TSTP Solution File: MGT054+1 by SuperZenon---0.0.1
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- Process Solution
%------------------------------------------------------------------------------
% File : SuperZenon---0.0.1
% Problem : MGT054+1 : TPTP v8.1.0. Released v2.4.0.
% Transfm : none
% Format : tptp:raw
% Command : run_super_zenon -p0 -itptp -om -max-time %d %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 : 600s
% DateTime : Sun Jul 17 22:27:06 EDT 2022
% Result : Theorem 33.05s 33.27s
% Output : Proof 33.16s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.03/0.12 % Problem : MGT054+1 : TPTP v8.1.0. Released v2.4.0.
% 0.03/0.13 % Command : run_super_zenon -p0 -itptp -om -max-time %d %s
% 0.13/0.33 % Computer : n026.cluster.edu
% 0.13/0.33 % Model : x86_64 x86_64
% 0.13/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.33 % Memory : 8042.1875MB
% 0.13/0.33 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.33 % CPULimit : 300
% 0.13/0.33 % WCLimit : 600
% 0.13/0.33 % DateTime : Thu Jun 9 11:04:17 EDT 2022
% 0.13/0.34 % CPUTime :
% 33.05/33.27 % SZS status Theorem
% 33.05/33.27 (* PROOF-FOUND *)
% 33.05/33.27 (* BEGIN-PROOF *)
% 33.05/33.27 % SZS output start Proof
% 33.05/33.27 1. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.05/33.27 2. ((age T_0 T_1) = (zero)) ((age T_0 T_1) != (zero)) ### Axiom
% 33.05/33.27 3. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.05/33.27 4. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.05/33.27 5. ((age T_0 T_1) = (zero)) ((age T_0 T_1) != (zero)) ### Axiom
% 33.05/33.27 6. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.05/33.27 7. (is_aligned T_0 T_1) (-. (is_aligned T_0 T_1)) ### Axiom
% 33.05/33.27 8. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.05/33.27 9. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.05/33.27 10. (-. (has_endowment T_0)) (has_endowment T_0) ### Axiom
% 33.05/33.27 11. (has_immunity T_0 T_2) (-. (has_immunity T_0 T_2)) ### Axiom
% 33.05/33.27 12. (((organization T_0) /\ (-. (has_endowment T_0))) => (-. (has_immunity T_0 T_2))) (has_immunity T_0 T_2) (-. (has_endowment T_0)) (organization T_0) ### DisjTree 9 10 11
% 33.05/33.27 13. (All T, (((organization T_0) /\ (-. (has_endowment T_0))) => (-. (has_immunity T_0 T)))) (organization T_0) (-. (has_endowment T_0)) (has_immunity T_0 T_2) ### All 12
% 33.05/33.27 14. (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (has_immunity T_0 T_2) (-. (has_endowment T_0)) (organization T_0) ### All 13
% 33.05/33.27 15. (-. (has_immunity T_0 T_3)) (has_immunity T_0 T_3) ### Axiom
% 33.05/33.27 16. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.05/33.27 17. (is_aligned T_0 T_3) (-. (is_aligned T_0 T_3)) ### Axiom
% 33.05/33.27 18. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.05/33.27 19. ((age T_0 T_1) = (zero)) ((age T_0 T_1) != (zero)) ### Axiom
% 33.05/33.27 20. (greater (age T_0 T_2) (sigma)) (-. (greater (age T_0 T_2) (sigma))) ### Axiom
% 33.05/33.27 21. (is_aligned T_0 T_1) (-. (is_aligned T_0 T_1)) ### Axiom
% 33.05/33.27 22. (is_aligned T_0 T_2) (-. (is_aligned T_0 T_2)) ### Axiom
% 33.05/33.27 23. (-. ((is_aligned T_0 T_1) <=> (is_aligned T_0 T_2))) (is_aligned T_0 T_2) (is_aligned T_0 T_1) ### NotEquiv 21 22
% 33.05/33.27 24. ((organization T_0) /\ (-. ((is_aligned T_0 T_1) <=> (is_aligned T_0 T_2)))) (is_aligned T_0 T_1) (is_aligned T_0 T_2) ### And 23
% 33.05/33.27 25. (dissimilar T_0 T_1 T_2) (is_aligned T_0 T_2) (is_aligned T_0 T_1) ### Definition-Pseudo(dissimilar) 24
% 33.05/33.27 26. ((greater (age T_0 T_2) (sigma)) <=> (dissimilar T_0 T_1 T_2)) (is_aligned T_0 T_1) (is_aligned T_0 T_2) (greater (age T_0 T_2) (sigma)) ### Equiv 20 25
% 33.05/33.27 27. (((organization T_0) /\ ((age T_0 T_1) = (zero))) => ((greater (age T_0 T_2) (sigma)) <=> (dissimilar T_0 T_1 T_2))) (greater (age T_0 T_2) (sigma)) (is_aligned T_0 T_2) (is_aligned T_0 T_1) ((age T_0 T_1) = (zero)) (organization T_0) ### DisjTree 18 19 26
% 33.05/33.27 28. (All T, (((organization T_0) /\ ((age T_0 T_1) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T_1 T)))) (organization T_0) ((age T_0 T_1) = (zero)) (is_aligned T_0 T_1) (is_aligned T_0 T_2) (greater (age T_0 T_2) (sigma)) ### All 27
% 33.05/33.27 29. (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (is_aligned T_0 T_2) (is_aligned T_0 T_1) ((age T_0 T_1) = (zero)) (organization T_0) ### All 28
% 33.05/33.27 30. (-. (greater (capability T_0 T_3) (capability T_0 T_2))) (greater (capability T_0 T_3) (capability T_0 T_2)) ### Axiom
% 33.05/33.27 31. (((organization T_0) /\ ((is_aligned T_0 T_3) /\ (-. (is_aligned T_0 T_2)))) => (greater (capability T_0 T_3) (capability T_0 T_2))) (-. (greater (capability T_0 T_3) (capability T_0 T_2))) ((age T_0 T_1) = (zero)) (is_aligned T_0 T_1) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (is_aligned T_0 T_3) (organization T_0) ### DisjTree 16 17 29 30
% 33.05/33.27 32. (All T, (((organization T_0) /\ ((is_aligned T_0 T_3) /\ (-. (is_aligned T_0 T)))) => (greater (capability T_0 T_3) (capability T_0 T)))) (organization T_0) (is_aligned T_0 T_3) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (is_aligned T_0 T_1) ((age T_0 T_1) = (zero)) (-. (greater (capability T_0 T_3) (capability T_0 T_2))) ### All 31
% 33.05/33.27 33. (All T0, (All T, (((organization T_0) /\ ((is_aligned T_0 T0) /\ (-. (is_aligned T_0 T)))) => (greater (capability T_0 T0) (capability T_0 T))))) (-. (greater (capability T_0 T_3) (capability T_0 T_2))) ((age T_0 T_1) = (zero)) (is_aligned T_0 T_1) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (is_aligned T_0 T_3) (organization T_0) ### All 32
% 33.05/33.27 34. (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (organization T_0) (is_aligned T_0 T_3) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (is_aligned T_0 T_1) ((age T_0 T_1) = (zero)) (-. (greater (capability T_0 T_3) (capability T_0 T_2))) ### All 33
% 33.05/33.27 35. (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3)) ### Axiom
% 33.05/33.27 36. (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) ((age T_0 T_1) = (zero)) (is_aligned T_0 T_1) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (is_aligned T_0 T_3) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_immunity T_0 T_3)) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (organization T_0) ### DisjTree 8 14 15 34 35
% 33.05/33.27 37. ((is_aligned T_0 T_1) <=> (is_aligned T_0 T_3)) (organization T_0) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (-. (has_immunity T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) ((age T_0 T_1) = (zero)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) ### Equiv 7 36
% 33.05/33.27 38. (-. (-. ((is_aligned T_0 T_1) <=> (is_aligned T_0 T_3)))) (is_aligned T_0 T_1) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) ((age T_0 T_1) = (zero)) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_immunity T_0 T_3)) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (organization T_0) ### NotNot 37
% 33.05/33.27 39. (-. ((organization T_0) /\ (-. ((is_aligned T_0 T_1) <=> (is_aligned T_0 T_3))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (-. (has_immunity T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) ((age T_0 T_1) = (zero)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (organization T_0) ### NotAnd 6 38
% 33.05/33.30 40. (-. (dissimilar T_0 T_1 T_3)) (organization T_0) (is_aligned T_0 T_1) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) ((age T_0 T_1) = (zero)) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_immunity T_0 T_3)) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) ### Definition-Pseudo(dissimilar) 39
% 33.05/33.30 41. (greater (sigma) (age T_0 T_3)) (-. (greater (sigma) (age T_0 T_3))) ### Axiom
% 33.05/33.30 42. ((sigma) != (sigma)) ### NotEqual
% 33.05/33.30 43. (-. (greater (sigma) (sigma))) (greater (age T_0 T_3) (sigma)) (greater (sigma) (age T_0 T_3)) ### Trans 41 42
% 33.05/33.30 44. (-. ((greater (sigma) (sigma)) /\ (greater (sigma) (sigma)))) (greater (sigma) (age T_0 T_3)) (greater (age T_0 T_3) (sigma)) ### NotAnd 43 43
% 33.05/33.30 45. (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (greater (age T_0 T_3) (sigma)) (greater (sigma) (age T_0 T_3)) ### All 44
% 33.05/33.30 46. ((greater (age T_0 T_3) (sigma)) <=> (dissimilar T_0 T_1 T_3)) (greater (sigma) (age T_0 T_3)) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (-. (has_immunity T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) ((age T_0 T_1) = (zero)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (organization T_0) ### Equiv 40 45
% 33.05/33.30 47. (((organization T_0) /\ ((age T_0 T_1) = (zero))) => ((greater (age T_0 T_3) (sigma)) <=> (dissimilar T_0 T_1 T_3))) (is_aligned T_0 T_1) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_immunity T_0 T_3)) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (greater (sigma) (age T_0 T_3)) ((age T_0 T_1) = (zero)) (organization T_0) ### DisjTree 4 5 46
% 33.05/33.30 48. (All T, (((organization T_0) /\ ((age T_0 T_1) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T_1 T)))) (organization T_0) ((age T_0 T_1) = (zero)) (greater (sigma) (age T_0 T_3)) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (-. (has_immunity T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) ### All 47
% 33.05/33.30 49. (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3)) ### Axiom
% 33.05/33.30 50. (((organization T_0) /\ ((has_immunity T_0 T_3) /\ (-. (has_immunity T_0 T_2)))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (greater (sigma) (age T_0 T_3)) ((age T_0 T_1) = (zero)) (All T, (((organization T_0) /\ ((age T_0 T_1) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T_1 T)))) (organization T_0) ### DisjTree 3 48 14 49
% 33.05/33.30 51. (All T, (((organization T_0) /\ ((has_immunity T_0 T_3) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T_3)))) (organization T_0) (All T, (((organization T_0) /\ ((age T_0 T_1) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T_1 T)))) ((age T_0 T_1) = (zero)) (greater (sigma) (age T_0 T_3)) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) ### All 50
% 33.05/33.30 52. (is_aligned T_0 T_1) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (greater (sigma) (age T_0 T_3)) ((age T_0 T_1) = (zero)) (organization T_0) (All T, (((organization T_0) /\ ((has_immunity T_0 T_3) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T_3)))) ### All 51
% 33.16/33.33 53. (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T)))) (All T, (((organization T_0) /\ ((has_immunity T_0 T_3) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T_3)))) (organization T_0) ((age T_0 T_1) = (zero)) (greater (sigma) (age T_0 T_3)) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) ### All 52
% 33.16/33.33 54. (All T0, (All T, (((organization T_0) /\ ((has_immunity T_0 T0) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T0))))) (is_aligned T_0 T_1) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (greater (sigma) (age T_0 T_3)) ((age T_0 T_1) = (zero)) (organization T_0) (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T)))) ### All 53
% 33.16/33.33 55. (All T0, (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T0)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T0))))) => (greater (hazard_of_mortality T_0 T0) (hazard_of_mortality T_0 T))))) (organization T_0) ((age T_0 T_1) = (zero)) (greater (sigma) (age T_0 T_3)) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (All T0, (All T, (((organization T_0) /\ ((has_immunity T_0 T0) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T0))))) ### All 54
% 33.16/33.33 56. (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (is_aligned T_0 T_1) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (greater (sigma) (age T_0 T_3)) ((age T_0 T_1) = (zero)) (organization T_0) (All T0, (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T0)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T0))))) => (greater (hazard_of_mortality T_0 T0) (hazard_of_mortality T_0 T))))) ### All 55
% 33.16/33.33 57. (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All T0, (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T0)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T0))))) => (greater (hazard_of_mortality T_0 T0) (hazard_of_mortality T_0 T))))) (organization T_0) ((age T_0 T_1) = (zero)) (greater (sigma) (age T_0 T_3)) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) ### All 56
% 33.16/33.33 58. (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (is_aligned T_0 T_1) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (greater (sigma) (age T_0 T_3)) ((age T_0 T_1) = (zero)) (organization T_0) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) ### All 57
% 33.16/33.33 59. (((organization T_0) /\ ((age T_0 T_1) = (zero))) => (is_aligned T_0 T_1)) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (greater (sigma) (age T_0 T_3)) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) ((age T_0 T_1) = (zero)) (organization T_0) ### DisjTree 1 2 58
% 33.16/33.33 60. (All T, (((organization T_0) /\ ((age T_0 T) = (zero))) => (is_aligned T_0 T))) (organization T_0) ((age T_0 T_1) = (zero)) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) (greater (sigma) (age T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) ### All 59
% 33.16/33.34 61. (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (greater (sigma) (age T_0 T_3)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) ((age T_0 T_1) = (zero)) (organization T_0) (All T, (((organization T_0) /\ ((age T_0 T) = (zero))) => (is_aligned T_0 T))) ### All 60
% 33.16/33.34 62. (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) (organization T_0) ((age T_0 T_1) = (zero)) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (greater (sigma) (age T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) ### All 61
% 33.16/33.34 63. (smaller (age T_0 T_3) (sigma)) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) ((age T_0 T_1) = (zero)) (organization T_0) (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) ### Definition-Pseudo(smaller) 62
% 33.16/33.34 64. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.16/33.34 65. ((age T_0 T_1) = (zero)) ((age T_0 T_1) != (zero)) ### Axiom
% 33.16/33.34 66. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.16/33.34 67. (organization T_0) (-. (organization T_0)) ### Axiom
% 33.16/33.34 68. ((age T_0 T_1) = (zero)) ((age T_0 T_1) != (zero)) ### Axiom
% 33.16/33.34 69. (-. (greater (age T_0 T_3) (sigma))) (greater (age T_0 T_3) (sigma)) ### Axiom
% 33.16/33.34 70. ((greater (age T_0 T_3) (sigma)) <=> (dissimilar T_0 T_1 T_3)) (-. (greater (age T_0 T_3) (sigma))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (-. (has_immunity T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) ((age T_0 T_1) = (zero)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (organization T_0) ### Equiv 40 69
% 33.16/33.34 71. (((organization T_0) /\ ((age T_0 T_1) = (zero))) => ((greater (age T_0 T_3) (sigma)) <=> (dissimilar T_0 T_1 T_3))) (is_aligned T_0 T_1) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_immunity T_0 T_3)) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (greater (age T_0 T_3) (sigma))) ((age T_0 T_1) = (zero)) (organization T_0) ### DisjTree 67 68 70
% 33.16/33.34 72. (All T, (((organization T_0) /\ ((age T_0 T_1) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T_1 T)))) (organization T_0) ((age T_0 T_1) = (zero)) (-. (greater (age T_0 T_3) (sigma))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (-. (has_immunity T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) ### All 71
% 33.16/33.34 73. (is_aligned T_0 T_1) (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T_3)) /\ (greater (capability T_0 T_3) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_immunity T_0 T_3)) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (greater (age T_0 T_3) (sigma))) ((age T_0 T_1) = (zero)) (organization T_0) ### All 72
% 33.16/33.38 74. (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T)))) (organization T_0) ((age T_0 T_1) = (zero)) (-. (greater (age T_0 T_3) (sigma))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (-. (has_immunity T_0 T_3)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) ### All 73
% 33.16/33.38 75. (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3)) ### Axiom
% 33.16/33.38 76. (((organization T_0) /\ ((has_immunity T_0 T_3) /\ (-. (has_immunity T_0 T_2)))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (greater (age T_0 T_3) (sigma))) ((age T_0 T_1) = (zero)) (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T)))) (organization T_0) ### DisjTree 66 74 14 75
% 33.16/33.38 77. (All T, (((organization T_0) /\ ((has_immunity T_0 T_3) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T_3)))) (organization T_0) (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T_2)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T_2))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T)))) ((age T_0 T_1) = (zero)) (-. (greater (age T_0 T_3) (sigma))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) ### All 76
% 33.16/33.38 78. (All T0, (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T0)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T0))))) => (greater (hazard_of_mortality T_0 T0) (hazard_of_mortality T_0 T))))) (is_aligned T_0 T_1) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (greater (age T_0 T_3) (sigma))) ((age T_0 T_1) = (zero)) (organization T_0) (All T, (((organization T_0) /\ ((has_immunity T_0 T_3) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T_3)))) ### All 77
% 33.16/33.38 79. (All T0, (All T, (((organization T_0) /\ ((has_immunity T_0 T0) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T0))))) (organization T_0) ((age T_0 T_1) = (zero)) (-. (greater (age T_0 T_3) (sigma))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All T0, (All T, (((organization T_0) /\ ((age T_0 T0) = (zero))) => ((greater (age T_0 T) (sigma)) <=> (dissimilar T_0 T0 T))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (All T0, (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T0)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T0))))) => (greater (hazard_of_mortality T_0 T0) (hazard_of_mortality T_0 T))))) ### All 78
% 33.16/33.38 80. (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All T0, (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T0)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T0))))) => (greater (hazard_of_mortality T_0 T0) (hazard_of_mortality T_0 T))))) (is_aligned T_0 T_1) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (greater (age T_0 T_3) (sigma))) ((age T_0 T_1) = (zero)) (organization T_0) (All T0, (All T, (((organization T_0) /\ ((has_immunity T_0 T0) /\ (-. (has_immunity T_0 T)))) => (greater (hazard_of_mortality T_0 T) (hazard_of_mortality T_0 T0))))) ### All 79
% 33.16/33.38 81. (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (organization T_0) ((age T_0 T_1) = (zero)) (-. (greater (age T_0 T_3) (sigma))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (is_aligned T_0 T_1) (All T0, (All T, (((organization T_0) /\ ((-. (has_immunity T_0 T0)) /\ ((-. (has_immunity T_0 T)) /\ (greater (capability T_0 T) (capability T_0 T0))))) => (greater (hazard_of_mortality T_0 T0) (hazard_of_mortality T_0 T))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) ### All 80
% 33.16/33.38 82. (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (is_aligned T_0 T_1) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (greater (age T_0 T_3) (sigma))) ((age T_0 T_1) = (zero)) (organization T_0) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) ### All 81
% 33.16/33.39 83. (((organization T_0) /\ ((age T_0 T_1) = (zero))) => (is_aligned T_0 T_1)) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (-. (greater (age T_0 T_3) (sigma))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) ((age T_0 T_1) = (zero)) (organization T_0) ### DisjTree 64 65 82
% 33.16/33.39 84. (All T, (((organization T_0) /\ ((age T_0 T) = (zero))) => (is_aligned T_0 T))) (organization T_0) ((age T_0 T_1) = (zero)) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (greater (age T_0 T_3) (sigma))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) ### All 83
% 33.16/33.39 85. ((age T_0 T_3) = (sigma)) ((age T_0 T_3) != (sigma)) ### Axiom
% 33.16/33.39 86. (-. (greater (sigma) (sigma))) ((age T_0 T_3) = (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) ((age T_0 T_1) = (zero)) (organization T_0) (All T, (((organization T_0) /\ ((age T_0 T) = (zero))) => (is_aligned T_0 T))) ### TransEq2 42 84 85
% 33.16/33.39 87. (-. ((greater (sigma) (sigma)) /\ (greater (sigma) (sigma)))) (All T, (((organization T_0) /\ ((age T_0 T) = (zero))) => (is_aligned T_0 T))) (organization T_0) ((age T_0 T_1) = (zero)) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) ((age T_0 T_3) = (sigma)) ### NotAnd 86 86
% 33.16/33.39 88. (All Y, (-. ((greater (sigma) Y) /\ (greater Y (sigma))))) ((age T_0 T_3) = (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) ((age T_0 T_1) = (zero)) (organization T_0) (All T, (((organization T_0) /\ ((age T_0 T) = (zero))) => (is_aligned T_0 T))) ### All 87
% 33.16/33.39 89. (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) (All T, (((organization T_0) /\ ((age T_0 T) = (zero))) => (is_aligned T_0 T))) (organization T_0) ((age T_0 T_1) = (zero)) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) ((age T_0 T_3) = (sigma)) ### All 88
% 33.16/33.39 90. (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) ((age T_0 T_3) = (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) ((age T_0 T_1) = (zero)) (organization T_0) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) ### All 89
% 33.16/33.39 91. ((smaller (age T_0 T_3) (sigma)) \/ ((age T_0 T_3) = (sigma))) (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) (organization T_0) ((age T_0 T_1) = (zero)) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (greater (age T_0 T_2) (sigma)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (-. (has_endowment T_0)) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) ### Or 63 90
% 33.16/33.39 92. (smaller_or_equal (age T_0 T_3) (sigma)) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (-. (has_endowment T_0)) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (greater (age T_0 T_2) (sigma)) (-. (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) ((age T_0 T_1) = (zero)) (organization T_0) (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) ### Definition-Pseudo(smaller_or_equal) 91
% 33.16/33.39 93. (-. (((organization T_0) /\ ((-. (has_endowment T_0)) /\ (((age T_0 T_1) = (zero)) /\ ((smaller_or_equal (age T_0 T_3) (sigma)) /\ ((greater (age T_0 T_2) (sigma)) /\ (greater (sigma) (zero))))))) => (greater (hazard_of_mortality T_0 T_2) (hazard_of_mortality T_0 T_3)))) (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) ### ConjTree 92
% 33.16/33.39 94. (-. (All T2, (((organization T_0) /\ ((-. (has_endowment T_0)) /\ (((age T_0 T_1) = (zero)) /\ ((smaller_or_equal (age T_0 T_3) (sigma)) /\ ((greater (age T_0 T2) (sigma)) /\ (greater (sigma) (zero))))))) => (greater (hazard_of_mortality T_0 T2) (hazard_of_mortality T_0 T_3))))) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) ### NotAllEx 93
% 33.16/33.39 95. (-. (All T1, (All T2, (((organization T_0) /\ ((-. (has_endowment T_0)) /\ (((age T_0 T_1) = (zero)) /\ ((smaller_or_equal (age T_0 T1) (sigma)) /\ ((greater (age T_0 T2) (sigma)) /\ (greater (sigma) (zero))))))) => (greater (hazard_of_mortality T_0 T2) (hazard_of_mortality T_0 T1)))))) (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) ### NotAllEx 94
% 33.16/33.39 96. (-. (All T0, (All T1, (All T2, (((organization T_0) /\ ((-. (has_endowment T_0)) /\ (((age T_0 T0) = (zero)) /\ ((smaller_or_equal (age T_0 T1) (sigma)) /\ ((greater (age T_0 T2) (sigma)) /\ (greater (sigma) (zero))))))) => (greater (hazard_of_mortality T_0 T2) (hazard_of_mortality T_0 T1))))))) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) ### NotAllEx 95
% 33.16/33.39 97. (-. (All X, (All T0, (All T1, (All T2, (((organization X) /\ ((-. (has_endowment X)) /\ (((age X T0) = (zero)) /\ ((smaller_or_equal (age X T1) (sigma)) /\ ((greater (age X T2) (sigma)) /\ (greater (sigma) (zero))))))) => (greater (hazard_of_mortality X T2) (hazard_of_mortality X T1)))))))) (All X, (All T, (((organization X) /\ ((age X T) = (zero))) => (is_aligned X T)))) (All X, (All T0, (All T, (((organization X) /\ ((-. (has_immunity X T0)) /\ ((-. (has_immunity X T)) /\ (greater (capability X T) (capability X T0))))) => (greater (hazard_of_mortality X T0) (hazard_of_mortality X T)))))) (All X, (All T0, (All T, (((organization X) /\ ((has_immunity X T0) /\ (-. (has_immunity X T)))) => (greater (hazard_of_mortality X T) (hazard_of_mortality X T0)))))) (All X, (All T0, (All T, (((organization X) /\ ((is_aligned X T0) /\ (-. (is_aligned X T)))) => (greater (capability X T0) (capability X T)))))) (All X, (All T, (((organization X) /\ (-. (has_endowment X))) => (-. (has_immunity X T))))) (All X, (All T0, (All T, (((organization X) /\ ((age X T0) = (zero))) => ((greater (age X T) (sigma)) <=> (dissimilar X T0 T)))))) (All X, (All Y, (-. ((greater X Y) /\ (greater Y X))))) ### NotAllEx 96
% 33.16/33.39 % SZS output end Proof
% 33.16/33.39 (* END-PROOF *)
%------------------------------------------------------------------------------