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Proof step 1 from proof replay-log-split (conclusion)

⊦ replay-log(ax0 + ax1, fs, ri) = replay-log(ax1, fs, replay-log(ax0, fs, ri))

User applied rule structural induction

And obtained the following new goals

Proof step 2:
∀ ax1, fs, ri. replay-log(ax + ax1, fs, ri) = replay-log(ax1, fs, replay-log(ax, fs, ri)) ⊦ replay-log((adr + ax) + ax1, fs, ri) = replay-log(ax1, fs, replay-log(adr + ax, fs, ri))

Rule argument

indvar: ax0

Additional information

Used simplifier rules: replay-log-empty: ⊦ replay-log([], fs, ri) = ri;%address-list freely generated by [], +;;% ⊦ [] + ax = ax; (s)%a: ⊦ (ax + ax0) + ax1 = ax + ax0 + ax1; from specification list[address-list-set]