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Proof step 1 from proof absf-at (conclusion)

⊦ n < m ∧ m ≤ # ebatbl → absf(v, evol, apebs, ebatbl, q, m)[n] = (ebatbl[n] = unmapped ⊃ (v × n ∈ q.lebrefs ⊃ unmapped;erased) ;mapped(apebs[ebatbl[n].pnum].data, (evol[n].mapped? ⊃ evol[n].fill;apebs[ebatbl[n].pnum].fill)) )

System applied rule normalize

And obtained the following new goals

Proof step 2:
n < m, m ≤ # ebatbl ⊦ absf(v, evol, apebs, ebatbl, q, m)[n] = (ebatbl[n] = unmapped ⊃ (v × n ∈ q.lebrefs ⊃ unmapped;erased) ;mapped(apebs[ebatbl[n].pnum].data, (evol[n].mapped? ⊃ evol[n].fill;apebs[ebatbl[n].pnum].fill)) )

Proof step 1 from proof absf-at (conclusion)

System applied rule normalize

And obtained the following new goals

Rule argument

Additional information