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Proof step 7 from proof buf-ro-rw-mode-id-idx (previous step)

# lpt1 = # lpt0, lpt0[bleb.leb] = mklp(m2, m3, lpf0, m4), lpt1[bleb.leb] = mklp(m, m0, lpf, m1), ∀ n. n < # lpt1 → lpt0[n].ref-size = lpt1[n].ref-size ∧ lpt0[n].size = lpt1[n].size ∧ lpt0[n].flags = lpt1[n].flags ⊦ bleb.isbuf? → bleb.leb < # lpt1 ∧ (boolvar ∧ m0 = LEB_SIZE ∨ m0 = # avol[bleb.leb].data) ↔ bleb.isbuf? → bleb.leb < # lpt0 ∧ (boolvar ∧ m3 = LEB_SIZE ∨ m3 = # avol[bleb.leb].data)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 8:
# lpt1 = # lpt0, lpt1[bleb.leb] = mklp(m, m0, lpf, m1), lpt0[bleb.leb] = mklp(m2, m3, lpf0, m4), ∀ n. n < # lpt0 → lpt0[n].ref-size = lpt1[n].ref-size ∧ lpt0[n].size = lpt1[n].size ∧ lpt0[n].flags = lpt1[n].flags ⊦ bleb.isbuf? → bleb.leb < # lpt0 ∧ (boolvar ∧ m0 = LEB_SIZE ∨ m0 = # avol[bleb.leb].data) ↔ bleb.isbuf? → bleb.leb < # lpt0 ∧ (boolvar ∧ m3 = LEB_SIZE ∨ m3 = # avol[bleb.leb].data)

Proof step 7 from proof buf-ro-rw-mode-id-idx (previous step)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Rule argument

Additional information