Sorting is a common activity in the programming work. Merge-Sort is one of the best implementation for sorting, since its running on O(nlogn) - which is the best run-time available for sorting.
On one of my projects I had a requirement to sort Objects. After short research, I decided to write a Generic Merge-Sort Class that will work for me. During the work, I found a few major points that should be considered while using that Generic Class for Sorting.
Merge Sort (pseudo-code in the picture) is a recursive algorithm, that splits an array of the objects to 2 sub arrays - A,B (which initialize to infinite values), sorts this into 2 sub-arrays and finally merges them. (Hence, ‘merge’ sort)
For using the Generic Merge Sort, you should (probably) know what is the objects parameter by which the objects will be sorted.
Now, since the 2 sub-arrays should be initialized with an infinite value, you should use the default-ctor to make that initialization. Example: For sorting an array of ‘Persons’ Objects that will be sorted according to their ID number (from low to high), you should declare infinite ID-number (infinite int32 value) in the default-ctor. (I know This is not an elegant implementation, but In that case there is no alternative.)
When writing a class for using Generic Merge Sort, you should implement the IComparable interface since the code using the CompareTo function - to compare objects. You should also write your own ‘overloading operators’ that will be in use to compare objects: ==, !=, >, >=, <, <= plus Equals and GetHashCode.
Please notice that GetHashCode will be in use by the CLR implicitly - so you must write your own implementation that will return the same value for the same object.
There are two projects attached:
The first one is a simple (int32) Implementation, that sorts an array of integers. The second one is the Generic Merge Sort, Plus a simple ‘Person’ class that will demonstrate the using of the Generic code.
This article, along with any associated source code and files, is licensed under GPL (GPLv3)