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Proof step 3 from proof crash-neutral-read (previous step)

m < # pebs, mtd-cons(pebs), n0 + n ≤ # buf, m0 + n ≤ PEB_SIZE, ¬ pebs[m].bad ⊦ ⟨mtd_asm_read#(m, m0, n0, n, pebs; buf; bitflips, err)⟩ true

Heuristic elimination applied rule insert elim lemma

And obtained the following new goals

Proof step 4:
pebs[m] = mkpeb(buf0, m1, boolvar), ¬ boolvar, m < # pebs, mtd-cons(pebs), m0 + n ≤ PEB_SIZE, n0 + n ≤ # buf ⊦ ⟨mtd_asm_read#(m, m0, n0, n, pebs; buf; bitflips, err)⟩ true

Rule argument

spec: peb name: elim seq: ⊦ (buf = peb.data ∧ m = peb.fill) ∧ (boolvar ↔ peb.bad) ↔ peb = mkpeb(buf, m, boolvar) subst: [peb, buf, m, boolvar] → [pebs[m], buf0, m1, boolvar]

Additional information

Used simplifier rules: ⊦ (buf = peb.data ∧ m = peb.fill) ∧ (boolvar ↔ peb.bad) ↔ peb = mkpeb(buf, m, boolvar); (elim) Used terms: pebs[m], buf0, m1, boolvar