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Proof step 11 from proof replay-cons-strong-variant1 (previous step)

replay-log(log, fs, fi ⊖ fo) = ri ⊖ ro, replay-log(log0, fs0, fi0 ⊖ fo0) = ri0 ⊖ ro0, replay-safe(log, fs, fi ⊖ fo), replay-safe(log0, fs0, fi0 ⊖ fo0) ⊦ replay-cons-strong(fs0, ri0, ro0, fi0, fo0, log0)

User applied rule insert rewrite lemma

And obtained the following new goals

Rule argument

spec: <toplevel> name: replay-cons-strong seq: ⊦ replay-cons-strong(fs, ri, ro, fi, fo, log) ↔ replay-safe(log, fs, fi ⊖ fo) ∧ replay(log, fs, fi, fo) = ri ⊖ ro subst: [log, fo, fi, ro, ri, fs] → [log0, fo0, fi0, ro0, ri0, fs0] flags: <all paths>

Additional information

Used simplifier rules: replay: ⊦ replay(log, fs, fi, fo) = replay-log(log, fs, fi ⊖ fo); Used terms: log0, fo0, fi0, ro0, ri0, fs0