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MergeSort is a stable algorithm (preserves original order of records with equal keys) that has speed comparable to the best unstable algorithms (shellsort and heapsort). Like HeapSort, it is guaranteed to run in O(N log N) time. The fact that it needs an extra array of N items in immaterial in most applications, as these can be pointers to the record if records are larger than pointers.
The relative value of sorting algorithms changes with the development of hardware. With cheap memory and large RAM sized (1-2G) typical for PCs starting from 2006, mergesort might be a substantially better algorithm then Quicksort. Servers now often spot amount of memory that was domain of supercomputers of yesterday: 64 GB of memory is achievable on a typical two socket servers while 16 GB is very common.
According to Wikipedia:
As of Perl 5.8, merge sort is its default sorting algorithm (it was quicksort in previous versions of Perl). In Java, the Arrays.sort() methods use merge sort or a tuned quicksort depending on the datatypes and for implementation efficiency switch to insertion sort when fewer than seven array elements are being sorted. Python uses timsort, another tuned hybrid of merge sort and insertion sort, which will also become the standard sort algorithm for Java SE 7.
As Paul Hsieh (the author of a contrarian article (2004) that investigated the actual behavior of heapsort, quicksort and mergesort on large sample of data) aptly observed :
Mergesort kind of combines the good features of quicksort and heapsort. It is also context insentively recursive, so small cases are a major leverage point for overall performance as well. However, it also is recursive in a static way, so that it cannot vary or be caught in bad cases where it might perform uncharacteristically badly. The problem with Mergesort is that every element will move lg(n) steps (or perhaps a few less because of the exploitability of direct sorting of small sub-lists) regardless. So the average, worst and best case running time is identical no matter what.
Like Quicksort it is a divide and conquer algorithm and according to Paul Hsieh it has similar number of comparisons:
Only this time all the work is done when combining the pieces together.
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Merge sort - Wikipedia
MergeSort demo with comparison bounds
This page demonstrates MergeSort. At the same time, it shows the number of comparisons actually used, and a worst case upper bound on this number.
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