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Proof step 10 from proof cyclic-weak-def (previous step)

∃ r1. reachable-n(H, n, r, r1) ∧ reachable-n(H, m + n * n0 - n, r1, r0), reachable-n(H, m, r, r0), reachable-n(H, m + n * n0, r, r0) ⊦ n0 = 0, ∃ r0. reachable-n(H, n, r, r0)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 9:
reachable-n(H, m + n * n0, r, r0), reachable-n(H, m, r, r0), reachable-n(H, m + n * n0 - n, r1, r0), reachable-n(H, n, r, r1) ⊦ n0 = 0, ∃ r0. reachable-n(H, n, r, r0)

Rule argument

[emptyarg]

Additional information

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