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Proof step 13 from proof abs-nodes-beyond-no-address-h (previous step)

ladr = @(m2, m3), (# buf1 + # buf0) + m ≤ m0, abs-padding(buf1) ∧ abs-nodes(buf0, m + # buf1, nd ' + x0, ladr ' + lax0, boolvar) ∨ m2 = m ∧ m3 = # buf1 ∧ abs-node(buf1, nd) ∧ abs-nodes(buf0, m2 + # buf1, x0, lax0, boolvar), @(m0, m1) = ladr ∨ @(m0, m1) ∈ lax0, ∀ buf2, m, x, lax, boolvar, m0, m1. # buf2 < #(buf1 + buf0) → abs-nodes(buf2, m, x, lax, boolvar) ∧ @(m0, m1) ∈ lax ∧ # buf2 + m ≤ m0 → false ⊦

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 14:
(# buf1 + # buf0) + m ≤ m0, @(m0, m1) = @(m2, m3) ∨ @(m0, m1) ∈ lax0, abs-padding(buf1) ∧ abs-nodes(buf0, m + # buf1, nd ' + x0, @(m2, m3) ' + lax0, boolvar) ∨ m2 = m ∧ m3 = # buf1 ∧ abs-node(buf1, nd) ∧ abs-nodes(buf0, m + # buf1, x0, lax0, boolvar), ∀ buf2, m, x, lax, boolvar, m0, m1. # buf2 < #(buf1 + buf0) → abs-nodes(buf2, m, x, lax, boolvar) ∧ @(m0, m1) ∈ lax ∧ # buf2 + m ≤ m0 → false ⊦

Proof step 13 from proof abs-nodes-beyond-no-address-h (previous step)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Rule argument

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