Binary Search Programming implementation
Binary Search, as we all know requires the elements to be sorted. But we have to take care of unsorted elements too, in the worst case. If the input size is very large, is it a good idea to sort the elements everytime? Can we not just check the elements that they are not sorted or not and proceed to sorting and proceed to sorting only if they are unsorted?
Binary Search Programming implementation
Binary Search, as we all know requires the elements to be sorted. But we have to take care of unsorted elements too, in the worst case. If the input size is very large, is it a good idea to sort the elements everytime? Can we not just check the elements that they are not sorted or not and proceed to sorting and proceed to sorting only if they are unsorted?
Binary Search Programming implementation
Binary Search, as we all know requires the elements to be sorted. But we have to take care of unsorted elements too, in the worst case. If the input size is very large, is it a good idea to sort the elements everytime? Can we not just check the elements that they are not sorted or not and proceed to sorting and proceed to sorting only if they are unsorted?
Binary Search Programming implementation
Binary Search, as we all know requires the elements to be sorted. But we have to take care of unsorted elements too, in the worst case. If the input size is very large, is it a good idea to sort the elements everytime? Can we not just check the elements that they are not sorted or not and proceed to sorting and proceed to sorting only if they are unsorted?
Why don’t computers come with specialized hardware such as sorting networks?
Instead of programming the way we do, why don’t we make specifications of common tasks such as “sorting”, and then let the environment compile it to make best use of it’s hardware? This way, we could ship computer with new specialized hardware such as sorting networks, and it would automatically work with existing code.
Radix exchange sort implementation?
I need a little help understanding the implementation of radix exchange sort algorithm.
Why is Quicksort called “Quicksort”?
The point of this question is not to debate the merits of this over any other sorting algorithm – certainly there are many other questions that do this. This question is about the name. Why is Quicksort called “Quicksort”? Sure, it’s “quick”, most of the time, but not always. The possibility of degenerating to O(N^2) is well known. There are various modifications to Quicksort that mitigate this problem, but the ones which bring the worst case down to a guaranteed O(n log n) aren’t generally called Quicksort anymore. (e.g. Introsort).
Why is Quicksort called “Quicksort”?
The point of this question is not to debate the merits of this over any other sorting algorithm – certainly there are many other questions that do this. This question is about the name. Why is Quicksort called “Quicksort”? Sure, it’s “quick”, most of the time, but not always. The possibility of degenerating to O(N^2) is well known. There are various modifications to Quicksort that mitigate this problem, but the ones which bring the worst case down to a guaranteed O(n log n) aren’t generally called Quicksort anymore. (e.g. Introsort).
Why is Quicksort called “Quicksort”?
The point of this question is not to debate the merits of this over any other sorting algorithm – certainly there are many other questions that do this. This question is about the name. Why is Quicksort called “Quicksort”? Sure, it’s “quick”, most of the time, but not always. The possibility of degenerating to O(N^2) is well known. There are various modifications to Quicksort that mitigate this problem, but the ones which bring the worst case down to a guaranteed O(n log n) aren’t generally called Quicksort anymore. (e.g. Introsort).
Trying to understand the 2N lnN compares for quicksort
I was going through the analysis of quicksort in Sedgewick’s Algorithms book. He creates the following recurrence relation for number of compares in quicksort while sorting an array of N distinct items.