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Duper---1.0.THM-Prf.s

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%------------------------------------------------------------------------------
% File     : Duper---1.0
% Problem  : SYO248^5 : TPTP v9.2.0. Released v4.0.0.
% Transfm  : none
% Format   : tptp:raw
% Command  : duper %s

% Computer : n017.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  : 300s
% DateTime : Fri Oct  3 08:08:48 PM UTC 2025

% Result   : Theorem 4.85s 5.03s
% Output   : Proof 5.08s
% Verified : 
% SZS Type : -

% Comments : 
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.07/0.12  % Problem    : SYO248^5 : TPTP v9.2.0. Released v4.0.0.
% 0.07/0.14  % Command    : duper %s
% 0.14/0.35  % Computer : n017.cluster.edu
% 0.14/0.35  % Model    : x86_64 x86_64
% 0.14/0.35  % CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.14/0.35  % Memory   : 8042.1875MB
% 0.14/0.35  % OS       : Linux 3.10.0-693.el7.x86_64
% 0.14/0.35  % CPULimit   : 300
% 0.14/0.35  % WCLimit    : 300
% 0.14/0.35  % DateTime   : Fri Oct  3 14:13:38 EDT 2025
% 0.14/0.35  % CPUTime    : 
% 4.85/5.03  SZS status Theorem for theBenchmark.p
% 4.85/5.03  SZS output start Proof for theBenchmark.p
% 4.85/5.03  Clause #0 (by assumption #[]): Eq
% 4.85/5.03    (Not
% 4.85/5.03      (∀ (P : Iota → Iota → Prop),
% 4.85/5.03        And
% 4.85/5.03            (And
% 4.85/5.03              (And
% 4.85/5.03                (And
% 4.85/5.03                  (And (And (And (Eq (P a) (P aa)) (Eq (P b) (P bb))) (Eq (P e) (P hh)) → Eq (P c) (P dd))
% 4.85/5.03                    (And (And (Eq (P a) (P aa)) (Eq (P h) (P hh))) (Eq (P b) (P cc)) → Ne (P d) (P ee)))
% 4.85/5.03                  (And (And (And (Eq (P c) (P cc)) (Eq (P cc) (P d))) (Eq (P d) (P dd))) (Ne (P a) (P bb)) →
% 4.85/5.03                    Ne (P e) (P hh)))
% 4.85/5.03                (And (And (Eq (P a) (P aa)) (Eq (P d) (P dd))) (Ne (P b) (P cc)) → Eq (P e) (P hh)))
% 4.85/5.03              (And (And (Eq (P e) (P ee)) (Eq (P h) (P hh))) (Eq (P c) (P dd)) → Ne (P a) (P bb)))
% 4.85/5.03            (And (And (And (Eq (P b) (P bb)) (Eq (P bb) (P c))) (Eq (P c) (P cc))) (Ne (P e) (P hh)) → Eq (P d) (P ee)) →
% 4.85/5.03          Or (Or (Or (Or (Or (Ne (P a) (P aa)) (Ne (P b) (P bb))) (Ne (P c) (P cc))) (Ne (P d) (P dd))) (Ne (P e) (P ee)))
% 4.85/5.03            (Ne (P h) (P hh))))
% 4.85/5.03    True
% 4.85/5.03  Clause #1 (by clausification #[0]): Eq
% 4.85/5.03    (∀ (P : Iota → Iota → Prop),
% 4.85/5.03      And
% 4.85/5.03          (And
% 4.85/5.03            (And
% 4.85/5.03              (And
% 4.85/5.03                (And (And (And (Eq (P a) (P aa)) (Eq (P b) (P bb))) (Eq (P e) (P hh)) → Eq (P c) (P dd))
% 4.85/5.03                  (And (And (Eq (P a) (P aa)) (Eq (P h) (P hh))) (Eq (P b) (P cc)) → Ne (P d) (P ee)))
% 4.85/5.03                (And (And (And (Eq (P c) (P cc)) (Eq (P cc) (P d))) (Eq (P d) (P dd))) (Ne (P a) (P bb)) →
% 4.85/5.03                  Ne (P e) (P hh)))
% 4.85/5.03              (And (And (Eq (P a) (P aa)) (Eq (P d) (P dd))) (Ne (P b) (P cc)) → Eq (P e) (P hh)))
% 4.85/5.03            (And (And (Eq (P e) (P ee)) (Eq (P h) (P hh))) (Eq (P c) (P dd)) → Ne (P a) (P bb)))
% 4.85/5.03          (And (And (And (Eq (P b) (P bb)) (Eq (P bb) (P c))) (Eq (P c) (P cc))) (Ne (P e) (P hh)) → Eq (P d) (P ee)) →
% 4.85/5.03        Or (Or (Or (Or (Or (Ne (P a) (P aa)) (Ne (P b) (P bb))) (Ne (P c) (P cc))) (Ne (P d) (P dd))) (Ne (P e) (P ee)))
% 4.85/5.03          (Ne (P h) (P hh)))
% 4.85/5.03    False
% 4.85/5.03  Clause #2 (by clausification #[1]): ∀ (a_1 : Iota → Iota → Prop),
% 4.85/5.03    Eq
% 4.85/5.03      (Not
% 4.85/5.03        (And
% 4.85/5.03            (And
% 4.85/5.03              (And
% 4.85/5.03                (And
% 4.85/5.03                  (And
% 4.85/5.03                    (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.85/5.03                        (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.85/5.03                      Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.85/5.03                    (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.85/5.03                        (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.85/5.03                      Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.85/5.03                  (And
% 4.85/5.03                      (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.85/5.03                        (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.03                      (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) →
% 4.85/5.03                    Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.85/5.03                (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.03                    (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.85/5.03                  Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.85/5.03              (And (And (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.85/5.03                  (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) →
% 4.85/5.03                Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)))
% 4.85/5.03            (And
% 4.85/5.03                (And (And (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)) (Eq (skS.0 0 a_1 bb) (skS.0 0 a_1 c)))
% 4.85/5.03                  (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 4.85/5.03                (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.85/5.03              Eq (skS.0 0 a_1 d) (skS.0 0 a_1 ee)) →
% 4.85/5.03          Or
% 4.85/5.03            (Or
% 4.85/5.03              (Or
% 4.85/5.03                (Or (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.85/5.03                  (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 4.85/5.03                (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.03              (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 ee)))
% 4.85/5.03            (Ne (skS.0 0 a_1 h) (skS.0 0 a_1 hh))))
% 4.85/5.03      True
% 4.85/5.03  Clause #3 (by clausification #[2]): ∀ (a_1 : Iota → Iota → Prop),
% 4.85/5.03    Eq
% 4.85/5.03      (And
% 4.85/5.03          (And
% 4.85/5.06            (And
% 4.85/5.06              (And
% 4.85/5.06                (And
% 4.85/5.06                  (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.85/5.06                      (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.85/5.06                    Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.85/5.06                  (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.85/5.06                      (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.85/5.06                    Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.85/5.06                (And
% 4.85/5.06                    (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.85/5.06                      (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.06                    (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) →
% 4.85/5.06                  Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.85/5.06              (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.06                  (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.85/5.06                Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.85/5.06            (And (And (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.85/5.06                (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) →
% 4.85/5.06              Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)))
% 4.85/5.06          (And
% 4.85/5.06              (And (And (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)) (Eq (skS.0 0 a_1 bb) (skS.0 0 a_1 c)))
% 4.85/5.06                (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 4.85/5.06              (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.85/5.06            Eq (skS.0 0 a_1 d) (skS.0 0 a_1 ee)) →
% 4.85/5.06        Or
% 4.85/5.06          (Or
% 4.85/5.06            (Or
% 4.85/5.06              (Or (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.85/5.06                (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 4.85/5.06              (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.06            (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 ee)))
% 4.85/5.06          (Ne (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.85/5.06      False
% 4.85/5.06  Clause #4 (by clausification #[3]): ∀ (a_1 : Iota → Iota → Prop),
% 4.85/5.06    Eq
% 4.85/5.06      (And
% 4.85/5.06        (And
% 4.85/5.06          (And
% 4.85/5.06            (And
% 4.85/5.06              (And
% 4.85/5.06                (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.85/5.06                    (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.85/5.06                  Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.85/5.06                (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.85/5.06                    (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.85/5.06                  Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.85/5.06              (And
% 4.85/5.06                  (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.85/5.06                    (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.06                  (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) →
% 4.85/5.06                Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.85/5.06            (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.06                (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.85/5.06              Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.85/5.06          (And (And (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.85/5.06              (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) →
% 4.85/5.06            Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)))
% 4.85/5.06        (And
% 4.85/5.06            (And (And (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)) (Eq (skS.0 0 a_1 bb) (skS.0 0 a_1 c)))
% 4.85/5.06              (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 4.85/5.06            (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.85/5.06          Eq (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.85/5.06      True
% 4.85/5.06  Clause #5 (by clausification #[3]): ∀ (a_1 : Iota → Iota → Prop),
% 4.85/5.06    Eq
% 4.85/5.06      (Or
% 4.85/5.06        (Or
% 4.85/5.06          (Or
% 4.85/5.06            (Or (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.85/5.06              (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 4.85/5.06            (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.85/5.06          (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 ee)))
% 4.85/5.06        (Ne (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.85/5.06      False
% 4.85/5.06  Clause #6 (by clausification #[4]): ∀ (a : Iota → Iota → Prop),
% 4.85/5.06    Eq
% 4.85/5.06      (And
% 4.85/5.06          (And (And (Eq (skS.0 0 a b) (skS.0 0 a bb)) (Eq (skS.0 0 a bb) (skS.0 0 a c)))
% 4.85/5.06            (Eq (skS.0 0 a c) (skS.0 0 a cc)))
% 4.85/5.06          (Ne (skS.0 0 a e) (skS.0 0 a hh)) →
% 4.85/5.06        Eq (skS.0 0 a d) (skS.0 0 a ee))
% 4.85/5.06      True
% 4.85/5.06  Clause #7 (by clausification #[4]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.08    Eq
% 4.92/5.08      (And
% 4.92/5.08        (And
% 4.92/5.08          (And
% 4.92/5.08            (And
% 4.92/5.08              (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.92/5.08                  (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.92/5.08                Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.92/5.08              (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.08                  (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.92/5.08                Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.92/5.08            (And
% 4.92/5.08                (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.92/5.08                  (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.08                (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) →
% 4.92/5.08              Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.92/5.08          (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.08              (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.92/5.08            Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.92/5.08        (And (And (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.08            (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) →
% 4.92/5.08          Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)))
% 4.92/5.08      True
% 4.92/5.08  Clause #8 (by clausification #[6]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or
% 4.92/5.08      (Eq
% 4.92/5.08        (And
% 4.92/5.08          (And (And (Eq (skS.0 0 a b) (skS.0 0 a bb)) (Eq (skS.0 0 a bb) (skS.0 0 a c)))
% 4.92/5.08            (Eq (skS.0 0 a c) (skS.0 0 a cc)))
% 4.92/5.08          (Ne (skS.0 0 a e) (skS.0 0 a hh)))
% 4.92/5.08        False)
% 4.92/5.08      (Eq (Eq (skS.0 0 a d) (skS.0 0 a ee)) True)
% 4.92/5.08  Clause #9 (by clausification #[8]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or (Eq (Eq (skS.0 0 a d) (skS.0 0 a ee)) True)
% 4.92/5.08      (Or
% 4.92/5.08        (Eq
% 4.92/5.08          (And (And (Eq (skS.0 0 a b) (skS.0 0 a bb)) (Eq (skS.0 0 a bb) (skS.0 0 a c)))
% 4.92/5.08            (Eq (skS.0 0 a c) (skS.0 0 a cc)))
% 4.92/5.08          False)
% 4.92/5.08        (Eq (Ne (skS.0 0 a e) (skS.0 0 a hh)) False))
% 4.92/5.08  Clause #10 (by clausification #[9]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or
% 4.92/5.08      (Eq
% 4.92/5.08        (And (And (Eq (skS.0 0 a b) (skS.0 0 a bb)) (Eq (skS.0 0 a bb) (skS.0 0 a c))) (Eq (skS.0 0 a c) (skS.0 0 a cc)))
% 4.92/5.08        False)
% 4.92/5.08      (Or (Eq (Ne (skS.0 0 a e) (skS.0 0 a hh)) False) (Eq (skS.0 0 a d) (skS.0 0 a ee)))
% 4.92/5.08  Clause #11 (by clausification #[10]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or (Eq (Ne (skS.0 0 a e) (skS.0 0 a hh)) False)
% 4.92/5.08      (Or (Eq (skS.0 0 a d) (skS.0 0 a ee))
% 4.92/5.08        (Or (Eq (And (Eq (skS.0 0 a b) (skS.0 0 a bb)) (Eq (skS.0 0 a bb) (skS.0 0 a c))) False)
% 4.92/5.08          (Eq (Eq (skS.0 0 a c) (skS.0 0 a cc)) False)))
% 4.92/5.08  Clause #12 (by clausification #[11]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or (Eq (skS.0 0 a d) (skS.0 0 a ee))
% 4.92/5.08      (Or (Eq (And (Eq (skS.0 0 a b) (skS.0 0 a bb)) (Eq (skS.0 0 a bb) (skS.0 0 a c))) False)
% 4.92/5.08        (Or (Eq (Eq (skS.0 0 a c) (skS.0 0 a cc)) False) (Eq (skS.0 0 a e) (skS.0 0 a hh))))
% 4.92/5.08  Clause #13 (by clausification #[12]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or (Eq (skS.0 0 a d) (skS.0 0 a ee))
% 4.92/5.08      (Or (Eq (Eq (skS.0 0 a c) (skS.0 0 a cc)) False)
% 4.92/5.08        (Or (Eq (skS.0 0 a e) (skS.0 0 a hh))
% 4.92/5.08          (Or (Eq (Eq (skS.0 0 a b) (skS.0 0 a bb)) False) (Eq (Eq (skS.0 0 a bb) (skS.0 0 a c)) False))))
% 4.92/5.08  Clause #14 (by clausification #[13]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or (Eq (skS.0 0 a d) (skS.0 0 a ee))
% 4.92/5.08      (Or (Eq (skS.0 0 a e) (skS.0 0 a hh))
% 4.92/5.08        (Or (Eq (Eq (skS.0 0 a b) (skS.0 0 a bb)) False)
% 4.92/5.08          (Or (Eq (Eq (skS.0 0 a bb) (skS.0 0 a c)) False) (Ne (skS.0 0 a c) (skS.0 0 a cc)))))
% 4.92/5.08  Clause #15 (by clausification #[14]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or (Eq (skS.0 0 a d) (skS.0 0 a ee))
% 4.92/5.08      (Or (Eq (skS.0 0 a e) (skS.0 0 a hh))
% 4.92/5.08        (Or (Eq (Eq (skS.0 0 a bb) (skS.0 0 a c)) False)
% 4.92/5.08          (Or (Ne (skS.0 0 a c) (skS.0 0 a cc)) (Ne (skS.0 0 a b) (skS.0 0 a bb)))))
% 4.92/5.08  Clause #16 (by clausification #[15]): ∀ (a : Iota → Iota → Prop),
% 4.92/5.08    Or (Eq (skS.0 0 a d) (skS.0 0 a ee))
% 4.92/5.08      (Or (Eq (skS.0 0 a e) (skS.0 0 a hh))
% 4.92/5.08        (Or (Ne (skS.0 0 a c) (skS.0 0 a cc)) (Or (Ne (skS.0 0 a b) (skS.0 0 a bb)) (Ne (skS.0 0 a bb) (skS.0 0 a c)))))
% 4.92/5.08  Clause #17 (by clausification #[7]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.08    Eq
% 4.92/5.08      (And (And (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.11          (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) →
% 4.92/5.11        Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.11      True
% 4.92/5.11  Clause #18 (by clausification #[7]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Eq
% 4.92/5.11      (And
% 4.92/5.11        (And
% 4.92/5.11          (And
% 4.92/5.11            (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.92/5.11                (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.92/5.11              Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.92/5.11            (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.11                (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.92/5.11              Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.92/5.11          (And
% 4.92/5.11              (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.92/5.11                (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.11              (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) →
% 4.92/5.11            Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.92/5.11        (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.11            (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.92/5.11          Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.92/5.11      True
% 4.92/5.11  Clause #19 (by clausification #[17]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Or
% 4.92/5.11      (Eq
% 4.92/5.11        (And (And (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.11          (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)))
% 4.92/5.11        False)
% 4.92/5.11      (Eq (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) True)
% 4.92/5.11  Clause #20 (by clausification #[19]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Or (Eq (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) True)
% 4.92/5.11      (Or (Eq (And (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh))) False)
% 4.92/5.11        (Eq (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) False))
% 4.92/5.11  Clause #21 (by clausification #[20]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Or (Eq (And (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh))) False)
% 4.92/5.11      (Or (Eq (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) False) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)))
% 4.92/5.11  Clause #22 (by clausification #[21]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Or (Eq (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) False)
% 4.92/5.11      (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.11        (Or (Eq (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) False) (Eq (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)) False)))
% 4.92/5.11  Clause #23 (by clausification #[22]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.11      (Or (Eq (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) False)
% 4.92/5.11        (Or (Eq (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)) False) (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 dd))))
% 4.92/5.11  Clause #24 (by clausification #[23]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.11      (Or (Eq (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)) False)
% 4.92/5.11        (Or (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 ee))))
% 4.92/5.11  Clause #25 (by clausification #[24]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.11      (Or (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.92/5.11        (Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 ee)) (Ne (skS.0 0 a_1 h) (skS.0 0 a_1 hh))))
% 4.92/5.11  Clause #26 (by clausification #[18]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Eq
% 4.92/5.11      (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.11          (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.92/5.11        Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.11      True
% 4.92/5.11  Clause #27 (by clausification #[18]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.11    Eq
% 4.92/5.11      (And
% 4.92/5.11        (And
% 4.92/5.11          (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.92/5.11              (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.92/5.11            Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.92/5.11          (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.11              (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.92/5.11            Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.92/5.11        (And
% 4.92/5.11            (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.92/5.11              (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.11            (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) →
% 4.92/5.11          Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.92/5.11      True
% 4.92/5.11  Clause #28 (by clausification #[26]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or
% 4.92/5.14      (Eq
% 4.92/5.14        (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.14          (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)))
% 4.92/5.14        False)
% 4.92/5.14      (Eq (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) True)
% 4.92/5.14  Clause #29 (by clausification #[28]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or (Eq (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) True)
% 4.92/5.14      (Or (Eq (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd))) False)
% 4.92/5.14        (Eq (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) False))
% 4.92/5.14  Clause #30 (by clausification #[29]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or (Eq (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd))) False)
% 4.92/5.14      (Or (Eq (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) False) (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.92/5.14  Clause #31 (by clausification #[30]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or (Eq (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) False)
% 4.92/5.14      (Or (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.14        (Or (Eq (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) False) (Eq (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)) False)))
% 4.92/5.14  Clause #32 (by clausification #[31]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.14      (Or (Eq (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) False)
% 4.92/5.14        (Or (Eq (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)) False) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc))))
% 4.92/5.14  Clause #33 (by clausification #[32]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.14      (Or (Eq (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)) False)
% 4.92/5.14        (Or (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa))))
% 4.92/5.14  Clause #34 (by clausification #[33]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.14      (Or (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc))
% 4.92/5.14        (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd))))
% 4.92/5.14  Clause #35 (by clausification #[27]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Eq
% 4.92/5.14      (And
% 4.92/5.14          (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.92/5.14            (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.14          (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) →
% 4.92/5.14        Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.14      True
% 4.92/5.14  Clause #36 (by clausification #[27]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Eq
% 4.92/5.14      (And
% 4.92/5.14        (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.92/5.14            (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.92/5.14          Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.92/5.14        (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.14            (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.92/5.14          Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.92/5.14      True
% 4.92/5.14  Clause #37 (by clausification #[35]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or
% 4.92/5.14      (Eq
% 4.92/5.14        (And
% 4.92/5.14          (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.92/5.14            (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.14          (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)))
% 4.92/5.14        False)
% 4.92/5.14      (Eq (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) True)
% 4.92/5.14  Clause #38 (by clausification #[37]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or (Eq (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) True)
% 4.92/5.14      (Or
% 4.92/5.14        (Eq
% 4.92/5.14          (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.92/5.14            (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.14          False)
% 4.92/5.14        (Eq (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) False))
% 4.92/5.14  Clause #39 (by clausification #[38]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or
% 4.92/5.14      (Eq
% 4.92/5.14        (And (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 4.92/5.14          (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 4.92/5.14        False)
% 4.92/5.14      (Or (Eq (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) False) (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 4.92/5.14  Clause #40 (by clausification #[39]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.14    Or (Eq (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) False)
% 4.92/5.14      (Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.14        (Or (Eq (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d))) False)
% 4.92/5.14          (Eq (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)) False)))
% 4.92/5.14  Clause #41 (by clausification #[40]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.17      (Or (Eq (And (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d))) False)
% 4.92/5.17        (Or (Eq (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)) False) (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb))))
% 4.92/5.17  Clause #42 (by clausification #[41]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.17      (Or (Eq (Eq (skS.0 0 a_1 d) (skS.0 0 a_1 dd)) False)
% 4.92/5.17        (Or (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.17          (Or (Eq (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) False) (Eq (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)) False))))
% 4.92/5.17  Clause #43 (by clausification #[42]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.17      (Or (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.17        (Or (Eq (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) False)
% 4.92/5.17          (Or (Eq (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)) False) (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))))
% 4.92/5.17  Clause #44 (by clausification #[43]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.17      (Or (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.17        (Or (Eq (Eq (skS.0 0 a_1 cc) (skS.0 0 a_1 d)) False)
% 4.92/5.17          (Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd)) (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))))
% 4.92/5.17  Clause #45 (by clausification #[44]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 4.92/5.17      (Or (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 4.92/5.17        (Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd))
% 4.92/5.17          (Or (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Ne (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))))
% 4.92/5.17  Clause #46 (by clausification #[36]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Eq
% 4.92/5.17      (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.17          (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) →
% 4.92/5.17        Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee))
% 4.92/5.17      True
% 4.92/5.17  Clause #47 (by clausification #[36]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Eq
% 4.92/5.17      (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 4.92/5.17          (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) →
% 4.92/5.17        Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 4.92/5.17      True
% 4.92/5.17  Clause #48 (by clausification #[46]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or
% 4.92/5.17      (Eq
% 4.92/5.17        (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)))
% 4.92/5.17          (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)))
% 4.92/5.17        False)
% 4.92/5.17      (Eq (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)) True)
% 4.92/5.17  Clause #49 (by clausification #[48]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Eq (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)) True)
% 4.92/5.17      (Or (Eq (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh))) False)
% 4.92/5.17        (Eq (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) False))
% 4.92/5.17  Clause #50 (by clausification #[49]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Eq (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh))) False)
% 4.92/5.17      (Or (Eq (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) False) (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee)))
% 4.92/5.17  Clause #51 (by clausification #[50]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Eq (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) False)
% 4.92/5.17      (Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee))
% 4.92/5.17        (Or (Eq (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) False) (Eq (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)) False)))
% 4.92/5.17  Clause #52 (by clausification #[51]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee))
% 4.92/5.17      (Or (Eq (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) False)
% 4.92/5.17        (Or (Eq (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)) False) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc))))
% 4.92/5.17  Clause #53 (by clausification #[52]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee))
% 4.92/5.17      (Or (Eq (Eq (skS.0 0 a_1 h) (skS.0 0 a_1 hh)) False)
% 4.92/5.17        (Or (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa))))
% 4.92/5.17  Clause #54 (by clausification #[53]): ∀ (a_1 : Iota → Iota → Prop),
% 4.92/5.17    Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee))
% 4.92/5.17      (Or (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc))
% 4.92/5.17        (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 h) (skS.0 0 a_1 hh))))
% 4.92/5.17  Clause #55 (by clausification #[5]): ∀ (a : Iota → Iota → Prop), Eq (Ne (skS.0 0 a h) (skS.0 0 a hh)) False
% 5.03/5.20  Clause #56 (by clausification #[5]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Eq
% 5.03/5.20      (Or
% 5.03/5.20        (Or
% 5.03/5.20          (Or (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 5.03/5.20            (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 5.03/5.20          (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 5.03/5.20        (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 ee)))
% 5.03/5.20      False
% 5.03/5.20  Clause #57 (by clausification #[55]): ∀ (a : Iota → Iota → Prop), Eq (skS.0 0 a h) (skS.0 0 a hh)
% 5.03/5.20  Clause #60 (by backward contextual literal cutting #[57, 25]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 5.03/5.20      (Or (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 ee)))
% 5.03/5.20  Clause #61 (by backward contextual literal cutting #[57, 54]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 ee))
% 5.03/5.20      (Or (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)))
% 5.03/5.20  Clause #66 (by clausification #[47]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or
% 5.03/5.20      (Eq
% 5.03/5.20        (And (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 5.03/5.20          (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)))
% 5.03/5.20        False)
% 5.03/5.20      (Eq (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) True)
% 5.03/5.20  Clause #67 (by clausification #[66]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Eq (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) True)
% 5.03/5.20      (Or (Eq (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb))) False)
% 5.03/5.20        (Eq (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) False))
% 5.03/5.20  Clause #68 (by clausification #[67]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Eq (And (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb))) False)
% 5.03/5.20      (Or (Eq (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) False) (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd)))
% 5.03/5.20  Clause #69 (by clausification #[68]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Eq (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) False)
% 5.03/5.20      (Or (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 5.03/5.20        (Or (Eq (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) False) (Eq (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)) False)))
% 5.03/5.20  Clause #70 (by clausification #[69]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 5.03/5.20      (Or (Eq (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) False)
% 5.03/5.20        (Or (Eq (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)) False) (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))))
% 5.03/5.20  Clause #71 (by clausification #[70]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 5.03/5.20      (Or (Eq (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 bb)) False)
% 5.03/5.20        (Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa))))
% 5.03/5.20  Clause #72 (by clausification #[71]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 5.03/5.20      (Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.03/5.20        (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb))))
% 5.03/5.20  Clause #74 (by clausification #[56]): ∀ (a : Iota → Iota → Prop), Eq (Ne (skS.0 0 a e) (skS.0 0 a ee)) False
% 5.03/5.20  Clause #75 (by clausification #[56]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Eq
% 5.03/5.20      (Or
% 5.03/5.20        (Or (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 5.03/5.20          (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 5.03/5.20        (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 dd)))
% 5.03/5.20      False
% 5.03/5.20  Clause #76 (by clausification #[74]): ∀ (a : Iota → Iota → Prop), Eq (skS.0 0 a e) (skS.0 0 a ee)
% 5.03/5.20  Clause #82 (by forward demodulation #[61, 76]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 e))
% 5.03/5.20      (Or (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)))
% 5.03/5.20  Clause #83 (by forward demodulation #[60, 76]): ∀ (a_1 : Iota → Iota → Prop),
% 5.03/5.20    Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 5.03/5.20      (Or (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 dd)) (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 e)))
% 5.03/5.20  Clause #84 (by eliminate resolved literals #[83]): ∀ (a_1 : Iota → Iota → Prop), Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 dd))
% 5.03/5.20  Clause #85 (by clausification #[75]): ∀ (a : Iota → Iota → Prop), Eq (Ne (skS.0 0 a d) (skS.0 0 a dd)) False
% 5.03/5.20  Clause #86 (by clausification #[75]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Eq
% 5.06/5.23      (Or (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb)))
% 5.06/5.23        (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)))
% 5.06/5.23      False
% 5.06/5.23  Clause #87 (by clausification #[85]): ∀ (a : Iota → Iota → Prop), Eq (skS.0 0 a d) (skS.0 0 a dd)
% 5.06/5.23  Clause #90 (by backward demodulation #[87, 72]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 d))
% 5.06/5.23      (Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23        (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb))))
% 5.06/5.23  Clause #91 (by backward demodulation #[87, 84]): ∀ (a_1 : Iota → Iota → Prop), Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 d))
% 5.06/5.23  Clause #92 (by backward contextual literal cutting #[87, 34]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23      (Or (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 cc)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)))
% 5.06/5.23  Clause #93 (by backward contextual literal cutting #[87, 45]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23      (Or (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 5.06/5.23        (Or (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 cc)) (Ne (skS.0 0 a_1 cc) (skS.0 0 a_1 d))))
% 5.06/5.23  Clause #98 (by clausification #[86]): ∀ (a : Iota → Iota → Prop), Eq (Ne (skS.0 0 a c) (skS.0 0 a cc)) False
% 5.06/5.23  Clause #99 (by clausification #[86]): ∀ (a_1 : Iota → Iota → Prop), Eq (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb))) False
% 5.06/5.23  Clause #100 (by clausification #[98]): ∀ (a : Iota → Iota → Prop), Eq (skS.0 0 a c) (skS.0 0 a cc)
% 5.06/5.23  Clause #102 (by backward demodulation #[100, 82]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 e))
% 5.06/5.23      (Or (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 c)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)))
% 5.06/5.23  Clause #103 (by backward contextual literal cutting #[100, 16]): ∀ (a : Iota → Iota → Prop),
% 5.06/5.23    Or (Eq (skS.0 0 a d) (skS.0 0 a ee))
% 5.06/5.23      (Or (Eq (skS.0 0 a e) (skS.0 0 a hh)) (Or (Ne (skS.0 0 a b) (skS.0 0 a bb)) (Ne (skS.0 0 a bb) (skS.0 0 a c))))
% 5.06/5.23  Clause #110 (by forward demodulation #[92, 100]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23      (Or (Eq (skS.0 0 a_1 b) (skS.0 0 a_1 c)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)))
% 5.06/5.23  Clause #111 (by clausification #[99]): ∀ (a : Iota → Iota → Prop), Eq (Ne (skS.0 0 a b) (skS.0 0 a bb)) False
% 5.06/5.23  Clause #112 (by clausification #[99]): ∀ (a_1 : Iota → Iota → Prop), Eq (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)) False
% 5.06/5.23  Clause #113 (by clausification #[111]): ∀ (a : Iota → Iota → Prop), Eq (skS.0 0 a b) (skS.0 0 a bb)
% 5.06/5.23  Clause #114 (by backward demodulation #[113, 110]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23      (Or (Eq (skS.0 0 a_1 bb) (skS.0 0 a_1 c)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)))
% 5.06/5.23  Clause #119 (by forward demodulation #[93, 100]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23      (Or (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb))
% 5.06/5.23        (Or (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 c)) (Ne (skS.0 0 a_1 cc) (skS.0 0 a_1 d))))
% 5.06/5.23  Clause #120 (by eliminate resolved literals #[119]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23      (Or (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) (Ne (skS.0 0 a_1 cc) (skS.0 0 a_1 d)))
% 5.06/5.23  Clause #121 (by forward demodulation #[120, 100]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23      (Or (Eq (skS.0 0 a_1 a) (skS.0 0 a_1 bb)) (Ne (skS.0 0 a_1 c) (skS.0 0 a_1 d)))
% 5.06/5.23  Clause #122 (by forward contextual literal cutting #[121, 91]): ∀ (a : Iota → Iota → Prop), Or (Ne (skS.0 0 a e) (skS.0 0 a hh)) (Ne (skS.0 0 a c) (skS.0 0 a d))
% 5.06/5.23  Clause #123 (by clausification #[112]): ∀ (a_1 : Iota → Iota → Prop), Eq (skS.0 0 a_1 a) (skS.0 0 a_1 aa)
% 5.06/5.23  Clause #129 (by forward demodulation #[90, 123]): ∀ (a_1 : Iota → Iota → Prop),
% 5.06/5.23    Or (Eq (skS.0 0 a_1 c) (skS.0 0 a_1 d))
% 5.06/5.23      (Or (Ne (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.06/5.23        (Or (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 a)) (Ne (skS.0 0 a_1 b) (skS.0 0 a_1 bb))))
% 5.06/5.23  Clause #130 (by eliminate resolved literals #[129]): ∀ (a : Iota → Iota → Prop),
% 5.08/5.24    Or (Eq (skS.0 0 a c) (skS.0 0 a d)) (Or (Ne (skS.0 0 a e) (skS.0 0 a hh)) (Ne (skS.0 0 a b) (skS.0 0 a bb)))
% 5.08/5.24  Clause #131 (by forward demodulation #[130, 113]): ∀ (a : Iota → Iota → Prop),
% 5.08/5.24    Or (Eq (skS.0 0 a c) (skS.0 0 a d)) (Or (Ne (skS.0 0 a e) (skS.0 0 a hh)) (Ne (skS.0 0 a bb) (skS.0 0 a bb)))
% 5.08/5.24  Clause #132 (by eliminate resolved literals #[131]): ∀ (a : Iota → Iota → Prop), Or (Eq (skS.0 0 a c) (skS.0 0 a d)) (Ne (skS.0 0 a e) (skS.0 0 a hh))
% 5.08/5.24  Clause #133 (by forward contextual literal cutting #[132, 122]): ∀ (a : Iota → Iota → Prop), Ne (skS.0 0 a e) (skS.0 0 a hh)
% 5.08/5.24  Clause #135 (by forward demodulation #[102, 113]): ∀ (a_1 : Iota → Iota → Prop),
% 5.08/5.24    Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 e))
% 5.08/5.24      (Or (Ne (skS.0 0 a_1 bb) (skS.0 0 a_1 c)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 aa)))
% 5.08/5.24  Clause #136 (by forward demodulation #[135, 123]): ∀ (a_1 : Iota → Iota → Prop),
% 5.08/5.24    Or (Ne (skS.0 0 a_1 d) (skS.0 0 a_1 e))
% 5.08/5.24      (Or (Ne (skS.0 0 a_1 bb) (skS.0 0 a_1 c)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 a)))
% 5.08/5.24  Clause #137 (by eliminate resolved literals #[136]): ∀ (a : Iota → Iota → Prop), Or (Ne (skS.0 0 a d) (skS.0 0 a e)) (Ne (skS.0 0 a bb) (skS.0 0 a c))
% 5.08/5.24  Clause #138 (by forward demodulation #[114, 123]): ∀ (a_1 : Iota → Iota → Prop),
% 5.08/5.24    Or (Eq (skS.0 0 a_1 e) (skS.0 0 a_1 hh))
% 5.08/5.24      (Or (Eq (skS.0 0 a_1 bb) (skS.0 0 a_1 c)) (Ne (skS.0 0 a_1 a) (skS.0 0 a_1 a)))
% 5.08/5.24  Clause #139 (by eliminate resolved literals #[138]): ∀ (a : Iota → Iota → Prop), Or (Eq (skS.0 0 a e) (skS.0 0 a hh)) (Eq (skS.0 0 a bb) (skS.0 0 a c))
% 5.08/5.24  Clause #140 (by forward contextual literal cutting #[139, 133]): ∀ (a : Iota → Iota → Prop), Eq (skS.0 0 a bb) (skS.0 0 a c)
% 5.08/5.24  Clause #144 (by backward contextual literal cutting #[140, 137]): ∀ (a : Iota → Iota → Prop), Ne (skS.0 0 a d) (skS.0 0 a e)
% 5.08/5.24  Clause #147 (by forward demodulation #[103, 113]): ∀ (a : Iota → Iota → Prop),
% 5.08/5.24    Or (Eq (skS.0 0 a d) (skS.0 0 a ee))
% 5.08/5.24      (Or (Eq (skS.0 0 a e) (skS.0 0 a hh)) (Or (Ne (skS.0 0 a bb) (skS.0 0 a bb)) (Ne (skS.0 0 a bb) (skS.0 0 a c))))
% 5.08/5.24  Clause #148 (by eliminate resolved literals #[147]): ∀ (a : Iota → Iota → Prop),
% 5.08/5.24    Or (Eq (skS.0 0 a d) (skS.0 0 a ee)) (Or (Eq (skS.0 0 a e) (skS.0 0 a hh)) (Ne (skS.0 0 a bb) (skS.0 0 a c)))
% 5.08/5.24  Clause #149 (by forward demodulation #[148, 140]): ∀ (a : Iota → Iota → Prop),
% 5.08/5.24    Or (Eq (skS.0 0 a d) (skS.0 0 a ee)) (Or (Eq (skS.0 0 a e) (skS.0 0 a hh)) (Ne (skS.0 0 a bb) (skS.0 0 a bb)))
% 5.08/5.24  Clause #150 (by eliminate resolved literals #[149]): ∀ (a : Iota → Iota → Prop), Or (Eq (skS.0 0 a d) (skS.0 0 a ee)) (Eq (skS.0 0 a e) (skS.0 0 a hh))
% 5.08/5.24  Clause #151 (by forward contextual literal cutting #[150, 133]): ∀ (a : Iota → Iota → Prop), Eq (skS.0 0 a d) (skS.0 0 a ee)
% 5.08/5.24  Clause #167 (by superposition #[151, 76]): ∀ (a : Iota → Iota → Prop), Eq (skS.0 0 a e) (skS.0 0 a d)
% 5.08/5.24  Clause #168 (by forward contextual literal cutting #[167, 144]): False
% 5.08/5.24  SZS output end Proof for theBenchmark.p
%------------------------------------------------------------------------------