type&kind inference

1996-03-09 Thread smk
%But there are no types `(\x->x)' or `(\x->())' in Haskell. %So the expression does not typecheck (at least that is %my understanding of how it works). %You might think that % type I x = x %and then using I alone would give you the type `(\x->x)', %but partial ap

Re: type&kind inference

1996-03-09 Thread Mark P Jones
| The new Haskell report 1.3 (preliminary) allows type variables of | other kinds than *, e.g. it gives the example (page 51) | | data App f a = A (f a) | | where the type variable f has kind *->*, and App has (*->*)->*->*. | | My problem is that I haven't seen (in the report) any mentio

Re: type&kind inference

1996-03-09 Thread Lennart Augustsson
> data App f a = A (f a) ... > Take for instance the declaration: > something = A () > what is the type of something ? > It could be App (\x->x) (), but it could also be > App (\x->()) a, for any type a, and a few others. But there are no types `(\x->x)' or `(\x->())' in Haskell.