%------------------------------------------------------------------------------ % File : Duper---1.0 % Problem : MED001+1 : TPTP v9.2.0. Released v3.2.0. % Transfm : none % Format : tptp:raw % Command : duper %s % Computer : n010.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 07:55:10 PM UTC 2025 % Result : Theorem 12.47s 12.70s % Output : Proof 12.60s % Verified : % SZS Type : - % Comments : %------------------------------------------------------------------------------ %----WARNING: Could not form TPTP format derivation %------------------------------------------------------------------------------ %----ORIGINAL SYSTEM OUTPUT % 0.03/0.12 % Problem : MED001+1 : TPTP v9.2.0. Released v3.2.0. % 0.03/0.13 % Command : duper %s % 0.13/0.34 % Computer : n010.cluster.edu % 0.13/0.34 % Model : x86_64 x86_64 % 0.13/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz % 0.13/0.34 % Memory : 8042.1875MB % 0.13/0.34 % OS : Linux 3.10.0-693.el7.x86_64 % 0.13/0.34 % CPULimit : 300 % 0.13/0.34 % WCLimit : 300 % 0.13/0.34 % DateTime : Fri Oct 3 14:45:23 EDT 2025 % 0.13/0.34 % CPUTime : % 12.47/12.70 SZS status Theorem for theBenchmark.p % 12.47/12.70 SZS output start Proof for theBenchmark.p % 12.47/12.70 Clause #5 (by assumption #[]): Eq (∀ (X0 : Iota), Or (Not (bcapacityex X0)) (Not (bcapacitysn X0))) True % 12.47/12.70 Clause #12 (by assumption #[]): Eq % 12.47/12.70 (∀ (X0 : Iota), % 12.47/12.70 And (∀ (X1 : Iota), Not (gt X0 X1) → drugsu X1) (Not (bcapacityex X0)) → % 12.47/12.70 ∀ (X1 : Iota), Not (gt X0 X1) → bsecretioni X1) % 12.47/12.70 True % 12.47/12.70 Clause #14 (by assumption #[]): Eq % 12.47/12.70 (∀ (X0 : Iota), % 12.47/12.70 And (And (And (∀ (X1 : Iota), Not (gt X0 X1) → bsecretioni X1) (bcapacitysn X0)) (qilt27 X0)) % 12.47/12.70 (∀ (X1 : Iota), gt X0 X1 → conditionhyper X1) → % 12.47/12.70 ∀ (X1 : Iota), Not (gt X0 X1) → conditionnormo X1) % 12.47/12.70 True % 12.47/12.70 Clause #18 (by assumption #[]): Eq % 12.47/12.70 (Not % 12.47/12.70 (And % 12.47/12.70 (And (And (∀ (X0 : Iota), Not (gt n0 X0) → drugsu X0) (∀ (X0 : Iota), gt n0 X0 → conditionhyper X0)) % 12.47/12.70 (bcapacitysn n0)) % 12.47/12.70 (qilt27 n0) → % 12.47/12.70 ∀ (X0 : Iota), Not (gt n0 X0) → conditionnormo X0)) % 12.47/12.70 True % 12.47/12.70 Clause #21 (by clausification #[18]): Eq % 12.47/12.70 (And % 12.47/12.70 (And (And (∀ (X0 : Iota), Not (gt n0 X0) → drugsu X0) (∀ (X0 : Iota), gt n0 X0 → conditionhyper X0)) % 12.47/12.70 (bcapacitysn n0)) % 12.47/12.70 (qilt27 n0) → % 12.47/12.70 ∀ (X0 : Iota), Not (gt n0 X0) → conditionnormo X0) % 12.47/12.70 False % 12.47/12.70 Clause #22 (by clausification #[21]): Eq % 12.47/12.70 (And % 12.47/12.70 (And (And (∀ (X0 : Iota), Not (gt n0 X0) → drugsu X0) (∀ (X0 : Iota), gt n0 X0 → conditionhyper X0)) % 12.47/12.70 (bcapacitysn n0)) % 12.47/12.70 (qilt27 n0)) % 12.47/12.70 True % 12.47/12.70 Clause #23 (by clausification #[21]): Eq (∀ (X0 : Iota), Not (gt n0 X0) → conditionnormo X0) False % 12.47/12.70 Clause #24 (by clausification #[22]): Eq (qilt27 n0) True % 12.47/12.70 Clause #25 (by clausification #[22]): Eq % 12.47/12.70 (And (And (∀ (X0 : Iota), Not (gt n0 X0) → drugsu X0) (∀ (X0 : Iota), gt n0 X0 → conditionhyper X0)) (bcapacitysn n0)) % 12.47/12.70 True % 12.47/12.70 Clause #26 (by clausification #[23]): ∀ (a : Iota), Eq (Not (Not (gt n0 (skS.0 0 a)) → conditionnormo (skS.0 0 a))) True % 12.47/12.70 Clause #27 (by clausification #[26]): ∀ (a : Iota), Eq (Not (gt n0 (skS.0 0 a)) → conditionnormo (skS.0 0 a)) False % 12.47/12.70 Clause #28 (by clausification #[27]): ∀ (a : Iota), Eq (Not (gt n0 (skS.0 0 a))) True % 12.47/12.70 Clause #29 (by clausification #[27]): ∀ (a : Iota), Eq (conditionnormo (skS.0 0 a)) False % 12.47/12.70 Clause #30 (by clausification #[28]): ∀ (a : Iota), Eq (gt n0 (skS.0 0 a)) False % 12.47/12.70 Clause #49 (by clausification #[12]): ∀ (a : Iota), % 12.47/12.70 Eq % 12.47/12.70 (And (∀ (X1 : Iota), Not (gt a X1) → drugsu X1) (Not (bcapacityex a)) → % 12.47/12.70 ∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) % 12.47/12.70 True % 12.47/12.70 Clause #50 (by clausification #[49]): ∀ (a : Iota), % 12.47/12.70 Or (Eq (And (∀ (X1 : Iota), Not (gt a X1) → drugsu X1) (Not (bcapacityex a))) False) % 12.47/12.70 (Eq (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) True) % 12.47/12.70 Clause #51 (by clausification #[50]): ∀ (a : Iota), % 12.47/12.70 Or (Eq (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) True) % 12.47/12.70 (Or (Eq (∀ (X1 : Iota), Not (gt a X1) → drugsu X1) False) (Eq (Not (bcapacityex a)) False)) % 12.47/12.70 Clause #52 (by clausification #[51]): ∀ (a a_1 : Iota), % 12.47/12.70 Or (Eq (∀ (X1 : Iota), Not (gt a X1) → drugsu X1) False) % 12.47/12.70 (Or (Eq (Not (bcapacityex a)) False) (Eq (Not (gt a a_1) → bsecretioni a_1) True)) % 12.47/12.70 Clause #53 (by clausification #[52]): ∀ (a a_1 a_2 : Iota), % 12.47/12.70 Or (Eq (Not (bcapacityex a)) False) % 12.47/12.70 (Or (Eq (Not (gt a a_1) → bsecretioni a_1) True) % 12.47/12.70 (Eq (Not (Not (gt a (skS.0 3 a a_2)) → drugsu (skS.0 3 a a_2))) True)) % 12.47/12.70 Clause #54 (by clausification #[53]): ∀ (a a_1 a_2 : Iota), % 12.47/12.70 Or (Eq (Not (gt a a_1) → bsecretioni a_1) True) % 12.47/12.70 (Or (Eq (Not (Not (gt a (skS.0 3 a a_2)) → drugsu (skS.0 3 a a_2))) True) (Eq (bcapacityex a) True)) % 12.47/12.70 Clause #55 (by clausification #[54]): ∀ (a a_1 a_2 : Iota), % 12.47/12.70 Or (Eq (Not (Not (gt a (skS.0 3 a a_1)) → drugsu (skS.0 3 a a_1))) True) % 12.47/12.70 (Or (Eq (bcapacityex a) True) (Or (Eq (Not (gt a a_2)) False) (Eq (bsecretioni a_2) True))) % 12.47/12.70 Clause #56 (by clausification #[55]): ∀ (a a_1 a_2 : Iota), % 12.47/12.70 Or (Eq (bcapacityex a) True) % 12.47/12.70 (Or (Eq (Not (gt a a_1)) False) % 12.47/12.70 (Or (Eq (bsecretioni a_1) True) (Eq (Not (gt a (skS.0 3 a a_2)) → drugsu (skS.0 3 a a_2)) False))) % 12.47/12.70 Clause #57 (by clausification #[56]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (bcapacityex a) True) % 12.54/12.72 (Or (Eq (bsecretioni a_1) True) % 12.54/12.72 (Or (Eq (Not (gt a (skS.0 3 a a_2)) → drugsu (skS.0 3 a a_2)) False) (Eq (gt a a_1) True))) % 12.54/12.72 Clause #58 (by clausification #[57]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (bcapacityex a) True) % 12.54/12.72 (Or (Eq (bsecretioni a_1) True) (Or (Eq (gt a a_1) True) (Eq (Not (gt a (skS.0 3 a a_2))) True))) % 12.54/12.72 Clause #59 (by clausification #[57]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (bcapacityex a) True) % 12.54/12.72 (Or (Eq (bsecretioni a_1) True) (Or (Eq (gt a a_1) True) (Eq (drugsu (skS.0 3 a a_2)) False))) % 12.54/12.72 Clause #60 (by clausification #[58]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (bcapacityex a) True) % 12.54/12.72 (Or (Eq (bsecretioni a_1) True) (Or (Eq (gt a a_1) True) (Eq (gt a (skS.0 3 a a_2)) False))) % 12.54/12.72 Clause #66 (by clausification #[14]): ∀ (a : Iota), % 12.54/12.72 Eq % 12.54/12.72 (And (And (And (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) (bcapacitysn a)) (qilt27 a)) % 12.54/12.72 (∀ (X1 : Iota), gt a X1 → conditionhyper X1) → % 12.54/12.72 ∀ (X1 : Iota), Not (gt a X1) → conditionnormo X1) % 12.54/12.72 True % 12.54/12.72 Clause #67 (by clausification #[66]): ∀ (a : Iota), % 12.54/12.72 Or % 12.54/12.72 (Eq % 12.54/12.72 (And (And (And (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) (bcapacitysn a)) (qilt27 a)) % 12.54/12.72 (∀ (X1 : Iota), gt a X1 → conditionhyper X1)) % 12.54/12.72 False) % 12.54/12.72 (Eq (∀ (X1 : Iota), Not (gt a X1) → conditionnormo X1) True) % 12.54/12.72 Clause #68 (by clausification #[67]): ∀ (a : Iota), % 12.54/12.72 Or (Eq (∀ (X1 : Iota), Not (gt a X1) → conditionnormo X1) True) % 12.54/12.72 (Or (Eq (And (And (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) (bcapacitysn a)) (qilt27 a)) False) % 12.54/12.72 (Eq (∀ (X1 : Iota), gt a X1 → conditionhyper X1) False)) % 12.54/12.72 Clause #69 (by clausification #[68]): ∀ (a a_1 : Iota), % 12.54/12.72 Or (Eq (And (And (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) (bcapacitysn a)) (qilt27 a)) False) % 12.54/12.72 (Or (Eq (∀ (X1 : Iota), gt a X1 → conditionhyper X1) False) (Eq (Not (gt a a_1) → conditionnormo a_1) True)) % 12.54/12.72 Clause #70 (by clausification #[69]): ∀ (a a_1 : Iota), % 12.54/12.72 Or (Eq (∀ (X1 : Iota), gt a X1 → conditionhyper X1) False) % 12.54/12.72 (Or (Eq (Not (gt a a_1) → conditionnormo a_1) True) % 12.54/12.72 (Or (Eq (And (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) (bcapacitysn a)) False) (Eq (qilt27 a) False))) % 12.54/12.72 Clause #71 (by clausification #[70]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (Not (gt a a_1) → conditionnormo a_1) True) % 12.54/12.72 (Or (Eq (And (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) (bcapacitysn a)) False) % 12.54/12.72 (Or (Eq (qilt27 a) False) (Eq (Not (gt a (skS.0 4 a a_2) → conditionhyper (skS.0 4 a a_2))) True))) % 12.54/12.72 Clause #72 (by clausification #[71]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (And (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) (bcapacitysn a)) False) % 12.54/12.72 (Or (Eq (qilt27 a) False) % 12.54/12.72 (Or (Eq (Not (gt a (skS.0 4 a a_1) → conditionhyper (skS.0 4 a a_1))) True) % 12.54/12.72 (Or (Eq (Not (gt a a_2)) False) (Eq (conditionnormo a_2) True)))) % 12.54/12.72 Clause #73 (by clausification #[72]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (qilt27 a) False) % 12.54/12.72 (Or (Eq (Not (gt a (skS.0 4 a a_1) → conditionhyper (skS.0 4 a a_1))) True) % 12.54/12.72 (Or (Eq (Not (gt a a_2)) False) % 12.54/12.72 (Or (Eq (conditionnormo a_2) True) % 12.54/12.72 (Or (Eq (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) False) (Eq (bcapacitysn a) False))))) % 12.54/12.72 Clause #74 (by clausification #[73]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (qilt27 a) False) % 12.54/12.72 (Or (Eq (Not (gt a a_1)) False) % 12.54/12.72 (Or (Eq (conditionnormo a_1) True) % 12.54/12.72 (Or (Eq (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) False) % 12.54/12.72 (Or (Eq (bcapacitysn a) False) (Eq (gt a (skS.0 4 a a_2) → conditionhyper (skS.0 4 a a_2)) False))))) % 12.54/12.72 Clause #75 (by clausification #[74]): ∀ (a a_1 a_2 : Iota), % 12.54/12.72 Or (Eq (qilt27 a) False) % 12.54/12.72 (Or (Eq (conditionnormo a_1) True) % 12.54/12.72 (Or (Eq (∀ (X1 : Iota), Not (gt a X1) → bsecretioni X1) False) % 12.54/12.72 (Or (Eq (bcapacitysn a) False) % 12.54/12.72 (Or (Eq (gt a (skS.0 4 a a_2) → conditionhyper (skS.0 4 a a_2)) False) (Eq (gt a a_1) True))))) % 12.54/12.72 Clause #76 (by clausification #[75]): ∀ (a a_1 a_2 a_3 : Iota), % 12.54/12.72 Or (Eq (qilt27 a) False) % 12.54/12.72 (Or (Eq (conditionnormo a_1) True) % 12.54/12.75 (Or (Eq (bcapacitysn a) False) % 12.54/12.75 (Or (Eq (gt a (skS.0 4 a a_2) → conditionhyper (skS.0 4 a a_2)) False) % 12.54/12.75 (Or (Eq (gt a a_1) True) (Eq (Not (Not (gt a (skS.0 5 a a_3)) → bsecretioni (skS.0 5 a a_3))) True))))) % 12.54/12.75 Clause #77 (by clausification #[76]): ∀ (a a_1 a_2 a_3 : Iota), % 12.54/12.75 Or (Eq (qilt27 a) False) % 12.54/12.75 (Or (Eq (conditionnormo a_1) True) % 12.54/12.75 (Or (Eq (bcapacitysn a) False) % 12.54/12.75 (Or (Eq (gt a a_1) True) % 12.54/12.75 (Or (Eq (Not (Not (gt a (skS.0 5 a a_2)) → bsecretioni (skS.0 5 a a_2))) True) % 12.54/12.75 (Eq (gt a (skS.0 4 a a_3)) True))))) % 12.54/12.75 Clause #78 (by clausification #[76]): ∀ (a a_1 a_2 a_3 : Iota), % 12.54/12.75 Or (Eq (qilt27 a) False) % 12.54/12.75 (Or (Eq (conditionnormo a_1) True) % 12.54/12.75 (Or (Eq (bcapacitysn a) False) % 12.54/12.75 (Or (Eq (gt a a_1) True) % 12.54/12.75 (Or (Eq (Not (Not (gt a (skS.0 5 a a_2)) → bsecretioni (skS.0 5 a a_2))) True) % 12.54/12.75 (Eq (conditionhyper (skS.0 4 a a_3)) False))))) % 12.54/12.75 Clause #79 (by clausification #[77]): ∀ (a a_1 a_2 a_3 : Iota), % 12.54/12.75 Or (Eq (qilt27 a) False) % 12.54/12.75 (Or (Eq (conditionnormo a_1) True) % 12.54/12.75 (Or (Eq (bcapacitysn a) False) % 12.54/12.75 (Or (Eq (gt a a_1) True) % 12.54/12.75 (Or (Eq (gt a (skS.0 4 a a_2)) True) (Eq (Not (gt a (skS.0 5 a a_3)) → bsecretioni (skS.0 5 a a_3)) False))))) % 12.54/12.75 Clause #80 (by clausification #[79]): ∀ (a a_1 a_2 a_3 : Iota), % 12.54/12.75 Or (Eq (qilt27 a) False) % 12.54/12.75 (Or (Eq (conditionnormo a_1) True) % 12.54/12.75 (Or (Eq (bcapacitysn a) False) % 12.54/12.75 (Or (Eq (gt a a_1) True) (Or (Eq (gt a (skS.0 4 a a_2)) True) (Eq (Not (gt a (skS.0 5 a a_3))) True))))) % 12.54/12.75 Clause #81 (by clausification #[79]): ∀ (a a_1 a_2 a_3 : Iota), % 12.54/12.75 Or (Eq (qilt27 a) False) % 12.54/12.75 (Or (Eq (conditionnormo a_1) True) % 12.54/12.75 (Or (Eq (bcapacitysn a) False) % 12.54/12.75 (Or (Eq (gt a a_1) True) (Or (Eq (gt a (skS.0 4 a a_2)) True) (Eq (bsecretioni (skS.0 5 a a_3)) False))))) % 12.54/12.75 Clause #82 (by clausification #[80]): ∀ (a a_1 a_2 a_3 : Iota), % 12.54/12.75 Or (Eq (qilt27 a) False) % 12.54/12.75 (Or (Eq (conditionnormo a_1) True) % 12.54/12.75 (Or (Eq (bcapacitysn a) False) % 12.54/12.75 (Or (Eq (gt a a_1) True) (Or (Eq (gt a (skS.0 4 a a_2)) True) (Eq (gt a (skS.0 5 a a_3)) False))))) % 12.54/12.75 Clause #83 (by superposition #[82, 24]): ∀ (a a_1 a_2 : Iota), % 12.54/12.75 Or (Eq (conditionnormo a) True) % 12.54/12.75 (Or (Eq (bcapacitysn n0) False) % 12.54/12.75 (Or (Eq (gt n0 a) True) % 12.54/12.75 (Or (Eq (gt n0 (skS.0 4 n0 a_1)) True) (Or (Eq (gt n0 (skS.0 5 n0 a_2)) False) (Eq False True))))) % 12.54/12.75 Clause #133 (by clausification #[5]): ∀ (a : Iota), Eq (Or (Not (bcapacityex a)) (Not (bcapacitysn a))) True % 12.54/12.75 Clause #134 (by clausification #[133]): ∀ (a : Iota), Or (Eq (Not (bcapacityex a)) True) (Eq (Not (bcapacitysn a)) True) % 12.54/12.75 Clause #135 (by clausification #[134]): ∀ (a : Iota), Or (Eq (Not (bcapacitysn a)) True) (Eq (bcapacityex a) False) % 12.54/12.75 Clause #136 (by clausification #[135]): ∀ (a : Iota), Or (Eq (bcapacityex a) False) (Eq (bcapacitysn a) False) % 12.54/12.75 Clause #196 (by clausification #[25]): Eq (bcapacitysn n0) True % 12.54/12.75 Clause #197 (by clausification #[25]): Eq (And (∀ (X0 : Iota), Not (gt n0 X0) → drugsu X0) (∀ (X0 : Iota), gt n0 X0 → conditionhyper X0)) True % 12.54/12.75 Clause #199 (by clausification #[197]): Eq (∀ (X0 : Iota), gt n0 X0 → conditionhyper X0) True % 12.54/12.75 Clause #200 (by clausification #[197]): Eq (∀ (X0 : Iota), Not (gt n0 X0) → drugsu X0) True % 12.54/12.75 Clause #201 (by clausification #[199]): ∀ (a : Iota), Eq (gt n0 a → conditionhyper a) True % 12.54/12.75 Clause #202 (by clausification #[201]): ∀ (a : Iota), Or (Eq (gt n0 a) False) (Eq (conditionhyper a) True) % 12.54/12.75 Clause #203 (by clausification #[200]): ∀ (a : Iota), Eq (Not (gt n0 a) → drugsu a) True % 12.54/12.75 Clause #204 (by clausification #[203]): ∀ (a : Iota), Or (Eq (Not (gt n0 a)) False) (Eq (drugsu a) True) % 12.54/12.75 Clause #205 (by clausification #[204]): ∀ (a : Iota), Or (Eq (drugsu a) True) (Eq (gt n0 a) True) % 12.54/12.75 Clause #207 (by superposition #[205, 60]): ∀ (a a_1 : Iota), % 12.54/12.75 Or (Eq (drugsu (skS.0 3 n0 a)) True) % 12.54/12.75 (Or (Eq (bcapacityex n0) True) (Or (Eq (bsecretioni a_1) True) (Or (Eq (gt n0 a_1) True) (Eq True False)))) % 12.54/12.75 Clause #269 (by clausification #[78]): ∀ (a a_1 a_2 a_3 : Iota), % 12.54/12.75 Or (Eq (qilt27 a) False) % 12.54/12.75 (Or (Eq (conditionnormo a_1) True) % 12.60/12.78 (Or (Eq (bcapacitysn a) False) % 12.60/12.78 (Or (Eq (gt a a_1) True) % 12.60/12.78 (Or (Eq (conditionhyper (skS.0 4 a a_2)) False) % 12.60/12.78 (Eq (Not (gt a (skS.0 5 a a_3)) → bsecretioni (skS.0 5 a a_3)) False))))) % 12.60/12.78 Clause #270 (by clausification #[269]): ∀ (a a_1 a_2 a_3 : Iota), % 12.60/12.78 Or (Eq (qilt27 a) False) % 12.60/12.78 (Or (Eq (conditionnormo a_1) True) % 12.60/12.78 (Or (Eq (bcapacitysn a) False) % 12.60/12.78 (Or (Eq (gt a a_1) True) % 12.60/12.78 (Or (Eq (conditionhyper (skS.0 4 a a_2)) False) (Eq (Not (gt a (skS.0 5 a a_3))) True))))) % 12.60/12.78 Clause #271 (by clausification #[269]): ∀ (a a_1 a_2 a_3 : Iota), % 12.60/12.78 Or (Eq (qilt27 a) False) % 12.60/12.78 (Or (Eq (conditionnormo a_1) True) % 12.60/12.78 (Or (Eq (bcapacitysn a) False) % 12.60/12.78 (Or (Eq (gt a a_1) True) % 12.60/12.78 (Or (Eq (conditionhyper (skS.0 4 a a_2)) False) (Eq (bsecretioni (skS.0 5 a a_3)) False))))) % 12.60/12.78 Clause #272 (by clausification #[270]): ∀ (a a_1 a_2 a_3 : Iota), % 12.60/12.78 Or (Eq (qilt27 a) False) % 12.60/12.78 (Or (Eq (conditionnormo a_1) True) % 12.60/12.78 (Or (Eq (bcapacitysn a) False) % 12.60/12.78 (Or (Eq (gt a a_1) True) (Or (Eq (conditionhyper (skS.0 4 a a_2)) False) (Eq (gt a (skS.0 5 a a_3)) False))))) % 12.60/12.78 Clause #273 (by superposition #[272, 24]): ∀ (a a_1 a_2 : Iota), % 12.60/12.78 Or (Eq (conditionnormo a) True) % 12.60/12.78 (Or (Eq (bcapacitysn n0) False) % 12.60/12.78 (Or (Eq (gt n0 a) True) % 12.60/12.78 (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) False) (Or (Eq (gt n0 (skS.0 5 n0 a_2)) False) (Eq False True))))) % 12.60/12.78 Clause #283 (by superposition #[81, 24]): ∀ (a a_1 a_2 : Iota), % 12.60/12.78 Or (Eq (conditionnormo a) True) % 12.60/12.78 (Or (Eq (bcapacitysn n0) False) % 12.60/12.78 (Or (Eq (gt n0 a) True) % 12.60/12.78 (Or (Eq (gt n0 (skS.0 4 n0 a_1)) True) (Or (Eq (bsecretioni (skS.0 5 n0 a_2)) False) (Eq False True))))) % 12.60/12.78 Clause #287 (by clausification #[207]): ∀ (a a_1 : Iota), % 12.60/12.78 Or (Eq (drugsu (skS.0 3 n0 a)) True) % 12.60/12.78 (Or (Eq (bcapacityex n0) True) (Or (Eq (bsecretioni a_1) True) (Eq (gt n0 a_1) True))) % 12.60/12.78 Clause #288 (by superposition #[287, 59]): ∀ (a a_1 : Iota), % 12.60/12.78 Or (Eq (bcapacityex n0) True) % 12.60/12.78 (Or (Eq (bsecretioni a) True) % 12.60/12.78 (Or (Eq (gt n0 a) True) % 12.60/12.78 (Or (Eq (bcapacityex n0) True) (Or (Eq (bsecretioni a_1) True) (Or (Eq (gt n0 a_1) True) (Eq True False)))))) % 12.60/12.78 Clause #306 (by clausification #[83]): ∀ (a a_1 a_2 : Iota), % 12.60/12.78 Or (Eq (conditionnormo a) True) % 12.60/12.78 (Or (Eq (bcapacitysn n0) False) % 12.60/12.78 (Or (Eq (gt n0 a) True) (Or (Eq (gt n0 (skS.0 4 n0 a_1)) True) (Eq (gt n0 (skS.0 5 n0 a_2)) False)))) % 12.60/12.78 Clause #307 (by forward demodulation #[306, 196]): ∀ (a a_1 a_2 : Iota), % 12.60/12.78 Or (Eq (conditionnormo a) True) % 12.60/12.78 (Or (Eq True False) % 12.60/12.78 (Or (Eq (gt n0 a) True) (Or (Eq (gt n0 (skS.0 4 n0 a_1)) True) (Eq (gt n0 (skS.0 5 n0 a_2)) False)))) % 12.60/12.78 Clause #308 (by clausification #[307]): ∀ (a a_1 a_2 : Iota), % 12.60/12.78 Or (Eq (conditionnormo a) True) % 12.60/12.78 (Or (Eq (gt n0 a) True) (Or (Eq (gt n0 (skS.0 4 n0 a_1)) True) (Eq (gt n0 (skS.0 5 n0 a_2)) False))) % 12.60/12.78 Clause #341 (by clausification #[288]): ∀ (a a_1 : Iota), % 12.60/12.78 Or (Eq (bcapacityex n0) True) % 12.60/12.78 (Or (Eq (bsecretioni a) True) % 12.60/12.78 (Or (Eq (gt n0 a) True) (Or (Eq (bcapacityex n0) True) (Or (Eq (bsecretioni a_1) True) (Eq (gt n0 a_1) True))))) % 12.60/12.78 Clause #342 (by eliminate duplicate literals #[341]): ∀ (a a_1 : Iota), % 12.60/12.78 Or (Eq (bcapacityex n0) True) % 12.60/12.78 (Or (Eq (bsecretioni a) True) (Or (Eq (gt n0 a) True) (Or (Eq (bsecretioni a_1) True) (Eq (gt n0 a_1) True)))) % 12.60/12.78 Clause #359 (by equality factoring #[342]): ∀ (a : Iota), % 12.60/12.78 Or (Eq (bcapacityex n0) True) % 12.60/12.78 (Or (Eq (bsecretioni a) True) (Or (Eq (bsecretioni a) True) (Or (Ne True True) (Eq (gt n0 a) True)))) % 12.60/12.78 Clause #360 (by clausification #[359]): ∀ (a : Iota), % 12.60/12.78 Or (Eq (bcapacityex n0) True) % 12.60/12.78 (Or (Eq (bsecretioni a) True) % 12.60/12.78 (Or (Eq (bsecretioni a) True) (Or (Eq (gt n0 a) True) (Or (Eq True False) (Eq True False))))) % 12.60/12.78 Clause #362 (by clausification #[360]): ∀ (a : Iota), % 12.60/12.78 Or (Eq (bcapacityex n0) True) % 12.60/12.78 (Or (Eq (bsecretioni a) True) (Or (Eq (bsecretioni a) True) (Or (Eq (gt n0 a) True) (Eq True False)))) % 12.60/12.78 Clause #363 (by clausification #[362]): ∀ (a : Iota), % 12.60/12.78 Or (Eq (bcapacityex n0) True) (Or (Eq (bsecretioni a) True) (Or (Eq (bsecretioni a) True) (Eq (gt n0 a) True))) % 12.60/12.80 Clause #364 (by eliminate duplicate literals #[363]): ∀ (a : Iota), Or (Eq (bcapacityex n0) True) (Or (Eq (bsecretioni a) True) (Eq (gt n0 a) True)) % 12.60/12.80 Clause #366 (by superposition #[364, 308]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (bcapacityex n0) True) % 12.60/12.80 (Or (Eq (bsecretioni (skS.0 5 n0 a)) True) % 12.60/12.80 (Or (Eq (conditionnormo a_1) True) % 12.60/12.80 (Or (Eq (gt n0 a_1) True) (Or (Eq (gt n0 (skS.0 4 n0 a_2)) True) (Eq True False))))) % 12.60/12.80 Clause #739 (by superposition #[271, 24]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq (bcapacitysn n0) False) % 12.60/12.80 (Or (Eq (gt n0 a) True) % 12.60/12.80 (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) False) % 12.60/12.80 (Or (Eq (bsecretioni (skS.0 5 n0 a_2)) False) (Eq False True))))) % 12.60/12.80 Clause #748 (by clausification #[273]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq (bcapacitysn n0) False) % 12.60/12.80 (Or (Eq (gt n0 a) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) False) (Eq (gt n0 (skS.0 5 n0 a_2)) False)))) % 12.60/12.80 Clause #749 (by forward demodulation #[748, 196]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq True False) % 12.60/12.80 (Or (Eq (gt n0 a) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) False) (Eq (gt n0 (skS.0 5 n0 a_2)) False)))) % 12.60/12.80 Clause #750 (by clausification #[749]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq (gt n0 a) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) False) (Eq (gt n0 (skS.0 5 n0 a_2)) False))) % 12.60/12.80 Clause #805 (by clausification #[283]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq (bcapacitysn n0) False) % 12.60/12.80 (Or (Eq (gt n0 a) True) (Or (Eq (gt n0 (skS.0 4 n0 a_1)) True) (Eq (bsecretioni (skS.0 5 n0 a_2)) False)))) % 12.60/12.80 Clause #806 (by forward demodulation #[805, 196]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq True False) % 12.60/12.80 (Or (Eq (gt n0 a) True) (Or (Eq (gt n0 (skS.0 4 n0 a_1)) True) (Eq (bsecretioni (skS.0 5 n0 a_2)) False)))) % 12.60/12.80 Clause #807 (by clausification #[806]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq (gt n0 a) True) (Or (Eq (gt n0 (skS.0 4 n0 a_1)) True) (Eq (bsecretioni (skS.0 5 n0 a_2)) False))) % 12.60/12.80 Clause #891 (by clausification #[739]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq (bcapacitysn n0) False) % 12.60/12.80 (Or (Eq (gt n0 a) True) % 12.60/12.80 (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) False) (Eq (bsecretioni (skS.0 5 n0 a_2)) False)))) % 12.60/12.80 Clause #892 (by forward demodulation #[891, 196]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq True False) % 12.60/12.80 (Or (Eq (gt n0 a) True) % 12.60/12.80 (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) False) (Eq (bsecretioni (skS.0 5 n0 a_2)) False)))) % 12.60/12.80 Clause #893 (by clausification #[892]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (conditionnormo a) True) % 12.60/12.80 (Or (Eq (gt n0 a) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) False) (Eq (bsecretioni (skS.0 5 n0 a_2)) False))) % 12.60/12.80 Clause #1113 (by clausification #[366]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (bcapacityex n0) True) % 12.60/12.80 (Or (Eq (bsecretioni (skS.0 5 n0 a)) True) % 12.60/12.80 (Or (Eq (conditionnormo a_1) True) (Or (Eq (gt n0 a_1) True) (Eq (gt n0 (skS.0 4 n0 a_2)) True)))) % 12.60/12.80 Clause #1128 (by superposition #[1113, 202]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (bcapacityex n0) True) % 12.60/12.80 (Or (Eq (bsecretioni (skS.0 5 n0 a)) True) % 12.60/12.80 (Or (Eq (conditionnormo a_1) True) % 12.60/12.80 (Or (Eq (gt n0 a_1) True) (Or (Eq True False) (Eq (conditionhyper (skS.0 4 n0 a_2)) True))))) % 12.60/12.80 Clause #1133 (by clausification #[1128]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (bcapacityex n0) True) % 12.60/12.80 (Or (Eq (bsecretioni (skS.0 5 n0 a)) True) % 12.60/12.80 (Or (Eq (conditionnormo a_1) True) (Or (Eq (gt n0 a_1) True) (Eq (conditionhyper (skS.0 4 n0 a_2)) True)))) % 12.60/12.80 Clause #1136 (by superposition #[1133, 30]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (bcapacityex n0) True) % 12.60/12.80 (Or (Eq (bsecretioni (skS.0 5 n0 a)) True) % 12.60/12.80 (Or (Eq (conditionnormo (skS.0 0 a_1)) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_2)) True) (Eq True False)))) % 12.60/12.80 Clause #1195 (by clausification #[1136]): ∀ (a a_1 a_2 : Iota), % 12.60/12.80 Or (Eq (bcapacityex n0) True) % 12.60/12.80 (Or (Eq (bsecretioni (skS.0 5 n0 a)) True) % 12.60/12.83 (Or (Eq (conditionnormo (skS.0 0 a_1)) True) (Eq (conditionhyper (skS.0 4 n0 a_2)) True))) % 12.60/12.83 Clause #1198 (by superposition #[1195, 29]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (bsecretioni (skS.0 5 n0 a)) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) True) (Eq True False))) % 12.60/12.83 Clause #1207 (by clausification #[1198]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) (Or (Eq (bsecretioni (skS.0 5 n0 a)) True) (Eq (conditionhyper (skS.0 4 n0 a_1)) True)) % 12.60/12.83 Clause #1208 (by superposition #[1207, 807]): ∀ (a a_1 a_2 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionhyper (skS.0 4 n0 a)) True) % 12.60/12.83 (Or (Eq (conditionnormo a_1) True) % 12.60/12.83 (Or (Eq (gt n0 a_1) True) (Or (Eq (gt n0 (skS.0 4 n0 a_2)) True) (Eq True False))))) % 12.60/12.83 Clause #1224 (by clausification #[1208]): ∀ (a a_1 a_2 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionhyper (skS.0 4 n0 a)) True) % 12.60/12.83 (Or (Eq (conditionnormo a_1) True) (Or (Eq (gt n0 a_1) True) (Eq (gt n0 (skS.0 4 n0 a_2)) True)))) % 12.60/12.83 Clause #1241 (by superposition #[1224, 202]): ∀ (a a_1 a_2 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionhyper (skS.0 4 n0 a)) True) % 12.60/12.83 (Or (Eq (conditionnormo a_1) True) % 12.60/12.83 (Or (Eq (gt n0 a_1) True) (Or (Eq True False) (Eq (conditionhyper (skS.0 4 n0 a_2)) True))))) % 12.60/12.83 Clause #1247 (by clausification #[1241]): ∀ (a a_1 a_2 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionhyper (skS.0 4 n0 a)) True) % 12.60/12.83 (Or (Eq (conditionnormo a_1) True) (Or (Eq (gt n0 a_1) True) (Eq (conditionhyper (skS.0 4 n0 a_2)) True)))) % 12.60/12.83 Clause #1268 (by equality factoring #[1247]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo a) True) % 12.60/12.83 (Or (Eq (gt n0 a) True) (Or (Ne True True) (Eq (conditionhyper (skS.0 4 n0 a_1)) True)))) % 12.60/12.83 Clause #1269 (by clausification #[1268]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo a) True) % 12.60/12.83 (Or (Eq (gt n0 a) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) True) (Or (Eq True False) (Eq True False))))) % 12.60/12.83 Clause #1271 (by clausification #[1269]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo a) True) % 12.60/12.83 (Or (Eq (gt n0 a) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) True) (Eq True False)))) % 12.60/12.83 Clause #1272 (by clausification #[1271]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo a) True) (Or (Eq (gt n0 a) True) (Eq (conditionhyper (skS.0 4 n0 a_1)) True))) % 12.60/12.83 Clause #1273 (by superposition #[1272, 30]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo (skS.0 0 a)) True) (Or (Eq (conditionhyper (skS.0 4 n0 a_1)) True) (Eq True False))) % 12.60/12.83 Clause #1313 (by clausification #[1273]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) (Or (Eq (conditionnormo (skS.0 0 a)) True) (Eq (conditionhyper (skS.0 4 n0 a_1)) True)) % 12.60/12.83 Clause #1314 (by superposition #[1313, 29]): ∀ (a : Iota), Or (Eq (bcapacityex n0) True) (Or (Eq (conditionhyper (skS.0 4 n0 a)) True) (Eq True False)) % 12.60/12.83 Clause #1336 (by clausification #[1314]): ∀ (a : Iota), Or (Eq (bcapacityex n0) True) (Eq (conditionhyper (skS.0 4 n0 a)) True) % 12.60/12.83 Clause #1337 (by superposition #[1336, 750]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo a) True) (Or (Eq (gt n0 a) True) (Or (Eq True False) (Eq (gt n0 (skS.0 5 n0 a_1)) False)))) % 12.60/12.83 Clause #1338 (by superposition #[1336, 893]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo a) True) % 12.60/12.83 (Or (Eq (gt n0 a) True) (Or (Eq True False) (Eq (bsecretioni (skS.0 5 n0 a_1)) False)))) % 12.60/12.83 Clause #1344 (by clausification #[1338]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo a) True) (Or (Eq (gt n0 a) True) (Eq (bsecretioni (skS.0 5 n0 a_1)) False))) % 12.60/12.83 Clause #1350 (by clausification #[1337]): ∀ (a a_1 : Iota), % 12.60/12.83 Or (Eq (bcapacityex n0) True) % 12.60/12.83 (Or (Eq (conditionnormo a) True) (Or (Eq (gt n0 a) True) (Eq (gt n0 (skS.0 5 n0 a_1)) False))) % 12.60/12.83 Clause #1354 (by superposition #[1350, 364]): ∀ (a a_1 : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) % 12.60/12.86 (Or (Eq (gt n0 a) True) % 12.60/12.86 (Or (Eq (bcapacityex n0) True) (Or (Eq (bsecretioni (skS.0 5 n0 a_1)) True) (Eq False True))))) % 12.60/12.86 Clause #1397 (by clausification #[1354]): ∀ (a a_1 : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) % 12.60/12.86 (Or (Eq (gt n0 a) True) (Or (Eq (bcapacityex n0) True) (Eq (bsecretioni (skS.0 5 n0 a_1)) True)))) % 12.60/12.86 Clause #1398 (by eliminate duplicate literals #[1397]): ∀ (a a_1 : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) (Or (Eq (gt n0 a) True) (Eq (bsecretioni (skS.0 5 n0 a_1)) True))) % 12.60/12.86 Clause #1413 (by superposition #[1398, 1344]): ∀ (a a_1 : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) % 12.60/12.86 (Or (Eq (gt n0 a) True) % 12.60/12.86 (Or (Eq (bcapacityex n0) True) (Or (Eq (conditionnormo a_1) True) (Or (Eq (gt n0 a_1) True) (Eq True False)))))) % 12.60/12.86 Clause #1559 (by clausification #[1413]): ∀ (a a_1 : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) % 12.60/12.86 (Or (Eq (gt n0 a) True) % 12.60/12.86 (Or (Eq (bcapacityex n0) True) (Or (Eq (conditionnormo a_1) True) (Eq (gt n0 a_1) True))))) % 12.60/12.86 Clause #1560 (by eliminate duplicate literals #[1559]): ∀ (a a_1 : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) (Or (Eq (gt n0 a) True) (Or (Eq (conditionnormo a_1) True) (Eq (gt n0 a_1) True)))) % 12.60/12.86 Clause #1591 (by equality factoring #[1560]): ∀ (a : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) (Or (Eq (conditionnormo a) True) (Or (Ne True True) (Eq (gt n0 a) True)))) % 12.60/12.86 Clause #1612 (by clausification #[1591]): ∀ (a : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) (Or (Eq (gt n0 a) True) (Or (Eq True False) (Eq True False))))) % 12.60/12.86 Clause #1614 (by clausification #[1612]): ∀ (a : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) % 12.60/12.86 (Or (Eq (conditionnormo a) True) (Or (Eq (conditionnormo a) True) (Or (Eq (gt n0 a) True) (Eq True False)))) % 12.60/12.86 Clause #1615 (by clausification #[1614]): ∀ (a : Iota), % 12.60/12.86 Or (Eq (bcapacityex n0) True) (Or (Eq (conditionnormo a) True) (Or (Eq (conditionnormo a) True) (Eq (gt n0 a) True))) % 12.60/12.86 Clause #1616 (by eliminate duplicate literals #[1615]): ∀ (a : Iota), Or (Eq (bcapacityex n0) True) (Or (Eq (conditionnormo a) True) (Eq (gt n0 a) True)) % 12.60/12.86 Clause #1617 (by superposition #[1616, 30]): ∀ (a : Iota), Or (Eq (bcapacityex n0) True) (Or (Eq (conditionnormo (skS.0 0 a)) True) (Eq True False)) % 12.60/12.86 Clause #1645 (by clausification #[1617]): ∀ (a : Iota), Or (Eq (bcapacityex n0) True) (Eq (conditionnormo (skS.0 0 a)) True) % 12.60/12.86 Clause #1646 (by superposition #[1645, 29]): Or (Eq (bcapacityex n0) True) (Eq True False) % 12.60/12.86 Clause #1647 (by clausification #[1646]): Eq (bcapacityex n0) True % 12.60/12.86 Clause #1669 (by superposition #[1647, 136]): Or (Eq True False) (Eq (bcapacitysn n0) False) % 12.60/12.86 Clause #1674 (by clausification #[1669]): Eq (bcapacitysn n0) False % 12.60/12.86 Clause #1675 (by superposition #[1674, 196]): Eq False True % 12.60/12.86 Clause #1679 (by clausification #[1675]): False % 12.60/12.86 SZS output end Proof for theBenchmark.p %------------------------------------------------------------------------------