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Theorem Idexcept-n

⊦ id○(ar0, ar1, m, n) ↔ # ar0 = # ar1 ∧ m + n ≤ # ar0 ∧ (∀ m0. (m0 < m ∨ m + n ≤ m0) ∧ m0 < # ar0 → ar0[m0] = ar1[m0])