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Proof step 14 from proof instore-addobj (previous step)

unique_al(fis0), ∀ r0, class0, st0. r0 ≠ jvmref → instore(r0, class0, fis0, addobj(r0, class0, fis0, st0)) ⊦ r = jvmref, _type = sk, _type ∈ fis0, sk ∈ fis0, instore(r, class, (sk × val) ' + fis0, addobj(r, class, fis0, st)[r -- sk, val])

User applied rule insert rewrite lemma

And obtained the following new goals

Proof step 6:
⊦ ¬ sk ∈ fis ∧ sk ≠ _type → (addobj(r, class1, fis, st)[r -- sk, val]) = addobj(r, class1, fis, st[r -- sk, val])
Proof step 13:
¬ sk ∈ fis0 ∧ sk ≠ _type, unique_al(fis0), ∀ r0, class0, st0. r0 ≠ jvmref → instore(r0, class0, fis0, addobj(r0, class0, fis0, st0)) ⊦ r = jvmref, _type = sk, _type ∈ fis0, sk ∈ fis0, instore(r, class, (sk × val) ' + fis0, addobj(r, class, fis0, st[r -- sk, val]))

Rule argument

[crewrite-arg: add-nput , F , [val, sk, st, fis, class1, r] → [val, sk, st, fis0, class, r] ]

Additional information

[[CONCRETESIMPRULES : ()], [EXTRATERMS : (val, sk, st, fis0, class, r)]]