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Proof step 22 from proof validrefs-put-badclassfield-01 (previous step)

st[r0 -- _type] .type = mkclasstype(class), is_referencevalue(st[r -- fs0 ']), fs0 ' ∈ instfields(st[r -- _type] .type .class), st[r -- _type] .type ≤ ty, is_obj(str, r, st), is_classtype(st[r -- _type] .type), is_obj(str, r, st[r0 -- fs ', val]), junkref(str, st[r -- fs0 '] .refval, st), validrefs(str, st[r -- fs0 '] .refval ' + refs, fs0 .type, st), r ≠ r0 ∨ fs0 ≠ fs ⊦ fs ' = _type, r = jvmref, junkref(str, r, st[r0 -- fs ', val]), junkref(str, r, st), fs ' ∈ instfields(class), validrefs(str, st[r -- fs0 '] .refval ' + refs, fs0 .type, st[r0 -- fs ', val]), r ∈ (st[r -- fs0 '] .refval ' + refs) .butlast, dups((st[r -- fs0 '] .refval ' + refs) .butlast)

Heuristic elimination applied rule insert elim lemma

And obtained the following new goals

Rule argument

[speclemmaarg: , class = fs .class ∧ ty = fs .type ∧ fieldvar = fs .field ↔ fs = mkfs(class, ty, fieldvar) ,[fs, class, ty, fieldvar] → [fs0, class0, ty0, fieldvar] ,T ,fieldspec , ,elim ]

Additional information

[[CONCRETESIMPRULES : ([CSIMPELIM : ⊦ class = fs .class ∧ ty = fs .type ∧ fieldvar = fs .field ↔ fs = mkfs(class, ty, fieldvar)])], [EXTRATERMS : (fs0, class0, ty0, fieldvar)]]