Quick Sort Vs Merge Sort

The quick sort and merge sort algorithms are based on the divide and conquer algorithm which works in the quite similar way. The prior difference between the quick and merge sort is that in quick sort the pivot element is used for the sorting. On the other hand, merge sort does not use pivot element for performing the sorting.

Both sorting techniques, quick sort and merge sort are built on the divide and conquer method in which the set of elements are parted and then combined after rearrangement. The quick sort usually requires more comparisons than merge sort for sorting a large set of elements.

Key Differences Between Quick Sort and Merge Sort :

  1. In the merge sort, the array must be parted into just two halves (i.e. n/2). As against, in quick sort, there is no compulsion of dividing the list into equal elements.
  2. The worst case complexity of quick sort is O(n2) as it takes a lot more comparisons in the worst condition. In contrast, merge sort have the same worst case and average case complexities, that is O(n log n).
  3. Merge sort can operate well on any type of data sets whether it is large or small. On the contrary, the quick sort cannot work well with large datasets.
  4. Quick sort is faster than merge sort in some cases such as for small data sets.
  5. Merge sort requires additional memory space to store the auxiliary arrays. On the other hand, the quick sort doesn’t require much space for extra storage.
  6. Merge sort is more efficient than quick sort.
  7. The quick sort is internal sorting method where the data that is to be sorted is adjusted at a time in main memory. Conversely, the merge sort is external sorting method in which the data that is to be sorted cannot be accommodated in the memory at the same time and some has to be kept in the auxiliary memory.

Conclusion :

The quick sort is faster cases but is inefficient in some situations and also performs a lot of comparisons as compared to merge sort. Although merge sort requires less comparison, it needs an additional memory space of 0(n) for storing the extra array while quick sort needs space of O(log n).

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