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Theorem step-M11-M12

⊦ ( (# gs.ar ≠ 0 ∧ htok(gs.ar)) ∧ ls.n < # gs.ar ∧ ls.e ≠ ⊥ ∧ ls.sz = # gs.ar ∧ (ls.n0 < # gs.ar ∧ ls.n0 = get_hash(ls.e, ls.sz)) ∧ ¬ ls.b ∧ ls.e ≠ ls.e0) ∧ pre(gs, ls, M11, a) ∧ pcstepf(gs, ls, M11, a) = M12 → (# gstepf(gs, ls, M11, a).ar ≠ 0 ∧ htok(gstepf(gs, ls, M11, a).ar)) ∧ lstepf(gs, ls, M11, a).n < # gstepf(gs, ls, M11, a).ar ∧ lstepf(gs, ls, M11, a).e ≠ ⊥ ∧ lstepf(gs, ls, M11, a).sz = # gstepf(gs, ls, M11, a).ar ∧ ( lstepf(gs, ls, M11, a).n0 < # gstepf(gs, ls, M11, a).ar ∧ lstepf(gs, ls, M11, a).n0 = get_hash(lstepf(gs, ls, M11, a).e, lstepf(gs, ls, M11, a).sz)) ∧ ¬ lstepf(gs, ls, M11, a).b ∧ lstepf(gs, ls, M11, a).e ≠ lstepf(gs, ls, M11, a).e0

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