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{-# OPTIONS_GHC -fglasgow-exts #-}
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	-- Need GlaExts for the nested forall in defn of Q
-----------------------------------------------------------------------------
-- |
-- Module      :  Language.Haskell.Syntax
-- Copyright   :  (c) The University of Glasgow 2003
-- License     :  BSD-style (see the file libraries/base/LICENSE)
-- 
-- Maintainer  :  libraries@haskell.org
-- Stability   :  experimental
-- Portability :  portable
--
-- Abstract syntax definitions for Template Haskell.
--
-----------------------------------------------------------------------------

module Language.Haskell.TH.Syntax(
	Quasi(..), Lift(..), 

	Q, runQ, 
	report,	recover, reify,
	currentModule, runIO,

	-- Names
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	Name(..), mkName, newName, nameBase, nameModule, showName,
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	-- The algebraic data types
	Dec(..), Exp(..), Con(..), Type(..), Cxt, Match(..), 
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	Clause(..), Body(..), Guard(..), Stmt(..), Range(..),
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	Lit(..), Pat(..), FieldExp, FieldPat, 
	Strict(..), Foreign(..), Callconv(..), Safety(..),
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	StrictType, VarStrictType, FunDep(..),
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	Info(..), 
	Fixity(..), FixityDirection(..), defaultFixity, maxPrecedence,

	-- Internal functions
	returnQ, bindQ, sequenceQ,
	NameFlavour(..), NameSpace (..), 
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	mkNameG_v, mkNameG_d, mkNameG_tc, Uniq, mkNameL, mkNameU,
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 	tupleTypeName, tupleDataName,
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	OccName, mkOccName, occString,
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	ModName, mkModName, modString,
	PkgName, mkPkgName, pkgString
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    ) where

import Data.PackedString
import GHC.Base		( Int(..), Int#, (<#), (==#) )

import Data.IORef
import GHC.IOBase	( unsafePerformIO )
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import Control.Monad (liftM)
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import System.IO	( hPutStrLn, stderr )
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import Data.Char        ( isAlpha )
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-----------------------------------------------------
--
--		The Quasi class
--
-----------------------------------------------------

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class (Monad m, Functor m) => Quasi m where
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	-- Fresh names
  qNewName :: String -> m Name

	-- Error reporting and recovery
  qReport  :: Bool -> String -> m ()	-- Report an error (True) or warning (False)
					-- ...but carry on; use 'fail' to stop
  qRecover :: m a -> m a -> m a		-- Recover from the monadic 'fail'
					-- The first arg is the error handler
 
	-- Inspect the type-checker's environment
  qReify :: Name -> m Info
  qCurrentModule :: m String

	-- Input/output (dangerous)
  qRunIO :: IO a -> m a


-----------------------------------------------------
--	The IO instance of Quasi
-- 
--  This instance is used only when running a Q
--  computation in the IO monad, usually just to
--  print the result.  There is no interesting
--  type environment, so reification isn't going to
--  work.
--
-----------------------------------------------------

instance Quasi IO where
  qNewName s = do { n <- readIORef counter
                 ; writeIORef counter (n+1)
                 ; return (mkNameU s n) }

  qReport True  msg = hPutStrLn stderr ("Template Haskell error: " ++ msg)
  qReport False msg = hPutStrLn stderr ("Template Haskell error: " ++ msg)

  qReify v       = badIO "reify"
  qCurrentModule = badIO "currentModule"
  qRecover a b   = badIO "recover"	-- Maybe we could fix this?

  qRunIO m = m
  
badIO :: String -> IO a
badIO op = do	{ qReport True ("Can't do `" ++ op ++ "' in the IO monad")
		; fail "Template Haskell failure" }

-- Global variable to generate unique symbols
counter :: IORef Int
{-# NOINLINE counter #-}
counter = unsafePerformIO (newIORef 0)


-----------------------------------------------------
--
--		The Q monad
--
-----------------------------------------------------

newtype Q a = Q { unQ :: forall m. Quasi m => m a }

runQ :: Quasi m => Q a -> m a
runQ (Q m) = m

instance Monad Q where
  return x   = Q (return x)
  Q m >>= k  = Q (m >>= \x -> unQ (k x))
  Q m >> Q n = Q (m >> n)
  fail s     = Q (fail s)

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instance Functor Q where
  fmap f (Q x) = Q (fmap f x)

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----------------------------------------------------
-- Packaged versions for the programmer, hiding the Quasi-ness
newName :: String -> Q Name
newName s = Q (qNewName s)

report  :: Bool -> String -> Q ()
report b s = Q (qReport b s)

recover :: Q a -> Q a -> Q a
recover (Q r) (Q m) = Q (qRecover r m)

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-- | 'reify' looks up information about the 'Name'
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reify :: Name -> Q Info
reify v = Q (qReify v)

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-- | 'currentModule' gives you the name of the module in which this 
-- computation is spliced.
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currentModule :: Q String
currentModule = Q qCurrentModule

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-- |The 'runIO' function lets you run an I\/O computation in the 'Q' monad.
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-- Take care: you are guaranteed the ordering of calls to 'runIO' within 
-- a single 'Q' computation, but not about the order in which splices are run.  
--
-- Note: for various murky reasons, stdout and stderr handles are not 
-- necesarily flushed when the  compiler finishes running, so you should
-- flush them yourself.
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runIO :: IO a -> Q a
runIO m = Q (qRunIO m)

instance Quasi Q where
  qNewName        = newName
  qReport 	 = report
  qRecover  	 = recover 
  qReify    	 = reify
  qCurrentModule = currentModule
  qRunIO         = runIO


----------------------------------------------------
-- The following operations are used solely in DsMeta when desugaring brackets
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-- They are not necessary for the user, who can use ordinary return and (>>=) etc
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returnQ :: a -> Q a
returnQ = return

bindQ :: Q a -> (a -> Q b) -> Q b
bindQ = (>>=)

sequenceQ :: [Q a] -> Q [a]
sequenceQ = sequence


-----------------------------------------------------
--
--		The Lift class
--
-----------------------------------------------------

class Lift t where
  lift :: t -> Q Exp
  
instance Lift Integer where
  lift x = return (LitE (IntegerL x))

instance Lift Int where
  lift x= return (LitE (IntegerL (fromIntegral x)))

instance Lift Char where
  lift x = return (LitE (CharL x))

instance Lift Bool where
  lift True  = return (ConE trueName)
  lift False = return (ConE falseName)

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instance Lift a => Lift (Maybe a) where
  lift Nothing  = return (ConE nothingName)
  lift (Just x) = liftM (ConE justName `AppE`) (lift x)

instance (Lift a, Lift b) => Lift (Either a b) where
  lift (Left x)  = liftM (ConE leftName  `AppE`) (lift x)
  lift (Right y) = liftM (ConE rightName `AppE`) (lift y)

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instance Lift a => Lift [a] where
  lift xs = do { xs' <- mapM lift xs; return (ListE xs') }

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instance (Lift a, Lift b) => Lift (a, b) where
  lift (a, b)
    = liftM TupE $ sequence [lift a, lift b]

instance (Lift a, Lift b, Lift c) => Lift (a, b, c) where
  lift (a, b, c)
    = liftM TupE $ sequence [lift a, lift b, lift c]

instance (Lift a, Lift b, Lift c, Lift d) => Lift (a, b, c, d) where
  lift (a, b, c, d)
    = liftM TupE $ sequence [lift a, lift b, lift c, lift d]

instance (Lift a, Lift b, Lift c, Lift d, Lift e)
      => Lift (a, b, c, d, e) where
  lift (a, b, c, d, e)
    = liftM TupE $ sequence [lift a, lift b, lift c, lift d, lift e]

instance (Lift a, Lift b, Lift c, Lift d, Lift e, Lift f)
      => Lift (a, b, c, d, e, f) where
  lift (a, b, c, d, e, f)
    = liftM TupE $ sequence [lift a, lift b, lift c, lift d, lift e, lift f]

instance (Lift a, Lift b, Lift c, Lift d, Lift e, Lift f, Lift g)
      => Lift (a, b, c, d, e, f, g) where
  lift (a, b, c, d, e, f, g)
    = liftM TupE $ sequence [lift a, lift b, lift c, lift d, lift e, lift f, lift g]

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-- TH has a special form for literal strings,
-- which we should take advantage of.
-- NB: the lhs of the rule has no args, so that
--     the rule will apply to a 'lift' all on its own
--     which happens to be the way the type checker 
--     creates it.
{-# RULES "TH:liftString" lift = \s -> return (LitE (StringL s)) #-}


trueName, falseName :: Name
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trueName  = mkNameG DataName "base" "GHC.Base" "True"
falseName = mkNameG DataName "base" "GHC.Base" "False"
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nothingName, justName :: Name
nothingName = mkNameG DataName "base" "Data.Maybe" "Nothing"
justName    = mkNameG DataName "base" "Data.Maybe" "Just"

leftName, rightName :: Name
leftName  = mkNameG DataName "base" "Data.Either" "Left"
rightName = mkNameG DataName "base" "Data.Either" "Right"

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-----------------------------------------------------
--		Names and uniques 
-----------------------------------------------------

type ModName = PackedString	-- Module name
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mkModName :: String -> ModName
mkModName s = packString s

modString :: ModName -> String
modString m = unpackPS m

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type PkgName = PackedString	-- package name

mkPkgName :: String -> PkgName
mkPkgName s = packString s

pkgString :: PkgName -> String
pkgString m = unpackPS m


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-----------------------------------------------------
--		OccName
-----------------------------------------------------

type OccName = PackedString

mkOccName :: String -> OccName
mkOccName s = packString s

occString :: OccName -> String
occString occ = unpackPS occ


-----------------------------------------------------
--		 Names
-----------------------------------------------------

-- For "global" names (NameG) we need a totally unique name,
-- so we must include the name-space of the thing
--
-- For unique-numbered things (NameU), we've got a unique reference
-- anyway, so no need for name space
--
-- For dynamically bound thing (NameS) we probably want them to 
-- in a context-dependent way, so again we don't want the name
-- space.  For example:
--	let v = mkName "T" in [| data $v = $v |]
-- Here we use the same Name for both type constructor and data constructor

data Name = Name OccName NameFlavour

data NameFlavour
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  = NameS 			-- An unqualified name; dynamically bound
  | NameQ ModName		-- A qualified name; dynamically bound
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  | NameU Int#			-- A unique local name
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	-- The next two are for lexically-scoped names that
	-- are bound *outside* the TH syntax tree, 
	-- either globally (NameG) or locally (NameL)
	-- e.g. f x = $(h [| (map, x) |]
	--      The 'map' will be a NameG, and 'x' wil be a NameL
	-- These Names should never appear in a binding position in a TH syntax tree

  | NameL Int#			-- 
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  | NameG NameSpace PkgName ModName	-- An original name (occurrences only, not binders)
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				-- Need the namespace too to be sure which 
				-- thing we are naming

data NameSpace = VarName	-- Variables
	       | DataName	-- Data constructors 
	       | TcClsName	-- Type constructors and classes; Haskell has them
				-- in the same name space for now.
	       deriving( Eq, Ord )

type Uniq = Int

nameBase :: Name -> String
nameBase (Name occ _) = occString occ

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nameModule :: Name -> Maybe String
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nameModule (Name _ (NameQ m))   = Just (modString m)
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nameModule (Name _ (NameG _ _ m)) = Just (modString m)
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nameModule other_name		= Nothing

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mkName :: String -> Name
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-- The string can have a '.', thus "Foo.baz",
-- giving a dynamically-bound qualified name,
-- in which case we want to generate a NameQ
--
-- Parse the string to see if it has a "." in it
-- so we know whether to generate a qualified or unqualified name
-- It's a bit tricky because we need to parse 
--	Foo.Baz.x as Qual Foo.Baz x
-- So we parse it from back to front
mkName str
  = split [] (reverse str)
  where
    split occ []        = Name (mkOccName occ) NameS
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    split occ ('.':rev)	| not (null occ), 
			  not (null rev), head rev /= '.'
			= Name (mkOccName occ) (NameQ (mkModName (reverse rev)))
	-- The 'not (null occ)' guard ensures that
	-- 	mkName "&." = Name "&." NameS
	-- The 'rev' guards ensure that
	--	mkName ".&" = Name ".&" NameS
	--	mkName "Data.Bits..&" = Name ".&" (NameQ "Data.Bits")
	-- This rather bizarre case actually happened; (.&.) is in Data.Bits
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    split occ (c:rev)   = split (c:occ) rev
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mkNameU :: String -> Uniq -> Name	-- Only used internally
mkNameU s (I# u) = Name (mkOccName s) (NameU u)

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mkNameL :: String -> Uniq -> Name	-- Only used internally
mkNameL s (I# u) = Name (mkOccName s) (NameL u)

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mkNameG :: NameSpace -> String -> String -> String -> Name	-- Used for 'x etc, but not available
mkNameG ns pkg mod occ 					-- to the programmer
  = Name (mkOccName occ) (NameG ns (mkPkgName pkg) (mkModName mod))
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mkNameG_v, mkNameG_tc, mkNameG_d :: String -> String -> String -> Name
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mkNameG_v  = mkNameG VarName
mkNameG_tc = mkNameG TcClsName
mkNameG_d  = mkNameG DataName

instance Eq Name where
  v1 == v2 = cmpEq (v1 `compare` v2)

instance Ord Name where
  (Name o1 f1) `compare` (Name o2 f2) = (f1 `compare` f2)   `thenCmp`
				        (o1 `compare` o2)

instance Eq NameFlavour where
  f1 == f2 = cmpEq (f1 `compare` f2)

instance Ord NameFlavour where
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	-- NameS < NameQ < NameU < NameL < NameG
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  NameS `compare` NameS = EQ
  NameS `compare` other = LT

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  (NameQ _)  `compare` NameS      = GT
  (NameQ m1) `compare` (NameQ m2) = m1 `compare` m2
  (NameQ _)  `compare` other      = LT

  (NameU _)  `compare` NameS      = GT
  (NameU _)  `compare` (NameQ _)  = GT
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  (NameU u1) `compare` (NameU u2) | u1  <# u2 = LT
				  | u1 ==# u2 = EQ
				  | otherwise = GT
  (NameU _)  `compare` other = LT

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  (NameL _)  `compare` NameS      = GT
  (NameL _)  `compare` (NameQ _)  = GT
  (NameL _)  `compare` (NameU _)  = GT
  (NameL u1) `compare` (NameL u2) | u1  <# u2 = LT
				  | u1 ==# u2 = EQ
				  | otherwise = GT
  (NameL _)  `compare` other      = LT

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  (NameG ns1 p1 m1) `compare` (NameG ns2 p2 m2) = (ns1 `compare` ns2) `thenCmp`
                                            (p1 `compare` p2) `thenCmp`
					    (m1 `compare` m2) 
  (NameG _ _ _)    `compare` other	  = GT
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showName :: Bool -> Name -> String
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showName pflg nm | pflg && pnam = nms
                 | pflg         = "(" ++ nms ++ ")"
                 | pnam         = "`" ++ nms ++ "`"
                 | otherwise    = nms
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    where
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	-- For now, we make the NameQ and NameG print the same, even though
	-- NameQ is a qualified name (so what it means depends on what the
	-- current scope is), and NameG is an original name (so its meaning
	-- should be independent of what's in scope.
	-- We may well want to distinguish them in the end.
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	-- Ditto NameU and NameL
        nms = case nm of
                    Name occ NameS          -> occString occ
                    Name occ (NameQ m)      -> modString m ++ "." ++ occString occ
                    Name occ (NameG ns p m) -> modString m ++ "." ++ occString occ
                    Name occ (NameU u)      -> occString occ ++ "_" ++ show (I# u)
                    Name occ (NameL u)      -> occString occ ++ "_" ++ show (I# u)

        pnam = classify nms

        classify "" = False -- shouldn't happen; . operator is handled below
        classify (x:xs) | isAlpha x || x == '_' =
                            case dropWhile (/='.') xs of
                                  (_:xs') -> classify xs'
                                  []      -> True
                        | otherwise = False
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instance Show Name where
  show = showName True
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-- 	Tuple data and type constructors
tupleDataName  :: Int -> Name	-- Data constructor
tupleTypeName :: Int -> Name 	-- Type constructor

tupleDataName 0 = mk_tup_name 0 DataName 
tupleDataName 1 = error "tupleDataName 1"
tupleDataName n = mk_tup_name (n-1) DataName 

tupleTypeName 0 = mk_tup_name 0 TcClsName 
tupleTypeName 1 = error "tupleTypeName 1"
tupleTypeName n = mk_tup_name (n-1) TcClsName 

mk_tup_name n_commas space
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  = Name occ (NameG space (mkPkgName "base") tup_mod)
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  where
    occ = mkOccName ('(' : replicate n_commas ',' ++ ")")
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    tup_mod = mkModName "Data.Tuple"
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-----------------------------------------------------
--
--	The Info returned by reification
--
-----------------------------------------------------

data Info 
  = ClassI Dec
  | ClassOpI
	Name	-- The class op itself
	Type 	-- Type of the class-op (fully polymoprhic)
	Name 	-- Name of the parent class
	Fixity

  | TyConI Dec
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  | PrimTyConI 	-- Ones that can't be expressed with a data type 
		-- decl, such as (->), Int#
	Name 
	Int	-- Arity
	Bool	-- False => lifted type; True => unlifted

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  | DataConI 
	Name	-- The data con itself
	Type 	-- Type of the constructor (fully polymorphic)
	Name 	-- Name of the parent TyCon
	Fixity

  | VarI 
	Name	-- The variable itself
	Type 
	(Maybe Dec)	-- Nothing for lambda-bound variables, and 
			-- for anything else TH can't figure out
			-- E.g. [| let x = 1 in $(do { d <- reify 'x; .. }) |]
	Fixity

  | TyVarI 	-- Scoped type variable
	Name
	Type	-- What it is bound to
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  deriving( Show )
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data Fixity 	     = Fixity Int FixityDirection deriving( Eq, Show )
data FixityDirection = InfixL | InfixR | InfixN   deriving( Eq, Show )
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maxPrecedence :: Int
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maxPrecedence = (9::Int)
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defaultFixity :: Fixity
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defaultFixity = Fixity maxPrecedence InfixL


-----------------------------------------------------
--
--	The main syntax data types
--
-----------------------------------------------------

data Lit = CharL Char 
         | StringL String 
         | IntegerL Integer     -- Used for overloaded and non-overloaded
                                -- literals. We don't have a good way to
                                -- represent non-overloaded literals at
                                -- the moment. Maybe that doesn't matter?
         | RationalL Rational   -- Ditto
         | IntPrimL Integer
         | FloatPrimL Rational
         | DoublePrimL Rational
    deriving( Show, Eq )

    -- We could add Int, Float, Double etc, as we do in HsLit, 
    -- but that could complicate the
    -- suppposedly-simple TH.Syntax literal type

data Pat 
  = LitP Lit                      -- { 5 or 'c' }
  | VarP Name                   -- { x }
  | TupP [Pat]                    -- { (p1,p2) }
  | ConP Name [Pat]             -- data T1 = C1 t1 t2; {C1 p1 p1} = e 
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  | InfixP Pat Name Pat           -- foo ({x :+ y}) = e 
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  | TildeP Pat                    -- { ~p }
  | AsP Name Pat                -- { x @ p }
  | WildP                         -- { _ }
  | RecP Name [FieldPat]        -- f (Pt { pointx = x }) = g x
  | ListP [ Pat ]                 -- { [1,2,3] }
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  | SigP Pat Type                 -- p :: t
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  deriving( Show, Eq )

type FieldPat = (Name,Pat)

data Match = Match Pat Body [Dec]
                                    -- case e of { pat -> body where decs } 
    deriving( Show, Eq )
data Clause = Clause [Pat] Body [Dec]
                                    -- f { p1 p2 = body where decs }
    deriving( Show, Eq )
 
data Exp 
  = VarE Name                        -- { x }
  | ConE Name                        -- data T1 = C1 t1 t2; p = {C1} e1 e2  
  | LitE Lit                           -- { 5 or 'c'}
  | AppE Exp Exp                       -- { f x }

  | InfixE (Maybe Exp) Exp (Maybe Exp) -- {x + y} or {(x+)} or {(+ x)} or {(+)}
    -- It's a bit gruesome to use an Exp as the
    -- operator, but how else can we distinguish
    -- constructors from non-constructors?
    -- Maybe there should be a var-or-con type?
    -- Or maybe we should leave it to the String itself?

  | LamE [Pat] Exp                     -- { \ p1 p2 -> e }
  | TupE [Exp]                         -- { (e1,e2) }  
  | CondE Exp Exp Exp                  -- { if e1 then e2 else e3 }
  | LetE [Dec] Exp                     -- { let x=e1;   y=e2 in e3 }
  | CaseE Exp [Match]                  -- { case e of m1; m2 }
  | DoE [Stmt]                         -- { do { p <- e1; e2 }  }
  | CompE [Stmt]                       -- { [ (x,y) | x <- xs, y <- ys ] }
  | ArithSeqE Range                    -- { [ 1 ,2 .. 10 ] }
  | ListE [ Exp ]                      -- { [1,2,3] }
  | SigE Exp Type                      -- e :: t
  | RecConE Name [FieldExp]            -- { T { x = y, z = w } }
  | RecUpdE Exp [FieldExp]             -- { (f x) { z = w } }
  deriving( Show, Eq )

type FieldExp = (Name,Exp)

-- Omitted: implicit parameters

data Body
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  = GuardedB [(Guard,Exp)]   -- f p { | e1 = e2 | e3 = e4 } where ds
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  | NormalB Exp              -- f p { = e } where ds
  deriving( Show, Eq )

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data Guard
  = NormalG Exp
  | PatG [Stmt]
  deriving( Show, Eq )

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data Stmt
  = BindS Pat Exp
  | LetS [ Dec ]
  | NoBindS Exp
  | ParS [[Stmt]]
  deriving( Show, Eq )

data Range = FromR Exp | FromThenR Exp Exp
           | FromToR Exp Exp | FromThenToR Exp Exp Exp
          deriving( Show, Eq )
  
data Dec 
  = FunD Name [Clause]            -- { f p1 p2 = b where decs }
  | ValD Pat Body [Dec]           -- { p = b where decs }
  | DataD Cxt Name [Name] 
         [Con] [Name]             -- { data Cxt x => T x = A x | B (T x)
                                  --       deriving (Z,W)}
  | NewtypeD Cxt Name [Name] 
         Con [Name]               -- { newtype Cxt x => T x = A (B x)
                                  --       deriving (Z,W)}
  | TySynD Name [Name] Type       -- { type T x = (x,x) }
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  | ClassD Cxt Name [Name] [FunDep] [Dec]
                                  -- { class Eq a => Ord a where ds }
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  | InstanceD Cxt Type [Dec]      -- { instance Show w => Show [w]
                                  --       where ds }
  | SigD Name Type                -- { length :: [a] -> Int }
  | ForeignD Foreign
  deriving( Show, Eq )

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data FunDep = FunDep [Name] [Name]
  deriving( Show, Eq )

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data Foreign = ImportF Callconv Safety String Name Type
             | ExportF Callconv        String Name Type
         deriving( Show, Eq )

data Callconv = CCall | StdCall
          deriving( Show, Eq )

data Safety = Unsafe | Safe | Threadsafe
        deriving( Show, Eq )

type Cxt = [Type]    -- (Eq a, Ord b)

data Strict = IsStrict | NotStrict
         deriving( Show, Eq )

data Con = NormalC Name [StrictType]
         | RecC Name [VarStrictType]
         | InfixC StrictType Name StrictType
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         | ForallC [Name] Cxt Con
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         deriving( Show, Eq )

type StrictType = (Strict, Type)
type VarStrictType = (Name, Strict, Type)

-- FIXME: Why this special status for "List" (even tuples might be handled
--      differently)? -=chak
data Type = ForallT [Name] Cxt Type   -- forall <vars>. <ctxt> -> <type>
          | VarT Name                 -- a
          | ConT Name                 -- T
          | TupleT Int                -- (,), (,,), etc.
          | ArrowT                    -- ->
          | ListT                     -- []
          | AppT Type Type            -- T a b
      deriving( Show, Eq )

-----------------------------------------------------
--		Internal helper functions
-----------------------------------------------------

cmpEq :: Ordering -> Bool
cmpEq EQ = True
cmpEq _  = False

thenCmp :: Ordering -> Ordering -> Ordering
thenCmp EQ o2 = o2
thenCmp o1 o2 = o1