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Proof step 27 from proof refine-read-echdr (previous step)

apebs[m2] = mkpeb(aehdr1, avhdr, buf0, m1, false), pebs[m2] = mkpeb(buf1, m0, false), emptypage = subarray(buf1, 0, EB_PAGE_SIZE), m2 < # pebs, m2 < # apebs, abs(pebs, apebs), abs-peb(mkpeb(buf1, m0, false), mkpeb(aehdr1, avhdr, buf0, m1, false)), mtd-cons(pebs), ubi-io-inv(apebs), EB_PAGE_SIZE ≤ PEB_SIZE ⊦ (⌊ESUCCESS⌋ ∨ ESUCCESS = ESUCCESS) ∧ ⟨err := ESUCCESS; bitflips := ?; if err = ESUCCESS then aehdr := apebs[m2].echdr else aehdr := ?⟩ (empty = aehdr ∧ (bitflips0 ↔ bitflips) ∧ ESUCCESS = err)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 28:
pebs[m2] = mkpeb(buf1, m0, false), apebs[m2] = mkpeb(aehdr1, avhdr, buf0, m1, false), emptypage = subarray(buf1, 0, EB_PAGE_SIZE), m2 < # apebs, m2 < # pebs, abs(pebs, apebs), abs-peb(mkpeb(buf1, m0, false), mkpeb(aehdr1, avhdr, buf0, m1, false)), mtd-cons(pebs), ubi-io-inv(apebs), EB_PAGE_SIZE ≤ PEB_SIZE ⊦ ⟨err := ESUCCESS; bitflips := ?; if err = ESUCCESS then aehdr := apebs[m2].echdr else aehdr := ?⟩ (empty = aehdr ∧ (bitflips0 ↔ bitflips) ∧ ESUCCESS = err)

Rule argument

Additional information

Used simplifier rules: ⊦ ¬ ⌊ESUCCESS⌋ ; (s)