.netequalityicomparableiequalitycomparer

What problem does IStructuralEquatable and IStructuralComparable solve?


I've noticed these two interfaces, and several associated classes, have been added in .NET 4. They seem a bit superfluous to me; I've read several blogs about them, but I still can't figure out what problem they solve that was tricky before .NET 4.

What use are IStructuralEquatable and IStructuralComparable?


Solution

  • All types in .NET support the Object.Equals() method which, by default, compares two types for reference equality. However, sometimes, it also desirable to be able to compare two types for structural equality.

    The best example of this is arrays, which with .NET 4 now implement the IStructuralEquatable interface. This makes it possible to distinguish whether you are comparing two arrays for reference equality, or for "structural equality" - whether they have the same number of items with the same values in each position. Here's an example:

    int[] array1 = new int[] { 1, 5, 9 };
    int[] array2 = new int[] { 1, 5, 9 };
    
    // using reference comparison...
    Console.WriteLine( array1.Equals( array2 ) ); // outputs false
    
    // now using the System.Array implementation of IStructuralEquatable
    Console.WriteLine(
        StructuralComparisons.StructuralEqualityComparer.Equals( array1, array2 )
    ); // outputs true
    

    Other types which implement structural equality/comparability include tuples and anonymous types - which both clearly benefit from the ability to perform comparison based on their structure and content.

    A question you didn't ask is:

    Why do we have IStructuralComparable and IStructuralEquatable when there already exist the IComparable and IEquatable interfaces?

    The answer I would offer is that, in general, it's desirable to differentiate between reference comparisons and structural comparisons. It's normally expected that if you implement IEquatable<T>.Equals you will also override Object.Equals to be consistent. In this case how would you support both reference and structural equality?