[endgame]

That's exactly what I mean: A type like a -> a -> Bool says that it will work for _any_ a, but we can easily find counter examples. We could pass in functions (say) and write something like (\x -> x * 2) == (\x -> x + 1). The type signature for (==) as written says it _should_ work, but it doesn't because there's no general way to compute function equality.

Instead, there's this temporary hack[0]:

> Note: Equality (in the Elm sense) is not possible for certain types. For example, the functions (\n -> n + 1) and (\n -> 1 + n) are “the same” but detecting this in general is undecidable. In a future release, the compiler will detect when (==) is used with problematic types and provide a helpful error message. This will require quite serious infrastructure work that makes sense to batch with another big project, so the stopgap is to crash as quickly as possible. Problematic types include functions and JavaScript values like Json.Encode.Value which could contain functions if passed through a port.

As you say, Haskell's version of (==) has the type Eq a => a -> a -> Bool, and function types do not belong to Eq.

[0]: http://package.elm-lang.org/packages/elm-lang/core/5.1.1/Bas...

[willtim]

It we would be easy to add simple built-in constraints for things like equality, without jumping all the way to full-blown type classes. This would be a very minimal change to the type checker and should not require a rewrite.

[runeks]

This example with the absence of an Eq class is not related to just equality, it’s a symptom of a lack of generics. You’ll end up with a lot of special, built-in classes (e.g. Ord), while just adding simple type classes to Elm would make all of this solvable in a library (e.g. Elm’s Prelude).

Surely, if we agree that Eq, Ord, and Foldable are useful, they’re probably not the only useful type classes in existence.

[willtim]

I think the Elm folks are playing a waiting game. There are alternatives to type-classes such as the proposed modular implicits for OCaml.

[endgame]

I'm not thrilled by languages the do "rules for thee, not for me". (Another example: old Java had a two-valued enum type (bool) but you weren't allowed to make your own.)

[willtim]

Agreed in general, but equality is so fundamental that I could forgive any built-in support. Even Haskell has "deriving Eq" built-in for example.

[tel]

That said the deriving mechanisms have been mostly exposed to the end used now in at least a few different ways.

Even more importantly, deriving doesn't change the semantics of the language. You could in principle do exactly the same things without deriving as you can with.