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Proof step 1 from proof btree-istore-reduce-refed (conclusion)

⊦ iast0 | as ⊆ iast1 ∧ ((btree(rp, rp0, adr, height, dirty, ri, iast0, as, alladrs, nstat) * P))(zh) → ((btree(rp, rp0, adr, height, dirty, ri, iast1, as, alladrs, nstat) * P))(zh)

System applied rule normalize

And obtained the following new goals

Proof step 2:
((btree(rp, rp0, adr, height, dirty, ri, iast0, as, alladrs, nstat) * P))(zh), iast0 | as ⊆ iast1 ⊦ ((btree(rp, rp0, adr, height, dirty, ri, iast1, as, alladrs, nstat) * P))(zh)

Proof step 1 from proof btree-istore-reduce-refed (conclusion)

System applied rule normalize

And obtained the following new goals

Rule argument

Additional information