use MultiMap from the reference implementation instead of GeneralDeduction and RedBlackTree

This commit is contained in:
krasimir
2008-06-02 08:38:27 +00:00
parent 7ee26238f5
commit 75b56603cf
4 changed files with 10 additions and 283 deletions

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@@ -40,8 +40,7 @@ library
PGF.Raw.Print
PGF.Raw.Convert
PGF.Raw.Abstract
GF.Data.RedBlackSet
GF.Data.GeneralDeduction
GF.Data.MultiMap
GF.Data.Utilities
GF.Data.SortedList
GF.Data.Assoc
@@ -81,10 +80,9 @@ executable gf3
GF.Command.LexGFShell
GF.Command.AbsGFShell
GF.Command.PrintGFShell
GF.Data.RedBlackSet
GF.Data.GeneralDeduction
GF.Infra.CompactPrint
GF.Text.UTF8
GF.Data.MultiMap
GF.Data.Utilities
GF.Data.SortedList
GF.Data.Assoc

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@@ -1,121 +0,0 @@
----------------------------------------------------------------------
-- |
-- Maintainer : Peter Ljunglöf
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/04/21 16:22:01 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.3 $
--
-- Simple implementation of deductive chart parsing
-----------------------------------------------------------------------------
module GF.Data.GeneralDeduction
(-- * Type definition
ParseChart,
-- * Main functions
chartLookup,
buildChart, buildChartM,
-- * Probably not needed
emptyChart,
chartMember,
chartInsert, chartInsertM,
chartList, chartKeys, chartAssocs,
addToChart, addToChartM
) where
-- import Trace
import GF.Data.RedBlackSet
import Control.Monad (foldM)
----------------------------------------------------------------------
-- main functions
chartLookup :: (Ord item, Ord key) => ParseChart item key -> key -> [item]
chartList :: (Ord item, Ord key) => ParseChart item key -> [item]
chartKeys :: (Ord item, Ord key) => ParseChart item key -> [key]
chartAssocs :: (Ord item, Ord key) => ParseChart item key -> [(key,item)]
buildChart :: (Ord item, Ord key) =>
(item -> key) -- ^ key lookup function
-> [ParseChart item key -> item -> [item]] -- ^ list of inference rules as functions
-- from triggering items to lists of items
-> [item] -- ^ initial chart
-> ParseChart item key -- ^ final chart
buildChartM :: (Ord item, Ord key) =>
(item -> [key]) -- ^ many-valued key lookup function
-> [ParseChart item key -> item -> [item]] -- ^ list of inference rules as functions
-- from triggering items to lists of items
-> [item] -- ^ initial chart
-> ParseChart item key -- ^ final chart
buildChart keyof rules axioms = addItems axioms emptyChart
where addItems [] = id
addItems (item:items) = addItems items . addItem item
-- addItem item | trace ("+ "++show item++"\n") False = undefined
addItem item = addToChart item (keyof item)
(\chart -> foldr (consequence item) chart rules)
consequence item rule chart = addItems (rule chart item) chart
buildChartM keysof rules axioms = addItems axioms emptyChart
where addItems [] = id
addItems (item:items) = addItems items . addItem item
-- addItem item | trace ("+ "++show item++"\n") False = undefined
addItem item = addToChartM item (keysof item)
(\chart -> foldr (consequence item) chart rules)
consequence item rule chart = addItems (rule chart item) chart
-- probably not needed
emptyChart :: (Ord item, Ord key) => ParseChart item key
chartMember :: (Ord item, Ord key) => ParseChart item key
-> item -> key -> Bool
chartInsert :: (Ord item, Ord key) => ParseChart item key
-> item -> key -> Maybe (ParseChart item key)
chartInsertM :: (Ord item, Ord key) => ParseChart item key
-> item -> [key] -> Maybe (ParseChart item key)
addToChart :: (Ord item, Ord key) => item -> key
-> (ParseChart item key -> ParseChart item key)
-> ParseChart item key -> ParseChart item key
addToChart item keys after chart = maybe chart after (chartInsert chart item keys)
addToChartM :: (Ord item, Ord key) => item -> [key]
-> (ParseChart item key -> ParseChart item key)
-> ParseChart item key -> ParseChart item key
addToChartM item keys after chart = maybe chart after (chartInsertM chart item keys)
--------------------------------------------------------------------------------
-- key charts as red/black trees
newtype ParseChart item key = KC (RedBlackMap key item)
deriving Show
emptyChart = KC rbmEmpty
chartMember (KC tree) item key = rbmElem key item tree
chartLookup (KC tree) key = rbmLookup key tree
chartList (KC tree) = concatMap snd (rbmList tree)
chartKeys (KC tree) = map fst (rbmList tree)
chartAssocs (KC tree) = [(key,item) | (key,items) <- rbmList tree, item <- items]
chartInsert (KC tree) item key = fmap KC (rbmInsert key item tree)
chartInsertM (KC tree) item keys = fmap KC (foldM insertItem tree keys)
where insertItem tree key = rbmInsert key item tree
--------------------------------------------------------------------------------}
{--------------------------------------------------------------------------------
-- key charts as unsorted association lists -- OBSOLETE!
newtype Chart item key = SC [(key, item)]
emptyChart = SC []
chartMember (SC chart) item key = (key,item) `elem` chart
chartInsert (SC chart) item key = if (key,item) `elem` chart then Nothing else Just (SC ((key,item):chart))
chartLookup (SC chart) key = [ item | (key',item) <- chart, key == key' ]
chartList (SC chart) = map snd chart
--------------------------------------------------------------------------------}

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@@ -1,150 +0,0 @@
----------------------------------------------------------------------
-- |
-- Module : RedBlackSet
-- Maintainer : Peter Ljunglöf
-- Stability : Stable
-- Portability : Haskell 98
--
-- > CVS $Date: 2005/03/21 14:17:39 $
-- > CVS $Author: peb $
-- > CVS $Revision: 1.1 $
--
-- Modified version of Okasaki's red-black trees
-- incorporating sets and set-valued maps
----------------------------------------------------------------------
module GF.Data.RedBlackSet ( -- * Red-black sets
RedBlackSet,
rbEmpty,
rbList,
rbElem,
rbLookup,
rbInsert,
rbMap,
rbOrdMap,
-- * Red-black finite maps
RedBlackMap,
rbmEmpty,
rbmList,
rbmElem,
rbmLookup,
rbmInsert,
rbmOrdMap
) where
--------------------------------------------------------------------------------
-- sets
data Color = R | B deriving (Eq, Show)
data RedBlackSet a = E | T Color (RedBlackSet a) a (RedBlackSet a)
deriving (Eq, Show)
rbBalance B (T R (T R a x b) y c) z d = T R (T B a x b) y (T B c z d)
rbBalance B (T R a x (T R b y c)) z d = T R (T B a x b) y (T B c z d)
rbBalance B a x (T R (T R b y c) z d) = T R (T B a x b) y (T B c z d)
rbBalance B a x (T R b y (T R c z d)) = T R (T B a x b) y (T B c z d)
rbBalance color a x b = T color a x b
rbBlack (T _ a x b) = T B a x b
-- | the empty set
rbEmpty :: RedBlackSet a
rbEmpty = E
-- | the elements of a set as a sorted list
rbList :: RedBlackSet a -> [a]
rbList tree = rbl tree []
where rbl E = id
rbl (T _ left a right) = rbl right . (a:) . rbl left
-- | checking for containment
rbElem :: Ord a => a -> RedBlackSet a -> Bool
rbElem _ E = False
rbElem a (T _ left a' right)
= case compare a a' of
LT -> rbElem a left
GT -> rbElem a right
EQ -> True
-- | looking up a key in a set of keys and values
rbLookup :: Ord k => k -> RedBlackSet (k, a) -> Maybe a
rbLookup _ E = Nothing
rbLookup a (T _ left (a',b) right)
= case compare a a' of
LT -> rbLookup a left
GT -> rbLookup a right
EQ -> Just b
-- | inserting a new element.
-- returns 'Nothing' if the element is already contained
rbInsert :: Ord a => a -> RedBlackSet a -> Maybe (RedBlackSet a)
rbInsert value tree = fmap rbBlack (rbins tree)
where rbins E = Just (T R E value E)
rbins (T color left value' right)
= case compare value value' of
LT -> do left' <- rbins left
return (rbBalance color left' value' right)
GT -> do right' <- rbins right
return (rbBalance color left value' right')
EQ -> Nothing
-- | mapping each value of a key-value set
rbMap :: (a -> b) -> RedBlackSet (k, a) -> RedBlackSet (k, b)
rbMap f E = E
rbMap f (T color left (key, value) right)
= T color (rbMap f left) (key, f value) (rbMap f right)
-- | mapping each element to another type.
-- /observe/ that the mapping function needs to preserve
-- the order between objects
rbOrdMap :: (a -> b) -> RedBlackSet a -> RedBlackSet b
rbOrdMap f E = E
rbOrdMap f (T color left value right)
= T color (rbOrdMap f left) (f value) (rbOrdMap f right)
----------------------------------------------------------------------
-- finite maps
type RedBlackMap k a = RedBlackSet (k, RedBlackSet a)
-- | the empty map
rbmEmpty :: RedBlackMap k a
rbmEmpty = E
-- | converting a map to a key-value list, sorted on the keys,
-- and for each key, a sorted list of values
rbmList :: RedBlackMap k a -> [(k, [a])]
rbmList tree = [ (k, rbList sub) | (k, sub) <- rbList tree ]
-- | checking whether a key-value pair is contained in the map
rbmElem :: (Ord k, Ord a) => k -> a -> RedBlackMap k a -> Bool
rbmElem key value = maybe False (rbElem value) . rbLookup key
-- | looking up a key, returning a (sorted) list of all matching values
rbmLookup :: Ord k => k -> RedBlackMap k a -> [a]
rbmLookup key = maybe [] rbList . rbLookup key
-- | inserting a key-value pair.
-- returns 'Nothing' if the pair is already contained in the map
rbmInsert :: (Ord k, Ord a) => k -> a -> RedBlackMap k a -> Maybe (RedBlackMap k a)
rbmInsert key value tree = fmap rbBlack (rbins tree)
where rbins E = Just (T R E (key, T B E value E) E)
rbins (T color left item@(key', vtree) right)
= case compare key key' of
LT -> do left' <- rbins left
return (rbBalance color left' item right)
GT -> do right' <- rbins right
return (rbBalance color left item right')
EQ -> do vtree' <- rbInsert value vtree
return (T color left (key', vtree') right)
-- | mapping each value to another type.
-- /observe/ that the mapping function needs to preserve
-- order between objects
rbmOrdMap :: (a -> b) -> RedBlackMap k a -> RedBlackMap k b
rbmOrdMap f E = E
rbmOrdMap f (T color left (key, tree) right)
= T color (rbmOrdMap f left) (key, rbOrdMap f tree) (rbmOrdMap f right)

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@@ -9,10 +9,10 @@
module PGF.Parsing.FCFG.Active (FCFParser, parse, makeFinalEdge) where
import GF.Data.GeneralDeduction
import GF.Data.Assoc
import GF.Data.SortedList
import GF.Data.Utilities
import qualified GF.Data.MultiMap as MM
import PGF.CId
import PGF.Data
@@ -117,23 +117,23 @@ data Item
| Final RangeRec (SyntaxNode RuleId RangeRec)
deriving (Eq, Ord)
data XChart c = XChart !(ParseChart Item c) !(ParseChart Item c)
data XChart c = XChart !(MM.MultiMap c Item) !(MM.MultiMap c Item)
emptyXChart :: Ord c => XChart c
emptyXChart = XChart emptyChart emptyChart
emptyXChart = XChart MM.empty MM.empty
insertXChart (XChart actives finals) item@(Active _ _ _ _ _) c =
case chartInsert actives item c of
case MM.insert' c item actives of
Nothing -> Nothing
Just actives -> Just (XChart actives finals)
insertXChart (XChart actives finals) item@(Final _ _) c =
case chartInsert finals item c of
case MM.insert' c item finals of
Nothing -> Nothing
Just finals -> Just (XChart actives finals)
lookupXChartAct (XChart actives finals) c = chartLookup actives c
lookupXChartFinal (XChart actives finals) c = chartLookup finals c
lookupXChartAct (XChart actives finals) c = actives MM.! c
lookupXChartFinal (XChart actives finals) c = finals MM.! c
xchart2syntaxchart :: XChart FCat -> ParserInfo -> SyntaxChart (CId,[Profile]) (FCat,RangeRec)
xchart2syntaxchart (XChart actives finals) pinfo =
@@ -144,7 +144,7 @@ xchart2syntaxchart (XChart actives finals) pinfo =
SString s -> ((cat,found), SString s)
SInt n -> ((cat,found), SInt n)
SFloat f -> ((cat,found), SFloat f)
| (cat, Final found node) <- chartAssocs finals
| (cat, Final found node) <- MM.toList finals
]
literals :: ParserInfo -> Input FToken -> [(FCat,Item)]