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Proof step 1 from proof id-idx-cleanup-lpt-backwards-fwd (conclusion)

n < # lpt0 ⊦ id-idx(cleanup-lpt(lpt0, n), lpt1) ∧ lpt0[n] = mklp(m0, m1, lpf0, m2) ∧ lpt1[n] = mklp(n0, n1, lpf1, n2) → m0 = n0 ∧ m1 = n1 ∧ lpf0 = lpf1

System applied rule normalize

And obtained the following new goals

Proof step 2:
lpt0[n] = mklp(m0, m1, lpf0, m2), lpt1[n] = mklp(n0, n1, lpf1, n2), n < # lpt0, id-idx(cleanup-lpt(lpt0, n), lpt1) ⊦ m0 = n0 ∧ m1 = n1 ∧ lpf0 = lpf1

Proof step 1 from proof id-idx-cleanup-lpt-backwards-fwd (conclusion)

System applied rule normalize

And obtained the following new goals

Rule argument

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