Question: [21] Let x satisfy C(x) n O(1), where n = l(x). Show that for all divisions x = yz we have nlog n2

[21] Let x satisfy C(x) ≥ n − O(1), where n = l(x). Show that for all divisions x = yz we have n−log n−2 log log n ≤ C(y) +C(z) and for some divisions we have C(y) + C(z) ≤ n − log n + log log n.

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