clash-lib-0.5.1: src/CLaSH/Core/Term.hs
{-# LANGUAGE DeriveAnyClass #-}
{-# LANGUAGE DeriveGeneric #-}
{-# LANGUAGE FlexibleInstances #-}
{-# LANGUAGE MultiParamTypeClasses #-}
{-# LANGUAGE TemplateHaskell #-}
{-# OPTIONS_GHC -fno-specialise #-}
-- | Term representation in the CoreHW language: System F + LetRec + Case
module CLaSH.Core.Term
( Term (..)
, TmName
, LetBinding
, Pat (..)
)
where
-- External Modules
import Control.DeepSeq
import Data.Text (Text)
import GHC.Generics
import Unbound.Generics.LocallyNameless
import Unbound.Generics.LocallyNameless.Extra ()
-- Internal Modules
import CLaSH.Core.DataCon (DataCon)
import CLaSH.Core.Literal (Literal)
import {-# SOURCE #-} CLaSH.Core.Type (Type)
import CLaSH.Core.Var (Id, TyVar)
-- | Term representation in the CoreHW language: System F + LetRec + Case
data Term
= Var Type TmName -- ^ Variable reference
| Data DataCon -- ^ Datatype constructor
| Literal Literal -- ^ Literal
| Prim Text Type -- ^ Primitive
| Lam (Bind Id Term) -- ^ Term-abstraction
| TyLam (Bind TyVar Term) -- ^ Type-abstraction
| App Term Term -- ^ Application
| TyApp Term Type -- ^ Type-application
| Letrec (Bind (Rec [LetBinding]) Term) -- ^ Recursive let-binding
| Case Term Type [Bind Pat Term] -- ^ Case-expression: subject, type of
-- alternatives, list of alternatives
deriving (Show,Generic,NFData)
-- | Term reference
type TmName = Name Term
-- | Binding in a LetRec construct
type LetBinding = (Id, Embed Term)
-- | Patterns in the LHS of a case-decomposition
data Pat
= DataPat (Embed DataCon) (Rebind [TyVar] [Id])
-- ^ Datatype pattern, '[TyVar]' bind existentially-quantified
-- type-variables of a DataCon
| LitPat (Embed Literal)
-- ^ Literal pattern
| DefaultPat
-- ^ Default pattern
deriving (Show,Generic,NFData,Alpha)
instance Eq Term where
(==) = aeq
instance Ord Term where
compare = acompare
instance Alpha Term where
fvAny' c nfn (Var t n) = fmap (Var t) $ fvAny' c nfn n
fvAny' c nfn t = fmap to . gfvAny c nfn $ from t
aeq' c (Var _ n) (Var _ m) = aeq' c n m
aeq' _ (Prim t1 _) (Prim t2 _) = t1 == t2
aeq' c t1 t2 = gaeq c (from t1) (from t2)
acompare' c (Var _ n) (Var _ m) = acompare' c n m
acompare' _ (Prim t1 _) (Prim t2 _) = compare t1 t2
acompare' c t1 t2 = gacompare c (from t1) (from t2)
instance Subst Type Pat
instance Subst Term Pat
instance Subst Term Term where
isvar (Var _ x) = Just (SubstName x)
isvar _ = Nothing
instance Subst Type Term