module PGF.Linearize (linearizes,realize,realizes,linTree, linTreeMark,linearizesMark) where import PGF.CId import PGF.Data import PGF.Macros import PGF.Tree import Control.Monad import qualified Data.Map as Map import Data.List import Debug.Trace -- linearization and computation of concrete PGF Terms linearizes :: PGF -> CId -> Expr -> [String] linearizes pgf lang = realizes . linTree pgf lang realize :: Term -> String realize = concat . take 1 . realizes realizes :: Term -> [String] realizes = map (unwords . untokn) . realizest realizest :: Term -> [[Tokn]] realizest trm = case trm of R ts -> realizest (ts !! 0) S ss -> map concat $ combinations $ map realizest ss K t -> [[t]] W s t -> [[KS (s ++ r)] | [KS r] <- realizest t] FV ts -> concatMap realizest ts TM s -> [[KS s]] _ -> [[KS $ "REALIZE_ERROR " ++ show trm]] ---- debug untokn :: [Tokn] -> [String] untokn ts = case ts of KP d _ : [] -> d KP d vs : ws -> let ss@(s:_) = untokn ws in sel d vs s ++ ss KS s : ws -> s : untokn ws [] -> [] where sel d vs w = case [v | Alt v cs <- vs, any (\c -> isPrefixOf c w) cs] of v:_ -> v _ -> d -- Lifts all variants to the top level (except those in macros). liftVariants :: Term -> [Term] liftVariants = f where f (R ts) = liftM R $ mapM f ts f (P t1 t2) = liftM2 P (f t1) (f t2) f (S ts) = liftM S $ mapM f ts f (FV ts) = ts >>= f f (W s t) = liftM (W s) $ f t f t = return t linTree :: PGF -> CId -> Expr -> Term linTree pgf lang = lin . expr2tree where lin (Abs xs e ) = case lin e of R ts -> R $ ts ++ (Data.List.map (kks . showCId . snd) xs) TM s -> R $ (TM s) : (Data.List.map (kks . showCId . snd) xs) lin (Fun fun es) = let argVariants = mapM (liftVariants . lin) es in variants [compute pgf lang args $ look fun | args <- argVariants] lin (Lit (LStr s)) = R [kks (show s)] -- quoted lin (Lit (LInt i)) = R [kks (show i)] lin (Lit (LFlt d)) = R [kks (show d)] lin (Var x) = TM (showCId x) lin (Meta i) = TM (show i) look = lookLin pgf lang variants :: [Term] -> Term variants ts = case ts of [t] -> t _ -> FV ts unvariants :: Term -> [Term] unvariants t = case t of FV ts -> ts _ -> [t] compute :: PGF -> CId -> [Term] -> Term -> Term compute pgf lang args = comp where comp trm = case trm of P r p -> proj (comp r) (comp p) W s t -> W s (comp t) R ts -> R $ map comp ts V i -> idx args i -- already computed F c -> comp $ look c -- not computed (if contains argvar) FV ts -> FV $ map comp ts S ts -> S $ filter (/= S []) $ map comp ts _ -> trm look = lookOper pgf lang idx xs i = if i > length xs - 1 then trace ("too large " ++ show i ++ " for\n" ++ unlines (map show xs) ++ "\n") tm0 else xs !! i proj r p = case (r,p) of (_, FV ts) -> FV $ map (proj r) ts (FV ts, _ ) -> FV $ map (\t -> proj t p) ts (W s t, _) -> kks (s ++ getString (proj t p)) _ -> comp $ getField r (getIndex p) getString t = case t of K (KS s) -> s _ -> error ("ERROR in grammar compiler: string from "++ show t) "ERR" getIndex t = case t of C i -> i TM _ -> 0 -- default value for parameter _ -> trace ("ERROR in grammar compiler: index from " ++ show t) 666 getField t i = case t of R rs -> idx rs i TM s -> TM s _ -> error ("ERROR in grammar compiler: field from " ++ show t) t --------- -- markup with tree positions linearizesMark :: PGF -> CId -> Expr -> [String] linearizesMark pgf lang = realizes . linTreeMark pgf lang linTreeMark :: PGF -> CId -> Expr -> Term linTreeMark pgf lang = lin [] . expr2tree where lin p (Abs xs e ) = case lin p e of R ts -> R $ ts ++ (Data.List.map (kks . showCId . snd) xs) TM s -> R $ (TM s) : (Data.List.map (kks . showCId . snd) xs) lin p (Fun fun es) = let argVariants = mapM (\ (i,e) -> liftVariants $ lin (sub p i) e) (zip [0..] es) in variants [mark (fun,p) $ compute pgf lang args $ look fun | args <- argVariants] lin p (Lit (LStr s)) = mark p $ R [kks (show s)] -- quoted lin p (Lit (LInt i)) = mark p $ R [kks (show i)] lin p (Lit (LFlt d)) = mark p $ R [kks (show d)] lin p (Var x) = mark p $ TM (showCId x) lin p (Meta i) = mark p $ TM (show i) look = lookLin pgf lang mark :: Show a => a -> Term -> Term mark p t = case t of R ts -> R $ map (mark p) ts FV ts -> R $ map (mark p) ts S ts -> S $ bracket p ts K s -> S $ bracket p [t] W s (R ts) -> R [mark p $ kks (s ++ u) | K (KS u) <- ts] _ -> t -- otherwise in normal form bracket p ts = [kks ("("++show p)] ++ ts ++ [kks ")"] sub p i = p ++ [i]