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Proof step 84 from proof RG-restr-ok (previous step)

act3(m + 1) ↔ act2(m + 1), Idle(m + 1, cs2) ↔ Idle(m + 1, cs3), Rely(m + 1, cs1, cs2) ∧ (Idle(m + 1, cs1) ↔ Idle(m + 1, cs2)) ∧ (act2(m + 1) ↔ act1(m + 1)), CInv(n, act2, cs2), Rely(m + 1, cs2, cs3), CInv(n, act3, cs3), CInv(n, act1, cs1), m < n ⊦ n = 0, Rely(m + 1, cs1, cs3) ∧ (Idle(m + 1, cs1) ↔ Idle(m + 1, cs3)) ∧ (act2(m + 1) ↔ act1(m + 1))

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 85:
act2(m + 1) ↔ act1(m + 1), Idle(m + 1, cs1) ↔ Idle(m + 1, cs3), Idle(m + 1, cs2) ↔ Idle(m + 1, cs3), act3(m + 1) ↔ act1(m + 1), m < n, CInv(n, act1, cs1), CInv(n, act3, cs3), Rely(m + 1, cs2, cs3), CInv(n, act2, cs2), Rely(m + 1, cs1, cs2) ⊦ n = 0, Rely(m + 1, cs1, cs3)

Proof step 84 from proof RG-restr-ok (previous step)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Rule argument

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