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According to Miller and Ranum, in order for the quick sort algorithm to execute efficiently, quick sort needs to correctly choose the which ideally results
According to Miller and Ranum, in order for the quick sort algorithm to execute efficiently, quick sort needs to correctly choose the which ideally results in a split point near the of the list. One method to compute the best is the technique. For example, given the list [10, 20, 9, 5, 100), the value chosen would be . After the first pass, the left partition consists of and the right partition consists of pivot value [9.5] 20 top 10 9 median of three [9, 5, 10] crossover point middle 5 maximum value largest of three bottom minimum value [9, 10, 20, 100] average of three [20, 100] 100 [10, 20, 100] [5, 10, 20]
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