv_27 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) k_4 (ho_8 k_13 ii)) (ho_8 skv_28 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) k_4 (ho_8 k_13 ii)) (ho_8 skv_29 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) (ho_8 k_7 c) (ho_8 k_13 ii)) (ho_8 skv_30 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) (ho_8 k_7 c) (ho_8 k_13 ii)) (ho_8 skv_31 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) a (ho_6 k_5 ii)) (ho_6 skv_32 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) a (ho_6 k_5 ii)) (ho_6 skv_33 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) c (ho_6 k_5 ii)) (ho_6 skv_34 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) c (ho_6 k_5 ii)) (ho_6 skv_35 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ho_3 skv_36 ii) (ite (= a ii) false (ho_3 (ho_2 k_4 b) ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ho_3 skv_37 ii) (ite (= a ii) true (ho_3 (ho_2 k_4 b) ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ho_3 skv_38 ii) (ite (= a ii) false (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ho_3 skv_39 ii) (ite (= c ii) false (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ho_3 skv_40 ii) (ite (= a ii) true (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ho_3 skv_41 ii) (ite (= c ii) true (ho_3 (ho_2 (ho_8 k_7 c) c) ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) (ho_2 k_4 b) (ho_2 k_4 ii)) (ho_2 skv_42 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) (ho_2 (ho_8 k_7 c) c) (ho_2 k_4 ii)) (ho_2 skv_43 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) (ho_2 (ho_8 k_7 c) c) (ho_2 k_4 ii)) (ho_2 skv_44 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= a ii) (ho_2 k_4 b) (ho_2 (ho_8 k_7 c) ii)) (ho_2 skv_45 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (= (ite (= c ii) (ho_2 k_4 b) (ho_2 (ho_8 k_7 c) ii)) (ho_2 skv_46 ii)) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (let ((_let_0 (ho_8 k_7 c))) (= (ite (= a ii) (ho_2 _let_0 c) (ho_2 _let_0 ii)) (ho_2 skv_47 ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	(instantiation (forall ((ii $$unsorted)) (let ((_let_0 (ho_8 k_7 c))) (= (ite (= c ii) (ho_2 _let_0 c) (ho_2 _let_0 ii)) (ho_2 skv_48 ii))) )
41.34/41.57	  ( c )
41.34/41.57	  ( b )
41.34/41.57	)
41.34/41.57	% SZS output end Proof for theBenchmark
41.34/41.58	EOF