TSTP Solution File: SWW570_5 by Duper---1.0
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- Process Solution
%------------------------------------------------------------------------------
% File : Duper---1.0
% Problem : SWW570_5 : TPTP v8.1.2. Released v6.0.0.
% Transfm : none
% Format : tptp:raw
% Command : duper %s
% Computer : n018.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 Sep 1 00:26:46 EDT 2023
% Result : Theorem 64.02s 64.31s
% Output : Proof 64.02s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : SWW570_5 : TPTP v8.1.2. Released v6.0.0.
% 0.00/0.13 % Command : duper %s
% 0.14/0.34 % Computer : n018.cluster.edu
% 0.14/0.34 % Model : x86_64 x86_64
% 0.14/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.14/0.34 % Memory : 8042.1875MB
% 0.14/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.14/0.34 % CPULimit : 300
% 0.14/0.34 % WCLimit : 300
% 0.14/0.34 % DateTime : Sun Aug 27 23:07:31 EDT 2023
% 0.14/0.34 % CPUTime :
% 64.02/64.31 SZS status Theorem for theBenchmark.p
% 64.02/64.31 SZS output start Proof for theBenchmark.p
% 64.02/64.31 Clause #0 (by assumption #[]): Eq
% 64.02/64.31 (member
% 64.02/64.31 (product_prod
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val))))
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)))))
% 64.02/64.31 (product_Pair
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val))))
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val))))
% 64.02/64.31 (product_Pair (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)))
% 64.02/64.31 ea
% 64.02/64.31 (product_Pair
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)) ha la))
% 64.02/64.31 (product_Pair (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)))
% 64.02/64.31 e_a
% 64.02/64.31 (product_Pair
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)) h_a l_a)))
% 64.02/64.31 (red p))
% 64.02/64.31 True
% 64.02/64.31 Clause #100 (by assumption #[]): Eq
% 64.02/64.31 (Not
% 64.02/64.31 (member
% 64.02/64.31 (product_prod
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val))))
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)))))
% 64.02/64.31 (product_Pair
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val))))
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val))))
% 64.02/64.31 (product_Pair (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)))
% 64.02/64.31 ea
% 64.02/64.31 (product_Pair
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)) ha la))
% 64.02/64.31 (product_Pair (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)))
% 64.02/64.31 e_a
% 64.02/64.31 (product_Pair
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val)) h_a l_a)))
% 64.02/64.31 (red p)))
% 64.02/64.31 True
% 64.02/64.31 Clause #2061 (by clausification #[100]): Eq
% 64.02/64.31 (member
% 64.02/64.31 (product_prod
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.31 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.31 (fun (list char) (option val))))
% 64.02/64.31 (product_prod (exp (list char))
% 64.02/64.31 (product_prod
% 64.02/64.33 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.33 (fun (list char) (option val)))))
% 64.02/64.33 (product_Pair
% 64.02/64.33 (product_prod (exp (list char))
% 64.02/64.33 (product_prod
% 64.02/64.33 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.33 (fun (list char) (option val))))
% 64.02/64.33 (product_prod (exp (list char))
% 64.02/64.33 (product_prod
% 64.02/64.33 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.33 (fun (list char) (option val))))
% 64.02/64.33 (product_Pair (exp (list char))
% 64.02/64.33 (product_prod
% 64.02/64.33 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.33 (fun (list char) (option val)))
% 64.02/64.33 ea
% 64.02/64.33 (product_Pair
% 64.02/64.33 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.33 (fun (list char) (option val)) ha la))
% 64.02/64.33 (product_Pair (exp (list char))
% 64.02/64.33 (product_prod
% 64.02/64.33 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.33 (fun (list char) (option val)))
% 64.02/64.33 e_a
% 64.02/64.33 (product_Pair
% 64.02/64.33 (fun nat (option (product_prod (list char) (fun (product_prod (list char) (list char)) (option val)))))
% 64.02/64.33 (fun (list char) (option val)) h_a l_a)))
% 64.02/64.33 (red p))
% 64.02/64.33 False
% 64.02/64.33 Clause #2062 (by superposition #[2061, 0]): Eq False True
% 64.02/64.33 Clause #2063 (by clausification #[2062]): False
% 64.02/64.33 SZS output end Proof for theBenchmark.p
%------------------------------------------------------------------------------