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Then what is the type of (\x -> x.slot). It would have to be something like `HasField "slot" b a => a -> b` which is a significant increase in complexiy. It's not just a syntactic issue.

Nice record variants which completely solve this issue at the library level, IMO, exist. But the types are more complex than what most people want to deal with in practice.



In many cases a concrete type can be inferred:

    map (\x -> x.slot) listOfFoos
Pretty sure that x has type `Foo` in this case.

One could then simply disallow the use of `HasField "slot" b a` in the domain of functions (pretty sure it can never appear in the range). This would then require the programmer to provide annotations if a more concrete type can't be inferred.


It can appear in the range (making up assignment syntax here)

    foo :: (Num a, HasField "slot" a b) => b -> b
    foo x = x.slot <~ 1
Technically, depending upon the semantics of records (how anonymous they are) it could even be that the input argument has a different type as the output argument, e.g.

    foo {} ==> {slot = 1}
Anyway, there's a lot to be said here but I think that this isn't merely a syntactic difference. Even the idea that

    map (\x -> x.slot) listOfFoos
could be inferred would require mixing type inference and syntax de-sugaring.


Should have said "if it can't appear in the domain, it can't appear in the range". Obviously if it appears in the domain it can also get into the range - a simpler example with real syntax is \x -> x.

What I'm arguing is that anonymous records are unnecessary and it's silly to insist that problems with anonymous records should derail a good solution for concrete ones. But you are right that it's a bit more than just syntactic.


"(pretty sure it can never appear in the range)"

Wouldn't update do that? Making up further syntax...

    (\x -> prototype.slot = x) :: HasField "slot" b a => b -> a
Or am I missing what you meant by "appear in the range"?




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