%------------------------------------------------------------------------------ % File : SuperZenon---0.0.1 % Problem : SWV062+1 : TPTP v8.1.0. Bugfixed v3.3.0. % Transfm : none % Format : tptp:raw % Command : run_super_zenon -p0 -itptp -om -max-time %d %s % Computer : n019.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 : 600s % DateTime : Wed Jul 20 21:49:52 EDT 2022 % Result : Theorem 2.44s 2.64s % Output : Proof 2.44s % Verified : % SZS Type : - % Comments : %------------------------------------------------------------------------------ %----WARNING: Could not form TPTP format derivation %------------------------------------------------------------------------------ %----ORIGINAL SYSTEM OUTPUT % 0.04/0.11 % Problem : SWV062+1 : TPTP v8.1.0. Bugfixed v3.3.0. % 0.04/0.12 % Command : run_super_zenon -p0 -itptp -om -max-time %d %s % 0.12/0.33 % Computer : n019.cluster.edu % 0.12/0.33 % Model : x86_64 x86_64 % 0.12/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz % 0.12/0.33 % Memory : 8042.1875MB % 0.12/0.33 % OS : Linux 3.10.0-693.el7.x86_64 % 0.12/0.33 % CPULimit : 300 % 0.12/0.33 % WCLimit : 600 % 0.12/0.33 % DateTime : Wed Jun 15 08:22:24 EDT 2022 % 0.12/0.33 % CPUTime : % 2.44/2.64 % SZS status Theorem % 2.44/2.64 (* PROOF-FOUND *) % 2.44/2.64 (* BEGIN-PROOF *) % 2.44/2.64 % SZS output start Proof % 2.44/2.64 1. (gt (succ (pv10)) (n0)) (-. (gt (succ (pv10)) (n0))) ### Axiom % 2.44/2.64 2. (-. (leq (n0) (pv10))) (gt (succ (pv10)) (n0)) ### Definition-Pseudo(leq) 1 % 2.44/2.64 3. (gt (succ (pv41)) (n0)) (-. (gt (succ (pv41)) (n0))) ### Axiom % 2.44/2.64 4. (-. (leq (n0) (pv41))) (gt (succ (pv41)) (n0)) ### Definition-Pseudo(leq) 3 % 2.44/2.64 5. (gt (succ (pv43)) (n0)) (-. (gt (succ (pv43)) (n0))) ### Axiom % 2.44/2.64 6. (-. (leq (n0) (pv43))) (gt (succ (pv43)) (n0)) ### Definition-Pseudo(leq) 5 % 2.44/2.64 7. (gt (succ (minus (n135300) (n1))) (pv10)) (-. (gt (succ (minus (n135300) (n1))) (pv10))) ### Axiom % 2.44/2.64 8. (-. (leq (pv10) (minus (n135300) (n1)))) (gt (succ (minus (n135300) (n1))) (pv10)) ### Definition-Pseudo(leq) 7 % 2.44/2.64 9. (gt (succ (minus (n5) (n1))) (pv41)) (-. (gt (succ (minus (n5) (n1))) (pv41))) ### Axiom % 2.44/2.64 10. (-. (leq (pv41) (minus (n5) (n1)))) (gt (succ (minus (n5) (n1))) (pv41)) ### Definition-Pseudo(leq) 9 % 2.44/2.64 11. (gt (succ (minus (n5) (n1))) (pv43)) (-. (gt (succ (minus (n5) (n1))) (pv43))) ### Axiom % 2.44/2.64 12. (-. (leq (pv43) (minus (n5) (n1)))) (gt (succ (minus (n5) (n1))) (pv43)) ### Definition-Pseudo(leq) 11 % 2.44/2.64 13. (-. ((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1))))))))) (gt (succ (minus (n5) (n1))) (pv43)) (gt (succ (minus (n5) (n1))) (pv41)) (gt (succ (minus (n135300) (n1))) (pv10)) (gt (succ (pv43)) (n0)) (gt (succ (pv41)) (n0)) (gt (succ (pv10)) (n0)) ### DisjTree 2 4 6 8 10 12 % 2.44/2.64 14. (leq (pv43) (minus (n5) (n1))) (gt (succ (pv10)) (n0)) (gt (succ (pv41)) (n0)) (gt (succ (pv43)) (n0)) (gt (succ (minus (n135300) (n1))) (pv10)) (gt (succ (minus (n5) (n1))) (pv41)) (-. ((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1))))))))) ### Definition-Pseudo(leq) 13 % 2.44/2.64 15. (leq (pv41) (minus (n5) (n1))) (-. ((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1))))))))) (gt (succ (minus (n135300) (n1))) (pv10)) (gt (succ (pv43)) (n0)) (gt (succ (pv41)) (n0)) (gt (succ (pv10)) (n0)) (leq (pv43) (minus (n5) (n1))) ### Definition-Pseudo(leq) 14 % 2.44/2.64 16. (leq (pv10) (minus (n135300) (n1))) (leq (pv43) (minus (n5) (n1))) (gt (succ (pv10)) (n0)) (gt (succ (pv41)) (n0)) (gt (succ (pv43)) (n0)) (-. ((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1))))))))) (leq (pv41) (minus (n5) (n1))) ### Definition-Pseudo(leq) 15 % 2.44/2.64 17. (leq (n0) (pv43)) (leq (pv41) (minus (n5) (n1))) (-. ((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1))))))))) (gt (succ (pv41)) (n0)) (gt (succ (pv10)) (n0)) (leq (pv43) (minus (n5) (n1))) (leq (pv10) (minus (n135300) (n1))) ### Definition-Pseudo(leq) 16 % 2.44/2.64 18. (leq (n0) (pv41)) (leq (pv10) (minus (n135300) (n1))) (leq (pv43) (minus (n5) (n1))) (gt (succ (pv10)) (n0)) (-. ((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1))))))))) (leq (pv41) (minus (n5) (n1))) (leq (n0) (pv43)) ### Definition-Pseudo(leq) 17 % 2.44/2.64 19. (leq (n0) (pv10)) (leq (n0) (pv43)) (leq (pv41) (minus (n5) (n1))) (-. ((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1))))))))) (leq (pv43) (minus (n5) (n1))) (leq (pv10) (minus (n135300) (n1))) (leq (n0) (pv41)) ### Definition-Pseudo(leq) 18 % 2.44/2.64 20. (-. (((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1)))))))) => ((leq (n0) (pv10)) /\ ((leq (n0) (pv41)) /\ ((leq (n0) (pv43)) /\ ((leq (pv10) (minus (n135300) (n1))) /\ ((leq (pv41) (minus (n5) (n1))) /\ (leq (pv43) (minus (n5) (n1)))))))))) ### ConjTree 19 % 2.44/2.64 % SZS output end Proof % 2.44/2.64 (* END-PROOF *) %------------------------------------------------------------------------------