module PGF.Macros where import PGF.CId import PGF.Data import Control.Monad import qualified Data.Map as Map import qualified Data.Set as Set import qualified Data.IntMap as IntMap import qualified Data.IntSet as IntSet import qualified Data.Array as Array import Data.Maybe import Data.List import Text.PrettyPrint -- operations for manipulating PGF grammars and objects mapConcretes :: (Concr -> Concr) -> PGF -> PGF mapConcretes f pgf = pgf { concretes = Map.map f (concretes pgf) } lookType :: PGF -> CId -> Type lookType pgf f = case lookMap (error $ "lookType " ++ show f) f (funs (abstract pgf)) of (ty,_,_) -> ty lookDef :: PGF -> CId -> Maybe [Equation] lookDef pgf f = case lookMap (error $ "lookDef " ++ show f) f (funs (abstract pgf)) of (_,a,eqs) -> eqs isData :: PGF -> CId -> Bool isData pgf f = case Map.lookup f (funs (abstract pgf)) of Just (_,_,Nothing) -> True -- the encoding of data constrs _ -> False lookValCat :: PGF -> CId -> CId lookValCat pgf = valCat . lookType pgf lookStartCat :: PGF -> CId lookStartCat pgf = mkCId $ case msum $ Data.List.map (Map.lookup (mkCId "startcat")) [gflags pgf, aflags (abstract pgf)] of Just (LStr s) -> s _ -> "S" lookGlobalFlag :: PGF -> CId -> Maybe Literal lookGlobalFlag pgf f = Map.lookup f (gflags pgf) lookAbsFlag :: PGF -> CId -> Maybe Literal lookAbsFlag pgf f = Map.lookup f (aflags (abstract pgf)) lookConcr :: PGF -> CId -> Concr lookConcr pgf cnc = lookMap (error $ "Missing concrete syntax: " ++ showCId cnc) cnc $ concretes pgf -- use if name fails, use abstract + name; so e.g. "Eng" becomes "DemoEng" lookConcrComplete :: PGF -> CId -> Concr lookConcrComplete pgf cnc = case Map.lookup cnc (concretes pgf) of Just c -> c _ -> lookConcr pgf (mkCId (showCId (absname pgf) ++ showCId cnc)) lookConcrFlag :: PGF -> CId -> CId -> Maybe Literal lookConcrFlag pgf lang f = Map.lookup f $ cflags $ lookConcr pgf lang functionsToCat :: PGF -> CId -> [(CId,Type)] functionsToCat pgf cat = [(f,ty) | f <- fs, Just (ty,_,_) <- [Map.lookup f $ funs $ abstract pgf]] where (_,fs) = lookMap ([],[]) cat $ cats $ abstract pgf missingLins :: PGF -> CId -> [CId] missingLins pgf lang = [c | c <- fs, not (hasl c)] where fs = Map.keys $ funs $ abstract pgf hasl = hasLin pgf lang hasLin :: PGF -> CId -> CId -> Bool hasLin pgf lang f = Map.member f $ lproductions $ lookConcr pgf lang restrictPGF :: (CId -> Bool) -> PGF -> PGF restrictPGF cond pgf = pgf { abstract = abstr { funs = Map.filterWithKey (\c _ -> cond c) (funs abstr), cats = Map.map (\(hyps,fs) -> (hyps,filter cond fs)) (cats abstr) } } ---- restrict concrs also, might be needed where abstr = abstract pgf depth :: Expr -> Int depth (EAbs _ _ t) = depth t depth (EApp e1 e2) = max (depth e1) (depth e2) + 1 depth _ = 1 cftype :: [CId] -> CId -> Type cftype args val = DTyp [(Explicit,wildCId,cftype [] arg) | arg <- args] val [] typeOfHypo :: Hypo -> Type typeOfHypo (_,_,ty) = ty catSkeleton :: Type -> ([CId],CId) catSkeleton ty = case ty of DTyp hyps val _ -> ([valCat (typeOfHypo h) | h <- hyps],val) typeSkeleton :: Type -> ([(Int,CId)],CId) typeSkeleton ty = case ty of DTyp hyps val _ -> ([(contextLength ty, valCat ty) | h <- hyps, let ty = typeOfHypo h],val) valCat :: Type -> CId valCat ty = case ty of DTyp _ val _ -> val contextLength :: Type -> Int contextLength ty = case ty of DTyp hyps _ _ -> length hyps -- | Show the printname of function or category showPrintName :: PGF -> Language -> CId -> String showPrintName pgf lang id = lookMap "?" id $ printnames $ lookMap (error "no lang") lang $ concretes pgf term0 :: CId -> Term term0 = TM . showCId tm0 :: Term tm0 = TM "?" kks :: String -> Term kks = K . KS -- lookup with default value lookMap :: (Show i, Ord i) => a -> i -> Map.Map i a -> a lookMap d c m = Map.findWithDefault d c m --- from Operations combinations :: [[a]] -> [[a]] combinations t = case t of [] -> [[]] aa:uu -> [a:u | a <- aa, u <- combinations uu] isLiteralCat :: CId -> Bool isLiteralCat = (`elem` [cidString, cidFloat, cidInt, cidVar]) cidString = mkCId "String" cidInt = mkCId "Int" cidFloat = mkCId "Float" cidVar = mkCId "__gfVar" _B = mkCId "__gfB" _V = mkCId "__gfV" -- Utilities for doing linearization -- | BracketedString represents a sentence that is linearized -- as usual but we also want to retain the ''brackets'' that -- mark the beginning and the end of each constituent. data BracketedString = Leaf String -- ^ this is the leaf i.e. a single token | Bracket CId {-# UNPACK #-} !FId {-# UNPACK #-} !LIndex [Expr] [BracketedString] -- ^ this is a bracket. The 'CId' is the category of -- the phrase. The 'FId' is an unique identifier for -- every phrase in the sentence. For context-free grammars -- i.e. without discontinuous constituents this identifier -- is also unique for every bracket. When there are discontinuous -- phrases then the identifiers are unique for every phrase but -- not for every bracket since the bracket represents a constituent. -- The different constituents could still be distinguished by using -- the constituent index i.e. 'LIndex'. If the grammar is reduplicating -- then the constituent indices will be the same for all brackets -- that represents the same constituent. data BracketedTokn = LeafKS [String] | LeafKP [String] [Alternative] | Bracket_ CId {-# UNPACK #-} !FId {-# UNPACK #-} !LIndex [Expr] [BracketedTokn] -- Invariant: the list is not empty deriving Eq type LinTable = Array.Array LIndex [BracketedTokn] -- | Renders the bracketed string as string where -- the brackets are shown as @(S ...)@ where -- @S@ is the category. showBracketedString :: BracketedString -> String showBracketedString = render . ppBracketedString ppBracketedString (Leaf t) = text t ppBracketedString (Bracket cat fcat index _ bss) = parens (ppCId cat <+> hsep (map ppBracketedString bss)) -- | The length of the bracketed string in number of tokens. lengthBracketedString :: BracketedString -> Int lengthBracketedString (Leaf _) = 1 lengthBracketedString (Bracket _ _ _ _ bss) = sum (map lengthBracketedString bss) untokn :: String -> BracketedTokn -> (String,[BracketedString]) untokn nw (LeafKS ts) = (head ts,map Leaf ts) untokn nw (LeafKP d vs) = let ts = sel d vs nw in (head ts,map Leaf ts) where sel d vs nw = case [v | Alt v cs <- vs, any (\c -> isPrefixOf c nw) cs] of v:_ -> v _ -> d untokn nw (Bracket_ cat fid index es bss) = let (nw',bss') = mapAccumR untokn nw bss in (nw',[Bracket cat fid index es (concat bss')]) flattenBracketedString :: BracketedString -> [String] flattenBracketedString (Leaf w) = [w] flattenBracketedString (Bracket _ _ _ _ bss) = concatMap flattenBracketedString bss