binary serialization for PGF

1 files changed, 0 insertions, 273 deletions

diff --git a/src/PGF/Raw/Convert.hs b/src/PGF/Raw/Convert.hs
deleted file mode 100644
index 85799a3a2..000000000
--- a/src/PGF/Raw/Convert.hs
+++ /dev/null
@@ -1,273 +0,0 @@
-module PGF.Raw.Convert (toPGF,fromPGF) where
-
-import PGF.CId
-import PGF.Data
-import PGF.Raw.Abstract
-
-import Data.Array.IArray
-import qualified Data.Map    as Map
-import qualified Data.Set    as Set
-import qualified Data.IntMap as IntMap
-
-pgfMajorVersion, pgfMinorVersion :: Integer
-(pgfMajorVersion, pgfMinorVersion) = (1,0)
-
--- convert parsed grammar to internal PGF
-
-toPGF :: Grammar -> PGF
-toPGF (Grm [
-  App "pgf" (AInt v1 : AInt v2 : App a []:cs),
-  App "flags"     gfs, 
-  ab@(
-    App "abstract" [
-      App "fun"   fs,
-      App "cat"   cts
-      ]), 
-  App "concrete" ccs
-  ]) = let pgf = PGF {
-    absname = mkCId a,
-    cncnames = [mkCId c | App c [] <- cs],
-    gflags = Map.fromAscList [(mkCId f,v) | App f [AStr v] <- gfs],
-    abstract = 
-     let
-      aflags  = Map.fromAscList [(mkCId f,v) | App f [AStr v] <- gfs]
-      lfuns   = [(mkCId f,(toType typ,toExp def)) | App f [typ, def] <- fs]
-      funs    = Map.fromAscList lfuns
-      lcats   = [(mkCId c, Prelude.map toHypo hyps) | App c hyps <- cts]
-      cats    = Map.fromAscList lcats
-      catfuns = Map.fromAscList 
-        [(cat,[f | (f, (DTyp _ c _,_)) <- lfuns, c==cat]) | (cat,_) <- lcats]
-     in Abstr aflags funs cats catfuns,
-    concretes = Map.fromAscList [(mkCId lang, toConcr pgf ts) | App lang ts <- ccs]
-    }
-    in pgf
- where
-
-toConcr :: PGF -> [RExp] -> Concr
-toConcr pgf rexp = 
-  let cnc = foldl add (Concr {cflags       = Map.empty,
-                              lins         = Map.empty,
-                              opers        = Map.empty,
-                              lincats      = Map.empty,
-                              lindefs      = Map.empty,
-                              printnames   = Map.empty,
-                              paramlincats = Map.empty,
-                              parser       = Nothing
-                             }) rexp
-  in cnc
-  where
-    add :: Concr -> RExp -> Concr
-    add cnc (App "flags" ts)     = cnc { cflags = Map.fromAscList [(mkCId f,v) | App f [AStr v] <- ts] }
-    add cnc (App "lin" ts)       = cnc { lins = mkTermMap ts }
-    add cnc (App "oper" ts)      = cnc { opers = mkTermMap ts }
-    add cnc (App "lincat" ts)    = cnc { lincats = mkTermMap ts }
-    add cnc (App "lindef" ts)    = cnc { lindefs = mkTermMap ts }
-    add cnc (App "printname" ts) = cnc { printnames = mkTermMap ts }
-    add cnc (App "param" ts)     = cnc { paramlincats = mkTermMap ts }
-    add cnc (App "parser" ts)    = cnc { parser = Just (toPInfo ts) }
-
-toPInfo :: [RExp] -> ParserInfo
-toPInfo [App "functions" fs, App "sequences" ss, App "productions" ps,App "categories" (t:cs)] =
-  ParserInfo { functions   = functions
-             , sequences   = seqs
-	     , productions = productions
-	     , startCats   = cats
-	     , totalCats   = expToInt t
-	     }
-  where 
-    functions   = mkArray (map toFFun fs)
-    seqs        = mkArray (map toFSeq ss)
-    productions = IntMap.fromList (map toProductionSet ps)
-    cats        = Map.fromList [(mkCId c, (map expToInt xs)) | App c xs <- cs]
-
-    toFFun :: RExp -> FFun
-    toFFun (App f [App "P" ts,App "R" ls]) = FFun fun prof lins
-      where
-        fun  = mkCId f
-        prof = map toProfile ts
-        lins = mkArray [fromIntegral seqid | AInt seqid <- ls]
-
-    toProfile :: RExp -> Profile
-    toProfile AMet           = []
-    toProfile (App "_A" [t]) = [expToInt t]
-    toProfile (App "_U" ts)  = [expToInt t | App "_A" [t] <- ts]
-
-    toFSeq :: RExp -> FSeq
-    toFSeq (App "seq" ss) = mkArray [toSymbol s | s <- ss]
-
-    toProductionSet :: RExp -> (FCat,Set.Set Production)
-    toProductionSet (App "td" (rt : xs)) = (expToInt rt, Set.fromList (map toProduction xs))
-      where 
-        toProduction (App "A" (ruleid : at)) = FApply (expToInt ruleid) (map expToInt at)
-        toProduction (App "C" [fcat])        = FCoerce (expToInt fcat)
-
-toSymbol :: RExp -> FSymbol
-toSymbol (App "P"  [n,l]) = FSymCat (expToInt n) (expToInt l)
-toSymbol (App "PL" [n,l]) = FSymLit (expToInt n) (expToInt l)
-toSymbol (App "KP" (d:alts)) = FSymTok (toKP d alts)
-toSymbol (AStr t) = FSymTok (KS t)
-
-toType :: RExp -> Type
-toType e = case e of
-  App cat [App "H" hypos, App "X" exps] -> 
-    DTyp (map toHypo hypos) (mkCId cat) (map toExp exps) 
-  _ -> error $ "type " ++ show e
-
-toHypo :: RExp -> Hypo
-toHypo e = case e of
-  App x [typ] -> Hyp (mkCId x) (toType typ)
-  _ -> error $ "hypo " ++ show e
-
-toExp :: RExp -> Expr
-toExp e = case e of
-  App "Abs" [App x [], exp] -> EAbs (mkCId x) (toExp exp)
-  App "App" [e1,e2] -> EApp (toExp e1) (toExp e2)
-  App "Eq" eqs -> EEq [Equ (map toExp ps) (toExp v) | App "E" (v:ps) <- eqs]
-  App "Var" [App i []] -> EVar (mkCId i)
-  AMet   -> EMeta  0
-  AInt i -> ELit (LInt i)
-  AFlt i -> ELit (LFlt i)
-  AStr i -> ELit (LStr i)
-  _ -> error $ "exp " ++ show e
-
-toTerm :: RExp -> Term
-toTerm e = case e of
-  App "R" es    -> R  (map toTerm es)
-  App "S" es    -> S  (map toTerm es)
-  App "FV" es   -> FV (map toTerm es)
-  App "P" [e,v] -> P  (toTerm e) (toTerm v)
-  App "W" [AStr s,v] -> W s (toTerm v)
-  App "A" [AInt i] -> V (fromInteger i)
-  App f []  -> F (mkCId f)
-  AInt i -> C (fromInteger i)
-  AMet   -> TM "?"
-  App "KP" (d:alts) -> K (toKP d alts)
-  AStr s -> K (KS s)
-  _ -> error $ "term " ++ show e
-  
-toKP d alts = KP (toStr d) (map toAlt alts)
-  where
-    toStr (App "S" vs) = [v | AStr v <- vs]
-    toAlt (App "A" [x,y]) = Alt (toStr x) (toStr y)
-
-
-------------------------------
---- from internal to parser --
-------------------------------
-
-fromPGF :: PGF -> Grammar
-fromPGF pgf = Grm [
-  App "pgf" (AInt pgfMajorVersion:AInt pgfMinorVersion
-             : App (prCId (absname pgf)) [] : map (flip App [] . prCId) (cncnames pgf)), 
-  App "flags" [App (prCId f) [AStr v] | (f,v) <- Map.toList (gflags pgf `Map.union` aflags apgf)],
-  App "abstract" [
-    App "fun"   [App (prCId f) [fromType t,fromExp d] | (f,(t,d)) <- Map.toList (funs apgf)],
-    App "cat"   [App (prCId f) (map fromHypo hs) | (f,hs) <- Map.toList (cats apgf)]
-    ],
-  App "concrete" [App (prCId lang) (fromConcrete c) | (lang,c) <- Map.toList (concretes pgf)]
-  ]
- where
-  apgf = abstract pgf
-  fromConcrete cnc = [
-      App "flags"     [App (prCId f) [AStr v]     | (f,v) <- Map.toList (cflags cnc)],
-      App "lin"       [App (prCId f) [fromTerm v] | (f,v) <- Map.toList (lins cnc)],
-      App "oper"      [App (prCId f) [fromTerm v] | (f,v) <- Map.toList (opers cnc)],
-      App "lincat"    [App (prCId f) [fromTerm v] | (f,v) <- Map.toList (lincats cnc)],
-      App "lindef"    [App (prCId f) [fromTerm v] | (f,v) <- Map.toList (lindefs cnc)],
-      App "printname" [App (prCId f) [fromTerm v] | (f,v) <- Map.toList (printnames cnc)],
-      App "param"     [App (prCId f) [fromTerm v] | (f,v) <- Map.toList (paramlincats cnc)]
-     ] ++ maybe [] (\p -> [fromPInfo p]) (parser cnc)
-
-fromType :: Type -> RExp
-fromType e = case e of
-  DTyp hypos cat exps -> 
-    App (prCId cat) [
-      App "H" (map fromHypo hypos), 
-      App "X" (map fromExp exps)] 
-
-fromHypo :: Hypo -> RExp
-fromHypo e = case e of
-  Hyp x typ -> App (prCId x) [fromType typ]
-
-fromExp :: Expr -> RExp
-fromExp e = case e of
-  EAbs x exp   -> App "Abs" [App (prCId x) [], fromExp exp]
-  EApp e1 e2 -> App "App" [fromExp e1, fromExp e2]
-  EVar   x -> App "Var" [App (prCId x) []]
-  ELit (LStr s) -> AStr s
-  ELit (LFlt d) -> AFlt d
-  ELit (LInt i) -> AInt (toInteger i)
-  EMeta _  -> AMet ----
-  EEq eqs  -> App "Eq" [App "E" (map fromExp (v:ps)) | Equ ps v <- eqs]
-
-fromTerm :: Term -> RExp
-fromTerm e = case e of
-  R es    -> App "R" (map fromTerm es)
-  S es    -> App "S" (map fromTerm es)
-  FV es   -> App "FV" (map fromTerm es)
-  P e v   -> App "P"  [fromTerm e, fromTerm v]
-  W s v   -> App "W" [AStr s, fromTerm v]
-  C i     -> AInt (toInteger i)
-  TM _    -> AMet
-  F f     -> App (prCId f) []
-  V i     -> App "A" [AInt (toInteger i)]
-  K t     -> fromTokn t
-
-fromTokn :: Tokn -> RExp
-fromTokn (KS s)    = AStr s
-fromTokn (KP d vs) = App "KP" (str d : [App "A" [str v, str x] | Alt v x <- vs])
- where
-   str v = App "S" (map AStr v)
-
--- ** Parsing info
-
-fromPInfo :: ParserInfo -> RExp
-fromPInfo p = App "parser" [
-          App "functions"   [fromFFun fun | fun <- elems (functions p)],
-          App "sequences"   [fromFSeq seq | seq <- elems (sequences p)],
-          App "productions" [fromProductionSet xs  | xs <- IntMap.toList (productions p)],
-          App "categories"  (intToExp (totalCats p) : [App (prCId f) (map intToExp xs) | (f,xs) <- Map.toList (startCats p)])
-        ]
-
-fromFFun :: FFun -> RExp
-fromFFun (FFun fun prof lins) = App (prCId fun) [App "P" (map fromProfile prof), App "R" [intToExp seqid | seqid <- elems lins]]
-  where
-    fromProfile :: Profile -> RExp
-    fromProfile []   = AMet
-    fromProfile [x]  = daughter x
-    fromProfile args = App "_U" (map daughter args)
-    
-    daughter n = App "_A" [intToExp n]
-
-fromSymbol :: FSymbol -> RExp
-fromSymbol (FSymCat n l) = App "P"  [intToExp n, intToExp l]
-fromSymbol (FSymLit n l) = App "PL" [intToExp n, intToExp l]
-fromSymbol (FSymTok t)   = fromTokn t
-
-fromFSeq :: FSeq -> RExp
-fromFSeq seq = App "seq" [fromSymbol s | s <- elems seq]
-
-fromProductionSet :: (FCat,Set.Set Production) -> RExp
-fromProductionSet (cat,xs) = App "td" (intToExp cat : map fromPassive (Set.toList xs))
-  where
-    fromPassive (FApply ruleid args) = App "A" (intToExp ruleid : map intToExp args)
-    fromPassive (FCoerce fcat)       = App "C" [intToExp fcat]
-
--- ** Utilities
-
-mkTermMap :: [RExp] -> Map.Map CId Term
-mkTermMap ts = Map.fromAscList [(mkCId f,toTerm v) | App f [v] <- ts]
-
-mkArray :: IArray a e => [e] -> a Int e
-mkArray xs = listArray (0, length xs - 1) xs
-
-expToInt :: Integral a => RExp -> a
-expToInt (App "neg" [AInt i]) = fromIntegral (negate i)
-expToInt (AInt i) = fromIntegral i
-
-expToStr :: RExp -> String
-expToStr (AStr s) = s
-
-intToExp :: Integral a => a -> RExp
-intToExp x | x < 0 = App "neg" [AInt (fromIntegral (negate x))]
-           | otherwise =  AInt (fromIntegral x)