{- |

Module : $Header$

Copyright : (c) Christian Maeder and Uni Bremen 2003-2005

License : similar to LGPL, see HetCATS/LICENSE.txt or LIZENZ.txt

Maintainer : maeder@tzi.de

Stability : experimental

Portability : portable

conversion from As to Le

-}

module HasCASL.AsToLe where

import Common.AS_Annotation

import Common.GlobalAnnotations

import Common.Id

import Common.Result

import Common.Lib.State

import qualified Common.Lib.Rel as Rel

import qualified Common.Lib.Map as Map

import qualified Common.Lib.Set as Set

import HasCASL.As

import HasCASL.Le

import HasCASL.TypeAna

import HasCASL.ClassAna

import HasCASL.VarDecl

import HasCASL.Unify

import HasCASL.OpDecl

import HasCASL.TypeDecl

import HasCASL.Builtin

import HasCASL.MapTerm

import Data.Maybe

-- * extract predicate ids from As for mixfix analysis

type Ids = Set.Set Id

unite :: [Ids] -> Ids

unite = Set.unions

idsOfBasicSpec :: BasicSpec -> Ids

idsOfBasicSpec (BasicSpec l) = unite $ map (idsOfBasicItem . item) l

idsOfBasicItem :: BasicItem -> Ids

idsOfBasicItem (SigItems i) = idsOfSigItems i

idsOfBasicItem (ClassItems _ l _ ) = unite $ map (idsOfClassItem . item) l

idsOfBasicItem (GenItems l _) = unite $ map (idsOfSigItems . item) l

idsOfBasicItem (Internal l _) = unite $ map (idsOfBasicItem . item) l

idsOfBasicItem _ = Set.empty

idsOfClassItem :: ClassItem -> Ids

idsOfClassItem (ClassItem _ l _) = unite $ map (idsOfBasicItem . item) l

idsOfSigItems :: SigItems -> Ids

idsOfSigItems (TypeItems _ _ _) = Set.empty

idsOfSigItems (OpItems b l _) = unite $ map (idsOfOpItem b . item) l

idsOfOpItem :: OpBrand -> OpItem -> Ids

idsOfOpItem b (OpDecl os _ _ _) =

let ois = Set.fromList $ map ( \ (OpId i _ _) -> i) os

in case b of

Pred -> ois

_ -> Set.empty

idsOfOpItem b (OpDefn (OpId i _ _) _ _ _ _ _) =

case b of

Pred -> (Set.singleton i)

_ -> Set.empty

-- * basic analysis

-- | basic analysis

basicAnalysis :: (BasicSpec, Env, GlobalAnnos) ->

Result (BasicSpec, Env, Env, [Named Sentence])

basicAnalysis (b, e, ga) =

let (nb, ne) = runState (anaBasicSpec ga b) e

ce = cleanEnv ne

in Result (reverse $ envDiags ne) $

Just (nb, diffEnv ce e, ce, reverse $ sentences ne)

-- | is the signature empty?

isEmptyEnv :: Env -> Bool

isEmptyEnv e = Map.null (classMap e)

&& Map.null (typeMap e)

&& Map.null (assumps e)

-- | is the first argument a subsignature of the second?

isSubEnv :: Env -> Env -> Bool

isSubEnv e1 e2 = isEmptyEnv $ diffEnv e1 e2

-- a rough equality

instance Eq Env where

e1 == e2 = isSubEnv e1 e2 && isSubEnv e2 e1

-- | compute difference of signatures

diffEnv :: Env -> Env -> Env

diffEnv e1 e2 = let tm = typeMap e2 in

initialEnv

{ classMap = Map.differenceWith diffClass (classMap e1) (classMap e2)

, typeMap = Map.differenceWith diffType (typeMap e1) tm

, assumps = Map.differenceWith (diffAss $ addUnit tm)

(assumps e1) (assumps e2)

}

-- | compute difference of class infos

diffClass :: ClassInfo -> ClassInfo -> Maybe ClassInfo

diffClass _ _ = Nothing

-- | compute difference of type infos

diffType :: TypeInfo -> TypeInfo -> Maybe TypeInfo

diffType _ _ = Nothing

-- | compute difference of overloaded operations

diffAss :: TypeMap -> OpInfos -> OpInfos -> Maybe OpInfos

diffAss tm (OpInfos l1) (OpInfos l2) =

let l3 = diffOps l1 l2 in

if null l3 then Nothing else Just (OpInfos l3)

where diffOps [] _ = []

diffOps (o:os) ps =

let rs = diffOps os ps

n = mapOpInfo (id, expandAlias tm) o

in if any (instScheme tm 1 (opType n) . expand tm . opType) ps

then rs else n:rs

-- | environment with predefined types and operations

addPreDefs :: Env -> Env

addPreDefs e = e { typeMap = addUnit $ typeMap e

, assumps = addOps $ assumps e }

-- | environment with predefined types and operations

preEnv :: Env

preEnv = addPreDefs initialEnv

-- | clean up finally accumulated environment

cleanEnv :: Env -> Env

cleanEnv e = diffEnv initialEnv

{ classMap = classMap e

, typeMap = typeMap e

, assumps = assumps e }

preEnv where

-- | analyse basic spec

anaBasicSpec :: GlobalAnnos -> BasicSpec -> State Env BasicSpec

anaBasicSpec ga b@(BasicSpec l) = do

e <- get

let newAs = assumps e

preds = Rel.keysSet $ Map.filter (any ( \ oi ->

case opDefn oi of

NoOpDefn Pred -> True

Definition Pred _ -> True

_ -> False) . opInfos) newAs

newPreds = idsOfBasicSpec b

rels = Set.union preds newPreds

newGa = addBuiltins ga

precs = mkPrecIntMap $ prec_annos newGa

put (addPreDefs e) { preIds = (precs, rels) }

ul <- mapAnM (anaBasicItem newGa) l

return $ BasicSpec ul

-- | analyse basic item

anaBasicItem :: GlobalAnnos -> BasicItem -> State Env BasicItem

anaBasicItem ga (SigItems i) = fmap SigItems $ anaSigItems ga Loose i

anaBasicItem ga (ClassItems inst l ps) =

do ul <- mapAnM (anaClassItem ga inst) l

return $ ClassItems inst ul ps

anaBasicItem _ (GenVarItems l ps) =

do ul <- mapM (anaddGenVarDecl True) l

return $ GenVarItems (catMaybes ul) ps

anaBasicItem ga (ProgItems l ps) =

do ul <- mapAnMaybe (anaProgEq ga) l

return $ ProgItems ul ps

anaBasicItem _ (FreeDatatype l ps) =

do al <- mapAnMaybe ana1Datatype l

tys <- mapM (dataPatToType . item) al

ul <- mapAnMaybe (anaDatatype Free Plain tys) al

addDataSen tys

return $ FreeDatatype ul ps

anaBasicItem ga (GenItems l ps) =

do ul <- mapAnM (anaSigItems ga Generated) l

return $ GenItems ul ps

anaBasicItem ga (AxiomItems decls fs ps) =

do tm <- gets typeMap -- save type map

as <- gets assumps -- save vars

ds <- mapM (anaddGenVarDecl True) decls

ts <- mapM (anaFormula ga) fs

putTypeMap tm -- restore

putAssumps as -- restore

let newFs = catMaybes ts

sens = map ( \ f -> NamedSen (getRLabel f) True $ Formula $ item f)

newFs

appendSentences sens

return $ AxiomItems (catMaybes ds) newFs ps

anaBasicItem ga (Internal l ps) =

do ul <- mapAnM (anaBasicItem ga) l

return $ Internal ul ps

-- | analyse sig items

anaSigItems :: GlobalAnnos -> GenKind -> SigItems -> State Env SigItems

anaSigItems ga gk (TypeItems inst l ps) =

do ul <- anaTypeItems ga gk inst l

return $ TypeItems inst ul ps

anaSigItems ga _ (OpItems b l ps) =

do ul <- mapAnMaybe (anaOpItem ga b) l

return $ OpItems b ul ps

-- | analyse a class item

anaClassItem :: GlobalAnnos -> Instance -> ClassItem

-> State Env ClassItem

anaClassItem ga _ (ClassItem d l ps) =

do cd <- anaClassDecls d

ul <- mapAnM (anaBasicItem ga) l

return $ ClassItem cd ul ps