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Implicit conversion to Func

Let's say I have an interface IMyInterface<T> that simply describes one function:

public interface IMyInterface<T>
{
    T MyFunction(T item);
}

I could just about replace this with Func<T, T>, but I want the interface for semantic reasons. Can I define an implicit conversion between that interface and Func<T,T> such that I could pass an anonymous delegate or lambda as an argument to a function that accepts this interface as a parameter, just like if I had used Func<T,T> instead?

To demonstrate, using the interface declared above I want a function like this:

public T TestFunction<T>(IMyInterface myInterface, T value)
{
    return myInterface.MyFunction(value);
}

That I can call like this:

TestFunction(x => x + " world", "hello");

And the result would be "hello world".

like image 931
Joel Coehoorn Avatar asked May 27 '09 19:05

Joel Coehoorn


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1 Answers

Since interfaces in C# cannot contain definitions for operators (or any static methods for that matter), I believe the answer is no. The alternative is to use a class (can't be abstract unfortunately, since static members/operators fair no better here than in interfaces). This would allow you to define the implicit conversion operator and therefore be able to use the type precisely how you've specified.

In the class (which you could perhaps make virtual if required), you would define it something like the following.

public class MyClass<T>
{
    public static implicit operator MyClass<T>(Func<T, T> func)
    {
        return new MyClass<T>() { MyFunction = func };
    }

    public MyClass()
    {
    }

    public Func<T, T> MyFunction
    {
        get;
        set;
    }
}

Your definition of TestFunction in your question should then work exactly as you coded it.

public T TestFunction<T>(IMyInterface myInterface, T value)
{
    return myInterface.MyFunction(value);
}

And likewise the call to TestFunction:

TestFunction<string>(x => return x + " world", "hello");

This may not be precisely what you're looking for, but it's nonetheless reasonably close, and moreover very likely the best you'll be able to get.

like image 145
Noldorin Avatar answered Oct 12 '22 14:10

Noldorin