reorganize the directories under src, and rescue the JavaScript interpreter from deprecated

This commit is contained in:
krasimir
2009-12-13 18:50:29 +00:00
parent d88a865faf
commit f85232947e
189 changed files with 2 additions and 2 deletions

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----------------------------------------------------------------------
-- |
-- Module : Assoc
-- Maintainer : Peter Ljunglöf
-- Stability : Stable
-- Portability : Haskell 98
--
-- > CVS $Date: 2005/05/09 09:28:44 $
-- > CVS $Author: peb $
-- > CVS $Revision: 1.4 $
--
-- Association lists, or finite maps,
-- including sets as maps with result type @()@.
-- function names stolen from module @Array@.
-- /O(log n)/ key lookup
-----------------------------------------------------------------------------
module GF.Data.Assoc ( Assoc,
Set,
emptyAssoc,
emptySet,
listAssoc,
listSet,
accumAssoc,
aAssocs,
aElems,
assocMap,
assocFilter,
lookupAssoc,
lookupWith,
(?),
(?=)
) where
import GF.Data.SortedList
infixl 9 ?, ?=
-- | a set is a finite map with empty values
type Set a = Assoc a ()
emptyAssoc :: Ord a => Assoc a b
emptySet :: Ord a => Set a
-- | creating a finite map from a sorted key-value list
listAssoc :: Ord a => SList (a, b) -> Assoc a b
-- | creating a set from a sorted list
listSet :: Ord a => SList a -> Set a
-- | building a finite map from a list of keys and 'b's,
-- and a function that combines a sorted list of 'b's into a value
accumAssoc :: (Ord a, Ord c) => (SList c -> b) -> [(a, c)] -> Assoc a b
-- | all key-value pairs from an association list
aAssocs :: Ord a => Assoc a b -> SList (a, b)
-- | all keys from an association list
aElems :: Ord a => Assoc a b -> SList a
-- fmap :: Ord a => (b -> b') -> Assoc a b -> Assoc a b'
-- | mapping values to other values.
-- the mapping function can take the key as information
assocMap :: Ord a => (a -> b -> b') -> Assoc a b -> Assoc a b'
assocFilter :: Ord a => (b -> Bool) -> Assoc a b -> Assoc a b
assocFilter pred = listAssoc . filter (pred . snd) . aAssocs
-- | monadic lookup function,
-- returning failure if the key does not exist
lookupAssoc :: (Ord a, Monad m) => Assoc a b -> a -> m b
-- | if the key does not exist,
-- the first argument is returned
lookupWith :: Ord a => b -> Assoc a b -> a -> b
-- | if the values are monadic, we can return the value type
(?) :: (Ord a, Monad m) => Assoc a (m b) -> a -> m b
-- | checking wheter the map contains a given key
(?=) :: Ord a => Assoc a b -> a -> Bool
------------------------------------------------------------
data Assoc a b = ANil | ANode (Assoc a b) a b (Assoc a b)
deriving (Eq, Ord, Show)
emptyAssoc = ANil
emptySet = emptyAssoc
listAssoc as = assoc
where (assoc, []) = sl2bst (length as) as
sl2bst 0 xs = (ANil, xs)
sl2bst 1 (x:xs) = (ANode ANil (fst x) (snd x) ANil, xs)
sl2bst n xs = (ANode left (fst x) (snd x) right, zs)
where llen = (n-1) `div` 2
rlen = n - 1 - llen
(left, x:ys) = sl2bst llen xs
(right, zs) = sl2bst rlen ys
listSet as = listAssoc (zip as (repeat ()))
accumAssoc join = listAssoc . map (mapSnd join) . groupPairs . nubsort
where mapSnd f (a, b) = (a, f b)
aAssocs as = prs as []
where prs ANil = id
prs (ANode left a b right) = prs left . ((a,b) :) . prs right
aElems = map fst . aAssocs
instance Ord a => Functor (Assoc a) where
fmap f = assocMap (const f)
assocMap f ANil = ANil
assocMap f (ANode left a b right) = ANode (assocMap f left) a (f a b) (assocMap f right)
lookupAssoc ANil _ = fail "key not found"
lookupAssoc (ANode left a b right) a' = case compare a a' of
GT -> lookupAssoc left a'
LT -> lookupAssoc right a'
EQ -> return b
lookupWith z ANil _ = z
lookupWith z (ANode left a b right) a' = case compare a a' of
GT -> lookupWith z left a'
LT -> lookupWith z right a'
EQ -> b
(?) = lookupWith (fail "key not found")
(?=) = \assoc -> maybe False (const True) . lookupAssoc assoc

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----------------------------------------------------------------------
-- |
-- Module : BacktrackM
-- Maintainer : PL
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/04/21 16:22:00 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.4 $
--
-- Backtracking state monad, with r\/o environment
-----------------------------------------------------------------------------
{-# OPTIONS_GHC -fglasgow-exts #-}
module GF.Data.BacktrackM (
-- * the backtracking state monad
BacktrackM,
-- * monad specific utilities
member,
cut,
-- * running the monad
foldBM, runBM,
foldSolutions, solutions,
foldFinalStates, finalStates,
-- * reexport the 'MonadState' class
module Control.Monad.State.Class,
) where
import Data.List
import Control.Monad
import Control.Monad.State.Class
----------------------------------------------------------------------
-- Combining endomorphisms and continuations
-- a la Ralf Hinze
-- BacktrackM = state monad transformer over the backtracking monad
newtype BacktrackM s a = BM (forall b . (a -> s -> b -> b) -> s -> b -> b)
-- * running the monad
runBM :: BacktrackM s a -> s -> [(s,a)]
runBM (BM m) s = m (\x s xs -> (s,x) : xs) s []
foldBM :: (a -> s -> b -> b) -> b -> BacktrackM s a -> s -> b
foldBM f b (BM m) s = m f s b
foldSolutions :: (a -> b -> b) -> b -> BacktrackM s a -> s -> b
foldSolutions f b (BM m) s = m (\x s b -> f x b) s b
solutions :: BacktrackM s a -> s -> [a]
solutions = foldSolutions (:) []
foldFinalStates :: (s -> b -> b) -> b -> BacktrackM s () -> s -> b
foldFinalStates f b (BM m) s = m (\x s b -> f s b) s b
finalStates :: BacktrackM s () -> s -> [s]
finalStates bm = map fst . runBM bm
instance Monad (BacktrackM s) where
return a = BM (\c s b -> c a s b)
BM m >>= k = BM (\c s b -> m (\a s b -> unBM (k a) c s b) s b)
where unBM (BM m) = m
fail _ = mzero
instance Functor (BacktrackM s) where
fmap f (BM m) = BM (\c s b -> m (\a s b -> c (f a) s b) s b)
instance MonadPlus (BacktrackM s) where
mzero = BM (\c s b -> b)
(BM f) `mplus` (BM g) = BM (\c s b -> g c s $! f c s b)
instance MonadState s (BacktrackM s) where
get = BM (\c s b -> c s s b)
put s = BM (\c _ b -> c () s b)
-- * specific functions on the backtracking monad
member :: [a] -> BacktrackM s a
member xs = BM (\c s b -> foldl' (\b x -> c x s b) b xs)
cut :: BacktrackM s a -> BacktrackM s [(s,a)]
cut f = BM (\c s b -> c (runBM f s) s b)

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----------------------------------------------------------------------
-- |
-- Module : ErrM
-- Maintainer : AR
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/04/21 16:22:00 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.5 $
--
-- hack for BNFC generated files. AR 21/9/2003
-----------------------------------------------------------------------------
module GF.Data.ErrM (Err(..)) where
import Control.Monad (MonadPlus(..))
-- | like @Maybe@ type with error msgs
data Err a = Ok a | Bad String
deriving (Read, Show, Eq)
instance Monad Err where
return = Ok
fail = Bad
Ok a >>= f = f a
Bad s >>= f = Bad s
-- | added 2\/10\/2003 by PEB
instance Functor Err where
fmap f (Ok a) = Ok (f a)
fmap f (Bad s) = Bad s
-- | added by KJ
instance MonadPlus Err where
mzero = Bad "error (no reason given)"
mplus (Ok a) _ = Ok a
mplus (Bad s) b = b

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----------------------------------------------------------------------
-- |
-- Module : Graph
-- Maintainer : BB
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/11/10 16:43:44 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.2 $
--
-- A simple graph module.
-----------------------------------------------------------------------------
module GF.Data.Graph ( Graph(..), Node, Edge, NodeInfo
, newGraph, nodes, edges
, nmap, emap, newNode, newNodes, newEdge, newEdges
, insertEdgeWith
, removeNode, removeNodes
, nodeInfo
, getIncoming, getOutgoing, getNodeLabel
, inDegree, outDegree
, nodeLabel
, edgeFrom, edgeTo, edgeLabel
, reverseGraph, mergeGraphs, renameNodes
) where
import GF.Data.Utilities
import Data.List
import Data.Maybe
import Data.Map (Map)
import qualified Data.Map as Map
import Data.Set (Set)
import qualified Data.Set as Set
data Graph n a b = Graph [n] ![Node n a] ![Edge n b]
deriving (Eq,Show)
type Node n a = (n,a)
type Edge n b = (n,n,b)
type NodeInfo n a b = Map n (a, [Edge n b], [Edge n b])
-- | Create a new empty graph.
newGraph :: [n] -> Graph n a b
newGraph ns = Graph ns [] []
-- | Get all the nodes in the graph.
nodes :: Graph n a b -> [Node n a]
nodes (Graph _ ns _) = ns
-- | Get all the edges in the graph.
edges :: Graph n a b -> [Edge n b]
edges (Graph _ _ es) = es
-- | Map a function over the node labels.
nmap :: (a -> c) -> Graph n a b -> Graph n c b
nmap f (Graph c ns es) = Graph c [(n,f l) | (n,l) <- ns] es
-- | Map a function over the edge labels.
emap :: (b -> c) -> Graph n a b -> Graph n a c
emap f (Graph c ns es) = Graph c ns [(x,y,f l) | (x,y,l) <- es]
-- | Add a node to the graph.
newNode :: a -- ^ Node label
-> Graph n a b
-> (Graph n a b,n) -- ^ Node graph and name of new node
newNode l (Graph (c:cs) ns es) = (Graph cs ((c,l):ns) es, c)
newNodes :: [a] -> Graph n a b -> (Graph n a b,[Node n a])
newNodes ls g = (g', zip ns ls)
where (g',ns) = mapAccumL (flip newNode) g ls
-- lazy version:
--newNodes ls (Graph cs ns es) = (Graph cs' (ns'++ns) es, ns')
-- where (xs,cs') = splitAt (length ls) cs
-- ns' = zip xs ls
newEdge :: Edge n b -> Graph n a b -> Graph n a b
newEdge e (Graph c ns es) = Graph c ns (e:es)
newEdges :: [Edge n b] -> Graph n a b -> Graph n a b
newEdges es g = foldl' (flip newEdge) g es
-- lazy version:
-- newEdges es' (Graph c ns es) = Graph c ns (es'++es)
insertEdgeWith :: Eq n =>
(b -> b -> b) -> Edge n b -> Graph n a b -> Graph n a b
insertEdgeWith f e@(x,y,l) (Graph c ns es) = Graph c ns (h es)
where h [] = [e]
h (e'@(x',y',l'):es') | x' == x && y' == y = (x',y', f l l'):es'
| otherwise = e':h es'
-- | Remove a node and all edges to and from that node.
removeNode :: Ord n => n -> Graph n a b -> Graph n a b
removeNode n = removeNodes (Set.singleton n)
-- | Remove a set of nodes and all edges to and from those nodes.
removeNodes :: Ord n => Set n -> Graph n a b -> Graph n a b
removeNodes xs (Graph c ns es) = Graph c ns' es'
where
keepNode n = not (Set.member n xs)
ns' = [ x | x@(n,_) <- ns, keepNode n ]
es' = [ e | e@(f,t,_) <- es, keepNode f && keepNode t ]
-- | Get a map of node names to info about each node.
nodeInfo :: Ord n => Graph n a b -> NodeInfo n a b
nodeInfo g = Map.fromList [ (n, (x, fn inc n, fn out n)) | (n,x) <- nodes g ]
where
inc = groupEdgesBy edgeTo g
out = groupEdgesBy edgeFrom g
fn m n = fromMaybe [] (Map.lookup n m)
groupEdgesBy :: (Ord n) => (Edge n b -> n) -- ^ Gets the node to group by
-> Graph n a b -> Map n [Edge n b]
groupEdgesBy f g = Map.fromListWith (++) [(f e, [e]) | e <- edges g]
lookupNode :: Ord n => NodeInfo n a b -> n -> (a, [Edge n b], [Edge n b])
lookupNode i n = fromJust $ Map.lookup n i
getIncoming :: Ord n => NodeInfo n a b -> n -> [Edge n b]
getIncoming i n = let (_,inc,_) = lookupNode i n in inc
getOutgoing :: Ord n => NodeInfo n a b -> n -> [Edge n b]
getOutgoing i n = let (_,_,out) = lookupNode i n in out
inDegree :: Ord n => NodeInfo n a b -> n -> Int
inDegree i n = length $ getIncoming i n
outDegree :: Ord n => NodeInfo n a b -> n -> Int
outDegree i n = length $ getOutgoing i n
getNodeLabel :: Ord n => NodeInfo n a b -> n -> a
getNodeLabel i n = let (l,_,_) = lookupNode i n in l
nodeLabel :: Node n a -> a
nodeLabel = snd
edgeFrom :: Edge n b -> n
edgeFrom (f,_,_) = f
edgeTo :: Edge n b -> n
edgeTo (_,t,_) = t
edgeLabel :: Edge n b -> b
edgeLabel (_,_,l) = l
reverseGraph :: Graph n a b -> Graph n a b
reverseGraph (Graph c ns es) = Graph c ns [ (t,f,l) | (f,t,l) <- es ]
-- | Add the nodes from the second graph to the first graph.
-- The nodes in the second graph will be renamed using the name
-- supply in the first graph.
-- This function is more efficient when the second graph
-- is smaller than the first.
mergeGraphs :: Ord m => Graph n a b -> Graph m a b
-> (Graph n a b, m -> n) -- ^ The new graph and a function translating
-- the old names of nodes in the second graph
-- to names in the new graph.
mergeGraphs (Graph c ns1 es1) g2 = (Graph c' (ns2++ns1) (es2++es1), newName)
where
(xs,c') = splitAt (length (nodes g2)) c
newNames = Map.fromList (zip (map fst (nodes g2)) xs)
newName n = fromJust $ Map.lookup n newNames
Graph _ ns2 es2 = renameNodes newName undefined g2
-- | Rename the nodes in the graph.
renameNodes :: (n -> m) -- ^ renaming function
-> [m] -- ^ infinite supply of fresh node names, to
-- use when adding nodes in the future.
-> Graph n a b -> Graph m a b
renameNodes newName c (Graph _ ns es) = Graph c ns' es'
where ns' = map' (\ (n,x) -> (newName n,x)) ns
es' = map' (\ (f,t,l) -> (newName f, newName t, l)) es
-- | A strict 'map'
map' :: (a -> b) -> [a] -> [b]
map' _ [] = []
map' f (x:xs) = ((:) $! f x) $! map' f xs

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----------------------------------------------------------------------
-- |
-- Module : Graphviz
-- Maintainer : BB
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/09/15 18:10:44 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.2 $
--
-- Graphviz DOT format representation and printing.
-----------------------------------------------------------------------------
module GF.Data.Graphviz (
Graph(..), GraphType(..),
Node(..), Edge(..),
Attr,
addSubGraphs,
setName,
setAttr,
prGraphviz
) where
import Data.Char
import GF.Data.Utilities
-- | Graph type, graph ID, graph attirbutes, graph nodes, graph edges, subgraphs
data Graph = Graph {
gType :: GraphType,
gId :: Maybe String,
gAttrs :: [Attr],
gNodes :: [Node],
gEdges :: [Edge],
gSubgraphs :: [Graph]
}
deriving (Show)
data GraphType = Directed | Undirected
deriving (Show)
data Node = Node String [Attr]
deriving Show
data Edge = Edge String String [Attr]
deriving Show
type Attr = (String,String)
--
-- * Graph construction
--
addSubGraphs :: [Graph] -> Graph -> Graph
addSubGraphs gs g = g { gSubgraphs = gs ++ gSubgraphs g }
setName :: String -> Graph -> Graph
setName n g = g { gId = Just n }
setAttr :: String -> String -> Graph -> Graph
setAttr n v g = g { gAttrs = tableSet n v (gAttrs g) }
--
-- * Pretty-printing
--
prGraphviz :: Graph -> String
prGraphviz g@(Graph t i _ _ _ _) =
graphtype t ++ " " ++ maybe "" esc i ++ " {\n" ++ prGraph g ++ "}\n"
prSubGraph :: Graph -> String
prSubGraph g@(Graph _ i _ _ _ _) =
"subgraph" ++ " " ++ maybe "" esc i ++ " {\n" ++ prGraph g ++ "}"
prGraph :: Graph -> String
prGraph (Graph t id at ns es ss) =
unlines $ map (++";") (map prAttr at
++ map prNode ns
++ map (prEdge t) es
++ map prSubGraph ss)
graphtype :: GraphType -> String
graphtype Directed = "digraph"
graphtype Undirected = "graph"
prNode :: Node -> String
prNode (Node n at) = esc n ++ " " ++ prAttrList at
prEdge :: GraphType -> Edge -> String
prEdge t (Edge x y at) = esc x ++ " " ++ edgeop t ++ " " ++ esc y ++ " " ++ prAttrList at
edgeop :: GraphType -> String
edgeop Directed = "->"
edgeop Undirected = "--"
prAttrList :: [Attr] -> String
prAttrList [] = ""
prAttrList at = "[" ++ join "," (map prAttr at) ++ "]"
prAttr :: Attr -> String
prAttr (n,v) = esc n ++ " = " ++ esc v
esc :: String -> String
esc s | needEsc s = "\"" ++ concat [ if shouldEsc c then ['\\',c] else [c] | c <- s ] ++ "\""
| otherwise = s
where shouldEsc = (`elem` ['"', '\\'])
needEsc :: String -> Bool
needEsc [] = True
needEsc xs | all isDigit xs = False
needEsc (x:xs) = not (isIDFirst x && all isIDChar xs)
isIDFirst, isIDChar :: Char -> Bool
isIDFirst c = c `elem` (['_']++['a'..'z']++['A'..'Z'])
isIDChar c = isIDFirst c || isDigit c

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module GF.Data.MultiMap where
import Data.Map (Map)
import qualified Data.Map as Map
import Data.Set (Set)
import qualified Data.Set as Set
import Prelude hiding (map)
import qualified Prelude
type MultiMap k a = Map k (Set a)
empty :: MultiMap k a
empty = Map.empty
keys :: MultiMap k a -> [k]
keys = Map.keys
elems :: MultiMap k a -> [a]
elems = concatMap Set.toList . Map.elems
(!) :: Ord k => MultiMap k a -> k -> [a]
m ! k = Set.toList $ Map.findWithDefault Set.empty k m
member :: (Ord k, Ord a) => k -> a -> MultiMap k a -> Bool
member k x m = x `Set.member` Map.findWithDefault Set.empty k m
insert :: (Ord k, Ord a) => k -> a -> MultiMap k a -> MultiMap k a
insert k x m = Map.insertWith Set.union k (Set.singleton x) m
insert' :: (Ord k, Ord a) => k -> a -> MultiMap k a -> Maybe (MultiMap k a)
insert' k x m | member k x m = Nothing -- FIXME: inefficient
| otherwise = Just (insert k x m)
union :: (Ord k, Ord a) => MultiMap k a -> MultiMap k a -> MultiMap k a
union = Map.unionWith Set.union
size :: MultiMap k a -> Int
size = sum . Prelude.map Set.size . Map.elems
map :: (Ord a, Ord b) => (a -> b) -> MultiMap k a -> MultiMap k b
map f = Map.map (Set.map f)
fromList :: (Ord k, Ord a) => [(k,a)] -> MultiMap k a
fromList xs = Map.fromListWith Set.union [(k, Set.singleton x) | (k,x) <- xs]
toList :: MultiMap k a -> [(k,a)]
toList m = [(k,x) | (k,s) <- Map.toList m, x <- Set.toList s]

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----------------------------------------------------------------------
-- |
-- Module : Operations
-- Maintainer : AR
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/11/11 16:12:41 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.22 $
--
-- some auxiliary GF operations. AR 19\/6\/1998 -- 6\/2\/2001
--
-- Copyright (c) Aarne Ranta 1998-2000, under GNU General Public License (see GPL)
-----------------------------------------------------------------------------
module GF.Data.Operations (-- * misc functions
ifNull, onSnd,
-- * the Error monad
Err(..), err, maybeErr, testErr, errVal, errIn,
lookupErr,
mapPairListM, mapPairsM, pairM,
singleton, mapsErr, mapsErrTree,
-- ** checking
checkUnique,
-- * binary search trees; now with FiniteMap
BinTree, emptyBinTree, isInBinTree, justLookupTree,
lookupTree, lookupTreeMany, lookupTreeManyAll, updateTree,
buildTree, filterBinTree,
sorted2tree, mapTree, mapMTree, tree2list,
-- * printing
indent, (+++), (++-), (++++), (+++++),
prUpper, prReplicate, prTList, prQuotedString, prParenth, prCurly,
prBracket, prArgList, prSemicList, prCurlyList, restoreEscapes,
numberedParagraphs, prConjList, prIfEmpty, wrapLines,
-- * extra
combinations,
-- * topological sorting with test of cyclicity
topoTest,
-- * the generic fix point iterator
iterFix,
-- * chop into separator-separated parts
chunks, readIntArg,
-- * state monad with error; from Agda 6\/11\/2001
STM(..), appSTM, stm, stmr, readSTM, updateSTM, writeSTM, done,
-- * error monad class
ErrorMonad(..), checkAgain, checks, allChecks, doUntil
) where
import Data.Char (isSpace, toUpper, isSpace, isDigit)
import Data.List (nub, sortBy, sort, deleteBy, nubBy)
import qualified Data.Map as Map
import Data.Map (Map)
import Control.Monad (liftM,liftM2, MonadPlus, mzero, mplus)
import GF.Data.ErrM
import GF.Data.Relation
infixr 5 +++
infixr 5 ++-
infixr 5 ++++
infixr 5 +++++
ifNull :: b -> ([a] -> b) -> [a] -> b
ifNull b f xs = if null xs then b else f xs
onSnd :: (a -> b) -> (c,a) -> (c,b)
onSnd f (x, y) = (x, f y)
-- the Error monad
-- | analogue of @maybe@
err :: (String -> b) -> (a -> b) -> Err a -> b
err d f e = case e of
Ok a -> f a
Bad s -> d s
-- | add msg s to @Maybe@ failures
maybeErr :: String -> Maybe a -> Err a
maybeErr s = maybe (Bad s) Ok
testErr :: Bool -> String -> Err ()
testErr cond msg = if cond then return () else Bad msg
errVal :: a -> Err a -> a
errVal a = err (const a) id
errIn :: String -> Err a -> Err a
errIn msg = err (\s -> Bad (s ++++ "OCCURRED IN" ++++ msg)) return
lookupErr :: (Eq a,Show a) => a -> [(a,b)] -> Err b
lookupErr a abs = maybeErr ("Unknown" +++ show a) (lookup a abs)
mapPairListM :: Monad m => ((a,b) -> m c) -> [(a,b)] -> m [(a,c)]
mapPairListM f xys = mapM (\ p@(x,_) -> liftM ((,) x) (f p)) xys
mapPairsM :: Monad m => (b -> m c) -> [(a,b)] -> m [(a,c)]
mapPairsM f xys = mapM (\ (x,y) -> liftM ((,) x) (f y)) xys
pairM :: Monad a => (b -> a c) -> (b,b) -> a (c,c)
pairM op (t1,t2) = liftM2 (,) (op t1) (op t2)
singleton :: a -> [a]
singleton = (:[])
-- checking
checkUnique :: (Show a, Eq a) => [a] -> [String]
checkUnique ss = ["overloaded" +++ show s | s <- nub overloads] where
overloads = filter overloaded ss
overloaded s = length (filter (==s) ss) > 1
-- binary search trees
type BinTree a b = Map a b
emptyBinTree :: BinTree a b
emptyBinTree = Map.empty
isInBinTree :: (Ord a) => a -> BinTree a b -> Bool
isInBinTree = Map.member
justLookupTree :: (Monad m,Ord a) => a -> BinTree a b -> m b
justLookupTree = lookupTree (const [])
lookupTree :: (Monad m,Ord a) => (a -> String) -> a -> BinTree a b -> m b
lookupTree pr x tree = case Map.lookup x tree of
Just y -> return y
_ -> fail ("no occurrence of element" +++ pr x)
lookupTreeMany :: Ord a => (a -> String) -> [BinTree a b] -> a -> Err b
lookupTreeMany pr (t:ts) x = case lookupTree pr x t of
Ok v -> return v
_ -> lookupTreeMany pr ts x
lookupTreeMany pr [] x = Bad $ "failed to find" +++ pr x
lookupTreeManyAll :: Ord a => (a -> String) -> [BinTree a b] -> a -> [b]
lookupTreeManyAll pr (t:ts) x = case lookupTree pr x t of
Ok v -> v : lookupTreeManyAll pr ts x
_ -> lookupTreeManyAll pr ts x
lookupTreeManyAll pr [] x = []
updateTree :: (Ord a) => (a,b) -> BinTree a b -> BinTree a b
updateTree (a,b) = Map.insert a b
buildTree :: (Ord a) => [(a,b)] -> BinTree a b
buildTree = Map.fromList
sorted2tree :: Ord a => [(a,b)] -> BinTree a b
sorted2tree = Map.fromAscList
mapTree :: ((a,b) -> c) -> BinTree a b -> BinTree a c
mapTree f = Map.mapWithKey (\k v -> f (k,v))
mapMTree :: (Ord a,Monad m) => ((a,b) -> m c) -> BinTree a b -> m (BinTree a c)
mapMTree f t = liftM Map.fromList $ sequence [liftM ((,) k) (f (k,x)) | (k,x) <- Map.toList t]
filterBinTree :: Ord a => (a -> b -> Bool) -> BinTree a b -> BinTree a b
filterBinTree = Map.filterWithKey
tree2list :: BinTree a b -> [(a,b)] -- inorder
tree2list = Map.toList
-- printing
indent :: Int -> String -> String
indent i s = replicate i ' ' ++ s
(+++), (++-), (++++), (+++++) :: String -> String -> String
a +++ b = a ++ " " ++ b
a ++- "" = a
a ++- b = a +++ b
a ++++ b = a ++ "\n" ++ b
a +++++ b = a ++ "\n\n" ++ b
prUpper :: String -> String
prUpper s = s1 ++ s2' where
(s1,s2) = span isSpace s
s2' = case s2 of
c:t -> toUpper c : t
_ -> s2
prReplicate :: Int -> String -> String
prReplicate n s = concat (replicate n s)
prTList :: String -> [String] -> String
prTList t ss = case ss of
[] -> ""
[s] -> s
s:ss -> s ++ t ++ prTList t ss
prQuotedString :: String -> String
prQuotedString x = "\"" ++ restoreEscapes x ++ "\""
prParenth :: String -> String
prParenth s = if s == "" then "" else "(" ++ s ++ ")"
prCurly, prBracket :: String -> String
prCurly s = "{" ++ s ++ "}"
prBracket s = "[" ++ s ++ "]"
prArgList, prSemicList, prCurlyList :: [String] -> String
prArgList = prParenth . prTList ","
prSemicList = prTList " ; "
prCurlyList = prCurly . prSemicList
restoreEscapes :: String -> String
restoreEscapes s =
case s of
[] -> []
'"' : t -> '\\' : '"' : restoreEscapes t
'\\': t -> '\\' : '\\' : restoreEscapes t
c : t -> c : restoreEscapes t
numberedParagraphs :: [[String]] -> [String]
numberedParagraphs t = case t of
[] -> []
p:[] -> p
_ -> concat [(show n ++ ".") : s | (n,s) <- zip [1..] t]
prConjList :: String -> [String] -> String
prConjList c [] = ""
prConjList c [s] = s
prConjList c [s,t] = s +++ c +++ t
prConjList c (s:tt) = s ++ "," +++ prConjList c tt
prIfEmpty :: String -> String -> String -> String -> String
prIfEmpty em _ _ [] = em
prIfEmpty em nem1 nem2 s = nem1 ++ s ++ nem2
-- | Thomas Hallgren's wrap lines
wrapLines :: Int -> String -> String
wrapLines n "" = ""
wrapLines n s@(c:cs) =
if isSpace c
then c:wrapLines (n+1) cs
else case lex s of
[(w,rest)] -> if n'>=76
then '\n':w++wrapLines l rest
else w++wrapLines n' rest
where n' = n+l
l = length w
_ -> s -- give up!!
--- optWrapLines = if argFlag "wraplines" True then wrapLines 0 else id
-- | 'combinations' is the same as @sequence@!!!
-- peb 30\/5-04
combinations :: [[a]] -> [[a]]
combinations t = case t of
[] -> [[]]
aa:uu -> [a:u | a <- aa, u <- combinations uu]
-- | topological sorting with test of cyclicity
topoTest :: Ord a => [(a,[a])] -> Either [a] [[a]]
topoTest = topologicalSort . mkRel'
-- | the generic fix point iterator
iterFix :: Eq a => ([a] -> [a]) -> [a] -> [a]
iterFix more start = iter start start
where
iter old new = if (null new')
then old
else iter (new' ++ old) new'
where
new' = filter (`notElem` old) (more new)
-- | chop into separator-separated parts
chunks :: Eq a => a -> [a] -> [[a]]
chunks sep ws = case span (/= sep) ws of
(a,_:b) -> a : bs where bs = chunks sep b
(a, []) -> if null a then [] else [a]
readIntArg :: String -> Int
readIntArg n = if (not (null n) && all isDigit n) then read n else 0
-- state monad with error; from Agda 6/11/2001
newtype STM s a = STM (s -> Err (a,s))
appSTM :: STM s a -> s -> Err (a,s)
appSTM (STM f) s = f s
stm :: (s -> Err (a,s)) -> STM s a
stm = STM
stmr :: (s -> (a,s)) -> STM s a
stmr f = stm (\s -> return (f s))
instance Monad (STM s) where
return a = STM (\s -> return (a,s))
STM c >>= f = STM (\s -> do
(x,s') <- c s
let STM f' = f x
f' s')
readSTM :: STM s s
readSTM = stmr (\s -> (s,s))
updateSTM :: (s -> s) -> STM s ()
updateSTM f = stmr (\s -> ((),f s))
writeSTM :: s -> STM s ()
writeSTM s = stmr (const ((),s))
done :: Monad m => m ()
done = return ()
class Monad m => ErrorMonad m where
raise :: String -> m a
handle :: m a -> (String -> m a) -> m a
handle_ :: m a -> m a -> m a
handle_ a b = a `handle` (\_ -> b)
instance ErrorMonad Err where
raise = Bad
handle a@(Ok _) _ = a
handle (Bad i) f = f i
instance ErrorMonad (STM s) where
raise msg = STM (\s -> raise msg)
handle (STM f) g = STM (\s -> (f s)
`handle` (\e -> let STM g' = (g e) in
g' s))
-- error recovery with multiple reporting AR 30/5/2008
mapsErr :: (a -> Err b) -> [a] -> Err [b]
mapsErr f = seqs . map f where
seqs es = case es of
Ok v : ms -> case seqs ms of
Ok vs -> return (v : vs)
b -> b
Bad s : ms -> case seqs ms of
Ok vs -> Bad s
Bad ss -> Bad (s +++++ ss)
[] -> return []
mapsErrTree :: (Ord a) => ((a,b) -> Err (a,c)) -> BinTree a b -> Err (BinTree a c)
mapsErrTree f t = mapsErr f (tree2list t) >>= return . sorted2tree
-- | if the first check fails try another one
checkAgain :: ErrorMonad m => m a -> m a -> m a
checkAgain c1 c2 = handle_ c1 c2
checks :: ErrorMonad m => [m a] -> m a
checks [] = raise "no chance to pass"
checks cs = foldr1 checkAgain cs
allChecks :: ErrorMonad m => [m a] -> m [a]
allChecks ms = case ms of
(m: ms) -> let rs = allChecks ms in handle_ (liftM2 (:) m rs) rs
_ -> return []
doUntil :: ErrorMonad m => (a -> Bool) -> [m a] -> m a
doUntil cond ms = case ms of
a:as -> do
v <- a
if cond v then return v else doUntil cond as
_ -> raise "no result"

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----------------------------------------------------------------------
-- |
-- Module : Relation
-- Maintainer : BB
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/10/26 17:13:13 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.1 $
--
-- A simple module for relations.
-----------------------------------------------------------------------------
module GF.Data.Relation (Rel, mkRel, mkRel'
, allRelated , isRelatedTo
, transitiveClosure
, reflexiveClosure, reflexiveClosure_
, symmetricClosure
, symmetricSubrelation, reflexiveSubrelation
, reflexiveElements
, equivalenceClasses
, isTransitive, isReflexive, isSymmetric
, isEquivalence
, isSubRelationOf
, topologicalSort) where
import Data.Foldable (toList)
import Data.List
import Data.Maybe
import Data.Map (Map)
import qualified Data.Map as Map
import Data.Sequence (Seq)
import qualified Data.Sequence as Seq
import Data.Set (Set)
import qualified Data.Set as Set
import GF.Data.Utilities
type Rel a = Map a (Set a)
-- | Creates a relation from a list of related pairs.
mkRel :: Ord a => [(a,a)] -> Rel a
mkRel ps = relates ps Map.empty
-- | Creates a relation from a list pairs of elements and the elements
-- related to them.
mkRel' :: Ord a => [(a,[a])] -> Rel a
mkRel' xs = Map.fromListWith Set.union [(x,Set.fromList ys) | (x,ys) <- xs]
relToList :: Ord a => Rel a -> [(a,a)]
relToList r = [ (x,y) | (x,ys) <- Map.toList r, y <- Set.toList ys ]
-- | Add a pair to the relation.
relate :: Ord a => a -> a -> Rel a -> Rel a
relate x y r = Map.insertWith Set.union x (Set.singleton y) r
-- | Add a list of pairs to the relation.
relates :: Ord a => [(a,a)] -> Rel a -> Rel a
relates ps r = foldl (\r' (x,y) -> relate x y r') r ps
-- | Checks if an element is related to another.
isRelatedTo :: Ord a => Rel a -> a -> a -> Bool
isRelatedTo r x y = maybe False (y `Set.member`) (Map.lookup x r)
-- | Get the set of elements to which a given element is related.
allRelated :: Ord a => Rel a -> a -> Set a
allRelated r x = fromMaybe Set.empty (Map.lookup x r)
-- | Get all elements in the relation.
domain :: Ord a => Rel a -> Set a
domain r = foldl Set.union (Map.keysSet r) (Map.elems r)
reverseRel :: Ord a => Rel a -> Rel a
reverseRel r = mkRel [(y,x) | (x,y) <- relToList r]
-- | Keep only pairs for which both elements are in the given set.
intersectSetRel :: Ord a => Set a -> Rel a -> Rel a
intersectSetRel s = filterRel (\x y -> x `Set.member` s && y `Set.member` s)
transitiveClosure :: Ord a => Rel a -> Rel a
transitiveClosure r = fix (Map.map growSet) r
where growSet ys = foldl Set.union ys (map (allRelated r) $ Set.toList ys)
reflexiveClosure_ :: Ord a => [a] -- ^ The set over which the relation is defined.
-> Rel a -> Rel a
reflexiveClosure_ u r = relates [(x,x) | x <- u] r
-- | Uses 'domain'
reflexiveClosure :: Ord a => Rel a -> Rel a
reflexiveClosure r = reflexiveClosure_ (Set.toList $ domain r) r
symmetricClosure :: Ord a => Rel a -> Rel a
symmetricClosure r = relates [ (y,x) | (x,y) <- relToList r ] r
symmetricSubrelation :: Ord a => Rel a -> Rel a
symmetricSubrelation r = filterRel (flip $ isRelatedTo r) r
reflexiveSubrelation :: Ord a => Rel a -> Rel a
reflexiveSubrelation r = intersectSetRel (reflexiveElements r) r
-- | Get the set of elements which are related to themselves.
reflexiveElements :: Ord a => Rel a -> Set a
reflexiveElements r = Set.fromList [ x | (x,ys) <- Map.toList r, x `Set.member` ys ]
-- | Keep the related pairs for which the predicate is true.
filterRel :: Ord a => (a -> a -> Bool) -> Rel a -> Rel a
filterRel p = fst . purgeEmpty . Map.mapWithKey (Set.filter . p)
-- | Remove keys that map to no elements.
purgeEmpty :: Ord a => Rel a -> (Rel a, Set a)
purgeEmpty r = let (r',r'') = Map.partition (not . Set.null) r
in (r', Map.keysSet r'')
-- | Get the equivalence classes from an equivalence relation.
equivalenceClasses :: Ord a => Rel a -> [Set a]
equivalenceClasses r = equivalenceClasses_ (Map.keys r) r
where equivalenceClasses_ [] _ = []
equivalenceClasses_ (x:xs) r = ys:equivalenceClasses_ zs r
where ys = allRelated r x
zs = [x' | x' <- xs, not (x' `Set.member` ys)]
isTransitive :: Ord a => Rel a -> Bool
isTransitive r = and [z `Set.member` ys | (x,ys) <- Map.toList r,
y <- Set.toList ys, z <- Set.toList (allRelated r y)]
isReflexive :: Ord a => Rel a -> Bool
isReflexive r = all (\ (x,ys) -> x `Set.member` ys) (Map.toList r)
isSymmetric :: Ord a => Rel a -> Bool
isSymmetric r = and [isRelatedTo r y x | (x,y) <- relToList r]
isEquivalence :: Ord a => Rel a -> Bool
isEquivalence r = isReflexive r && isSymmetric r && isTransitive r
isSubRelationOf :: Ord a => Rel a -> Rel a -> Bool
isSubRelationOf r1 r2 = all (uncurry (isRelatedTo r2)) (relToList r1)
-- | Returns 'Left' if there are cycles, and 'Right' if there are cycles.
topologicalSort :: Ord a => Rel a -> Either [a] [[a]]
topologicalSort r = tsort r' noIncoming Seq.empty
where r' = relToRel' r
noIncoming = Seq.fromList [x | (x,(is,_)) <- Map.toList r', Set.null is]
tsort :: Ord a => Rel' a -> Seq a -> Seq a -> Either [a] [[a]]
tsort r xs l = case Seq.viewl xs of
Seq.EmptyL | isEmpty' r -> Left (toList l)
| otherwise -> Right (findCycles (rel'ToRel r))
x Seq.:< xs -> tsort r' (xs Seq.>< Seq.fromList new) (l Seq.|> x)
where (r',_,os) = remove x r
new = [o | o <- Set.toList os, Set.null (incoming o r')]
findCycles :: Ord a => Rel a -> [[a]]
findCycles = map Set.toList . equivalenceClasses . reflexiveSubrelation . symmetricSubrelation . transitiveClosure
--
-- * Alternative representation that keeps both incoming and outgoing edges
--
-- | Keeps both incoming and outgoing edges.
type Rel' a = Map a (Set a, Set a)
isEmpty' :: Ord a => Rel' a -> Bool
isEmpty' = Map.null
relToRel' :: Ord a => Rel a -> Rel' a
relToRel' r = Map.unionWith (\ (i,_) (_,o) -> (i,o)) ir or
where ir = Map.map (\s -> (s,Set.empty)) $ reverseRel r
or = Map.map (\s -> (Set.empty,s)) $ r
rel'ToRel :: Ord a => Rel' a -> Rel a
rel'ToRel = Map.map snd
-- | Removes an element from a relation.
-- Returns the new relation, and the set of incoming and outgoing edges
-- of the removed element.
remove :: Ord a => a -> Rel' a -> (Rel' a, Set a, Set a)
remove x r = let (mss,r') = Map.updateLookupWithKey (\_ _ -> Nothing) x r
in case mss of
-- element was not in the relation
Nothing -> (r', Set.empty, Set.empty)
-- remove element from all incoming and outgoing sets
-- of other elements
Just (is,os) ->
let r'' = foldr (\i -> Map.adjust (\ (is',os') -> (is', Set.delete x os')) i) r' $ Set.toList is
r''' = foldr (\o -> Map.adjust (\ (is',os') -> (Set.delete x is', os')) o) r'' $ Set.toList os
in (r''', is, os)
incoming :: Ord a => a -> Rel' a -> Set a
incoming x r = maybe Set.empty fst $ Map.lookup x r
outgoing :: Ord a => a -> Rel' a -> Set a
outgoing x r = maybe Set.empty snd $ Map.lookup x r

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----------------------------------------------------------------------
-- |
-- Maintainer : Peter Ljunglöf
-- Stability : stable
-- Portability : portable
--
-- > CVS $Date: 2005/04/21 16:22:08 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.3 $
--
-- Sets as sorted lists
--
-- * /O(n)/ union, difference and intersection
--
-- * /O(n log n)/ creating a set from a list (=sorting)
--
-- * /O(n^2)/ fixed point iteration
-----------------------------------------------------------------------------
module GF.Data.SortedList
( -- * type declarations
SList, SMap,
-- * set operations
nubsort, union,
(<++>), (<\\>), (<**>),
limit,
hasCommonElements, subset,
-- * map operations
groupPairs, groupUnion,
unionMap, mergeMap
) where
import Data.List (groupBy)
import GF.Data.Utilities (split, foldMerge)
-- | The list must be sorted and contain no duplicates.
type SList a = [a]
-- | A sorted map also has unique keys,
-- i.e. 'map fst m :: SList a', if 'm :: SMap a b'
type SMap a b = SList (a, b)
-- | Group a set of key-value pairs into a sorted map
groupPairs :: Ord a => SList (a, b) -> SMap a (SList b)
groupPairs = map mapFst . groupBy eqFst
where mapFst as = (fst (head as), map snd as)
eqFst a b = fst a == fst b
-- | Group a set of key-(sets-of-values) pairs into a sorted map
groupUnion :: (Ord a, Ord b) => SList (a, SList b) -> SMap a (SList b)
groupUnion = map unionSnd . groupPairs
where unionSnd (a, bs) = (a, union bs)
-- | True is the two sets has common elements
hasCommonElements :: Ord a => SList a -> SList a -> Bool
hasCommonElements as bs = not (null (as <**> bs))
-- | True if the first argument is a subset of the second argument
subset :: Ord a => SList a -> SList a -> Bool
xs `subset` ys = null (xs <\\> ys)
-- | Create a set from any list.
-- This function can also be used as an alternative to @nub@ in @List.hs@
nubsort :: Ord a => [a] -> SList a
nubsort = union . map return
-- | the union of a list of sorted maps
unionMap :: Ord a => (b -> b -> b)
-> [SMap a b] -> SMap a b
unionMap plus = foldMerge (mergeMap plus) []
-- | merging two sorted maps
mergeMap :: Ord a => (b -> b -> b)
-> SMap a b -> SMap a b -> SMap a b
mergeMap plus [] abs = abs
mergeMap plus abs [] = abs
mergeMap plus abs@(ab@(a,bs):abs') cds@(cd@(c,ds):cds')
= case compare a c of
EQ -> (a, plus bs ds) : mergeMap plus abs' cds'
LT -> ab : mergeMap plus abs' cds
GT -> cd : mergeMap plus abs cds'
-- | The union of a list of sets
union :: Ord a => [SList a] -> SList a
union = foldMerge (<++>) []
-- | The union of two sets
(<++>) :: Ord a => SList a -> SList a -> SList a
[] <++> bs = bs
as <++> [] = as
as@(a:as') <++> bs@(b:bs') = case compare a b of
LT -> a : (as' <++> bs)
GT -> b : (as <++> bs')
EQ -> a : (as' <++> bs')
-- | The difference of two sets
(<\\>) :: Ord a => SList a -> SList a -> SList a
[] <\\> bs = []
as <\\> [] = as
as@(a:as') <\\> bs@(b:bs') = case compare a b of
LT -> a : (as' <\\> bs)
GT -> (as <\\> bs')
EQ -> (as' <\\> bs')
-- | The intersection of two sets
(<**>) :: Ord a => SList a -> SList a -> SList a
[] <**> bs = []
as <**> [] = []
as@(a:as') <**> bs@(b:bs') = case compare a b of
LT -> (as' <**> bs)
GT -> (as <**> bs')
EQ -> a : (as' <**> bs')
-- | A fixed point iteration
limit :: Ord a => (a -> SList a) -- ^ The iterator function
-> SList a -- ^ The initial set
-> SList a -- ^ The result of the iteration
limit more start = limit' start start
where limit' chart agenda | null new' = chart
| otherwise = limit' (chart <++> new') new'
where new = union (map more agenda)
new'= new <\\> chart

134
src/compiler/GF/Data/Str.hs Normal file
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----------------------------------------------------------------------
-- |
-- Module : Str
-- Maintainer : AR
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/04/21 16:22:09 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.8 $
--
-- (Description of the module)
-----------------------------------------------------------------------------
module GF.Data.Str (
Str (..), Tok (..), --- constructors needed in PrGrammar
str2strings, str2allStrings, str, sstr, sstrV,
isZeroTok, prStr, plusStr, glueStr,
strTok,
allItems
) where
import GF.Data.Operations
import Data.List (isPrefixOf, isSuffixOf, intersperse)
-- | abstract token list type. AR 2001, revised and simplified 20\/4\/2003
newtype Str = Str [Tok] deriving (Read, Show, Eq, Ord)
-- | notice that having both pre and post would leave to inconsistent situations:
--
-- > pre {"x" ; "y" / "a"} ++ post {"b" ; "a" / "x"}
--
-- always violates a condition expressed by the one or the other
data Tok =
TK String
| TN Ss [(Ss, [String])] -- ^ variants depending on next string
--- | TP Ss [(Ss, [String])] -- variants depending on previous string
deriving (Eq, Ord, Show, Read)
-- | a variant can itself be a token list, but for simplicity only a list of strings
-- i.e. not itself containing variants
type Ss = [String]
-- matching functions in both ways
matchPrefix :: Ss -> [(Ss,[String])] -> [String] -> Ss
matchPrefix s vs t =
head $ [u |
(u,as) <- vs,
any (\c -> isPrefixOf c (concat (unmarkup t))) as
] ++ [s]
matchSuffix :: String -> Ss -> [(Ss,[String])] -> Ss
matchSuffix t s vs =
head ([u | (u,as) <- vs, any (\c -> isSuffixOf c t) as] ++ [s])
unmarkup :: [String] -> [String]
unmarkup = filter (not . isXMLtag) where
isXMLtag s = case s of
'<':cs@(_:_) -> last cs == '>'
_ -> False
str2strings :: Str -> Ss
str2strings (Str st) = alls st where
alls st = case st of
TK s : ts -> s : alls ts
TN ds vs : ts -> matchPrefix ds vs t ++ t where t = alls ts
---- u :TP ds vs: ts -> [u] ++ matchSuffix u ds vs ++ alls ts
[] -> []
str2allStrings :: Str -> [Ss]
str2allStrings (Str st) = alls st where
alls st = case st of
TK s : ts -> [s : t | t <- alls ts]
TN ds vs : [] -> [ds ++ v | v <- map fst vs]
TN ds vs : ts -> [matchPrefix ds vs t ++ t | t <- alls ts]
[] -> [[]]
sstr :: Str -> String
sstr = unwords . str2strings
-- | to handle a list of variants
sstrV :: [Str] -> String
sstrV ss = case ss of
[] -> "*"
_ -> unwords $ intersperse "/" $ map (unwords . str2strings) ss
str :: String -> Str
str s = if null s then Str [] else Str [itS s]
itS :: String -> Tok
itS s = TK s
isZeroTok :: Str -> Bool
isZeroTok t = case t of
Str [] -> True
Str [TK []] -> True
_ -> False
strTok :: Ss -> [(Ss,[String])] -> Str
strTok ds vs = Str [TN ds vs]
prStr :: Str -> String
prStr = prQuotedString . sstr
plusStr :: Str -> Str -> Str
plusStr (Str ss) (Str tt) = Str (ss ++ tt)
glueStr :: Str -> Str -> Str
glueStr (Str ss) (Str tt) = Str $ case (ss,tt) of
([],_) -> tt
(_,[]) -> ss
_ -> init ss ++ glueIt (last ss) (head tt) ++ tail tt
where
glueIt t u = case (t,u) of
(TK s, TK s') -> return $ TK $ s ++ s'
(TN ds vs, TN es ws) -> return $ TN (glues (matchPrefix ds vs es) es)
[(glues (matchPrefix ds vs w) w,cs) | (w,cs) <- ws]
(TN ds vs, TK s) -> map TK $ glues (matchPrefix ds vs [s]) [s]
(TK s, TN es ws) -> return $ TN (glues [s] es) [(glues [s] w, c) | (w,c) <- ws]
glues :: [[a]] -> [[a]] -> [[a]]
glues ss tt = case (ss,tt) of
([],_) -> tt
(_,[]) -> ss
_ -> init ss ++ [last ss ++ head tt] ++ tail tt
-- | to create the list of all lexical items
allItems :: Str -> [String]
allItems (Str s) = concatMap allOne s where
allOne t = case t of
TK s -> [s]
TN ds vs -> ds ++ concatMap fst vs

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module GF.Data.TrieMap
( TrieMap
, empty
, singleton
, lookup
, null
, decompose
, insertWith
, unionWith
, unionsWith
, elems
) where
import Prelude hiding (lookup, null)
import qualified Data.Map as Map
data TrieMap k v = Tr (Maybe v) (Map.Map k (TrieMap k v))
empty = Tr Nothing Map.empty
singleton :: [k] -> a -> TrieMap k a
singleton [] v = Tr (Just v) Map.empty
singleton (k:ks) v = Tr Nothing (Map.singleton k (singleton ks v))
lookup :: Ord k => [k] -> TrieMap k a -> Maybe a
lookup [] (Tr mb_v m) = mb_v
lookup (k:ks) (Tr mb_v m) = Map.lookup k m >>= lookup ks
null :: TrieMap k v -> Bool
null (Tr Nothing m) = Map.null m
null _ = False
decompose :: TrieMap k v -> (Maybe v, Map.Map k (TrieMap k v))
decompose (Tr mb_v m) = (mb_v,m)
insertWith :: Ord k => (v -> v -> v) -> [k] -> v -> TrieMap k v -> TrieMap k v
insertWith f [] v0 (Tr mb_v m) = case mb_v of
Just v -> Tr (Just (f v0 v)) m
Nothing -> Tr (Just v0 ) m
insertWith f (k:ks) v0 (Tr mb_v m) = case Map.lookup k m of
Nothing -> Tr mb_v (Map.insert k (singleton ks v0) m)
Just tr -> Tr mb_v (Map.insert k (insertWith f ks v0 tr) m)
unionWith :: Ord k => (v -> v -> v) -> TrieMap k v -> TrieMap k v -> TrieMap k v
unionWith f (Tr mb_v1 m1) (Tr mb_v2 m2) =
let mb_v = case (mb_v1,mb_v2) of
(Nothing,Nothing) -> Nothing
(Just v ,Nothing) -> Just v
(Nothing,Just v ) -> Just v
(Just v1,Just v2) -> Just (f v1 v2)
m = Map.unionWith (unionWith f) m1 m2
in Tr mb_v m
unionsWith :: Ord k => (v -> v -> v) -> [TrieMap k v] -> TrieMap k v
unionsWith f = foldl (unionWith f) empty
elems :: TrieMap k v -> [v]
elems tr = collect tr []
where
collect (Tr mb_v m) xs = maybe id (:) mb_v (Map.fold collect xs m)

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----------------------------------------------------------------------
-- |
-- Maintainer : PL
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/10/26 18:47:16 $
-- > CVS $Author: bringert $
-- > CVS $Revision: 1.6 $
--
-- Basic functions not in the standard libraries
-----------------------------------------------------------------------------
module GF.Data.Utilities where
import Data.Maybe
import Data.List
import Control.Monad (MonadPlus(..),liftM)
-- * functions on lists
sameLength :: [a] -> [a] -> Bool
sameLength [] [] = True
sameLength (_:xs) (_:ys) = sameLength xs ys
sameLength _ _ = False
notLongerThan, longerThan :: Int -> [a] -> Bool
notLongerThan n = null . snd . splitAt n
longerThan n = not . notLongerThan n
lookupList :: Eq a => a -> [(a, b)] -> [b]
lookupList a [] = []
lookupList a (p:ps) | a == fst p = snd p : lookupList a ps
| otherwise = lookupList a ps
split :: [a] -> ([a], [a])
split (x : y : as) = (x:xs, y:ys)
where (xs, ys) = split as
split as = (as, [])
splitBy :: (a -> Bool) -> [a] -> ([a], [a])
splitBy p [] = ([], [])
splitBy p (a : as) = if p a then (a:xs, ys) else (xs, a:ys)
where (xs, ys) = splitBy p as
foldMerge :: (a -> a -> a) -> a -> [a] -> a
foldMerge merge zero = fm
where fm [] = zero
fm [a] = a
fm abs = let (as, bs) = split abs in fm as `merge` fm bs
select :: [a] -> [(a, [a])]
select [] = []
select (x:xs) = (x,xs) : [ (y,x:ys) | (y,ys) <- select xs ]
updateNth :: (a -> a) -> Int -> [a] -> [a]
updateNth update 0 (a : as) = update a : as
updateNth update n (a : as) = a : updateNth update (n-1) as
updateNthM :: Monad m => (a -> m a) -> Int -> [a] -> m [a]
updateNthM update 0 (a : as) = liftM (:as) (update a)
updateNthM update n (a : as) = liftM (a:) (updateNthM update (n-1) as)
-- | Like 'init', but returns the empty list when the input is empty.
safeInit :: [a] -> [a]
safeInit [] = []
safeInit xs = init xs
-- | Like 'nub', but more efficient as it uses sorting internally.
sortNub :: Ord a => [a] -> [a]
sortNub = map head . group . sort
-- | Like 'nubBy', but more efficient as it uses sorting internally.
sortNubBy :: (a -> a -> Ordering) -> [a] -> [a]
sortNubBy f = map head . sortGroupBy f
-- | Sorts and then groups elements given and ordering of the
-- elements.
sortGroupBy :: (a -> a -> Ordering) -> [a] -> [[a]]
sortGroupBy f = groupBy (compareEq f) . sortBy f
-- | Take the union of a list of lists.
unionAll :: Eq a => [[a]] -> [a]
unionAll = nub . concat
-- | Like 'lookup', but fails if the argument is not found,
-- instead of returning Nothing.
lookup' :: (Show a, Eq a) => a -> [(a,b)] -> b
lookup' x = fromMaybe (error $ "Not found: " ++ show x) . lookup x
-- | Like 'find', but fails if nothing is found.
find' :: (a -> Bool) -> [a] -> a
find' p = fromJust . find p
-- | Set a value in a lookup table.
tableSet :: Eq a => a -> b -> [(a,b)] -> [(a,b)]
tableSet x y [] = [(x,y)]
tableSet x y (p@(x',_):xs) | x' == x = (x,y):xs
| otherwise = p:tableSet x y xs
-- | Group tuples by their first elements.
buildMultiMap :: Ord a => [(a,b)] -> [(a,[b])]
buildMultiMap = map (\g -> (fst (head g), map snd g) )
. sortGroupBy (compareBy fst)
-- | Replace all occurences of an element by another element.
replace :: Eq a => a -> a -> [a] -> [a]
replace x y = map (\z -> if z == x then y else z)
-- * equality functions
-- | Use an ordering function as an equality predicate.
compareEq :: (a -> a -> Ordering) -> a -> a -> Bool
compareEq f x y = case f x y of
EQ -> True
_ -> False
-- * ordering functions
compareBy :: Ord b => (a -> b) -> a -> a -> Ordering
compareBy f = both f compare
both :: (a -> b) -> (b -> b -> c) -> a -> a -> c
both f g x y = g (f x) (f y)
-- * functions on pairs
mapFst :: (a -> a') -> (a, b) -> (a', b)
mapFst f (a, b) = (f a, b)
mapSnd :: (b -> b') -> (a, b) -> (a, b')
mapSnd f (a, b) = (a, f b)
-- * functions on monads
-- | Return the given value if the boolean is true, els return 'mzero'.
whenMP :: MonadPlus m => Bool -> a -> m a
whenMP b x = if b then return x else mzero
-- * functions on Maybes
-- | Returns true if the argument is Nothing or Just []
nothingOrNull :: Maybe [a] -> Bool
nothingOrNull = maybe True null
-- * functions on functions
-- | Apply all the functions in the list to the argument.
foldFuns :: [a -> a] -> a -> a
foldFuns fs x = foldl (flip ($)) x fs
-- | Fixpoint iteration.
fix :: Eq a => (a -> a) -> a -> a
fix f x = let x' = f x in if x' == x then x else fix f x'
-- * functions on strings
-- | Join a number of lists by using the given glue
-- between the lists.
join :: [a] -- ^ glue
-> [[a]] -- ^ lists to join
-> [a]
join g = concat . intersperse g
-- * ShowS-functions
nl :: ShowS
nl = showChar '\n'
sp :: ShowS
sp = showChar ' '
wrap :: String -> ShowS -> String -> ShowS
wrap o s c = showString o . s . showString c
concatS :: [ShowS] -> ShowS
concatS = foldr (.) id
unwordsS :: [ShowS] -> ShowS
unwordsS = joinS " "
unlinesS :: [ShowS] -> ShowS
unlinesS = joinS "\n"
joinS :: String -> [ShowS] -> ShowS
joinS glue = concatS . intersperse (showString glue)

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----------------------------------------------------------------------
-- |
-- Module : XML
--
-- Utilities for creating XML documents.
----------------------------------------------------------------------
module GF.Data.XML (XML(..), Attr, comments, showXMLDoc, showsXMLDoc, showsXML, bottomUpXML) where
import GF.Data.Utilities
import GF.Text.UTF8
data XML = Data String | CData String | Tag String [Attr] [XML] | ETag String [Attr] | Comment String | Empty
deriving (Ord,Eq,Show)
type Attr = (String,String)
comments :: [String] -> [XML]
comments = map Comment
showXMLDoc :: XML -> String
showXMLDoc xml = showsXMLDoc xml ""
showsXMLDoc :: XML -> ShowS
showsXMLDoc xml = encodeUTF8 . showString header . showsXML xml
where header = "<?xml version=\"1.0\" encoding=\"UTF-8\" ?>"
showsXML :: XML -> ShowS
showsXML = showsX 0 where
showsX i x = ind i . case x of
(Data s) -> showString s
(CData s) -> showString "<![CDATA[" . showString s .showString "]]>"
(ETag t as) -> showChar '<' . showString t . showsAttrs as . showString "/>"
(Tag t as cs) ->
showChar '<' . showString t . showsAttrs as . showChar '>' .
concatS (map (showsX (i+1)) cs) . ind i .
showString "</" . showString t . showChar '>'
(Comment c) -> showString "<!-- " . showString c . showString " -->"
(Empty) -> id
ind i = showString ("\n" ++ replicate (2*i) ' ')
showsAttrs :: [Attr] -> ShowS
showsAttrs = concatS . map (showChar ' ' .) . map showsAttr
showsAttr :: Attr -> ShowS
showsAttr (n,v) = showString n . showString "=\"" . showString (escape v) . showString "\""
escape :: String -> String
escape = concatMap escChar
where
escChar '<' = "&lt;"
escChar '>' = "&gt;"
escChar '&' = "&amp;"
escChar '"' = "&quot;"
escChar c = [c]
bottomUpXML :: (XML -> XML) -> XML -> XML
bottomUpXML f (Tag n attrs cs) = f (Tag n attrs (map (bottomUpXML f) cs))
bottomUpXML f x = f x

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----------------------------------------------------------------------
-- |
-- Module : Zipper
-- Maintainer : AR
-- Stability : (stable)
-- Portability : (portable)
--
-- > CVS $Date: 2005/06/11 20:27:05 $
-- > CVS $Author: aarne $
-- > CVS $Revision: 1.9 $
--
-- Gérard Huet's zipper (JFP 7 (1997)). AR 10\/8\/2001
-----------------------------------------------------------------------------
module GF.Data.Zipper (-- * types
Tr(..),
Path(..),
Loc(..),
-- * basic (original) functions
leaf,
goLeft, goRight, goUp, goDown,
changeLoc,
changeNode,
forgetNode,
-- * added sequential representation
goAhead,
goBack,
-- ** n-ary versions
goAheadN,
goBackN,
-- * added mappings between locations and trees
loc2tree,
loc2treeMarked,
tree2loc,
goRoot,
goLast,
goPosition,
getPosition,
keepPosition,
-- * added some utilities
traverseCollect,
scanTree,
mapTr,
mapTrM,
mapPath,
mapPathM,
mapLoc,
mapLocM,
foldTr,
foldTrM,
mapSubtrees,
mapSubtreesM,
changeRoot,
nthSubtree,
arityTree
) where
import GF.Data.Operations
newtype Tr a = Tr (a,[Tr a]) deriving (Show,Eq)
data Path a =
Top
| Node ([Tr a], (Path a, a), [Tr a])
deriving Show
leaf :: a -> Tr a
leaf a = Tr (a,[])
newtype Loc a = Loc (Tr a, Path a) deriving Show
goLeft, goRight, goUp, goDown :: Loc a -> Err (Loc a)
goLeft (Loc (t,p)) = case p of
Top -> Bad "left of top"
Node (l:left, upv, right) -> return $ Loc (l, Node (left,upv,t:right))
Node _ -> Bad "left of first"
goRight (Loc (t,p)) = case p of
Top -> Bad "right of top"
Node (left, upv, r:right) -> return $ Loc (r, Node (t:left,upv,right))
Node _ -> Bad "right of first"
goUp (Loc (t,p)) = case p of
Top -> Bad "up of top"
Node (left, (up,v), right) ->
return $ Loc (Tr (v, reverse left ++ (t:right)), up)
goDown (Loc (t,p)) = case t of
Tr (v,(t1:trees)) -> return $ Loc (t1,Node ([],(p,v),trees))
_ -> Bad "down of empty"
changeLoc :: Loc a -> Tr a -> Err (Loc a)
changeLoc (Loc (_,p)) t = return $ Loc (t,p)
changeNode :: (a -> a) -> Loc a -> Loc a
changeNode f (Loc (Tr (n,ts),p)) = Loc (Tr (f n, ts),p)
forgetNode :: Loc a -> Err (Loc a)
forgetNode (Loc (Tr (n,[t]),p)) = return $ Loc (t,p)
forgetNode _ = Bad $ "not a one-branch tree"
-- added sequential representation
-- | a successor function
goAhead :: Loc a -> Err (Loc a)
goAhead s@(Loc (t,p)) = case (t,p) of
(Tr (_,_:_),Node (_,_,_:_)) -> goDown s
(Tr (_,[]), _) -> upsRight s
(_, _) -> goDown s
where
upsRight t = case goRight t of
Ok t' -> return t'
Bad _ -> goUp t >>= upsRight
-- | a predecessor function
goBack :: Loc a -> Err (Loc a)
goBack s@(Loc (t,p)) = case goLeft s of
Ok s' -> downRight s'
_ -> goUp s
where
downRight s = case goDown s of
Ok s' -> case goRight s' of
Ok s'' -> downRight s''
_ -> downRight s'
_ -> return s
-- n-ary versions
goAheadN :: Int -> Loc a -> Err (Loc a)
goAheadN i st
| i < 1 = return st
| otherwise = goAhead st >>= goAheadN (i-1)
goBackN :: Int -> Loc a -> Err (Loc a)
goBackN i st
| i < 1 = return st
| otherwise = goBack st >>= goBackN (i-1)
-- added mappings between locations and trees
loc2tree :: Loc a -> Tr a
loc2tree (Loc (t,p)) = case p of
Top -> t
Node (left,(p',v),right) ->
loc2tree (Loc (Tr (v, reverse left ++ (t : right)),p'))
loc2treeMarked :: Loc a -> Tr (a, Bool)
loc2treeMarked (Loc (Tr (a,ts),p)) =
loc2tree (Loc (Tr (mark a, map (mapTr nomark) ts), mapPath nomark p))
where
(mark, nomark) = (\a -> (a,True), \a -> (a, False))
tree2loc :: Tr a -> Loc a
tree2loc t = Loc (t,Top)
goRoot :: Loc a -> Loc a
goRoot = tree2loc . loc2tree
goLast :: Loc a -> Err (Loc a)
goLast = rep goAhead where
rep f s = err (const (return s)) (rep f) (f s)
goPosition :: [Int] -> Loc a -> Err (Loc a)
goPosition p = go p . goRoot where
go [] s = return s
go (p:ps) s = goDown s >>= apply p goRight >>= go ps
getPosition :: Loc a -> [Int]
getPosition = reverse . getp where
getp (Loc (t,p)) = case p of
Top -> []
Node (left,(p',v),_) -> length left : getp (Loc (Tr (v, []),p'))
keepPosition :: (Loc a -> Err (Loc a)) -> (Loc a -> Err (Loc a))
keepPosition f s = do
let p = getPosition s
s' <- f s
goPosition p s'
apply :: Monad m => Int -> (a -> m a) -> a -> m a
apply n f a = case n of
0 -> return a
_ -> f a >>= apply (n-1) f
-- added some utilities
traverseCollect :: Path a -> [a]
traverseCollect p = reverse $ case p of
Top -> []
Node (_, (p',v), _) -> v : traverseCollect p'
scanTree :: Tr a -> [a]
scanTree (Tr (a,ts)) = a : concatMap scanTree ts
mapTr :: (a -> b) -> Tr a -> Tr b
mapTr f (Tr (x,ts)) = Tr (f x, map (mapTr f) ts)
mapTrM :: Monad m => (a -> m b) -> Tr a -> m (Tr b)
mapTrM f (Tr (x,ts)) = do
fx <- f x
fts <- mapM (mapTrM f) ts
return $ Tr (fx,fts)
mapPath :: (a -> b) -> Path a -> Path b
mapPath f p = case p of
Node (ts1, (p,v), ts2) ->
Node (map (mapTr f) ts1, (mapPath f p, f v), map (mapTr f) ts2)
Top -> Top
mapPathM :: Monad m => (a -> m b) -> Path a -> m (Path b)
mapPathM f p = case p of
Node (ts1, (p,v), ts2) -> do
ts1' <- mapM (mapTrM f) ts1
p' <- mapPathM f p
v' <- f v
ts2' <- mapM (mapTrM f) ts2
return $ Node (ts1', (p',v'), ts2')
Top -> return Top
mapLoc :: (a -> b) -> Loc a -> Loc b
mapLoc f (Loc (t,p)) = Loc (mapTr f t, mapPath f p)
mapLocM :: Monad m => (a -> m b) -> Loc a -> m (Loc b)
mapLocM f (Loc (t,p)) = do
t' <- mapTrM f t
p' <- mapPathM f p
return $ (Loc (t',p'))
foldTr :: (a -> [b] -> b) -> Tr a -> b
foldTr f (Tr (x,ts)) = f x (map (foldTr f) ts)
foldTrM :: Monad m => (a -> [b] -> m b) -> Tr a -> m b
foldTrM f (Tr (x,ts)) = do
fts <- mapM (foldTrM f) ts
f x fts
mapSubtrees :: (Tr a -> Tr a) -> Tr a -> Tr a
mapSubtrees f t = let Tr (x,ts) = f t in Tr (x, map (mapSubtrees f) ts)
mapSubtreesM :: Monad m => (Tr a -> m (Tr a)) -> Tr a -> m (Tr a)
mapSubtreesM f t = do
Tr (x,ts) <- f t
ts' <- mapM (mapSubtreesM f) ts
return $ Tr (x, ts')
-- | change the root without moving the pointer
changeRoot :: (a -> a) -> Loc a -> Loc a
changeRoot f loc = case loc of
Loc (Tr (a,ts),Top) -> Loc (Tr (f a,ts),Top)
Loc (t, Node (left,pv,right)) -> Loc (t, Node (left,chPath pv,right))
where
chPath pv = case pv of
(Top,a) -> (Top, f a)
(Node (left,pv,right),v) -> (Node (left, chPath pv,right),v)
nthSubtree :: Int -> Tr a -> Err (Tr a)
nthSubtree n (Tr (a,ts)) = ts !? n
arityTree :: Tr a -> Int
arityTree (Tr (_,ts)) = length ts