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Theorem rev-subarray-split-last-swap

3 + n0 + k + n + m ≤ # ar ⊦ k ≤ 1 → subarray(ar, m + 1, n) + rev(subarray(ar, m + n + 1, k + 2)) + subarray(ar, m + n + 3 + k, n0) = subarray(ar[m + n + 1, ar[m + n + k + 2]][m + n + k + 2, ar[m + n + 1]], m + 1, n + k + 2 + n0)

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