singletons-2.6: src/Data/Singletons/Syntax.hs
{- Data/Singletons/Syntax.hs
(c) Richard Eisenberg 2014
rae@cs.brynmawr.edu
Converts a list of DLetDecs into a LetDecEnv for easier processing,
and contains various other AST definitions.
-}
{-# LANGUAGE DataKinds, TypeFamilies, PolyKinds, DeriveDataTypeable,
FlexibleInstances, ConstraintKinds #-}
module Data.Singletons.Syntax where
import Prelude hiding ( exp )
import Data.Kind (Constraint, Type)
import Language.Haskell.TH.Syntax hiding (Type)
import Language.Haskell.TH.Desugar
import qualified Language.Haskell.TH.Desugar.OMap.Strict as OMap
import Language.Haskell.TH.Desugar.OMap.Strict (OMap)
import Language.Haskell.TH.Desugar.OSet (OSet)
type VarPromotions = [(Name, Name)] -- from term-level name to type-level name
-- Information that is accumulated when promoting patterns.
data PromDPatInfos = PromDPatInfos
{ prom_dpat_vars :: VarPromotions
-- Maps term-level pattern variables to their promoted, type-level counterparts.
, prom_dpat_sig_kvs :: OSet Name
-- Kind variables bound by DSigPas.
-- See Note [Explicitly binding kind variables] in Data.Singletons.Promote.Monad
}
instance Semigroup PromDPatInfos where
PromDPatInfos vars1 sig_kvs1 <> PromDPatInfos vars2 sig_kvs2
= PromDPatInfos (vars1 <> vars2) (sig_kvs1 <> sig_kvs2)
instance Monoid PromDPatInfos where
mempty = PromDPatInfos mempty mempty
-- A list of 'SingDSigPaInfos' is produced when singling pattern signatures, as we
-- must case on the 'DExp's and match on them using the supplied 'DType's to
-- bring the necessary singleton equality constraints into scope.
-- See @Note [Singling pattern signatures]@.
type SingDSigPaInfos = [(DExp, DType)]
-- The parts of data declarations that are relevant to singletons.
data DataDecl = DataDecl Name [DTyVarBndr] [DCon]
-- The parts of type synonyms that are relevant to singletons.
data TySynDecl = TySynDecl Name [DTyVarBndr] DType
-- The parts of open type families that are relevant to singletons.
type OpenTypeFamilyDecl = TypeFamilyDecl 'Open
-- The parts of closed type families that are relevant to singletons.
type ClosedTypeFamilyDecl = TypeFamilyDecl 'Closed
-- The parts of type families that are relevant to singletons.
newtype TypeFamilyDecl (info :: FamilyInfo)
= TypeFamilyDecl { getTypeFamilyDecl :: DTypeFamilyHead }
-- Whether a type family is open or closed.
data FamilyInfo = Open | Closed
data ClassDecl ann = ClassDecl { cd_cxt :: DCxt
, cd_name :: Name
, cd_tvbs :: [DTyVarBndr]
, cd_fds :: [FunDep]
, cd_lde :: LetDecEnv ann
}
data InstDecl ann = InstDecl { id_cxt :: DCxt
, id_name :: Name
, id_arg_tys :: [DType]
, id_sigs :: OMap Name DType
, id_meths :: [(Name, LetDecRHS ann)] }
type UClassDecl = ClassDecl Unannotated
type UInstDecl = InstDecl Unannotated
type AClassDecl = ClassDecl Annotated
type AInstDecl = InstDecl Annotated
{-
We see below several datatypes beginning with "A". These are annotated structures,
necessary for Promote to communicate key things to Single. In particular, promotion
of expressions is *not* deterministic, due to the necessity to create unique names
for lets, cases, and lambdas. So, we put these promotions into an annotated AST
so that Single can use the right promotions.
-}
-- A DExp with let, lambda, and type-signature nodes annotated with their
-- type-level equivalents
data ADExp = ADVarE Name
| ADConE Name
| ADLitE Lit
| ADAppE ADExp ADExp
| ADLamE [Name] -- type-level names corresponding to term-level ones
DType -- the promoted lambda
[Name] ADExp
| ADCaseE ADExp [ADMatch] DType
-- the type is the return type
| ADLetE ALetDecEnv ADExp
| ADSigE DType -- the promoted expression
ADExp DType
-- A DPat with a pattern-signature node annotated with its type-level equivalent
data ADPat = ADLitP Lit
| ADVarP Name
| ADConP Name [ADPat]
| ADTildeP ADPat
| ADBangP ADPat
| ADSigP DType -- The promoted pattern. Will not contain any wildcards,
-- as per Note [Singling pattern signatures]
ADPat DType
| ADWildP
data ADMatch = ADMatch VarPromotions ADPat ADExp
data ADClause = ADClause VarPromotions
[ADPat] ADExp
data AnnotationFlag = Annotated | Unannotated
-- These are used at the type-level exclusively
type Annotated = 'Annotated
type Unannotated = 'Unannotated
type family IfAnn (ann :: AnnotationFlag) (yes :: k) (no :: k) :: k where
IfAnn Annotated yes no = yes
IfAnn Unannotated yes no = no
data family LetDecRHS :: AnnotationFlag -> Type
data instance LetDecRHS Annotated
= AFunction DType -- promote function (unapplied)
Int -- number of arrows in type
[ADClause]
| AValue DType -- promoted exp
Int -- number of arrows in type
ADExp
data instance LetDecRHS Unannotated = UFunction [DClause]
| UValue DExp
type ALetDecRHS = LetDecRHS Annotated
type ULetDecRHS = LetDecRHS Unannotated
data LetDecEnv ann = LetDecEnv
{ lde_defns :: OMap Name (LetDecRHS ann)
, lde_types :: OMap Name DType -- type signatures
, lde_infix :: OMap Name Fixity -- infix declarations
, lde_proms :: IfAnn ann (OMap Name DType) () -- possibly, promotions
, lde_bound_kvs :: IfAnn ann (OMap Name (OSet Name)) ()
-- The set of bound variables in scope.
-- See Note [Explicitly binding kind variables]
-- in Data.Singletons.Promote.Monad
}
type ALetDecEnv = LetDecEnv Annotated
type ULetDecEnv = LetDecEnv Unannotated
instance Semigroup ULetDecEnv where
LetDecEnv defns1 types1 infx1 _ _ <> LetDecEnv defns2 types2 infx2 _ _ =
LetDecEnv (defns1 <> defns2) (types1 <> types2) (infx1 <> infx2) () ()
instance Monoid ULetDecEnv where
mempty = LetDecEnv OMap.empty OMap.empty OMap.empty () ()
valueBinding :: Name -> ULetDecRHS -> ULetDecEnv
valueBinding n v = emptyLetDecEnv { lde_defns = OMap.singleton n v }
typeBinding :: Name -> DType -> ULetDecEnv
typeBinding n t = emptyLetDecEnv { lde_types = OMap.singleton n t }
infixDecl :: Fixity -> Name -> ULetDecEnv
infixDecl f n = emptyLetDecEnv { lde_infix = OMap.singleton n f }
emptyLetDecEnv :: ULetDecEnv
emptyLetDecEnv = mempty
buildLetDecEnv :: Quasi q => [DLetDec] -> q ULetDecEnv
buildLetDecEnv = go emptyLetDecEnv
where
go acc [] = return acc
go acc (DFunD name clauses : rest) =
go (valueBinding name (UFunction clauses) <> acc) rest
go acc (DValD (DVarP name) exp : rest) =
go (valueBinding name (UValue exp) <> acc) rest
go acc (dec@(DValD {}) : rest) = do
flattened <- flattenDValD dec
go acc (flattened ++ rest)
go acc (DSigD name ty : rest) =
go (typeBinding name ty <> acc) rest
go acc (DInfixD f n : rest) =
go (infixDecl f n <> acc) rest
go acc (DPragmaD{} : rest) = go acc rest
-- See Note [DerivedDecl]
data DerivedDecl (cls :: Type -> Constraint) = DerivedDecl
{ ded_mb_cxt :: Maybe DCxt
, ded_type :: DType
, ded_type_tycon :: Name
, ded_decl :: DataDecl
}
type DerivedEqDecl = DerivedDecl Eq
type DerivedShowDecl = DerivedDecl Show
{- Note [DerivedDecl]
~~~~~~~~~~~~~~~~~~~~~
Most derived instances are wholly handled in
Data.Singletons.Partition.partitionDecs. There are two notable exceptions to
this rule, however:
* Eq instances (which are handled entirely outside of partitionDecs)
* Show instances (which are partially handled outside of partitionDecs)
For these instances, we use a DerivedDecl data type to encode just enough
information to recreate the derived instance:
1. Just the instance context, if it's standalone-derived, or Nothing if it's in
a deriving clause (ded_mb_cxt)
2. The datatype, applied to some number of type arguments, as in the
instance declaration (ded_type)
3. The datatype name (ded_type_tycon), cached for convenience
4. The datatype's constructors (ded_cons)
Why are these instances handled outside of partitionDecs?
* Deriving Eq in singletons not only derives PEq/SEq instances, but it also
derives SDecide, TestEquality, and TestCoercion instances. This additional
complication makes Eq difficult to integrate with the other deriving
machinery, so we handle it specially in Data.Singletons.Promote and
Data.Singletons.Single (depending on the task at hand).
* Deriving Show in singletons not only derives PShow/SShow instances, but it
also derives Show instances for singletons types. To make this work,
we let partitionDecs handle the PShow/SShow instances, but we also stick the
relevant info into a DerivedDecl value for later use in
Data.Singletons.Single, where we additionally generate Show
instances.
-}