| □ (R1(pm, S', S'') ∧ R2(pm, S', S'')), [:S | Boolvar ::- [PL N = n30 ∧ S = s39 ∧ N' = N'' + 1 until ¬ R1(pm, S', S'')] ∥nf false ::- [PL N = n29 ∧ S = s38 ∧ □ ¬ N' < N'']], □ (N = N' ∧ ¬ N' < N''), boolvar ∨ n30 = N ∧ N = N'' + 1 until Boolvar, INDHYP-nat(n30 + 1) ∧ INDHYP-nat0(n30 + 1), R2(pm, s2, S), I(pm, s3), I(pm, s2), RG-restr(pm, R1, G1, Pre1, Post1, I, R2, G2, Pre2, Post2), Pre1(pm, s), Pre2(pm, s), R1(pm, s3, S), R2(pm, s3, S), N ≤ n30 + 1, I(pm, s), G2(pm, s2, s2), G1(pm, s2, s3), n29 ≤ n30 + 1, R2(pm, s2, s3), R1(pm, s2, s2), I(pm, S), ¬ R2(pm, s2, s38), ¬ R1(pm, s3, s39), boolvar1 → s2 = s3 ∧ (boolvar ↔ boolvar0) ⊦ ◇ last |
Used simplifier rules: lels: ⊦ ¬ m < n ↔ n ≤ m; from specification nat