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Problem
1. Give at least two instances for each of the sorting algorithms (based on the comparisons of keys) discussed in this chapter for which the algorithm is the most appropriate choice.
2. Write a linear-time sorting algorithm that sorts a permutation of integers 1 through n, inclusive.
3. Does the linear-time performance of your algorithm in Exercise 37 violate the lower bound for sorting only by comparisons of keys? Justify your answer.
Exercise 37
Write a linear-time sorting algorithm that sorts a permutation of integers 1 through n, inclusive.
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