Pattern synonyms: help needed: capturing EvBinds in tcPat
Dr. ERDI Gergo
gergo at erdi.hu
Sun Sep 8 08:31:36 UTC 2013
Hi,
Based on feedback from Simon PJ a couple weeks ago, I started a
substantial rewrite of the typecheker of pattern synonyms, to support
existential types. My latest code (full of 'stash' commits and a huge
amount of 'traceTc' calls) is available in the pattern-synonyms-wip branch
of http://github.com/gergoerdi/ghc.git.
What I'm struggling with, is capturing the evidence bindings during the
typechecking of a pattern which is a pattern synonym occurance. For
example, suppose I have the following module:
{-# LANGUAGE GADTs, PatternSynonyms #-}
module ConstrEx where
data T where
MkT :: (Eq b) => b -> b -> T
pattern P b b' = (MkT b b', ())
f (P x y) = [x] == [y]
The names in the following will refer to the output of
pattern-synonyms-wip with --ddump-tc-trace.
The right-hand side of 'f' requires an instance Eq [b], and is given an
instance $dEq_an5 :: Eq b, so it binds a dictionary '$dEq_an7 =
GHC.Classes.$fEq[] @[b] [$dEq_an5]'. This makes sense. However, inside
'tcPatSynPat', which is the version of 'tcPat' for pattern synonym
occurances, the 'checkConstraints'-wrapped call to (eventually)
'thing_inside' doesn't capture this binding (I get back an empty
'TcEvBinds').
This causes problems further on because even though $dEq_an5 is going to
be in scope while generating code for the right-hand side (since
'tcInstPatSyn', the function that instantiates 'P x y' into '(MkT x y, ())',
substitutes the name of the dictionary bound by MkT, $dEq_amS, to
$dEq_an5), but $dEq_an7 is not, since its binding is not emitted by
'tcPatSynPat' (since it doesn't get it from 'checkConstraints'). Looking
at the tc-trace log, I see '$dEq_an7 = GHC.Classes.$fEq[] @[b] [$dEq_an5]'
on line 2070, way after the call to 'checkConstraints' returns on line
1811.
I realize the above description is basically incomprehensible unless you
go through the trouble of reading through 'tcPatSynDecl', 'tcPatSynPat'
and 'tcInstPatSyn', but I don't yet know how to even formulate my question
more succinctly.
Any help is appreciated.
Thanks,
Gergo
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