Problem

Suppose a binomial queue of N = 2k− 1 elements is built. Alternately perform M insert and...

Suppose a binomial queue of N = 2k− 1 elements is built. Alternately perform M insert and deleteMin pairs. Clearly, each operation takes O(logN) time. Why does this not contradict the amortized bound of O(1) for insertion?

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Solutions For Problems in Chapter 11