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module CMacros where
import AbsGFC
import GFC
import qualified Ident as A ---- no need to qualif? 21/9
import qualified Values as V
import qualified MMacros as M
import PrGrammar
import Str
import Operations
import Char
import Monad
-- macros for concrete syntax in GFC that do not need lookup in a grammar
-- how to mark subtrees, dep. on node, position, whether focus
type Marker = V.TrNode -> [Int] -> Bool -> (String, String)
markSubtree :: Marker -> V.TrNode -> [Int] -> Bool -> Term -> Term
markSubtree mk n is = markSubterm . mk n is
-- if no marking is wanted, use the following
noMark :: Marker
noMark _ _ _ = ("","")
-- for vanilla brackets, focus, and position, use
markBracket :: Marker
markBracket n p b = if b then ("[*" ++ show p,"*]") else ("[" ++ show p,"]")
-- for focus only
markFocus :: Marker
markFocus n p b = if b then ("[*","*]") else ("","")
-- for XML, use
markXML :: Marker
markXML n i b =
if b
then ("<focus" +++ p +++ c ++ ">", "</focus>")
else ("<subtree" +++ p +++ c ++ ">", "</subtree>")
where
c = "type=" ++ prt (M.valNode n)
p = "position=" ++ show i
-- for XML in JGF 1, use
markXMLjgf :: Marker
markXMLjgf n p b =
if b
then ("<focus" +++ c ++ ">", "</focus>")
else ("","")
where
c = "type=" ++ prt (M.valNode n)
-- the marking engine
markSubterm :: (String,String) -> Term -> Term
markSubterm (beg, end) t = case t of
R rs -> R $ map markField rs
T ty cs -> T ty [Cas p (mark v) | Cas p v <- cs]
_ -> foldr1 C [tK beg, t, tK end] -- t : Str guaranteed?
where
mark = markSubterm (beg, end)
markField lt@(Ass l t) = if isLinLabel l then (Ass l (mark t)) else lt
tK :: String -> Term
tK = K . KS
term2patt :: Term -> Err Patt
term2patt trm = case trm of
Con c aa -> do
aa' <- mapM term2patt aa
return (PC c aa')
R r -> do
let (ll,aa) = unzip [(l,a) | Ass l a <- r]
aa' <- mapM term2patt aa
return (PR (map (uncurry PAss) (zip ll aa')))
LI x -> return $ PV x
_ -> prtBad "no pattern corresponds to term" trm
patt2term :: Patt -> Term
patt2term p = case p of
PC x ps -> Con x (map patt2term ps)
PV x -> LI x
PW -> anyTerm ----
PR pas -> R [ Ass lbl (patt2term q) | PAss lbl q <- pas ]
anyTerm :: Term
anyTerm = LI (A.identC "_") --- should not happen
matchPatt cs0 trm = term2patt trm >>= match cs0 where
match cs t =
case cs of
Cas ps b :_ | elem t ps -> return b
_:cs' -> match cs' t
[] -> Bad $ "pattern not found for" +++ prt t
+++ "among" ++++ unlines (map prt cs0) ---- debug
defLinType :: CType
defLinType = RecType [Lbg (L (A.identC "s")) TStr]
defLindef :: Term
defLindef = R [Ass (L (A.identC "s")) (Arg (A (A.identC "str") 0))]
strsFromTerm :: Term -> Err [Str]
strsFromTerm t = case t of
K (KS s) -> return [str s]
K (KP d vs) -> return $ [Str [TN d [(s,v) | Var s v <- vs]]]
C s t -> do
s' <- strsFromTerm s
t' <- strsFromTerm t
return [plusStr x y | x <- s', y <- t']
FV ts -> liftM concat $ mapM strsFromTerm ts
E -> return [str []]
_ -> return [str ("BUG[" ++ prt t ++ "]")] ---- debug
---- _ -> prtBad "cannot get Str from term " t
-- recursively collect all branches in a table
allInTable :: Term -> [Term]
allInTable t = case t of
T _ ts -> concatMap (\ (Cas _ v) -> allInTable v) ts --- expand ?
_ -> [t]
-- to gather s-fields; assumes term in normal form, preserves label
allLinFields :: Term -> Err [[(Label,Term)]]
allLinFields trm = case trm of
---- R rs -> return [[(l,t) | (l,(Just ty,t)) <- rs, isStrType ty]] -- good
R rs -> return [[(l,t) | Ass l t <- rs, isLinLabel l]] ---- bad
FV ts -> do
lts <- mapM allLinFields ts
return $ concat lts
_ -> prtBad "fields can only be sought in a record not in" trm
---- deprecated
isLinLabel l = case l of
L (A.IC ('s':cs)) | all isDigit cs -> True
_ -> False
-- to gather ultimate cases in a table; preserves pattern list
allCaseValues :: Term -> [([Patt],Term)]
allCaseValues trm = case trm of
T _ cs -> [(p:ps, t) | Cas pp t0 <- cs, p <- pp, (ps,t) <- allCaseValues t0]
_ -> [([],trm)]
-- to gather all linearizations; assumes normal form, preserves label and args
allLinValues :: Term -> Err [[(Label,[([Patt],Term)])]]
allLinValues trm = do
lts <- allLinFields trm
mapM (mapPairsM (return . allCaseValues)) lts
redirectIdent n f@(CIQ _ c) = CIQ n c
{- ---- to be removed 21/9
-- to analyse types and terms into eta normal form
typeForm :: Exp -> Err (Context, Exp, [Exp])
typeForm e = do
(cont,val) <- getContext e
(cat,args) <- getArgs val
return (cont,cat,args)
getContext :: Exp -> Err (Context, Exp)
getContext e = case e of
EProd x a b -> do
(g,b') <- getContext b
return ((x,a):g,b')
_ -> return ([],e)
valAtom :: Exp -> Err Atom
valAtom e = do
(_,val,_) <- typeForm e
case val of
EAtom a -> return a
_ -> prtBad "atom expected instead of" val
valCat :: Exp -> Err CIdent
valCat e = do
a <- valAtom e
case a of
AC c -> return c
_ -> prtBad "cat expected instead of" a
termForm :: Exp -> Err ([A.Ident], Exp, [Exp])
termForm e = do
(cont,val) <- getBinds e
(cat,args) <- getArgs val
return (cont,cat,args)
getBinds :: Exp -> Err ([A.Ident], Exp)
getBinds e = case e of
EAbs x b -> do
(g,b') <- getBinds b
return (x:g,b')
_ -> return ([],e)
getArgs :: Exp -> Err (Exp,[Exp])
getArgs = get [] where
get xs e = case e of
EApp f a -> get (a:xs) f
_ -> return (e, reverse xs)
-- the inverses of these
mkProd :: Context -> Exp -> Exp
mkProd c e = foldr (uncurry EProd) e c
mkApp :: Exp -> [Exp] -> Exp
mkApp = foldl EApp
mkAppAtom :: Atom -> [Exp] -> Exp
mkAppAtom a = mkApp (EAtom a)
mkAppCons :: CIdent -> [Exp] -> Exp
mkAppCons c = mkAppAtom $ AC c
mkType :: Context -> Exp -> [Exp] -> Exp
mkType c e xs = mkProd c $ mkApp e xs
mkAbs :: Context -> Exp -> Exp
mkAbs c e = foldr EAbs e $ map fst c
mkTerm :: Context -> Exp -> [Exp] -> Exp
mkTerm c e xs = mkAbs c $ mkApp e xs
mkAbsR :: [A.Ident] -> Exp -> Exp
mkAbsR c e = foldr EAbs e c
mkTermR :: [A.Ident] -> Exp -> [Exp] -> Exp
mkTermR c e xs = mkAbsR c $ mkApp e xs
-- this is used to create heuristic menus
eqCatId :: Cat -> Atom -> Bool
eqCatId (CIQ _ c) b = case b of
AC (CIQ _ d) -> c == d
AD (CIQ _ d) -> c == d
_ -> False
-- a very weak notion of "compatible value category"
compatCat :: Cat -> Type -> Bool
compatCat c t = case t of
EAtom b -> eqCatId c b
EApp f _ -> compatCat c f
_ -> False
-- this is the way an atomic category looks as a type
cat2type :: Cat -> Type
cat2type = EAtom . AC
compatType :: Type -> Type -> Bool
compatType t = case t of
EAtom (AC c) -> compatCat c
_ -> (t ==)
type Fun = CIdent
type Cat = CIdent
type Type = Exp
mkFun, mkCat :: String -> String -> Fun
mkFun m f = CIQ (A.identC m) (A.identC f)
mkCat = mkFun
mkFunC, mkCatC :: String -> Fun
mkFunC s = let (m,f) = span (/= '.') s in mkFun m (drop 1 f)
mkCatC = mkFunC
-}
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