1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
|
----------------------------------------------------------------------
-- |
-- Module : (Module)
-- Maintainer : (Maintainer)
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date $
-- > CVS $Author $
-- > CVS $Revision $
--
-- building union of modules.
-- AR 1\/3\/2004 --- OBSOLETE 15\/9\/2004 with multiple inheritance
-----------------------------------------------------------------------------
module MkUnion (makeUnion) where
import Grammar
import Ident
import Modules
import Macros
import PrGrammar
import Operations
import Option
import List
import Monad
makeUnion :: SourceGrammar -> Ident -> ModuleType Ident -> [(Ident,[Ident])] ->
Err SourceModule
makeUnion gr m ty imps = do
ms <- mapM (lookupModMod gr . fst) imps
typ <- return ty ---- getTyp ms
ext <- getExt [i | Just i <- map extends ms]
ops <- return $ nub $ concatMap opens ms
flags <- return $ concatMap flags ms
js <- liftM (buildTree . concat) $ mapM getJments imps
return $ (m, ModMod (Module typ MSComplete flags ext ops js))
where
getExt es = case es of
[] -> return Nothing
i:is -> if all (==i) is then return (Just i)
else Bad "different extended modules in union forbidden"
getJments (i,fs) = do
m <- lookupModMod gr i
let js = jments m
if null fs
then
return (map (unqual i) $ tree2list js)
else do
ds <- mapM (flip justLookupTree js) fs
return $ map (unqual i) $ zip fs ds
unqual i (f,d) = curry id f $ case d of
AbsCat pty pts -> AbsCat (qualCo pty) (qualPs pts)
AbsFun pty pt -> AbsFun (qualP pty) (qualP pt)
AbsTrans t -> AbsTrans $ qual t
ResOper pty pt -> ResOper (qualP pty) (qualP pt)
CncCat pty pt pp -> CncCat (qualP pty) (qualP pt) (qualP pp)
CncFun mp pt pp -> CncFun (qualLin mp) (qualP pt) (qualP pp) ---- mp
ResParam (Yes ps) -> ResParam (yes (map qualParam ps))
ResValue pty -> ResValue (qualP pty)
_ -> d
where
qualP pt = case pt of
Yes t -> yes $ qual t
_ -> pt
qualPs pt = case pt of
Yes ts -> yes $ map qual ts
_ -> pt
qualCo pco = case pco of
Yes co -> yes $ [(x,qual t) | (x,t) <- co]
_ -> pco
qual t = case t of
Q m c | m==i -> Cn c
QC m c | m==i -> Cn c
_ -> composSafeOp qual t
qualParam (p,co) = (p,[(x,qual t) | (x,t) <- co])
qualLin (Just (c,(co,t))) = (Just (c,([(x,qual t) | (x,t) <- co], qual t)))
qualLin Nothing = Nothing
|
