|Version 4 (modified by heisenbug, 3 years ago) (diff)|
Implementation notes for pattern synonyms
After parsing, and during renaming, pattern synonyms are stored as HsBinds.
During renaming, pattern synonyms are put in recursive binding groups together with function bindings. Other pattern synonyms and ViewPatterns can cause recursive pattern synonym declarations, which are rejected.
The typechecking pass turns PatSynBinds into a PatSyn and several HsBinds. To fill in the PatSyn, we typecheck the right-hand side of the pattern synonym declaration, then do some extra processing on it to reject as-patterns and optionally compute the reverse of the pattern synonym (for implicitly bidirectional ones). Afterwards, we collect universal & existential type variables and typeclass dictionary variables to be used when creating ConPatOut patterns from pattern synonym occurrences, and generate some HsBinds:
- The PatSyn stores typing information for the pattern synonym, to be consulted when typechecking pattern synonym usage sites.
- The first HsBind is the binder for the matcher function generated from the pattern synonym. The matcher is used when desugaring pattern synonym usage sites (see below).
- For bidirectional pattern synonyms, another HsBind called a wrapper is created to be used for pattern synonym usages in expression contexts. It is a wrapper in the same sense as a constructor wrapper.
Pattern synonym occurrences in patterns are turned into ConPatOuts just like regular constructor matches. ConPatOut has been changed to store a ConLike instead of a DataCon; the ConLike type is simply the sum of DataCon and PatSyn.
During match grouping, subsequent PatSyn patterns are combined into one group per pattern synonym. For example, given the following code:
pattern Single x <- [x] pattern Pair x y <- [x, y] f  = 0 f (Single True) = 1 f (Single False) = 2 f (Pair _ _) = 3 f (_:_:_) = 4
the two Single patterns are put in one PgSyn PatGroup.
For each pattern synonym, a matcher function is generated which gets a scrutinee and a success and a failure continuations. Given a type
data T a where MkT :: (Cls b) => b -> a -> T a
and a pattern synonym
pattern Pat x y = MkT x y
we generate the matcher function
$mPat :: forall r a. T a -> (forall b. Cls b => b -> a -> r) -> r -> r $mPat scrutinee pass fail = case scrutinee of MkT x y -> pass x y _ -> fail
Occurrences of pattern synonyms are then desugared into calls to this matcher function. This allows pattern synonym definitions to be just as opaque as function definitions: their type defines their interface completely. This gives us a story for exporting pattern synonym definitions that is entirely consistent with existing function definition exports.