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We can improve the running time of quicksort in practice by employing insertion sort when the input is nearly sorted: Upon calling quicksort on a
We can improve the running time of quicksort in practice by employing insertion sort when the input is nearly sorted: Upon calling quicksort on a subarray with fewer than k elements, let it simply return without sorting the subarray. After the top-level call to quicksort returns, run insertion sort on the entire array to finish the sorting process.
(a) Argue that this sorting algorithm runs in O(nk + nlg(n/k)) expected time.
(b) How should we pick k? Discuss how this can be done both theoretically and practically.
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