TSTP Solution File: MGT027+1 by Duper---1.0
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- Process Solution
%------------------------------------------------------------------------------
% File : Duper---1.0
% Problem : MGT027+1 : TPTP v8.1.2. Released v2.0.0.
% Transfm : none
% Format : tptp:raw
% Command : duper %s
% Computer : n026.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 : Thu Aug 31 09:10:01 EDT 2023
% Result : Theorem 10.24s 10.41s
% Output : Proof 10.43s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : MGT027+1 : TPTP v8.1.2. Released v2.0.0.
% 0.00/0.14 % Command : duper %s
% 0.13/0.35 % Computer : n026.cluster.edu
% 0.13/0.35 % Model : x86_64 x86_64
% 0.13/0.35 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.35 % Memory : 8042.1875MB
% 0.13/0.35 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.35 % CPULimit : 300
% 0.13/0.35 % WCLimit : 300
% 0.13/0.35 % DateTime : Mon Aug 28 06:51:04 EDT 2023
% 0.13/0.35 % CPUTime :
% 10.24/10.41 SZS status Theorem for theBenchmark.p
% 10.24/10.41 SZS output start Proof for theBenchmark.p
% 10.24/10.41 Clause #0 (by assumption #[]): Eq
% 10.24/10.41 (∀ (E To : Iota),
% 10.24/10.41 And (And (And (environment E) (stable E)) (in_environment E To))
% 10.24/10.41 (∀ (T : Iota),
% 10.24/10.41 And (greater (cardinality_at_time first_movers T) zero) (greater_or_equal T To) →
% 10.24/10.41 greater zero (growth_rate first_movers T)) →
% 10.24/10.41 contracts_from To first_movers)
% 10.24/10.41 True
% 10.24/10.41 Clause #1 (by assumption #[]): Eq
% 10.24/10.41 (∀ (E T : Iota),
% 10.24/10.41 And (And (And (environment E) (in_environment E T)) (greater (cardinality_at_time first_movers T) zero))
% 10.24/10.41 (greater (cardinality_at_time efficient_producers T) zero) →
% 10.24/10.41 subpopulations first_movers efficient_producers E T)
% 10.24/10.41 True
% 10.24/10.41 Clause #2 (by assumption #[]): Eq
% 10.24/10.41 (∀ (E T1 T2 : Iota),
% 10.24/10.41 And (And (And (environment E) (stable E)) (in_environment E T1)) (greater T2 T1) → in_environment E T2)
% 10.24/10.41 True
% 10.24/10.41 Clause #3 (by assumption #[]): Eq (∀ (E : Iota), And (environment E) (stable E) → in_environment E (appear efficient_producers E)) True
% 10.24/10.41 Clause #4 (by assumption #[]): Eq (∀ (X Y Z : Iota), And (greater X Y) (greater Y Z) → greater X Z) True
% 10.24/10.41 Clause #5 (by assumption #[]): Eq (∀ (X Y : Iota), Iff (greater_or_equal X Y) (Or (greater X Y) (Eq X Y))) True
% 10.24/10.41 Clause #6 (by assumption #[]): Eq
% 10.24/10.41 (∀ (E T : Iota),
% 10.24/10.41 And (And (environment E) (in_environment E T)) (greater_or_equal T (appear efficient_producers E)) →
% 10.24/10.41 greater (cardinality_at_time efficient_producers T) zero)
% 10.24/10.41 True
% 10.24/10.41 Clause #7 (by assumption #[]): Eq
% 10.24/10.41 (∀ (E : Iota),
% 10.24/10.41 And (environment E) (stable E) →
% 10.24/10.41 Exists fun To =>
% 10.24/10.41 And (greater To (appear efficient_producers E))
% 10.24/10.41 (∀ (T : Iota),
% 10.24/10.41 And (subpopulations first_movers efficient_producers E T) (greater_or_equal T To) →
% 10.24/10.41 greater zero (growth_rate first_movers T)))
% 10.24/10.41 True
% 10.24/10.41 Clause #8 (by assumption #[]): Eq
% 10.24/10.41 (Not
% 10.24/10.41 (∀ (E : Iota),
% 10.24/10.41 And (environment E) (stable E) →
% 10.24/10.41 Exists fun To => And (greater To (appear efficient_producers E)) (contracts_from To first_movers)))
% 10.24/10.41 True
% 10.24/10.41 Clause #9 (by clausification #[0]): ∀ (a : Iota),
% 10.24/10.41 Eq
% 10.24/10.41 (∀ (To : Iota),
% 10.24/10.41 And (And (And (environment a) (stable a)) (in_environment a To))
% 10.24/10.41 (∀ (T : Iota),
% 10.24/10.41 And (greater (cardinality_at_time first_movers T) zero) (greater_or_equal T To) →
% 10.24/10.41 greater zero (growth_rate first_movers T)) →
% 10.24/10.41 contracts_from To first_movers)
% 10.24/10.41 True
% 10.24/10.41 Clause #10 (by clausification #[9]): ∀ (a a_1 : Iota),
% 10.24/10.41 Eq
% 10.24/10.41 (And (And (And (environment a) (stable a)) (in_environment a a_1))
% 10.24/10.41 (∀ (T : Iota),
% 10.24/10.41 And (greater (cardinality_at_time first_movers T) zero) (greater_or_equal T a_1) →
% 10.24/10.41 greater zero (growth_rate first_movers T)) →
% 10.24/10.41 contracts_from a_1 first_movers)
% 10.24/10.41 True
% 10.24/10.41 Clause #11 (by clausification #[10]): ∀ (a a_1 : Iota),
% 10.24/10.41 Or
% 10.24/10.41 (Eq
% 10.24/10.41 (And (And (And (environment a) (stable a)) (in_environment a a_1))
% 10.24/10.41 (∀ (T : Iota),
% 10.24/10.41 And (greater (cardinality_at_time first_movers T) zero) (greater_or_equal T a_1) →
% 10.24/10.41 greater zero (growth_rate first_movers T)))
% 10.24/10.41 False)
% 10.24/10.41 (Eq (contracts_from a_1 first_movers) True)
% 10.24/10.41 Clause #12 (by clausification #[11]): ∀ (a a_1 : Iota),
% 10.24/10.41 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.41 (Or (Eq (And (And (environment a_1) (stable a_1)) (in_environment a_1 a)) False)
% 10.24/10.41 (Eq
% 10.24/10.41 (∀ (T : Iota),
% 10.24/10.41 And (greater (cardinality_at_time first_movers T) zero) (greater_or_equal T a) →
% 10.24/10.41 greater zero (growth_rate first_movers T))
% 10.24/10.41 False))
% 10.24/10.41 Clause #13 (by clausification #[12]): ∀ (a a_1 : Iota),
% 10.24/10.41 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.41 (Or
% 10.24/10.41 (Eq
% 10.24/10.41 (∀ (T : Iota),
% 10.24/10.41 And (greater (cardinality_at_time first_movers T) zero) (greater_or_equal T a) →
% 10.24/10.41 greater zero (growth_rate first_movers T))
% 10.24/10.41 False)
% 10.24/10.41 (Or (Eq (And (environment a_1) (stable a_1)) False) (Eq (in_environment a_1 a) False)))
% 10.24/10.41 Clause #14 (by clausification #[13]): ∀ (a a_1 a_2 : Iota),
% 10.24/10.41 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.43 (Or (Eq (And (environment a_1) (stable a_1)) False)
% 10.24/10.43 (Or (Eq (in_environment a_1 a) False)
% 10.24/10.43 (Eq
% 10.24/10.43 (Not
% 10.24/10.43 (And (greater (cardinality_at_time first_movers (skS.0 0 a a_2)) zero)
% 10.24/10.43 (greater_or_equal (skS.0 0 a a_2) a) →
% 10.24/10.43 greater zero (growth_rate first_movers (skS.0 0 a a_2))))
% 10.24/10.43 True)))
% 10.24/10.43 Clause #15 (by clausification #[14]): ∀ (a a_1 a_2 : Iota),
% 10.24/10.43 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.43 (Or (Eq (in_environment a_1 a) False)
% 10.24/10.43 (Or
% 10.24/10.43 (Eq
% 10.24/10.43 (Not
% 10.24/10.43 (And (greater (cardinality_at_time first_movers (skS.0 0 a a_2)) zero)
% 10.24/10.43 (greater_or_equal (skS.0 0 a a_2) a) →
% 10.24/10.43 greater zero (growth_rate first_movers (skS.0 0 a a_2))))
% 10.24/10.43 True)
% 10.24/10.43 (Or (Eq (environment a_1) False) (Eq (stable a_1) False))))
% 10.24/10.43 Clause #16 (by clausification #[15]): ∀ (a a_1 a_2 : Iota),
% 10.24/10.43 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.43 (Or (Eq (in_environment a_1 a) False)
% 10.24/10.43 (Or (Eq (environment a_1) False)
% 10.24/10.43 (Or (Eq (stable a_1) False)
% 10.24/10.43 (Eq
% 10.24/10.43 (And (greater (cardinality_at_time first_movers (skS.0 0 a a_2)) zero)
% 10.24/10.43 (greater_or_equal (skS.0 0 a a_2) a) →
% 10.24/10.43 greater zero (growth_rate first_movers (skS.0 0 a a_2)))
% 10.24/10.43 False))))
% 10.24/10.43 Clause #17 (by clausification #[16]): ∀ (a a_1 a_2 : Iota),
% 10.24/10.43 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.43 (Or (Eq (in_environment a_1 a) False)
% 10.24/10.43 (Or (Eq (environment a_1) False)
% 10.24/10.43 (Or (Eq (stable a_1) False)
% 10.24/10.43 (Eq
% 10.24/10.43 (And (greater (cardinality_at_time first_movers (skS.0 0 a a_2)) zero) (greater_or_equal (skS.0 0 a a_2) a))
% 10.24/10.43 True))))
% 10.24/10.43 Clause #18 (by clausification #[16]): ∀ (a a_1 a_2 : Iota),
% 10.24/10.43 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.43 (Or (Eq (in_environment a_1 a) False)
% 10.24/10.43 (Or (Eq (environment a_1) False)
% 10.24/10.43 (Or (Eq (stable a_1) False) (Eq (greater zero (growth_rate first_movers (skS.0 0 a a_2))) False))))
% 10.24/10.43 Clause #19 (by clausification #[17]): ∀ (a a_1 a_2 : Iota),
% 10.24/10.43 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.43 (Or (Eq (in_environment a_1 a) False)
% 10.24/10.43 (Or (Eq (environment a_1) False) (Or (Eq (stable a_1) False) (Eq (greater_or_equal (skS.0 0 a a_2) a) True))))
% 10.24/10.43 Clause #20 (by clausification #[17]): ∀ (a a_1 a_2 : Iota),
% 10.24/10.43 Or (Eq (contracts_from a first_movers) True)
% 10.24/10.43 (Or (Eq (in_environment a_1 a) False)
% 10.24/10.43 (Or (Eq (environment a_1) False)
% 10.24/10.43 (Or (Eq (stable a_1) False) (Eq (greater (cardinality_at_time first_movers (skS.0 0 a a_2)) zero) True))))
% 10.24/10.43 Clause #21 (by clausification #[4]): ∀ (a : Iota), Eq (∀ (Y Z : Iota), And (greater a Y) (greater Y Z) → greater a Z) True
% 10.24/10.43 Clause #22 (by clausification #[21]): ∀ (a a_1 : Iota), Eq (∀ (Z : Iota), And (greater a a_1) (greater a_1 Z) → greater a Z) True
% 10.24/10.43 Clause #23 (by clausification #[22]): ∀ (a a_1 a_2 : Iota), Eq (And (greater a a_1) (greater a_1 a_2) → greater a a_2) True
% 10.24/10.43 Clause #24 (by clausification #[23]): ∀ (a a_1 a_2 : Iota), Or (Eq (And (greater a a_1) (greater a_1 a_2)) False) (Eq (greater a a_2) True)
% 10.24/10.43 Clause #25 (by clausification #[24]): ∀ (a a_1 a_2 : Iota), Or (Eq (greater a a_1) True) (Or (Eq (greater a a_2) False) (Eq (greater a_2 a_1) False))
% 10.24/10.43 Clause #26 (by clausification #[3]): ∀ (a : Iota), Eq (And (environment a) (stable a) → in_environment a (appear efficient_producers a)) True
% 10.24/10.43 Clause #27 (by clausification #[26]): ∀ (a : Iota), Or (Eq (And (environment a) (stable a)) False) (Eq (in_environment a (appear efficient_producers a)) True)
% 10.24/10.43 Clause #28 (by clausification #[27]): ∀ (a : Iota),
% 10.24/10.43 Or (Eq (in_environment a (appear efficient_producers a)) True) (Or (Eq (environment a) False) (Eq (stable a) False))
% 10.24/10.43 Clause #29 (by clausification #[2]): ∀ (a : Iota),
% 10.24/10.43 Eq
% 10.24/10.43 (∀ (T1 T2 : Iota),
% 10.24/10.43 And (And (And (environment a) (stable a)) (in_environment a T1)) (greater T2 T1) → in_environment a T2)
% 10.24/10.43 True
% 10.24/10.43 Clause #30 (by clausification #[29]): ∀ (a a_1 : Iota),
% 10.24/10.43 Eq
% 10.24/10.43 (∀ (T2 : Iota),
% 10.24/10.43 And (And (And (environment a) (stable a)) (in_environment a a_1)) (greater T2 a_1) → in_environment a T2)
% 10.27/10.45 True
% 10.27/10.45 Clause #31 (by clausification #[30]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.45 Eq (And (And (And (environment a) (stable a)) (in_environment a a_1)) (greater a_2 a_1) → in_environment a a_2) True
% 10.27/10.45 Clause #32 (by clausification #[31]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.45 Or (Eq (And (And (And (environment a) (stable a)) (in_environment a a_1)) (greater a_2 a_1)) False)
% 10.27/10.45 (Eq (in_environment a a_2) True)
% 10.27/10.45 Clause #33 (by clausification #[32]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.45 Or (Eq (in_environment a a_1) True)
% 10.27/10.45 (Or (Eq (And (And (environment a) (stable a)) (in_environment a a_2)) False) (Eq (greater a_1 a_2) False))
% 10.27/10.45 Clause #34 (by clausification #[33]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.45 Or (Eq (in_environment a a_1) True)
% 10.27/10.45 (Or (Eq (greater a_1 a_2) False) (Or (Eq (And (environment a) (stable a)) False) (Eq (in_environment a a_2) False)))
% 10.27/10.45 Clause #35 (by clausification #[34]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.45 Or (Eq (in_environment a a_1) True)
% 10.27/10.45 (Or (Eq (greater a_1 a_2) False)
% 10.27/10.45 (Or (Eq (in_environment a a_2) False) (Or (Eq (environment a) False) (Eq (stable a) False))))
% 10.27/10.45 Clause #36 (by clausification #[6]): ∀ (a : Iota),
% 10.27/10.45 Eq
% 10.27/10.45 (∀ (T : Iota),
% 10.27/10.45 And (And (environment a) (in_environment a T)) (greater_or_equal T (appear efficient_producers a)) →
% 10.27/10.45 greater (cardinality_at_time efficient_producers T) zero)
% 10.27/10.45 True
% 10.27/10.45 Clause #37 (by clausification #[36]): ∀ (a a_1 : Iota),
% 10.27/10.45 Eq
% 10.27/10.45 (And (And (environment a) (in_environment a a_1)) (greater_or_equal a_1 (appear efficient_producers a)) →
% 10.27/10.45 greater (cardinality_at_time efficient_producers a_1) zero)
% 10.27/10.45 True
% 10.27/10.45 Clause #38 (by clausification #[37]): ∀ (a a_1 : Iota),
% 10.27/10.45 Or (Eq (And (And (environment a) (in_environment a a_1)) (greater_or_equal a_1 (appear efficient_producers a))) False)
% 10.27/10.45 (Eq (greater (cardinality_at_time efficient_producers a_1) zero) True)
% 10.27/10.45 Clause #39 (by clausification #[38]): ∀ (a a_1 : Iota),
% 10.27/10.45 Or (Eq (greater (cardinality_at_time efficient_producers a) zero) True)
% 10.27/10.45 (Or (Eq (And (environment a_1) (in_environment a_1 a)) False)
% 10.27/10.45 (Eq (greater_or_equal a (appear efficient_producers a_1)) False))
% 10.27/10.45 Clause #40 (by clausification #[39]): ∀ (a a_1 : Iota),
% 10.27/10.45 Or (Eq (greater (cardinality_at_time efficient_producers a) zero) True)
% 10.27/10.45 (Or (Eq (greater_or_equal a (appear efficient_producers a_1)) False)
% 10.27/10.45 (Or (Eq (environment a_1) False) (Eq (in_environment a_1 a) False)))
% 10.27/10.45 Clause #41 (by clausification #[1]): ∀ (a : Iota),
% 10.27/10.45 Eq
% 10.27/10.45 (∀ (T : Iota),
% 10.27/10.45 And (And (And (environment a) (in_environment a T)) (greater (cardinality_at_time first_movers T) zero))
% 10.27/10.45 (greater (cardinality_at_time efficient_producers T) zero) →
% 10.27/10.45 subpopulations first_movers efficient_producers a T)
% 10.27/10.45 True
% 10.27/10.45 Clause #42 (by clausification #[41]): ∀ (a a_1 : Iota),
% 10.27/10.45 Eq
% 10.27/10.45 (And (And (And (environment a) (in_environment a a_1)) (greater (cardinality_at_time first_movers a_1) zero))
% 10.27/10.45 (greater (cardinality_at_time efficient_producers a_1) zero) →
% 10.27/10.45 subpopulations first_movers efficient_producers a a_1)
% 10.27/10.45 True
% 10.27/10.45 Clause #43 (by clausification #[42]): ∀ (a a_1 : Iota),
% 10.27/10.45 Or
% 10.27/10.45 (Eq
% 10.27/10.45 (And (And (And (environment a) (in_environment a a_1)) (greater (cardinality_at_time first_movers a_1) zero))
% 10.27/10.45 (greater (cardinality_at_time efficient_producers a_1) zero))
% 10.27/10.45 False)
% 10.27/10.45 (Eq (subpopulations first_movers efficient_producers a a_1) True)
% 10.27/10.45 Clause #44 (by clausification #[43]): ∀ (a a_1 : Iota),
% 10.27/10.45 Or (Eq (subpopulations first_movers efficient_producers a a_1) True)
% 10.27/10.45 (Or
% 10.27/10.45 (Eq (And (And (environment a) (in_environment a a_1)) (greater (cardinality_at_time first_movers a_1) zero))
% 10.27/10.45 False)
% 10.27/10.45 (Eq (greater (cardinality_at_time efficient_producers a_1) zero) False))
% 10.27/10.45 Clause #45 (by clausification #[44]): ∀ (a a_1 : Iota),
% 10.27/10.45 Or (Eq (subpopulations first_movers efficient_producers a a_1) True)
% 10.27/10.45 (Or (Eq (greater (cardinality_at_time efficient_producers a_1) zero) False)
% 10.27/10.45 (Or (Eq (And (environment a) (in_environment a a_1)) False)
% 10.27/10.45 (Eq (greater (cardinality_at_time first_movers a_1) zero) False)))
% 10.27/10.47 Clause #46 (by clausification #[45]): ∀ (a a_1 : Iota),
% 10.27/10.47 Or (Eq (subpopulations first_movers efficient_producers a a_1) True)
% 10.27/10.47 (Or (Eq (greater (cardinality_at_time efficient_producers a_1) zero) False)
% 10.27/10.47 (Or (Eq (greater (cardinality_at_time first_movers a_1) zero) False)
% 10.27/10.47 (Or (Eq (environment a) False) (Eq (in_environment a a_1) False))))
% 10.27/10.47 Clause #47 (by clausification #[5]): ∀ (a : Iota), Eq (∀ (Y : Iota), Iff (greater_or_equal a Y) (Or (greater a Y) (Eq a Y))) True
% 10.27/10.47 Clause #48 (by clausification #[47]): ∀ (a a_1 : Iota), Eq (Iff (greater_or_equal a a_1) (Or (greater a a_1) (Eq a a_1))) True
% 10.27/10.47 Clause #49 (by clausification #[48]): ∀ (a a_1 : Iota), Or (Eq (greater_or_equal a a_1) True) (Eq (Or (greater a a_1) (Eq a a_1)) False)
% 10.27/10.47 Clause #50 (by clausification #[48]): ∀ (a a_1 : Iota), Or (Eq (greater_or_equal a a_1) False) (Eq (Or (greater a a_1) (Eq a a_1)) True)
% 10.27/10.47 Clause #51 (by clausification #[49]): ∀ (a a_1 : Iota), Or (Eq (greater_or_equal a a_1) True) (Eq (Eq a a_1) False)
% 10.27/10.47 Clause #52 (by clausification #[49]): ∀ (a a_1 : Iota), Or (Eq (greater_or_equal a a_1) True) (Eq (greater a a_1) False)
% 10.27/10.47 Clause #53 (by clausification #[51]): ∀ (a a_1 : Iota), Or (Eq (greater_or_equal a a_1) True) (Ne a a_1)
% 10.27/10.47 Clause #54 (by destructive equality resolution #[53]): ∀ (a : Iota), Eq (greater_or_equal a a) True
% 10.27/10.47 Clause #56 (by clausification #[50]): ∀ (a a_1 : Iota), Or (Eq (greater_or_equal a a_1) False) (Or (Eq (greater a a_1) True) (Eq (Eq a a_1) True))
% 10.27/10.47 Clause #57 (by clausification #[56]): ∀ (a a_1 : Iota), Or (Eq (greater_or_equal a a_1) False) (Or (Eq (greater a a_1) True) (Eq a a_1))
% 10.27/10.47 Clause #60 (by clausification #[8]): Eq
% 10.27/10.47 (∀ (E : Iota),
% 10.27/10.47 And (environment E) (stable E) →
% 10.27/10.47 Exists fun To => And (greater To (appear efficient_producers E)) (contracts_from To first_movers))
% 10.27/10.47 False
% 10.27/10.47 Clause #61 (by clausification #[60]): ∀ (a : Iota),
% 10.27/10.47 Eq
% 10.27/10.47 (Not
% 10.27/10.47 (And (environment (skS.0 1 a)) (stable (skS.0 1 a)) →
% 10.27/10.47 Exists fun To => And (greater To (appear efficient_producers (skS.0 1 a))) (contracts_from To first_movers)))
% 10.27/10.47 True
% 10.27/10.47 Clause #62 (by clausification #[61]): ∀ (a : Iota),
% 10.27/10.47 Eq
% 10.27/10.47 (And (environment (skS.0 1 a)) (stable (skS.0 1 a)) →
% 10.27/10.47 Exists fun To => And (greater To (appear efficient_producers (skS.0 1 a))) (contracts_from To first_movers))
% 10.27/10.47 False
% 10.27/10.47 Clause #63 (by clausification #[62]): ∀ (a : Iota), Eq (And (environment (skS.0 1 a)) (stable (skS.0 1 a))) True
% 10.27/10.47 Clause #64 (by clausification #[62]): ∀ (a : Iota),
% 10.27/10.47 Eq (Exists fun To => And (greater To (appear efficient_producers (skS.0 1 a))) (contracts_from To first_movers)) False
% 10.27/10.47 Clause #65 (by clausification #[63]): ∀ (a : Iota), Eq (stable (skS.0 1 a)) True
% 10.27/10.47 Clause #66 (by clausification #[63]): ∀ (a : Iota), Eq (environment (skS.0 1 a)) True
% 10.27/10.47 Clause #67 (by clausification #[7]): ∀ (a : Iota),
% 10.27/10.47 Eq
% 10.27/10.47 (And (environment a) (stable a) →
% 10.27/10.47 Exists fun To =>
% 10.27/10.47 And (greater To (appear efficient_producers a))
% 10.27/10.47 (∀ (T : Iota),
% 10.27/10.47 And (subpopulations first_movers efficient_producers a T) (greater_or_equal T To) →
% 10.27/10.47 greater zero (growth_rate first_movers T)))
% 10.27/10.47 True
% 10.27/10.47 Clause #68 (by clausification #[67]): ∀ (a : Iota),
% 10.27/10.47 Or (Eq (And (environment a) (stable a)) False)
% 10.27/10.47 (Eq
% 10.27/10.47 (Exists fun To =>
% 10.27/10.47 And (greater To (appear efficient_producers a))
% 10.27/10.47 (∀ (T : Iota),
% 10.27/10.47 And (subpopulations first_movers efficient_producers a T) (greater_or_equal T To) →
% 10.27/10.47 greater zero (growth_rate first_movers T)))
% 10.27/10.47 True)
% 10.27/10.47 Clause #69 (by clausification #[68]): ∀ (a : Iota),
% 10.27/10.47 Or
% 10.27/10.47 (Eq
% 10.27/10.47 (Exists fun To =>
% 10.27/10.47 And (greater To (appear efficient_producers a))
% 10.27/10.47 (∀ (T : Iota),
% 10.27/10.47 And (subpopulations first_movers efficient_producers a T) (greater_or_equal T To) →
% 10.27/10.47 greater zero (growth_rate first_movers T)))
% 10.27/10.47 True)
% 10.27/10.47 (Or (Eq (environment a) False) (Eq (stable a) False))
% 10.27/10.47 Clause #70 (by clausification #[69]): ∀ (a a_1 : Iota),
% 10.27/10.47 Or (Eq (environment a) False)
% 10.27/10.47 (Or (Eq (stable a) False)
% 10.27/10.49 (Eq
% 10.27/10.49 (And (greater (skS.0 2 a a_1) (appear efficient_producers a))
% 10.27/10.49 (∀ (T : Iota),
% 10.27/10.49 And (subpopulations first_movers efficient_producers a T) (greater_or_equal T (skS.0 2 a a_1)) →
% 10.27/10.49 greater zero (growth_rate first_movers T)))
% 10.27/10.49 True))
% 10.27/10.49 Clause #71 (by clausification #[70]): ∀ (a a_1 : Iota),
% 10.27/10.49 Or (Eq (environment a) False)
% 10.27/10.49 (Or (Eq (stable a) False)
% 10.27/10.49 (Eq
% 10.27/10.49 (∀ (T : Iota),
% 10.27/10.49 And (subpopulations first_movers efficient_producers a T) (greater_or_equal T (skS.0 2 a a_1)) →
% 10.27/10.49 greater zero (growth_rate first_movers T))
% 10.27/10.49 True))
% 10.27/10.49 Clause #72 (by clausification #[70]): ∀ (a a_1 : Iota),
% 10.27/10.49 Or (Eq (environment a) False)
% 10.27/10.49 (Or (Eq (stable a) False) (Eq (greater (skS.0 2 a a_1) (appear efficient_producers a)) True))
% 10.27/10.49 Clause #73 (by clausification #[71]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.49 Or (Eq (environment a) False)
% 10.27/10.49 (Or (Eq (stable a) False)
% 10.27/10.49 (Eq
% 10.27/10.49 (And (subpopulations first_movers efficient_producers a a_1) (greater_or_equal a_1 (skS.0 2 a a_2)) →
% 10.27/10.49 greater zero (growth_rate first_movers a_1))
% 10.27/10.49 True))
% 10.27/10.49 Clause #74 (by clausification #[73]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.49 Or (Eq (environment a) False)
% 10.27/10.49 (Or (Eq (stable a) False)
% 10.27/10.49 (Or
% 10.27/10.49 (Eq (And (subpopulations first_movers efficient_producers a a_1) (greater_or_equal a_1 (skS.0 2 a a_2))) False)
% 10.27/10.49 (Eq (greater zero (growth_rate first_movers a_1)) True)))
% 10.27/10.49 Clause #75 (by clausification #[74]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.49 Or (Eq (environment a) False)
% 10.27/10.49 (Or (Eq (stable a) False)
% 10.27/10.49 (Or (Eq (greater zero (growth_rate first_movers a_1)) True)
% 10.27/10.49 (Or (Eq (subpopulations first_movers efficient_producers a a_1) False)
% 10.27/10.49 (Eq (greater_or_equal a_1 (skS.0 2 a a_2)) False))))
% 10.27/10.49 Clause #76 (by superposition #[66, 28]): ∀ (a : Iota),
% 10.27/10.49 Or (Eq (in_environment (skS.0 1 a) (appear efficient_producers (skS.0 1 a))) True)
% 10.27/10.49 (Or (Eq True False) (Eq (stable (skS.0 1 a)) False))
% 10.27/10.49 Clause #77 (by superposition #[66, 75]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.49 Or (Eq (stable (skS.0 1 a)) False)
% 10.27/10.49 (Or (Eq (greater zero (growth_rate first_movers a_1)) True)
% 10.27/10.49 (Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a) a_1) False)
% 10.27/10.49 (Or (Eq (greater_or_equal a_1 (skS.0 2 (skS.0 1 a) a_2)) False) (Eq False True))))
% 10.27/10.49 Clause #78 (by clausification #[64]): ∀ (a a_1 : Iota), Eq (And (greater a (appear efficient_producers (skS.0 1 a_1))) (contracts_from a first_movers)) False
% 10.27/10.49 Clause #79 (by clausification #[78]): ∀ (a a_1 : Iota),
% 10.27/10.49 Or (Eq (greater a (appear efficient_producers (skS.0 1 a_1))) False) (Eq (contracts_from a first_movers) False)
% 10.27/10.49 Clause #82 (by superposition #[72, 66]): ∀ (a a_1 : Iota),
% 10.27/10.49 Or (Eq (stable (skS.0 1 a)) False)
% 10.27/10.49 (Or (Eq (greater (skS.0 2 (skS.0 1 a) a_1) (appear efficient_producers (skS.0 1 a))) True) (Eq False True))
% 10.27/10.49 Clause #83 (by clausification #[76]): ∀ (a : Iota),
% 10.27/10.49 Or (Eq (in_environment (skS.0 1 a) (appear efficient_producers (skS.0 1 a))) True) (Eq (stable (skS.0 1 a)) False)
% 10.27/10.49 Clause #84 (by forward demodulation #[83, 65]): ∀ (a : Iota), Or (Eq (in_environment (skS.0 1 a) (appear efficient_producers (skS.0 1 a))) True) (Eq True False)
% 10.27/10.49 Clause #85 (by clausification #[84]): ∀ (a : Iota), Eq (in_environment (skS.0 1 a) (appear efficient_producers (skS.0 1 a))) True
% 10.27/10.49 Clause #99 (by clausification #[77]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.49 Or (Eq (stable (skS.0 1 a)) False)
% 10.27/10.49 (Or (Eq (greater zero (growth_rate first_movers a_1)) True)
% 10.27/10.49 (Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a) a_1) False)
% 10.27/10.49 (Eq (greater_or_equal a_1 (skS.0 2 (skS.0 1 a) a_2)) False)))
% 10.27/10.49 Clause #100 (by forward demodulation #[99, 65]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.49 Or (Eq True False)
% 10.27/10.49 (Or (Eq (greater zero (growth_rate first_movers a)) True)
% 10.27/10.49 (Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a_1) a) False)
% 10.27/10.49 (Eq (greater_or_equal a (skS.0 2 (skS.0 1 a_1) a_2)) False)))
% 10.27/10.49 Clause #101 (by clausification #[100]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.49 Or (Eq (greater zero (growth_rate first_movers a)) True)
% 10.27/10.52 (Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a_1) a) False)
% 10.27/10.52 (Eq (greater_or_equal a (skS.0 2 (skS.0 1 a_1) a_2)) False))
% 10.27/10.52 Clause #105 (by clausification #[82]): ∀ (a a_1 : Iota),
% 10.27/10.52 Or (Eq (stable (skS.0 1 a)) False)
% 10.27/10.52 (Eq (greater (skS.0 2 (skS.0 1 a) a_1) (appear efficient_producers (skS.0 1 a))) True)
% 10.27/10.52 Clause #106 (by forward demodulation #[105, 65]): ∀ (a a_1 : Iota),
% 10.27/10.52 Or (Eq True False) (Eq (greater (skS.0 2 (skS.0 1 a) a_1) (appear efficient_producers (skS.0 1 a))) True)
% 10.27/10.52 Clause #107 (by clausification #[106]): ∀ (a a_1 : Iota), Eq (greater (skS.0 2 (skS.0 1 a) a_1) (appear efficient_producers (skS.0 1 a))) True
% 10.27/10.52 Clause #108 (by superposition #[107, 79]): ∀ (a a_1 : Iota), Or (Eq True False) (Eq (contracts_from (skS.0 2 (skS.0 1 a) a_1) first_movers) False)
% 10.27/10.52 Clause #110 (by superposition #[107, 35]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.52 Or (Eq (in_environment a (skS.0 2 (skS.0 1 a_1) a_2)) True)
% 10.27/10.52 (Or (Eq True False)
% 10.27/10.52 (Or (Eq (in_environment a (appear efficient_producers (skS.0 1 a_1))) False)
% 10.27/10.52 (Or (Eq (environment a) False) (Eq (stable a) False))))
% 10.27/10.52 Clause #111 (by superposition #[107, 52]): ∀ (a a_1 : Iota),
% 10.27/10.52 Or (Eq (greater_or_equal (skS.0 2 (skS.0 1 a) a_1) (appear efficient_producers (skS.0 1 a))) True) (Eq True False)
% 10.27/10.52 Clause #112 (by clausification #[108]): ∀ (a a_1 : Iota), Eq (contracts_from (skS.0 2 (skS.0 1 a) a_1) first_movers) False
% 10.27/10.52 Clause #120 (by clausification #[111]): ∀ (a a_1 : Iota), Eq (greater_or_equal (skS.0 2 (skS.0 1 a) a_1) (appear efficient_producers (skS.0 1 a))) True
% 10.27/10.52 Clause #121 (by superposition #[120, 40]): ∀ (a a_1 : Iota),
% 10.27/10.52 Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 2 (skS.0 1 a) a_1)) zero) True)
% 10.27/10.52 (Or (Eq True False)
% 10.27/10.52 (Or (Eq (environment (skS.0 1 a)) False) (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) False)))
% 10.27/10.52 Clause #124 (by clausification #[110]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.52 Or (Eq (in_environment a (skS.0 2 (skS.0 1 a_1) a_2)) True)
% 10.27/10.52 (Or (Eq (in_environment a (appear efficient_producers (skS.0 1 a_1))) False)
% 10.27/10.52 (Or (Eq (environment a) False) (Eq (stable a) False)))
% 10.27/10.52 Clause #125 (by superposition #[124, 85]): ∀ (a a_1 : Iota),
% 10.27/10.52 Or (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) True)
% 10.27/10.52 (Or (Eq (environment (skS.0 1 a)) False) (Or (Eq (stable (skS.0 1 a)) False) (Eq False True)))
% 10.27/10.52 Clause #126 (by clausification #[125]): ∀ (a a_1 : Iota),
% 10.27/10.52 Or (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) True)
% 10.27/10.52 (Or (Eq (environment (skS.0 1 a)) False) (Eq (stable (skS.0 1 a)) False))
% 10.27/10.52 Clause #127 (by forward demodulation #[126, 66]): ∀ (a a_1 : Iota),
% 10.27/10.52 Or (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) True)
% 10.27/10.52 (Or (Eq True False) (Eq (stable (skS.0 1 a)) False))
% 10.27/10.52 Clause #128 (by clausification #[127]): ∀ (a a_1 : Iota), Or (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) True) (Eq (stable (skS.0 1 a)) False)
% 10.27/10.52 Clause #129 (by forward demodulation #[128, 65]): ∀ (a a_1 : Iota), Or (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) True) (Eq True False)
% 10.27/10.52 Clause #130 (by clausification #[129]): ∀ (a a_1 : Iota), Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) True
% 10.27/10.52 Clause #131 (by superposition #[130, 19]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.52 Or (Eq (contracts_from (skS.0 2 (skS.0 1 a) a_1) first_movers) True)
% 10.27/10.52 (Or (Eq True False)
% 10.27/10.52 (Or (Eq (environment (skS.0 1 a)) False)
% 10.27/10.52 (Or (Eq (stable (skS.0 1 a)) False)
% 10.27/10.52 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True))))
% 10.27/10.52 Clause #132 (by superposition #[130, 18]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.52 Or (Eq (contracts_from (skS.0 2 (skS.0 1 a) a_1) first_movers) True)
% 10.27/10.52 (Or (Eq True False)
% 10.27/10.52 (Or (Eq (environment (skS.0 1 a)) False)
% 10.27/10.52 (Or (Eq (stable (skS.0 1 a)) False)
% 10.27/10.52 (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) False))))
% 10.27/10.52 Clause #133 (by superposition #[130, 20]): ∀ (a a_1 a_2 : Iota),
% 10.27/10.52 Or (Eq (contracts_from (skS.0 2 (skS.0 1 a) a_1) first_movers) True)
% 10.27/10.52 (Or (Eq True False)
% 10.37/10.54 (Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.54 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.54 (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True))))
% 10.37/10.54 Clause #156 (by clausification #[121]): ∀ (a a_1 : Iota),
% 10.37/10.54 Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 2 (skS.0 1 a) a_1)) zero) True)
% 10.37/10.54 (Or (Eq (environment (skS.0 1 a)) False) (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) False))
% 10.37/10.54 Clause #157 (by forward demodulation #[156, 66]): ∀ (a a_1 : Iota),
% 10.37/10.54 Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 2 (skS.0 1 a) a_1)) zero) True)
% 10.37/10.54 (Or (Eq True False) (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) False))
% 10.37/10.54 Clause #158 (by clausification #[157]): ∀ (a a_1 : Iota),
% 10.37/10.54 Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 2 (skS.0 1 a) a_1)) zero) True)
% 10.37/10.54 (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) False)
% 10.37/10.54 Clause #159 (by superposition #[158, 130]): ∀ (a a_1 : Iota),
% 10.37/10.54 Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 2 (skS.0 1 a) a_1)) zero) True) (Eq False True)
% 10.37/10.54 Clause #160 (by clausification #[159]): ∀ (a a_1 : Iota), Eq (greater (cardinality_at_time efficient_producers (skS.0 2 (skS.0 1 a) a_1)) zero) True
% 10.37/10.54 Clause #162 (by superposition #[160, 46]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq (subpopulations first_movers efficient_producers a (skS.0 2 (skS.0 1 a_1) a_2)) True)
% 10.37/10.54 (Or (Eq True False)
% 10.37/10.54 (Or (Eq (greater (cardinality_at_time first_movers (skS.0 2 (skS.0 1 a_1) a_2)) zero) False)
% 10.37/10.54 (Or (Eq (environment a) False) (Eq (in_environment a (skS.0 2 (skS.0 1 a_1) a_2)) False))))
% 10.37/10.54 Clause #178 (by clausification #[162]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq (subpopulations first_movers efficient_producers a (skS.0 2 (skS.0 1 a_1) a_2)) True)
% 10.37/10.54 (Or (Eq (greater (cardinality_at_time first_movers (skS.0 2 (skS.0 1 a_1) a_2)) zero) False)
% 10.37/10.54 (Or (Eq (environment a) False) (Eq (in_environment a (skS.0 2 (skS.0 1 a_1) a_2)) False)))
% 10.37/10.54 Clause #179 (by clausification #[131]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq (contracts_from (skS.0 2 (skS.0 1 a) a_1) first_movers) True)
% 10.37/10.54 (Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.54 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.54 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True)))
% 10.37/10.54 Clause #180 (by forward demodulation #[179, 112]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq False True)
% 10.37/10.54 (Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.54 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.54 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True)))
% 10.37/10.54 Clause #181 (by clausification #[180]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.54 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.54 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True))
% 10.37/10.54 Clause #182 (by forward demodulation #[181, 66]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq True False)
% 10.37/10.54 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.54 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True))
% 10.37/10.54 Clause #183 (by clausification #[182]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.54 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True)
% 10.37/10.54 Clause #184 (by forward demodulation #[183, 65]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq True False) (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True)
% 10.37/10.54 Clause #185 (by clausification #[184]): ∀ (a a_1 a_2 : Iota), Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True
% 10.37/10.54 Clause #186 (by superposition #[185, 57]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq True False)
% 10.37/10.54 (Or (Eq (greater (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True)
% 10.37/10.54 (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)))
% 10.37/10.54 Clause #187 (by clausification #[133]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.54 Or (Eq (contracts_from (skS.0 2 (skS.0 1 a) a_1) first_movers) True)
% 10.37/10.54 (Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.57 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)))
% 10.37/10.57 Clause #188 (by forward demodulation #[187, 112]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq False True)
% 10.37/10.57 (Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.57 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)))
% 10.37/10.57 Clause #189 (by clausification #[188]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.57 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True))
% 10.37/10.57 Clause #190 (by forward demodulation #[189, 66]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq True False)
% 10.37/10.57 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True))
% 10.37/10.57 Clause #191 (by clausification #[190]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.37/10.57 Clause #192 (by forward demodulation #[191, 65]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq True False) (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.37/10.57 Clause #193 (by clausification #[192]): ∀ (a a_1 a_2 : Iota), Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True
% 10.37/10.57 Clause #202 (by clausification #[132]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq (contracts_from (skS.0 2 (skS.0 1 a) a_1) first_movers) True)
% 10.37/10.57 (Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.57 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) False)))
% 10.37/10.57 Clause #203 (by forward demodulation #[202, 112]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq False True)
% 10.37/10.57 (Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.57 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) False)))
% 10.37/10.57 Clause #204 (by clausification #[203]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq (environment (skS.0 1 a)) False)
% 10.37/10.57 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) False))
% 10.37/10.57 Clause #205 (by forward demodulation #[204, 66]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq True False)
% 10.37/10.57 (Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) False))
% 10.37/10.57 Clause #206 (by clausification #[205]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq (stable (skS.0 1 a)) False)
% 10.37/10.57 (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) False)
% 10.37/10.57 Clause #207 (by forward demodulation #[206, 65]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq True False) (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) False)
% 10.37/10.57 Clause #208 (by clausification #[207]): ∀ (a a_1 a_2 : Iota), Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) False
% 10.37/10.57 Clause #211 (by clausification #[186]): ∀ (a a_1 a_2 : Iota),
% 10.37/10.57 Or (Eq (greater (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) True)
% 10.37/10.57 (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.37/10.57 Clause #212 (by superposition #[211, 25]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.37/10.57 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.37/10.57 (Or (Eq (greater (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) a_3) True)
% 10.37/10.57 (Or (Eq True False) (Eq (greater (skS.0 2 (skS.0 1 a) a_1) a_3) False)))
% 10.37/10.57 Clause #213 (by superposition #[211, 35]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.37/10.57 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.37/10.57 (Or (Eq (in_environment a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.37/10.57 (Or (Eq True False)
% 10.37/10.57 (Or (Eq (in_environment a_3 (skS.0 2 (skS.0 1 a) a_1)) False)
% 10.37/10.57 (Or (Eq (environment a_3) False) (Eq (stable a_3) False)))))
% 10.37/10.57 Clause #218 (by clausification #[212]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.59 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.59 (Or (Eq (greater (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) a_3) True)
% 10.43/10.59 (Eq (greater (skS.0 2 (skS.0 1 a) a_1) a_3) False))
% 10.43/10.59 Clause #219 (by superposition #[218, 107]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.59 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.59 (Or (Eq (greater (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (appear efficient_producers (skS.0 1 a))) True)
% 10.43/10.59 (Eq False True))
% 10.43/10.59 Clause #220 (by clausification #[219]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.59 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.59 (Eq (greater (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (appear efficient_producers (skS.0 1 a))) True)
% 10.43/10.59 Clause #224 (by superposition #[220, 52]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.59 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.59 (Or (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (appear efficient_producers (skS.0 1 a))) True)
% 10.43/10.60 (Eq True False))
% 10.43/10.60 Clause #226 (by clausification #[224]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (appear efficient_producers (skS.0 1 a))) True)
% 10.43/10.60 Clause #227 (by superposition #[226, 40]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.43/10.60 (Or (Eq True False)
% 10.43/10.60 (Or (Eq (environment (skS.0 1 a)) False)
% 10.43/10.60 (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False))))
% 10.43/10.60 Clause #239 (by clausification #[213]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Or (Eq (in_environment a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.60 (Or (Eq (in_environment a_3 (skS.0 2 (skS.0 1 a) a_1)) False)
% 10.43/10.60 (Or (Eq (environment a_3) False) (Eq (stable a_3) False))))
% 10.43/10.60 Clause #240 (by superposition #[239, 130]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Or (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.60 (Or (Eq (environment (skS.0 1 a)) False) (Or (Eq (stable (skS.0 1 a)) False) (Eq False True))))
% 10.43/10.60 Clause #253 (by clausification #[240]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Or (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.60 (Or (Eq (environment (skS.0 1 a)) False) (Eq (stable (skS.0 1 a)) False)))
% 10.43/10.60 Clause #254 (by forward demodulation #[253, 66]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Or (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.60 (Or (Eq True False) (Eq (stable (skS.0 1 a)) False)))
% 10.43/10.60 Clause #255 (by clausification #[254]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Or (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True) (Eq (stable (skS.0 1 a)) False))
% 10.43/10.60 Clause #256 (by forward demodulation #[255, 65]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Or (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True) (Eq True False))
% 10.43/10.60 Clause #257 (by clausification #[256]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.60 Clause #262 (by clausification #[227]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.60 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.60 (Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.43/10.60 (Or (Eq (environment (skS.0 1 a)) False)
% 10.43/10.60 (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False)))
% 10.43/10.62 Clause #263 (by forward demodulation #[262, 66]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.43/10.62 (Or (Eq True False) (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False)))
% 10.43/10.62 Clause #264 (by clausification #[263]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.43/10.62 (Eq (in_environment (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False))
% 10.43/10.62 Clause #265 (by superposition #[264, 257]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.43/10.62 (Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) (Eq False True)))
% 10.43/10.62 Clause #266 (by clausification #[265]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or (Eq (greater (cardinality_at_time efficient_producers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.43/10.62 (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)))
% 10.43/10.62 Clause #267 (by eliminate duplicate literals #[266]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Eq (greater (cardinality_at_time efficient_producers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) True)
% 10.43/10.62 Clause #268 (by superposition #[267, 46]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or (Eq (subpopulations first_movers efficient_producers a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.62 (Or (Eq True False)
% 10.43/10.62 (Or (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) False)
% 10.43/10.62 (Or (Eq (environment a_3) False) (Eq (in_environment a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False)))))
% 10.43/10.62 Clause #331 (by clausification #[268]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or (Eq (subpopulations first_movers efficient_producers a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.62 (Or (Eq (greater (cardinality_at_time first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) zero) False)
% 10.43/10.62 (Or (Eq (environment a_3) False) (Eq (in_environment a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False))))
% 10.43/10.62 Clause #332 (by forward demodulation #[331, 193]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or (Eq (subpopulations first_movers efficient_producers a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.62 (Or (Eq True False)
% 10.43/10.62 (Or (Eq (environment a_3) False) (Eq (in_environment a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False))))
% 10.43/10.62 Clause #333 (by clausification #[332]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or (Eq (subpopulations first_movers efficient_producers a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.62 (Or (Eq (environment a_3) False) (Eq (in_environment a_3 (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False)))
% 10.43/10.62 Clause #334 (by superposition #[333, 66]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or
% 10.43/10.62 (Eq (subpopulations first_movers efficient_producers (skS.0 1 a_3) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.62 (Or (Eq (in_environment (skS.0 1 a_3) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False) (Eq False True)))
% 10.43/10.62 Clause #337 (by clausification #[334]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.62 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.62 (Or
% 10.43/10.62 (Eq (subpopulations first_movers efficient_producers (skS.0 1 a_3) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.65 (Eq (in_environment (skS.0 1 a_3) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) False))
% 10.43/10.65 Clause #338 (by superposition #[337, 257]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.65 (Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.65 (Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) (Eq False True)))
% 10.43/10.65 Clause #340 (by clausification #[338]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.65 (Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.65 (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)))
% 10.43/10.65 Clause #341 (by eliminate duplicate literals #[340]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.65 (Eq (subpopulations first_movers efficient_producers (skS.0 1 a) (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2)) True)
% 10.43/10.65 Clause #342 (by superposition #[341, 101]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.65 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.65 (Or (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) True)
% 10.43/10.65 (Or (Eq True False)
% 10.43/10.65 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_3)) False)))
% 10.43/10.65 Clause #343 (by clausification #[342]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.65 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.65 (Or (Eq (greater zero (growth_rate first_movers (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2))) True)
% 10.43/10.65 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_3)) False))
% 10.43/10.65 Clause #344 (by forward demodulation #[343, 208]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.65 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.65 (Or (Eq False True) (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_3)) False))
% 10.43/10.65 Clause #345 (by clausification #[344]): ∀ (a a_1 a_2 a_3 : Iota),
% 10.43/10.65 Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1))
% 10.43/10.65 (Eq (greater_or_equal (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_3)) False)
% 10.43/10.65 Clause #346 (by superposition #[345, 185]): ∀ (a a_1 a_2 : Iota), Or (Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)) (Eq False True)
% 10.43/10.65 Clause #351 (by clausification #[346]): ∀ (a a_1 a_2 : Iota), Eq (skS.0 0 (skS.0 2 (skS.0 1 a) a_1) a_2) (skS.0 2 (skS.0 1 a) a_1)
% 10.43/10.65 Clause #353 (by backward demodulation #[351, 193]): ∀ (a a_1 : Iota), Eq (greater (cardinality_at_time first_movers (skS.0 2 (skS.0 1 a) a_1)) zero) True
% 10.43/10.65 Clause #357 (by backward demodulation #[351, 208]): ∀ (a a_1 : Iota), Eq (greater zero (growth_rate first_movers (skS.0 2 (skS.0 1 a) a_1))) False
% 10.43/10.65 Clause #381 (by backward demodulation #[353, 178]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (subpopulations first_movers efficient_producers a (skS.0 2 (skS.0 1 a_1) a_2)) True)
% 10.43/10.65 (Or (Eq True False) (Or (Eq (environment a) False) (Eq (in_environment a (skS.0 2 (skS.0 1 a_1) a_2)) False)))
% 10.43/10.65 Clause #390 (by clausification #[381]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (subpopulations first_movers efficient_producers a (skS.0 2 (skS.0 1 a_1) a_2)) True)
% 10.43/10.65 (Or (Eq (environment a) False) (Eq (in_environment a (skS.0 2 (skS.0 1 a_1) a_2)) False))
% 10.43/10.65 Clause #391 (by superposition #[390, 66]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a) (skS.0 2 (skS.0 1 a_1) a_2)) True)
% 10.43/10.65 (Or (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a_1) a_2)) False) (Eq False True))
% 10.43/10.65 Clause #392 (by clausification #[391]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a) (skS.0 2 (skS.0 1 a_1) a_2)) True)
% 10.43/10.65 (Eq (in_environment (skS.0 1 a) (skS.0 2 (skS.0 1 a_1) a_2)) False)
% 10.43/10.65 Clause #393 (by superposition #[392, 130]): ∀ (a a_1 : Iota),
% 10.43/10.65 Or (Eq (subpopulations first_movers efficient_producers (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) True) (Eq False True)
% 10.43/10.65 Clause #394 (by clausification #[393]): ∀ (a a_1 : Iota), Eq (subpopulations first_movers efficient_producers (skS.0 1 a) (skS.0 2 (skS.0 1 a) a_1)) True
% 10.43/10.65 Clause #395 (by superposition #[394, 101]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (greater zero (growth_rate first_movers (skS.0 2 (skS.0 1 a) a_1))) True)
% 10.43/10.65 (Or (Eq True False) (Eq (greater_or_equal (skS.0 2 (skS.0 1 a) a_1) (skS.0 2 (skS.0 1 a) a_2)) False))
% 10.43/10.65 Clause #396 (by clausification #[395]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq (greater zero (growth_rate first_movers (skS.0 2 (skS.0 1 a) a_1))) True)
% 10.43/10.65 (Eq (greater_or_equal (skS.0 2 (skS.0 1 a) a_1) (skS.0 2 (skS.0 1 a) a_2)) False)
% 10.43/10.65 Clause #397 (by forward demodulation #[396, 357]): ∀ (a a_1 a_2 : Iota),
% 10.43/10.65 Or (Eq False True) (Eq (greater_or_equal (skS.0 2 (skS.0 1 a) a_1) (skS.0 2 (skS.0 1 a) a_2)) False)
% 10.43/10.65 Clause #398 (by clausification #[397]): ∀ (a a_1 a_2 : Iota), Eq (greater_or_equal (skS.0 2 (skS.0 1 a) a_1) (skS.0 2 (skS.0 1 a) a_2)) False
% 10.43/10.65 Clause #399 (by superposition #[398, 54]): Eq False True
% 10.43/10.65 Clause #402 (by clausification #[399]): False
% 10.43/10.65 SZS output end Proof for theBenchmark.p
%------------------------------------------------------------------------------