In Lecture 8, Gusfield completes his analysis of the expected number of comparisons in randomized version of Select(S,k) as a function of |S|. The expected number is at most 8|S|.

Expected number of comparisons in randomized select

The purpose of this undergraduate course is to introduce fundamental techniques and viewpoints for the design and the analysis of efficient computer algorithms, and to study important specific algorithms. The course relies heavily on mathematics and mathematical thinking in two ways: first as a way of proving properties about particular algorithms such as termination, and correctness; and second, as a way of establishing bounds on the worst case (or average case) use of some resource, usually time, by a specific algorithm. The course covers some randomized algorithms as well as deterministic algorithms.

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Expected number of comparisons in randomized select

Expected number of comparisons in randomized select