[mercury-users] Typeclass problem (bug, misunderstanding, oth er?)
Ralph Becket
rbeck at microsoft.com
Thu Aug 3 00:41:34 AEST 2000
> From: Fergus Henderson [mailto:fjh at cs.mu.OZ.AU]
>
> Well, if you get an error that you can't understand, the first
> step should be following the compiler's suggestion: try recompiling
> with `-E'. That will give you a little bit more information:
Sorry - brain failure.
>
> The body of the clause contains a call to a
> polymorphic predicate,
> but I can't determine which version should be called,
> because the type variables listed above didn't get bound.
> (I ought to tell you which call caused the problem,
> but I'm afraid
> you'll have to work it out yourself. My apologies.)
>
> This error happens when you do something like this:
>
> main -->
> io__read(X),
> io__write(X).
>
> Here the compiler has no idea what type `X' should have.
> You need to specify the type explicitly, e.g. via
>
> main -->
> { qualify_type(X) },
> io__read(X),
> io__write(X).
>
> :- pred qualify_type(io__result(int)::unused) is det.
> qualify_type(_). % ^^^^^^^^^^^^^^^
This point is sufficiently subtle that I think some explanation
should be provided in the reference manual.
The point is that while the compiler can assign a *typeclass*
to the offending variables in
> pop_stack(PoppedNodes),
> push_agenda(PoppedNodes),
>
> pop_agenda(CFn, NewTop),
> push_stack(CFn, NewTop),
it can't work out a *type*. In this case, it shouldn't actually
matter what the type of PoppedNodes or NewTop turns out to be to
the code in question.
> Perhaps the solution in this case may be to use existential types
> for the `pop' methods, e.g.
>
> some [N]
> pred pop_stack(list(N), T, T) => node(N),
> mode pop_stack(out, in, out) is det,
>
> This declaration would mean that the `pop_stack' method, rather
> than its caller (solve/4), is responsible for binding the type
> variable N. That would make sense if your stacks are heterogenous
> stacks (i.e. each stack can contain lists of several different types).
>
> If your stacks are supposed to be homogeneous stacks, then probably
> the right thing to do is to use a multi-parameter type class,
> making `N' a type class parameter.
My stacks are homogeneous, so I'll try using a multi-parameter
typeclass (this is what I did in the first place, but ran into
problems which I come to next...)
In your reply to my other typeclass help request, you suggest adding
a dummy parameter to the function in question:
:- func solve(CSP, Node) = CSP <= csp(CSP, Node).
:- mode solve(in, unused) = out is det.
...
main -->
{ node_type(DummyNode) },
{ Sol = solve(CSP, DummyNode) },
...
% this predicate just constrains the type of its
% argument to be `int'
:- pred node_type(my_node::unused) is det.
node_type(_).
While this will work, it does seem to be something of a hack. I
wonder if there's some small addition we could make to the language
that would handle this more gracefully? E.g.
:- func solve(CSP) = CSP <= (some [Node] csp(CSP, Node)).
solve(CSP0) = CSP :-
some [PoppedNodes, TopNode] (
... code in which it would otherwise be
... impossible to work out a type for
... PoppedNodes and TopNode, but which
... doesn't need to know
).
Ralph
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