diff --git a/HaLeX.cabal b/HaLeX.cabal new file mode 100644 --- /dev/null +++ b/HaLeX.cabal @@ -0,0 +1,43 @@ +name: HaLeX +version: 1.1 +synopsis: HaLeX enables modelling, manipulation and animation of regular languages +description: This library was developed in the context of a programming methodology course for + undergraduate students, and as a consequence, it was defined mainly for educational purposes. + Indeed, it provides a clear, efficient and concise way to define, to understand + and to manipulate regular languages in Haskell. Furthermore, the construction + of the complete library has been proposed as assignment projects to the students + following the course. HaLeX is now being used to support this course. +category: Data +license: PublicDomain +license-file: LICENSE +author: João Saraiva +maintainer: João Saraiva +homepage: http://www.di.uminho.pt/~jas/Research/HaLeX/HaLeX.html + +tested-with: GHC==6.8.2 +Cabal-Version: >= 1.2 +build-type: Simple +data-files: README, INSTALL, paper/HaLeX.ps, example/README, example/real_dfa.ps, example/real_ndfa.ps +extra-source-files: scripts/Make_Animation, scripts/faAnim.lefty, example/real, example/real_dfa.hs, + example/real_ndfa.hs, example/GenMDfa.hs +Library + build-depends: base, mtl + extensions: FlexibleContexts, FlexibleInstances, MultiParamTypeClasses + + ghc-options: -O2 -Wall -optl-Wl,-s + ghc-prof-options: -prof -auto-all + + hs-source-dirs: HaLeX_lib + Exposed-modules: Language.HaLex.RegExpAsDiGraph, Language.HaLex.Ndfa, Language.HaLex.Dfa2MDfa, Language.HaLex.Minimize, + Language.HaLex.Examples.Real, Language.HaLex.Examples.Robot, Language.HaLex.RegExpParser, + Language.HaLex.FaClasses, Language.HaLex.RegExp, Language.HaLex.Dfa, Language.HaLex.DfaMonad, + Language.HaLex.Fa2RegExp, Language.HaLex.Parser, Language.HaLex.RegExp2Fa, Language.HaLex.FaAsDiGraph, + Language.HaLex.FaOperations, Language.HaLex.Util, Language.HaLex.Equivalence + +Executable halex + executable: halex + main-is: halex.hs + hs-source-dirs: HaLeX_tool, HaLeX_lib + + ghc-options: -O2 -Wall -optl-Wl,-s + ghc-prof-options: -prof -auto-al diff --git a/HaLeX_lib/Language/HaLex/Dfa.hs b/HaLeX_lib/Language/HaLex/Dfa.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Dfa.hs @@ -0,0 +1,453 @@ +{-# LANGUAGE FlexibleContexts #-} +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.Dfa +-- Copyright : (c) Jo‹oo Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- Deterministic Finite Automata in Haskell. +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.Dfa ( + -- * Data type + Dfa (..) + -- * Acceptance + , dfaaccept + , dfawalk + -- * Transformation + , ttDfa2Dfa + , dfa2tdfa + -- * Transitions + , transitionsFromTo + , destinationsFrom + , transitionTableDfa + , reachedStatesFrom + -- * Printing + , beautifyDfa + , renameDfa + , showDfaDelta + , beautifyDfaWithSyncSt + , dfaIO + -- * Properties of 'Dfa' + , sizeDfa + , dfadeadstates + -- * Properties of States + , isStDead + , isStSync + , numberOutgoingArrows + , numberIncomingArrows + ) where + +import Data.List + +import Language.HaLex.Util + +----------------------------------------------------------------------------- +-- * Data type with the acceptance function + +-- | The type of Deterministic Finite Automata parameterized with +-- the type @st@ of states and @sy@ of symbols. + +data Dfa st sy = Dfa [sy] -- Vocabulary + [st] -- Finite set of states + st -- The start state + [st] -- The set of final states + (st -> sy -> st) -- Transition Function + + +----------------------------------------------------------------------------- +-- * Acceptance + + +-- | Execute the transition function of a 'Dfa' on an initial state +-- and list of input symbol. Return the final state when all input +-- symbols have been consumed. + +dfawalk :: (st -> sy -> st) -- ^ Transition function + -> st -- ^ Initial state + -> [sy] -- ^ Input symbols + -> st -- ^ Final state +dfawalk delta s [] = s +dfawalk delta s (x:xs) = dfawalk delta (delta s x) xs + + +-- | Test whether the given automaton accepts the given list of +-- input symbols. + +dfaaccept' :: Eq st + => Dfa st sy -- ^ Automaton + -> [sy] -- ^ Input symbols + -> Bool +dfaaccept' (Dfa v q s z delta) simb = (dfawalk delta s simb) `elem` z + + +-- | Test whether the given automaton accepts the given list of +-- input symbols (expressed as a fold). + +dfaaccept :: Eq st + => Dfa st sy -- ^ Automaton + -> [sy] -- ^ Input symbols + -> Bool +dfaaccept (Dfa v q s z delta) simb = (foldl delta s simb) `elem` z + + + +----------------------------------------------------------------------------- +-- * Printing + +-- | Print a 'Dfa' as a Haskell function. + +instance (Show st, Show sy) => Show (Dfa st sy) where + showsPrec p (Dfa v q s z delta) = + showString ("dfa = Dfa v q s z delta") . + showString ("\n where \n\t v = ") . + showList v . + showString ("\n\t q = ") . + showList q . + showString ("\n\t s = ") . + shows s . + showString ("\n\t z = ") . + showList z . + showString ("\n\t -- delta :: st -> sy -> st \n") . + showDfaDelta q v delta + +-- | Helper function to show the transition function of a 'Dfa'. + +showDfaDelta :: (Show st, Show sy) + => [st] -> [sy] -> (st -> sy -> st) -> [Char] -> [Char] + +showDfaDelta q v d = foldr (.) (showChar '\n') f + where + f = zipWith3 showF m n q' + (m,n) = unzip l + q' = map (uncurry d) l + l = [(a,b) | a <- q , b <- v] + + showF st sy st' = showString("\t delta ") . + shows st . + showChar(' ') . + shows sy . + showString(" = ") . + shows st' . + showChar('\n') + + +-- | Write a 'Dfa' to a Haskell module in a file. + +dfaIO :: (Show st , Show sy) + => (Dfa st sy) -- ^ Automaton + -> String -- ^ Haskell module name + -> IO () +dfaIO afd modulename = + writeFile (modulename ++ ".hs") + ("module " ++ modulename ++ " where\n\nimport Dfa\n\n" + ++ (show afd)) + + +----------------------------------------------------------------------------- +-- * Transitions + + +-- | Compute the labels with the same (giving) origin and destination states + +transitionsFromTo :: Eq st + => (st -> sy -> st) -- ^ Transition function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin + -> st -- ^ Destination + -> [sy] -- ^ Labels +transitionsFromTo delta vs o d = [ v + | v <- vs + , delta o v == d + ] + + +-- | Compute the destination states giving the origin state + +destinationsFrom :: (st -> sy -> st) -- ^ Tansition Function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin + -> [st] -- ^ Destination States +destinationsFrom delta vs o = [ delta o v | v <- vs ] + + +-- | Compute the states that can be reached from a state +-- according to a given transition function and vocabulary + +reachedStatesFrom :: (Eq [st], Ord st) + => (st -> sy -> st) -- ^ Transition function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin + -> [st] -- ^ Reached states + +reachedStatesFrom d v origin = origin : qs + where qs = limit stPath' (destinationsFrom d v origin) + stPath' = stPath d v + + +stPath :: Ord st => (st -> sy -> st) -> [sy] -> [st] -> [st] +stPath d v sts = sort $ nub $ + (sts ++ (concat $ map (destinationsFrom d v) sts)) + + + +----------------------------------------------------------------------------- +-- * Transformation + +-- | Produce the transition table of a given 'Dfa'. +-- Given a 'Dfa', it returns a list of triples of the form +-- @ +-- (Origin,Symbol,Destination) +-- @ +-- defining all the transitions of the 'Dfa'. +-- + +transitionTableDfa :: (Ord st, Ord sy) + => Dfa st sy -- ^ Automaton + -> [(st,sy,st)] -- ^ Transition table +transitionTableDfa (Dfa v q s z delta) = sort [ ( aq , av , delta aq av) + | aq <- q + , av <- v + ] + + +-- | Reconstruct a 'Dfa' from a transition table. +-- Given an automaton expressed by a transition table +-- (ie a list of triples of the form +-- @ +-- (Origin,Symbol,Destination) +-- @ +-- it constructs a 'Dfa'. The other elements of the +-- input tuple are the vocabulary, a set of +-- states, an initial state, and a set of +-- final states. + +ttDfa2Dfa :: (Eq st, Eq sy) + => ([sy],[st],st,[st],[(st,sy,st)]) -- ^ Tuple-based Automaton + -> Dfa st sy -- ^ Automaton +ttDfa2Dfa (vs,qs,s,z,ld) = Dfa vs qs s z d + where d st sy = lookUptt st sy ld + + lookUptt q v ((a,b,c) : []) = c + lookUptt q v ((a,b,c) : xs) | q == a && v == b = c + | otherwise = lookUptt q v xs + + +-- +-- Beautify the Automata States +-- + +beautifyDfaWithSyncSt :: Eq st + => Dfa [st] sy -- ^ Original Automaton + -> Dfa [Int] sy -- ^ Beautified Automaton (states as integers) +beautifyDfaWithSyncSt (Dfa v q s z delta) = (Dfa v q' s' z' delta') + where qaux = (giveNumber q 1) ++ [([],[])] + q' = map snd qaux + s' = lookupSt s qaux + z' = getNewFinalSt z qaux + delta' st' sy' = lookupSt (delta (lookupNewSt st' qaux) sy') qaux + +lookupSt :: Eq st => st -> [(st,[Int])] -> [Int] +lookupSt s (h:t) | fst h == s = snd h + | otherwise = lookupSt s t + +lookupNewSt :: [Int] -> [(st,[Int])] -> st +lookupNewSt s (h:t) | snd h == s = fst h + | otherwise = lookupNewSt s t + +getNewFinalSt :: Eq st => [st] -> [(st,[Int])] -> [[Int]] +getNewFinalSt [] qaux = [] +getNewFinalSt (h:t) qaux = (lookupSt h qaux) : getNewFinalSt t qaux + +giveNumber :: Eq st + => [[st]] + -> Int -- ^ Initial number + -> [([st],[Int])] -- ^ ?? +giveNumber [] i = [] +giveNumber (h:t) i | h == [] = giveNumber t i + | otherwise = (h,[i]) : giveNumber t (i+1) + + +-- | Type of Table-based Deterministic Finite Automata. +-- + +type TableDfa st = [(st, [st])] + +stsDfa = map fst +stsRHS = map snd +allstsTable = concat . stsRHS + + +-- | Dfa to a Table-based Dfa +-- + +dfa2tdfa :: (Eq st, Ord sy) + => Dfa st sy -- ^ Automaton + -> TableDfa st -- ^ Transition table +dfa2tdfa (Dfa v q s z delta) = limit (dfa2tdfaStep delta v') tbFstRow + where v' = sort v + tbFstRow = consRows delta [s] v' + +-- | Add rows to a table-based Dfa, given a Dfa transition function +-- and its vocabulary. +dfa2tdfaStep :: Eq st + => (st -> sy -> st) -- ^ Transition function + -> [sy] -- ^ Vocabulary + -> TableDfa st -- ^ Table-based Dfa + -> TableDfa st -- ^ Table-based Dfa with additional rows. +dfa2tdfaStep delta alfabet tb = tb `union` (consRows delta newSts alfabet) + where newSts = ((nub . allstsTable) tb) <-> (stsDfa tb) + + + +consRows :: (st -> sy -> st) -> [st] -> [sy] -> TableDfa st +consRows delta [] alfabet = [] +consRows delta (q:qs) alfabet = (q , oneRow delta q alfabet) : + (consRows delta qs alfabet) + +oneRow :: (st -> sy -> st) -> st -> [sy] -> [st] +oneRow delta st alfabet = map (delta st) alfabet + +-- | Renames a 'Dfa'. +-- It renames a DFA in such a way that the renaming of two isomorphic DFA +-- returns the same DFA. +-- It is the basis for the equivalence test for minimized DFA. +-- +renameDfa :: (Ord st, Ord sy) + => Dfa st sy -- ^ Automaton + -> Int -- ^ Initial state ID + -> Dfa Int sy -- ^ Renamed automaton +renameDfa dfa@(Dfa v q s z delta) istid = Dfa v' q' s' z' delta' + where v' = sort v + q' = sort $ map snd newSts + tb = dfa2tdfa dfa + s' = istid + newSts = newStsOfTable tb s' + z' = sort $ map snd (filter (\(a,b) -> a `elem` z) newSts) + delta' newSt sy = lookupNewSts delta newSt sy newSts + +-- +-- Giving new names to the Dfa states +-- + +newStsOfTable :: Eq st => TableDfa st -> Int -> [(st,Int)] +newStsOfTable tb ini = newStsOfTableAux tb [(fst $ head tb,ini)] + +newStsOfTableAux :: Eq a => [(b,[a])] -> [(a,Int)] -> [(a,Int)] +newStsOfTableAux [] newSt = newSt +newStsOfTableAux ((st,sts):t) newSt = newSt'' + where newSt' = procrhsSts sts newSt + newSt'' = newStsOfTableAux t newSt' + +procrhsSts :: Eq a => [a] -> [(a,Int)] -> [(a,Int)] +procrhsSts [] newSt = newSt +procrhsSts (st:sts) newSt + | st `elem` (map fst newSt) = procrhsSts sts newSt + | otherwise = newSt' + where newSt' = procrhsSts sts ((st,( snd $ head newSt) + 1) : newSt) + +lookupNewSts delta newSt sy newSts = getNewSt newOldSt newSts + where newOldSt = delta (getOldSt newSt newSts) sy + +getNewSt oldSt newSts = snd $ head (filter (\(a,b) -> a == oldSt) newSts) +getOldSt newSt newSts = fst $ head (filter (\(a,b) -> b == newSt) newSts) + + + +-- | Beautify a 'Dfa' by assigning (natural) numbers to states. + +beautifyDfa :: (Ord st, Ord sy) => Dfa st sy -> Dfa Int sy +beautifyDfa dfa = renameDfa dfa 1 + + + + +----------------------------------------------------------------------------- +-- * Properties of 'Dfa' + +-- | Compute the dead states of a 'Dfa' +-- + +dfadeadstates :: Ord st + => Dfa st sy -- ^ Automaton + -> [st] -- ^ Dead states +dfadeadstates (Dfa v qs s z d) = filter (isStDead d v z) qs + + +-- | Compute the size of a deterministic finite automaton. +-- The size of an automaton is the number of its states. + +sizeDfa :: Dfa st sy -> Int +sizeDfa (Dfa _ q _ _ _) = length q + + + +----------------------------------------------------------------------------- +-- * Properties of States + + +-- | Checks whether a state is dead or not. +-- +-- One state is dead when it is not possible to reach a final state from it. +-- (probably we should consider that it has to be reachable from the +-- initial state, as well) + +isStDead :: Ord st + => (st -> sy -> st) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> [st] -- ^ Set of Final States + -> st -- ^ State + -> Bool + +isStDead d v z st = reachedStatesFrom d v st `intersect` z == [] + + +-- | Checks whether a state is a sync state or not +-- +-- A sync state is a state that has transitions to itself for all +-- symbols of the vocabulary + + +isStSync :: Eq st + => (st -> sy -> st) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> [st] -- ^ Set of Final States + -> st -- ^ State + -> Bool +isStSync d vs z st = and qs + where qs = [ st == dfawalk d st [v] + | v <- vs + ] + +-- | Compute the number of incoming arrows for a given state +-- + +numberIncomingArrows :: Eq st + => (st -> sy -> st) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> [st] -- ^ Set of States + -> st -- ^ Destination + -> Int -- ^ Number of Arrows +numberIncomingArrows d vs qs dest = length [ q + | v <- vs + , q <- qs + , d q v == dest + ] + +-- | Compute the number of outgoing arrows for a given state + + +numberOutgoingArrows :: (st -> sy -> st) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin + -> Int -- ^ Number of Arrows + +numberOutgoingArrows d v o = length $ destinationsFrom d v o diff --git a/HaLeX_lib/Language/HaLex/Dfa2MDfa.hs b/HaLeX_lib/Language/HaLex/Dfa2MDfa.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Dfa2MDfa.hs @@ -0,0 +1,135 @@ +-- +-- From DFA into Monadic DFA in Haskell +-- +-- Code Included in the Lecture Notes on +-- +-- Language Processing (with a functional flavour) +-- +-- +-- copyright João Saraiva +-- Department of Computer Science, +-- University of Minho, +-- Braga, Portugal +-- jas@di.uminho.pt +-- 2001 +-- + +module Language.HaLex.Dfa2MDfa where + +import Data.List +import Language.HaLex.Dfa +import Language.HaLex.Ndfa +import Language.HaLex.FaOperations +import Language.HaLex.RegExp +import Language.HaLex.RegExp2Fa +--import Language.HaLex.RegExpParser +import Language.HaLex.Minimize + +showAsAccumDfa (Dfa v q s z delta) = + showString ("dfa = Dfa v q s z delta") . + showString ("\n where \n\t v = ") . + showList v . + showString ("\n\t q = ") . + showList q . + showString ("\n\t s = ") . + shows s . + showString ("\n\t z = ") . + showList z . + showString ("\n\t -- delta :: st -> sy -> m st \n") . + showDfaMDelta q v delta . + showString ("\n\n") . + showString ("accum :: a -> State [a] () \n") . + showString ("accum x = modify (\\ s -> s++[x])") + +showDfaMDelta :: (Show st, Show sy) => [st] -> [sy] -> (st -> sy -> st) -> [Char] -> [Char] + +showDfaMDelta q v d = foldr (.) (showChar '\n') f + where + f = zipWith3 showF m n q' + (m,n) = unzip l + q' = map (uncurry d) l + l = [(a,b) | a <- q , b <- v] + + showF st sy st' = showString("\t delta ") . + shows st . + showChar(' ') . + shows sy . + showString(" = do { accum ") . + shows sy . + showString (" ; return ") . + shows st' . + showString(" }") . + showChar('\n') + + + +dfa2MIO :: (Show st , Show sy) => (Dfa st sy) -> IO () +dfa2MIO afd = writeFile "GenMDfa.hs" + ("module GenMDfa where\n\n" ++ + "import Language.HaLex.DfaMonad\n\n" ++ + "import MonadState\n\n" ++ + (showAsAccumDfa afd "")) + + +re2MHaskellMod re m b = "module GenMDfa where\n\n" ++ + "import Language.HaLex.DfaMonad\n\n" ++ + "import MonadState\n\n" ++ + ((re2MDfa re m b) "") + +re2MDfa :: (Show sy,Ord sy) + => RegExp sy + -> Bool -- Minimized? + -> Bool -- Beautified? (states as numbers) + -> String -> String +re2MDfa re m b + | m && b = showAsAccumDfa ((beautifyDfa . minimizeDfa . ndfa2dfa . regExp2Ndfa) re) + | m && not b = showAsAccumDfa ((minimizeDfa . ndfa2dfa . regExp2Ndfa) re) + | not m && b = showAsAccumDfa ((beautifyDfa . ndfa2dfa . regExp2Ndfa) re) + | not m && not b = showAsAccumDfa ((ndfa2dfa . regExp2Ndfa) re) + +{- Uses parser +re2MDfaIO :: [Char] -> IO () +re2MDfaIO er = dfa2MIO dfa + where abst_er = f (parseRegExp er) + dfa = (beautifyDfa . minimizeDfa . ndfa2dfa . regExp2Ndfa) abst_er + +re2MDfaIO' :: [Char] -> IO () +re2MDfaIO' er = dfa2MIO dfa + where abst_er = f (parseRegExp er) + dfa = (beautifyDfa . ndfa2dfa . regExp2Ndfa) abst_er + +re2MDfaIO'' :: [Char] -> IO () +re2MDfaIO'' er = dfa2MIO dfa + where abst_er = f (parseRegExp er) + dfa = (ndfa2dfa . regExp2Ndfa) abst_er +-} + + +f (Just p ) = p +f _ = Epsilon + + + + + + +dfa_int = Dfa ['+','-','0','1'] + [1,2,3,4] + 1 + [3] + delta + where delta 1 '+' = 2 + delta 1 '-' = 2 + delta 1 '0' = 3 + delta 1 '1' = 3 + delta 2 '0' = 3 + delta 2 '1' = 3 + delta 3 '0' = 3 + delta 3 '1' = 3 + delta _ _ = 4 + + + + + + diff --git a/HaLeX_lib/Language/HaLex/DfaMonad.lhs b/HaLeX_lib/Language/HaLex/DfaMonad.lhs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/DfaMonad.lhs @@ -0,0 +1,631 @@ + + +\documentclass{article} +\usepackage{alltt} + + +\newenvironment{code} +{\begin{alltt}} +{\end{alltt}} + + +\title{Deterministic Finite Automaton with Effects} + +\author{Jo\~ao Saraiva} + +\date{\today} + +\begin{document} + +\maketitle + + + + +\begin{code} +module Language.HaLex.DfaMonad where + +import Data.Char +import Data.List +import Language.HaLex.Ndfa +import Control.Monad +import Control.Monad.State + +import System.IO.Unsafe +import Data.IORef + +-- +-- Generic Functions to Implement a Recognizer based on Finite State Machines +-- (Deterministic Finite Automata) +-- + +data Dfa m st sy = Dfa [sy] -- Vocabulary + [st] -- Finite set of states + st -- The start state + [st] -- The set of final states + (st -> sy -> m st) -- Monadic Transition Function +\end{code} + + +The function \texttt{dfawalk} recurses over a list. As a consequence, +we can re-write that function using the pre.defined Monadic fold +function \texttt{foldM}.. + +\begin{code} +dfawalk :: Monad m => (st -> sy -> m st) -> st -> [sy] -> m st +dfawalk delta s = foldM delta s +\end{code} + + +\begin{code} +dfaaccept' :: (Monad m , Eq st) => Dfa m st sy -> [sy] -> m Bool +dfaaccept' (Dfa _ _ s z delta) sent = + do st <- foldM delta s sent + return (st `elem` z) + +dfaaccept :: (Monad m, Eq st) => Dfa m st sy -> [sy] -> m Bool +dfaaccept (Dfa _ _ s z delta) sent = + do { st <- dfawalk delta s sent + ; return (st `elem` z) + } +\end{code} + + + +\begin{code} + +runDfa :: Eq st => Dfa (State s) st sy -> [sy] -> s -> (Bool,s) +runDfa dfa str initSt = runState (dfaaccept dfa str) initSt + +\end{code} + + +\begin{code} + +showDfa :: (Monad m, Show st, Show sy) => Dfa m st sy -> m String +showDfa (Dfa v q s z delta) = + do let a = showString ("dfa = Dfa v q s z delta") . + showString ("\n where \n\t v = ") . + showList v . + showString ("\n\t q = ") . + showList q . + showString ("\n\t s = ") . + shows s . + showString ("\n\t z = ") . + showList z . + showString ("\n\t -- delta :: st -> sy -> st \n") + b <- showDfaDelta q v delta + return ((a . b) "" ) + +showDfaDelta :: (Monad m, Show st, Show sy) => [st] -> [sy] -> (st -> sy -> m st) -> + m ([Char] -> [Char]) +showDfaDelta q v d = + do let l = [(a,b) | a <- q , b <- v] + let (m,n) = unzip l + q' <- mapM (uncurry d) l + let f = zipWith3 showF m n q' + return (foldr (.) (showChar '\n') f) + where + showF st sy st' = showString("\t delta ") . + shows st . + showChar(' ') . + shows sy . + showString(" = return ") . + shows st' . + showChar('\n') +\end{code} + + +\begin{code} + +showInDot :: (Monad m , Eq st , Show st , Show sy) + => Dfa m st sy -- The Monadic Deterministic Finite Automaton + -> Bool -- Result's Type: True -> Show Dead States + -- False -> Don't Show Dead States + -> m [Char] -- The Dot string +showInDot dfa@(Dfa v q s z delta) t = + do dsts <- deadstates dfa + let a = showString ("digraph fa {\n") . + showString ("rankdir = LR ;\n") . + showString ("orientation=land;\n") . + (showInitialState s) . showChar '\n' . + showString (showElemsListPerLine (showFinalStates' z)) . + showString ("node [shape=circle , color=black];\n") + b <- showArrows dfa dsts t + return ((a (concat b)) ++ "}\n") + + +showElemsListPerLine :: [String] -> String +showElemsListPerLine [] = "" +showElemsListPerLine (h:t) = ((showString h) "\n") ++ (showElemsListPerLine t) + +showInitialState s = showString("\"") . shows s . showChar('\"') . + showString (" [shape=circle , color=green];\n") + +-- showFinalStates' :: Show a => [a] -> [String] +showFinalStates' z = [ "\"" ++ (show f) ++ "\"" + ++ " [shape=doublecircle , color=red];" | f <- z ] + +showArrows :: (Monad m, Eq st , Show st, Show sy) + => Dfa m st sy -> [st] -> Bool -> m [[Char]] +showArrows (Dfa v qs s z delta) dsts t = + do let qs' = if t then qs else qs <-> dsts + xpto [ mapM (buildLine q delta dsts t) v | q <- qs' ] + +buildLine :: (Monad m , Eq st , Show st, Show sy) + => st -> (st -> sy -> m st) -> [st] -> Bool -> sy -> m [Char] +buildLine q delta dsts t v = + do let a = showChar('\"') . shows q . showChar('\"') . showString (" -> \"") + q' <- delta q v + let line = if ( (not t) && q' `elem` dsts ) then "" + else ((a . shows q' . showString ("\" [label = \"") . shows v . + showString("\"];\n") ) "") + return line + + +(<->) :: Eq a => [a] -> [a] -> [a] +l1 <-> l2 = [ x | x <- l1 , not (x `elem` l2) ] + + + +xpto :: Monad m => [m [a]] -> m [a] +xpto [] = return [] +xpto (x:xs) = do rx <- x + rxs <- xpto xs + return (rx++rxs) +\end{code} + + + +\begin{code} + +deadstates :: (Monad m , Eq st) => Dfa m st sy -> m [st] +deadstates (Dfa v qs s z d) = deadstates' qs v d + +deadstates' :: (Monad m, Eq st) => [st] -> [sy] -> (st -> sy -> m st) -> m [st] +deadstates' [] _ _ = return [] +deadstates' (q:qs) v delta = + do rq <- isStDead q (mapM (delta q) v) + rqs <- deadstates' qs v delta + return (if rq then q : rqs else rqs) + +-- +-- A state a is dead whenever a final state can not be reached from a. +-- (this function checks for synv states only: states that for every symbol +-- + +isStDead :: (Monad m, Eq st) => st -> m [st] -> m Bool +isStDead = isSyncState + +-- +-- We've implemented a simpler function only: isSyncState +-- A non initial, non final state A is said to be a sync state +-- iff for every vocabulary symbol the automaton moves to A. +-- + +isSyncState :: (Monad m, Eq st) => st -> m [st] -> m Bool +isSyncState st msts = do sts <- msts + return (and (isin' st sts)) + where isin' e [] = [True] + isin' e (x:xs) = (e==x) : isin' e xs + +\end{code} + + + +\section{Maybe Monad based Automata} + +\begin{code} + +robot :: Dfa Maybe [Char] [Char] +robot = Dfa ["esquerda","direita","largar","pegar"] + ["C0 sem pepita","C0 com pepita","C1 sem pepita","C1 com pepita"] + "C0 sem pepita" + ["C0 sem pepita"] + delta + where + delta "C0 sem pepita" "direita" = -- do putStrLn "Vou para C1 sem pepita" + return "C1 sem pepita" + delta "C0 sem pepita" _ = return "C0 sem pepita" + + delta "C0 com pepita" "largar" = return "C0 sem pepita" + delta "C0 com pepita" "direita" = return "C1 com pepita" + delta "C0 com pepita" _ = return "C0 com pepita" + + delta "C1 sem pepita" "esquerda" = return "C0 sem pepita" + delta "C1 sem pepita" "pegar" = return "C1 com pepita" + delta "C1 sem pepita" _ = return "C1 sem pepita" + + delta "C1 com pepita" "esquerda" = -- do putStrLn "Vou para C0 com pepita" + return "C0 com pepita" + delta "C1 com pepita" "largar" = return "C1 sem pepita" + delta "C1 com pepita" _ = return "C1 com pepita" + + +moves = ["direita","pegar","esquerda","largar"] +moves2 = ["esquerda","pegar","direita","pegar","esquerda","largar"] +moves3 = ["esquerda","pegar","direita"] +moves4 = moves2 ++ moves ++ moves3 + +acc = dfaaccept robot moves4 + +{- +exShow = do d <- showInDot robot True + writeFile "xxx" d +-} + +\end{code} + + +\begin{verbatim} +Dfa> dfaaccept ex "aba" +Just True +\end{verbatim} + + +\section{IO Monad based Automata} + + +\begin{code} +varGlob = unsafePerformIO $ newIORef "" + +ex2 :: Dfa IO Char Char +ex2 = Dfa ['a','b'] + ['A','B','C','D'] + 'A' + ['C'] + delta + where + delta 'A' 'a' = do v <- readIORef varGlob + writeIORef varGlob ('A':v) + putStrLn ('A':v) + return 'A' + delta 'A' 'b' = do putStrLn "b" + return 'B' + delta 'B' 'a' = return 'C' + delta _ _ = return 'D' +\end{code} + +\begin{verbatim} +Dfa> dfaaccept ex2 "aba" +A +b +True +\end{verbatim} + + +\section{State Monad Based Automata} + + +The State Monad + +\begin{code} + + +{- +data State s v = State (s -> (v,s)) + +instance Show (State s v) where + show = showState + +apply :: State s v -> s -> (v,s) +apply (State f) s = f s + + +instance Monad (State s) where + return x = State f + where f s = (x,s) + p >>= q = State f + where f s = let + (x,s') = apply p s + in apply (q x) s' + +runState :: State s v -> s -> (v,s) +runState (State f) s0 = let (v,s) = f s0 in (v,s) +-} + +\end{code} + + +One Example + +\begin{code} + +-- er: a* b a +-- Conta o numero de ocorrência dos caracter a + +ex3 :: Dfa (State Integer) Char Char +ex3 = Dfa ['a','b'] + ['A','B','C'] + 'A' + ['C'] + delta + where + delta 'A' 'a' = do countA + return 'A' + delta 'A' 'b' = return 'B' + delta 'B' 'a' = do countA + return 'C' + + countA = State f + where f s = ((),s+1) + +runAccept dfa str = runState (dfaaccept dfa str) 0 + + +\end{code} + + + + +\begin{code} + +-- er: a* b a +-- Accumulates in the State the occurrences of caracter a + +ex4 :: Dfa (State [Char]) Char Char +ex4 = Dfa ['a','b'] + ['A','B','C'] + 'A' + ['C'] + delta + where + delta 'A' 'a' = do modify (\ s -> 'a':s) + return 'A' + delta 'A' 'b' = return 'B' + delta 'B' 'a' = do modify (\ s -> 'a':s) + return 'C' + + +runAccept_ex4 dfa str = runState (dfaaccept dfa str) "" + + +\end{code} + + + +\subsection{Computes Tracing Information} + +It computes the visited states (nodes). + +\begin{code} + +ex5 :: Dfa (State [Char]) Char Char +ex5 = Dfa ['a','b'] + ['A','B','C'] + 'A' + ['C'] + delta + where + delta 'A' 'a' = do { accum 'A' ; return 'A' } + delta 'A' 'b' = do { accum 'B' ; return 'B' } + delta 'B' 'a' = do { accum 'C' ; return 'C' } + + accum x = modify (\ s -> x:s) + +runAccept_ex5 str = runState (dfaaccept ex5 str) "" +\end{code} + + + + + +\subsection{The language of Integer Numbers} + + + +\begin{code} + +-- er: ('+'|'-')?d+ +-- Accumulates in the State the occurrences of characters '-' and 'd' + +ex_int :: Dfa (State [Char]) Integer Char +ex_int = Dfa ['+','-','d'] + [1,2,3] + 1 + [3] + delta + where + delta 1 '+' = return 2 + delta 1 '-' = do accumM + return 2 + delta 1 'd' = do accumD + return 3 + delta 2 'd' = do accumD + return 3 + delta 3 'd' = do accumD + return 3 + + accumM = State f + where f s = (s,'-':s) + + accumD = State f + where f s = (s,'d':s) + + +runAccept_int str = runState (dfaaccept ex_int str) "" +\end{code} + + + + +The language of Integer Numbers Follow by " " + + + +\begin{code} + +-- er: ('+'|'-')?d+ +-- Accumulates in the State the occurrences of characters '-' and 'd' + +ex6 :: Dfa (State ([Char],Int)) Integer Char +ex6 = Dfa ['+','-','1','2',' '] + [1,2,3,4,5] + 1 + [4] + delta + where + delta 1 '+' = return 2 + delta 1 '-' = do { accum '-' ; return 2 } + delta 1 '1' = do accum '1' + return 3 + delta 1 '2' = do accum '2' + return 3 + delta 2 '1' = do accum '1' + return 3 + delta 2 '2' = do accum '2' + return 3 + delta 3 '1' = do accum '1' + return 3 + delta 3 '2' = do accum '2' + return 3 + delta 3 ' ' = do convert + return 4 + + delta _ _ = return 5 -- To complete the DFA + + accum x = State f + where f s = ((),((fst s)++[x],snd s)) + + convert = State f + where f s = ((),(fst s,(read (fst s))::Int)) + + +runAccept_ex6 str = runState (dfaaccept ex6 str) ("",0::Int) + + +\end{code} + +\begin{verbatim} +Dfa> runAccept_ex6 "-12 " +(True,("-12",-12)) +\end{verbatim} + +\section{A Text Editor Interpreter} + + +\begin{code} +type Instr = [Code] + +data Code = Open String + | Locate Int + | Insert String + | Delete [Int] + | Save + | End + deriving Show +\end{code} + + + +\begin{code} +te :: Dfa (State ([Char],[Code])) Integer Char +te = Dfa ['A','x','1','0',' '] + [1,2,3,4,9,10,20] + 1 + [3,4] + delta + where + delta 1 'A' = do init + return 2 + delta 2 x | isLower x = do accum x + return 3 + | otherwise = return 20 + delta 3 'R' = do open + return 4 + delta 3 x | isLower x || isDigit x = do accum x + return 3 + | otherwise = return 20 + delta 4 'A' = do init + return 2 + + delta 4 'P' = do init + return 9 + delta 9 x | isDigit x = do accum x + return 10 + delta 10 x | isDigit x = do accum x + return 10 + delta 10 'R' = do locate + return 4 + + delta _ _ = return 20 + + + accum x = State f + where f s = ((),((fst s)++[x],snd s)) + + init = State f + where f s = ((),("",snd s)) + + open = State f + where f s = ((),(fst s,(snd s) ++ [Open (fst s)])) + + locate = State f + where f s = ((),(fst s,(snd s) ++ [Locate (read (fst s))])) + + +runAccept_te str = runState (dfaaccept te str) ("",[]) + +\end{code} + + +\begin{verbatim} +Dfa> runAccept_te "Aficheiro10RP12R" +(True,("12",[Open "ficheiro10",Locate 12])) +\end{verbatim} + + + +\section{Protocol} + +"000((0|1)(0|1)(0|1)(001(0|1)(0|1)(0|1))*)111" + +\begin{code} +pr :: Dfa (State ([Char],[Int])) Integer Char +pr = Dfa ['1','0'] + [1,2,3,4,5,6,7,8,9,10,11,12,13] + 1 + [12] + delta + where + delta 1 '0' = return 2 + delta 2 '0' = return 3 + delta 3 '0' = return 4 + delta 4 '0' = do { accum '0' ; return 5 } + delta 4 '1' = do { accum '1' ; return 5 } + delta 5 '0' = do { accum '0' ; return 6 } + delta 5 '1' = do { accum '1' ; return 6 } + delta 6 '0' = do { accum '0' ; accumList ; return 7 } + delta 6 '1' = do { accum '1' ; accumList ; return 7 } + delta 7 '0' = return 8 + delta 7 '1' = return 9 + delta 8 '0' = return 10 + delta 9 '1' = return 11 + delta 10 '1' = do { init ; return 4 } + delta 11 '1' = do { init ; return 12 } + + delta _ _ = return 13 + + + accum x = modify (\ s -> ((fst s)++[x],snd s)) + init = modify (\ s -> ("",snd s)) + accumList = modify (\ s -> (fst s,snd s ++ [converte (fst s)])) + + +converte :: [Char] -> Int +converte [] = 0 +converte ('0':xs) = converte xs +converte ('1':xs) = expo 2 (length xs) + converte xs + +expo v e | e > 0 = v * (expo v (e-1)) + | otherwise = 1 + +runAccept_pr :: [Char] -> (Bool,([Char],[Int])) +runAccept_pr str = runState (dfaaccept pr str) ("",[]) + +-- runAccept_gv = writeFile "xx.dot" (fst (runState (showDfaDiGraph pr) ("",[]))) + + +\end{code} + +\end{document} diff --git a/HaLeX_lib/Language/HaLex/Equivalence.hs b/HaLeX_lib/Language/HaLex/Equivalence.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Equivalence.hs @@ -0,0 +1,89 @@ + +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.RegExp +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- Equivalence of Regular Expressions +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + + +module Language.HaLex.Equivalence ( + equivDfa + , equivNdfa + , equivRE + , equivREs + ) where + +import Language.HaLex.RegExp +import Language.HaLex.RegExp2Fa +import Language.HaLex.Dfa +import Language.HaLex.Ndfa +import Language.HaLex.FaOperations +import Language.HaLex.Minimize + + + +-- | Test whether two 'Dfa' are quivalent or not. + +equivDfa :: (Ord st, Ord sy) + => Dfa st sy -- ^ Deterministic Automaton + -> Dfa st sy -- ^ Deterministic Automaton + -> Bool -- ^ Equivalent? + +equivDfa dfa1 dfa2 = tdfa_1 == tdfa_2 + where canonicalDfa1 = beautifyDfa $ minimizeDfa dfa1 + canonicalDfa2 = beautifyDfa $ minimizeDfa dfa2 + tdfa_1 = dfa2tdfa canonicalDfa1 + tdfa_2 = dfa2tdfa canonicalDfa2 + + +-- | Test whether two 'Ndfa' are quivalent or not. + +equivNdfa :: (Ord st, Ord sy) + => Ndfa st sy -- ^ Non-Deterministic Automaton + -> Ndfa st sy -- ^ Non-Deterministic Automaton + -> Bool -- ^ Equivalent? + +equivNdfa ndfa1 ndfa2 = equivDfa (ndfa2dfa ndfa1) (ndfa2dfa ndfa2) + + +-- | Test whether two 'RegExp' are quivalent or not. + +equivRE :: Ord sy + => RegExp sy -- ^ Regular Expression + -> RegExp sy -- ^ Regular Expression + -> Bool -- ^ Equivalent? + +equivRE re1 re2 = equivNdfa (regExp2Ndfa re1) (regExp2Ndfa re2) + + +-- | Test whether a list of 'RegExp' are quivalent or not. + +equivREs :: Ord sy + => [RegExp sy] -- ^ List of Regular Expressions + -> Bool -- ^ Equivalent? + +equivREs re = or (map (equivRE reFst) (tail re)) + where reFst = head re + + + + + + + + + + + + diff --git a/HaLeX_lib/Language/HaLex/Examples/Real.lhs b/HaLeX_lib/Language/HaLex/Examples/Real.lhs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Examples/Real.lhs @@ -0,0 +1,257 @@ + +\documentclass{article} +\usepackage{a4wide} +\usepackage{graphics} +\usepackage{graphicx} +\usepackage{color} +\usepackage{alltt} + +\usepackage[dvips]{epsfig} +\usepackage{epic} +\usepackage{eepic} + + +\def\Ipe#1{\def\IPEfile{#1}\input{#1}} + +\newenvironment{code} +{\begin{alltt}} +{\end{alltt}} + + +\title{\sf Finite Automata in Haskell: \\ +An Exercise with the Language of Real Numbers} + +\author{Jo\~ao Saraiva} + +\date{\today} + +\begin{document} + +\maketitle + + +\section{Deterministic Finite Automaton} + +\begin{figure}[htb!] +{\hrule\bigskip} +\begin{center} +\Ipe{FIGURES/Real.ipe} +\end{center} +\caption{Deterministic Finite Automaton for the Language of the +Real Numbers.} +{\bigskip\hrule} +\end{figure} + + +\begin{code} +module Language.HaLex.Examples.Real where + +import Data.List +import Language.HaLex.RegExp +import Language.HaLex.Dfa +import Language.HaLex.Ndfa +import Language.HaLex.RegExp2Fa +import Language.HaLex.FaOperations + +import Language.HaLex.FaAsDiGraph + +import Language.HaLex.Minimize +import Language.HaLex.RegExpAsDiGraph +--import RegExpParser + +import Language.HaLex.Fa2RegExp + +import qualified Language.HaLex.FaClasses as Fa + + + + + +sinal'' = (Literal '-') `Or` (Literal '+') `Or` Epsilon + +d = Literal 'd' + + +re_int = sinal'' `Then` d `Then` (Star d) + + +intdfa = (beautifyDfa . ndfa2dfa . regExp2Ndfa) re_int + + +d' = (Literal '0') `Or` (Literal '1') `Or` (Literal '2') `Or` + (Literal '3') `Or` (Literal '4') `Or` (Literal '5') `Or` + (Literal '6') `Or` (Literal '7') `Or` (Literal '8') `Or` + (Literal '9') + + +re_real = sinal'' `Then` (Star d') + `Then` ((Literal '.') `Or` Epsilon) + `Then` d' `Then` (Star d') + +re_real' = sinal'' `Then` (Star d) + `Then` ((Literal '.') `Or` Epsilon) + `Then` d `Then` (Star d) + + + + +cre_real = "('+'|'-')?d*('.')?d+" + + +realdfa' = (beautifyDfa . ndfa2dfa . regExp2Ndfa) re_real + +realdfa'' = (beautifyDfa . minimizeDfa . ndfa2dfa . regExp2Ndfa) re_real' + +realdfa''' = (beautifyDfa . stdMinimizeDfa . ndfa2dfa . regExp2Ndfa) re_real' + + + +realdfa'''' = beautifyDfa . minimizeNdfa . regExp2Ndfa $ re_real' + +genGraph fa = tographvizIO fa "exp" + + +realdfa = Dfa ['+','-','.','0','1','2','3','4','5','6','7','8','9'] + ['A','B','C','D','E','F'] + 'A' + ['C','E'] + delta_realdfa + +delta_realdfa :: Char -> Char -> Char +delta_realdfa 'A' '+' = 'B' +delta_realdfa 'A' '-' = 'B' +delta_realdfa 'A' '0' = 'C' +delta_realdfa 'A' '1' = 'C' +delta_realdfa 'A' '2' = 'C' +delta_realdfa 'A' '3' = 'C' +delta_realdfa 'A' '4' = 'C' +delta_realdfa 'A' '.' = 'D' +delta_realdfa 'B' '0' = 'C' +delta_realdfa 'B' '1' = 'C' +delta_realdfa 'B' '2' = 'C' +delta_realdfa 'B' '3' = 'C' +delta_realdfa 'B' '4' = 'C' +delta_realdfa 'B' '.' = 'D' +delta_realdfa 'C' '0' = 'C' +delta_realdfa 'C' '1' = 'C' +delta_realdfa 'C' '2' = 'C' +delta_realdfa 'C' '3' = 'C' +delta_realdfa 'C' '4' = 'C' +delta_realdfa 'C' '.' = 'D' +delta_realdfa 'D' '0' = 'E' +delta_realdfa 'D' '1' = 'E' +delta_realdfa 'D' '2' = 'E' +delta_realdfa 'D' '3' = 'E' +delta_realdfa 'D' '4' = 'E' +delta_realdfa 'E' '0' = 'E' +delta_realdfa 'E' '1' = 'E' +delta_realdfa 'E' '2' = 'E' +delta_realdfa 'E' '3' = 'E' +delta_realdfa 'E' '4' = 'E' +delta_realdfa _ _ = 'F' + + +isreal :: String -> Bool +isreal = Fa.accept realdfa + +\end{code} + + + +\section{Non-deterministic Finite Automaton} + +\begin{figure}[htb!] +{\hrule\bigskip} +\begin{center} +\Ipe{FIGURES/RealNdfa.ipe} +\end{center} +\caption{Non-deterministic Finite Automaton for the Language of the +Real Numbers.} +{\bigskip\hrule} +\end{figure} + + +\begin{code} + +realndfa = Ndfa ['+','-','.','0','1','2','3','4','5','6','7','8','9'] + ['A','B','C','D','E'] + ['A','C'] + ['C','E'] + deltaNdfa + +deltaNdfa 'A' (Just '+') = ['B'] +deltaNdfa 'A' (Just '-') = ['B'] +deltaNdfa 'A' Nothing = ['B'] + +deltaNdfa 'B' (Just '0') = ['C'] +deltaNdfa 'B' (Just '1') = ['C'] +deltaNdfa 'B' (Just '2') = ['C'] +deltaNdfa 'B' (Just '3') = ['C'] +deltaNdfa 'B' (Just '4') = ['C'] +deltaNdfa 'B' (Just '5') = ['C'] +deltaNdfa 'B' (Just '6') = ['C'] +deltaNdfa 'B' (Just '7') = ['C'] +deltaNdfa 'B' (Just '8') = ['C'] +deltaNdfa 'B' (Just '9') = ['C'] +--deltaNdfa 'B' Nothing = ['C'] +deltaNdfa 'B' (Just '.') = ['D'] + +deltaNdfa 'C' (Just '.') = ['D'] +deltaNdfa 'C' Nothing = ['B'] + +deltaNdfa 'D' (Just '0') = ['E'] +deltaNdfa 'D' (Just '1') = ['E'] +deltaNdfa 'D' (Just '2') = ['E'] +deltaNdfa 'D' (Just '3') = ['E'] +deltaNdfa 'D' (Just '4') = ['E'] +deltaNdfa 'D' (Just '5') = ['E'] +deltaNdfa 'D' (Just '6') = ['E'] +deltaNdfa 'D' (Just '7') = ['E'] +deltaNdfa 'D' (Just '8') = ['E'] +deltaNdfa 'D' (Just '9') = ['E'] + +deltaNdfa 'E' (Just '0') = ['E'] +deltaNdfa 'E' (Just '1') = ['E'] +deltaNdfa 'E' (Just '2') = ['E'] +deltaNdfa 'E' (Just '3') = ['E'] +deltaNdfa 'E' (Just '4') = ['E'] +deltaNdfa 'E' (Just '5') = ['E'] +deltaNdfa 'E' (Just '6') = ['E'] +deltaNdfa 'E' (Just '7') = ['E'] +deltaNdfa 'E' (Just '8') = ['E'] +deltaNdfa 'E' (Just '9') = ['E'] + +deltaNdfa _ _ = [] + +-- isrealNdfa :: Fa (Ndfa Char Char) Char => String -> Bool +isrealNdfa = Fa.accept realndfa + +\end{code} + + + +Running hugs we have: + + +\begin{verbatim} +Real> isrealNdfa "-1.1" +True +Real> isrealNdfa "+12." +False +Real> isreal "-1.1" +True +Real> isreal "+12." +False + + +Real> isrealNdfa "122.122" +True +(1029 reductions, 1818 cells) +\end{verbatim} + + + +\end{document} + + + diff --git a/HaLeX_lib/Language/HaLex/Examples/Robot.lhs b/HaLeX_lib/Language/HaLex/Examples/Robot.lhs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Examples/Robot.lhs @@ -0,0 +1,124 @@ + + + +\begin{code} + + +module Language.HaLex.Examples.Robot where + +import Language.HaLex.Dfa +import Language.HaLex.FaAsDiGraph +import qualified Language.HaLex.DfaMonad as DfaMonad + + +\end{code} + + +\begin{code} + + +-- ex :: Dfa IO [Char] [Char] +ex = Dfa ["esquerda","direita","largar","pegar"] + ["C0 sem pepita","C0 com pepita","C1 sem pepita","C1 com pepita"] + "C0 sem pepita" + ["C0 sem pepita"] + delta + where + delta "C0 sem pepita" "direita" = "C1 sem pepita" + delta "C0 sem pepita" _ = "C0 sem pepita" + + delta "C0 com pepita" "largar" = "C0 sem pepita" + delta "C0 com pepita" "direita" = "C1 com pepita" + delta "C0 com pepita" _ = "C0 com pepita" + + delta "C1 sem pepita" "esquerda" = "C0 sem pepita" + delta "C1 sem pepita" "pegar" = "C1 com pepita" + delta "C1 sem pepita" _ = "C1 sem pepita" + + delta "C1 com pepita" "esquerda" = "C0 com pepita" + delta "C1 com pepita" "largar" = "C1 sem pepita" + delta "C1 com pepita" _ = "C1 com pepita" + +moves = ["direita","pegar","esquerda","largar"] +moves2 = ["esquerda","pegar","direita","pegar","esquerda","largar"] +moves3 = ["esquerda","pegar","direita"] +moves4 = moves2 ++ moves + +g = dfa2graphviz2file ex "xxx" + +\end{code} + + + + + +\begin{code} + +robotM :: DfaMonad.Dfa Maybe [Char] [Char] +robotM = DfaMonad.Dfa ["esquerda","direita","largar","pegar"] + ["C0 sem pepita","C0 com pepita","C1 sem pepita","C1 com pepita"] + "C0 sem pepita" + ["C0 sem pepita"] + delta + where + delta "C0 sem pepita" "direita" = return "C1 sem pepita" + delta "C0 sem pepita" _ = return "C0 sem pepita" + + delta "C0 com pepita" "largar" = return "C0 sem pepita" + delta "C0 com pepita" "direita" = return "C1 com pepita" + delta "C0 com pepita" _ = return "C0 com pepita" + + delta "C1 sem pepita" "esquerda" = return "C0 sem pepita" + delta "C1 sem pepita" "pegar" = return "C1 com pepita" + delta "C1 sem pepita" _ = return "C1 sem pepita" + + delta "C1 com pepita" "esquerda" = return "C0 com pepita" + delta "C1 com pepita" "largar" = return "C1 sem pepita" + delta "C1 com pepita" _ = return "C1 com pepita" + + + +acc = DfaMonad.dfaaccept robotM moves4 + +\end{code} + + + + + + +\begin{code} + +robotM2 :: DfaMonad.Dfa IO [Char] [Char] +robotM2 = DfaMonad.Dfa ["esquerda","direita","largar","pegar"] + ["C0 sem pepita","C0 com pepita","C1 sem pepita","C1 com pepita"] + "C0 sem pepita" + ["C0 sem pepita"] + delta + where + delta "C0 sem pepita" "direita" = do putStrLn "Vou para C1 sem pepita" + return "C1 sem pepita" + delta "C0 sem pepita" _ = return "C0 sem pepita" + + delta "C0 com pepita" "largar" = return "C0 sem pepita" + delta "C0 com pepita" "direita" = return "C1 com pepita" + delta "C0 com pepita" _ = return "C0 com pepita" + + delta "C1 sem pepita" "esquerda" = return "C0 sem pepita" + delta "C1 sem pepita" "pegar" = return "C1 com pepita" + delta "C1 sem pepita" _ = return "C1 sem pepita" + + delta "C1 com pepita" "esquerda" = do putStrLn "Vou para C0 com pepita" + return "C0 com pepita" + delta "C1 com pepita" "largar" = return "C1 sem pepita" + delta "C1 com pepita" _ = return "C1 com pepita" + + + +acc2 = DfaMonad.dfaaccept robotM2 moves4 + + +exShow = do d <- DfaMonad.showInDot robotM2 True + writeFile "xxx" d + +\end{code} diff --git a/HaLeX_lib/Language/HaLex/Fa2RegExp.hs b/HaLeX_lib/Language/HaLex/Fa2RegExp.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Fa2RegExp.hs @@ -0,0 +1,115 @@ +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.Fa2RegExp +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- From Finite Automata into Regular Expressions +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.Fa2RegExp ( dfa2RegExp + , regExpFromTo + , ndfaregExpFromTo + ) where + + +import Data.List +import Language.HaLex.Util +import Language.HaLex.RegExp +import Language.HaLex.Dfa +import Language.HaLex.Ndfa + + +-- | Compute a regular expression that defines the transitions from an +-- origin to a destination in a 'Dfa'. + +regExpFromTo :: Eq st + => (st -> sy -> st) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin State + -> st -- ^ Destination State + -> RegExp sy -- ^ Regular Expression + +regExpFromTo delta v o d = let sys = transitionsFromTo delta v o d + in toRegExp sys + +toRegExp :: [sy] -> RegExp sy +toRegExp [] = Empty +toRegExp (x:xs) = toRegExp2 (x:xs) + +toRegExp2 [] = Epsilon +toRegExp2 [x] = Literal x +toRegExp2 (x:xs) = Or (Literal x) (toRegExp2 xs) + + +-- | Compute a regular expression that defines the transitions from an +-- origin to a destination in a 'Ndfa'. + +ndfaregExpFromTo :: Eq st + => (st -> Maybe sy -> [st]) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin State + -> st -- ^ Destination State + -> RegExp sy -- ^ Regular Expression + +ndfaregExpFromTo delta v o d = let sys = ndfaTransitionsFromTo delta v o d + in toRegExp' sys + +toRegExp' :: [Maybe sy] -> RegExp sy +toRegExp' [] = Empty +toRegExp' (x:xs) = toRegExp2' (x:xs) + +toRegExp2' [] = Epsilon +toRegExp2' [x] = case x of + Nothing -> Epsilon + (Just x ) -> Literal x +toRegExp2' (x:xs) = case x of + Nothing -> Or Epsilon (toRegExp2' xs) + (Just x ) -> Or (Literal x) (toRegExp2' xs) + + + +regular :: Num st + => (st -> sy -> st) + -> [sy] + -> st + -> st + -> st + -> RegExp sy + +regular d v i j 0 + | i==j = (regExpFromTo d v i j) `Or` Epsilon + | otherwise = regExpFromTo d v i j -- force to Int !! +regular d v i j k = Or (Then (Then (regular d v i k (k-1)) + (Star (regular d v k k (k-1)) ) ) + (regular d v k j (k-1))) (regular d v i j (k-1)) + + +-- | Compute a regular expression from a 'Dfa'. + +dfa2RegExp :: Eq sy + => Dfa Int sy -- ^ Deterministic Automaton + -> RegExp sy -- ^ Equivalent Regular Expression +dfa2RegExp dfa@(Dfa v q s z delta) = + limit simplifyRegExp (applyD delta v s z (sizeDfa dfa)) + +applyD :: Num st + => (st -> sy -> st) + -> [sy] + -> st + -> [st] + -> st + -> RegExp sy + +applyD d v _ [] _ = Epsilon +applyD d v i (z:zs) k = (regular d v i z k) `Or` (applyD d v i zs k) + + diff --git a/HaLeX_lib/Language/HaLex/FaAsDiGraph.hs b/HaLeX_lib/Language/HaLex/FaAsDiGraph.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/FaAsDiGraph.hs @@ -0,0 +1,176 @@ +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.FaAsDiGraph +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- Finite Automata as Directed Graphs in GraphViz. +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.FaAsDiGraph ( + ndfa2graphviz + , ndfa2graphviz2file + , dfa2graphviz + , dfa2graphviz2file + , tographviz + , tographvizIO + , dfa2DiGraphWithNoSyncSt + , dfaDiGraphWithNoSyncStIO + , genOneArrow + ) where + +import Language.HaLex.RegExp +import Language.HaLex.RegExp2Fa +import Language.HaLex.Ndfa +import Language.HaLex.Dfa +import Language.HaLex.FaOperations +import Language.HaLex.Minimize + + +-- | Print a 'Ndfa' in GraphViz +ndfa2graphviz ndfa name = tographviz ndfa name "circle" "LR" show + +-- | Print a 'Ndfa' in GraphViz in a file +ndfa2graphviz2file ndfa name = writeFile (name++".dot") (ndfa2graphviz ndfa name) + + +-- | Print a 'Dfa' in GraphViz +dfa2graphviz dfa name = tographviz (dfa2ndfa dfa) name "circle" "LR" show + +-- | Print a 'Dfa' in GraphViz in a file +dfa2graphviz2file dfa name = writeFile (name++".dot") (dfa2graphviz dfa name) + + + +-- | Print a 'Ndfa' in GraphViz + +tographviz :: (Eq sy, Show sy, Ord st , Show st) + => Ndfa st sy -- ^ Automaton + -> [Char] -- ^ Graph's name + -> [Char] -- ^ Node's shape + -> [Char] -- ^ Orientation + -> (st -> [Char]) -- ^ Show function to print the state ids + -> [Char] +tographviz ndfa@(Ndfa v q s z delta) name shape orientation showState = + "digraph " ++ name ++ " {\n " + ++ "rankdir = " ++ orientation ++ " ;\n " + ++ (showElemsListPerLine (showStates q)) ++ "\n " + ++ (showElemsListPerLine (showInitialStates s)) ++ "\n " + ++ (showElemsListPerLine (showFinalStates' z)) + ++ (showElemsListPerLine (showNdfaArrows'' ndfa)) + ++ "node [shape=none, lavel=initialState, style = invis];\n" + ++ (createInitialArrows (mirroredInitialStates s) s) + ++ "\n}" + where + showElemsListPerLine :: [String] -> String + showElemsListPerLine [] = "" + showElemsListPerLine (h:t) = ((showString h) "\n ") ++ + (showElemsListPerLine t) + + showStates qs = [(showState q) ++ + " [shape=" ++ shape ++" , label=" ++ (showState q) ++ " ,color=black];" + | q <- qs , not (ndfaIsStDead delta v z q ) ] + + showInitialStates ss = map showInitialState ss + + showInitialState s = (showState s) + ++ " [shape=" ++ shape ++ " , label= " ++ (showState s) + ++ ", color=green];\n " + +-- showFinalStates' :: Show a => [a] -> [String] + showFinalStates' zs = [ (showState z) + ++ " [shape=double" ++ shape ++" , color=red];" | z <- zs ] + +-- showNdfaArrows' :: (Eq sy, Show sy) => Ndfa st sy -> [String] + showNdfaArrows' ndfa + = map (\ (o,l,d) -> genOneArrow (showState o) (show l) (showState d)) + ((groupMoves . transitionTableNdfa) ndfa) + +-- showNdfaArrows'' :: (Ord st, Eq sy, Show st, Show sy) => Ndfa st sy -> [String] + showNdfaArrows'' ndfa@(Ndfa v q s z delta) + = map (\ (o,l,d) -> if (ndfaIsStDead delta v z o) || (ndfaIsStDead delta v z d) then "" + else genOneArrow (showState o) (showListMaybe l) (showState d)) + ((groupMoves . transitionTableNdfa) ndfa) + + +-- Creating the incoming arrows for the initial states +-- (for each state we create an invisible node and a arrow connecting to the initial one) + + mirroredInitialStates = map (\state -> "_newState" ++ (show state)) + createInitialArrows [] [] = " " + createInitialArrows (x:xs) (y:ys) = x ++ " -> " ++ (showState y) ++ + "[color = green];\n" ++ + createInitialArrows xs ys + + +showListMaybe [] = "" +showListMaybe (x:xs) = case x of + Just a -> (show a) ++ if (showListMaybe xs == "") then "" + else ("," ++ showListMaybe xs) + Nothing -> "Epsilon" ++ if (showListMaybe xs == "") then "" + else ("," ++ showListMaybe xs) + +-- +-- Given the Transition Table of a Ndfa it groups the transtions with +-- the same origin and destination into a single transtion, whose transtion +-- is the list of labels of the original transtions. +-- + +groupMoves [] = [] +groupMoves ((o,l,d):rs) = res + where (l',rs') = groupMoves' (o,l,d) ((o,l,d):rs) + res = (o,l',d) : groupMoves rs' + + +groupMoves' :: (Eq st, Eq sy) => (st,Maybe sy,st) -> [(st,Maybe sy,st)] + -> ([Maybe sy],[(st,Maybe sy,st)]) +groupMoves' _ [] = ([],[]) +groupMoves' (o,l,d) ((o',l',d'):rs) + | o==o' && d==d' = (new_label,rs') + | otherwise = (l'', (o',l',d') : rs') + where (l'',rs') = groupMoves' (o,l,d) rs + new_label = if l'' == [] then [l'] + else l' : l'' + + +showNdfaArrows :: (Ord st,Show st,Show sy) => Ndfa st sy -> [String] +showNdfaArrows (Ndfa vs qs s z delta) = [ genOneArrow (show q) (show v) (show r) + | q <- qs , v <- vs + , r <- delta q (Just v) + , not (ndfaIsStDead delta vs z r ) + , not (ndfaIsStDead delta vs z q ) + ] ++ + [ genOneArrow (show q) "Epsilon" (show r) + | q <- qs + , r <- delta q Nothing + , not (ndfaIsStDead delta vs z r ) + , not (ndfaIsStDead delta vs z q ) + ] + +genOneArrow orin label dest = orin + ++ " -> " ++ dest + ++ " [label = " ++ (show label) ++ "];" + + + +tographvizIO ndfa name shape orientation showState = + writeFile (name++".dot") (tographviz ndfa name shape orientation showState) + + +dfa2DiGraphWithNoSyncSt dfa name = dfa2graphviz dfa name + +dfa2DiGraphIO dfa name fn = writeFile (fn++".gph") (dfa2graphviz dfa name ) + +dfaDiGraphWithNoSyncStIO dfa name fn = writeFile fn (dfa2graphviz dfa name) + +-- dfa2DiGraphIO'' :: (Show sy, Ord sy , Eq st) => Dfa st sy -> [Char] -> IO () +dfa2DiGraphIO'' dfa name = dfa2DiGraphIO (beautifyDfa dfa) name name + + diff --git a/HaLeX_lib/Language/HaLex/FaClasses.hs b/HaLeX_lib/Language/HaLex/FaClasses.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/FaClasses.hs @@ -0,0 +1,85 @@ +{-# LANGUAGE FlexibleInstances, MultiParamTypeClasses #-} +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.Dfa +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- The Class of Finite Automaton in Haskell +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.FaClasses where + +import Language.HaLex.Dfa +import Language.HaLex.Ndfa +import Language.HaLex.FaOperations +import Language.HaLex.Equivalence +import Language.HaLex.Minimize +import Language.HaLex.FaAsDiGraph + + +-- | Class of Finite automaton + +class Fa fa st sy where + accept :: fa st sy -> [sy] -> Bool + sizeFa :: fa st sy -> Int + equiv :: fa st sy -> fa st sy -> Bool + minimize :: fa st sy -> Dfa [[st]] sy + reverseFa :: fa st sy -> Ndfa st sy + deadstates :: fa st sy -> [st] + toHaskell' :: fa st sy -> String -> IO () + toGraph :: fa st sy -> String -> String + toGraphIO :: fa st sy -> String -> IO() + + + unionFa :: fa st sy -> fa st sy -> Ndfa st sy + concatFa :: fa st sy -> fa st sy -> Ndfa st sy + starFa :: fa st sy -> Ndfa st sy + plusFa :: fa st sy -> Ndfa st sy + + +-- | Instance of class 'Fa' for a 'Dfa' + +instance (Show st , Show sy , Ord st , Ord sy) => Fa Dfa st sy where + accept = dfaaccept + sizeFa = sizeDfa + equiv = equivDfa + minimize = minimizeDfa + reverseFa = reverseDfa + deadstates = dfadeadstates + toHaskell' = toHaskell + toGraph = dfa2graphviz + toGraphIO = dfa2graphviz2file + + unionFa = unionDfa + starFa = starDfa + concatFa = concatDfa + plusFa = plusDfa + +-- | Instance of class 'Fa' for a 'Ndfa' + +instance (Show st , Show sy , Ord st , Ord sy) => Fa Ndfa st sy where + accept = ndfaaccept + sizeFa = sizeNdfa + equiv = equivNdfa + minimize = minimizeNdfa + reverseFa = reverseNdfa + deadstates = ndfadeadstates + toHaskell' = toHaskell + toGraph = ndfa2graphviz + toGraphIO = ndfa2graphviz2file + + unionFa = unionNdfa + starFa = starNdfa + concatFa = concatNdfa + plusFa = plusNdfa + + diff --git a/HaLeX_lib/Language/HaLex/FaOperations.hs b/HaLeX_lib/Language/HaLex/FaOperations.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/FaOperations.hs @@ -0,0 +1,246 @@ +-- +-- Functions manipulating Finite Automata (DFA and NDFA) +-- +-- +-- Code Included in the Lecture Notes on +-- +-- Language Processing (with a functional flavour) +-- +-- +-- copyright João Saraiva +-- Department of Computer Science, +-- University of Minho, +-- Braga, Portugal +-- jas@di.uminho.pt +-- 2001 +-- + + + + + +module Language.HaLex.FaOperations ( + ndfa2dfa + , dfa2ndfa + , ndfa2ct + , CT + , lookupCT + , stsDfa + , concatNdfa + , unionNdfa + , starNdfa + , plusNdfa + , expNdfa + , unionDfa + , concatDfa + , starDfa + , plusDfa + ) where + +import Data.List +import Language.HaLex.Util +import Language.HaLex.Dfa +import Language.HaLex.Ndfa + + + +-- +-- Making a DFA from a NDFA +-- + +type StDfa st = [st] + +type CT st = [( StDfa st, [StDfa st])] + +stsDfa = map fst +stsRHS = map snd +allstsCT = concat . stsRHS + + +ndfa2ct :: Ord st => Ndfa st sy -> CT st +ndfa2ct (Ndfa v q s z delta) = limit (ndfa2dfaStep delta v) ttFstRow + where ttFstRow = consRows delta [epsilon_closure delta s] v + + +ndfa2dfaStep :: Ord st => (st -> (Maybe sy) -> [st]) -> [sy] -> CT st -> CT st +ndfa2dfaStep delta alfabet ct = nub (ct `union` consRows delta newSts alfabet) + where newSts = ((nub . allstsCT) ct) <-> (stsDfa ct) + + +consRows :: Ord st => (st -> (Maybe sy) -> [st]) -> [StDfa st] -> [sy] -> CT st +consRows delta [] alfabet = [] +consRows delta (q:qs) alfabet = (q , oneRow delta q alfabet) : + (consRows delta qs alfabet) + + +oneRow :: Ord st => (st -> (Maybe sy) -> [st]) -> (StDfa st) -> [sy] -> [StDfa st] +oneRow delta sts alfabet = map (\ v -> sort (ndfawalk delta sts [v])) alfabet + +ndfa2dfa :: (Ord st,Eq sy) => Ndfa st sy -> Dfa [st] sy +ndfa2dfa ndfa@(Ndfa v q s z delta) = (Dfa v' q' s' z' delta') + where tt = ndfa2ct ndfa + v' = v + q' = stsDfa tt + s' = fst (head tt) + z' = finalStatesDfa q' z + delta' st sy = lookupCT st sy tt v + +finalStatesDfa :: Eq st => [StDfa st] -> [st] -> [StDfa st] +finalStatesDfa [] z = [] +finalStatesDfa (q:qs) z | (q `intersect` z /= []) = q : finalStatesDfa qs z + | otherwise = finalStatesDfa qs z + +-- lookupCT :: (Eq st, Eq sy) => [st] -> sy -> CT st -> [sy] -> StDfa st +lookupCT st sy [] v = [] +lookupCT st sy (q:qs) v | (fst q == st) = (snd q) !! col + | otherwise = lookupCT st sy qs v + where (Just col) = elemIndex sy v + + +-- +-- Making a NDFA from a DFA +-- + +dfa2ndfa :: Dfa st sy -> Ndfa st sy +dfa2ndfa (Dfa v q s z delta) = (Ndfa v q [s] z delta') + where delta' q (Just a) = [delta q a] + delta' q Nothing = [] + + +-- +-- Concatenation of Ndfa's +-- + +concatNdfa :: (Eq a, Eq b) => Ndfa b a -> Ndfa b a -> Ndfa b a +concatNdfa (Ndfa vp qp sp zp dp) (Ndfa vq qq sq zq dq) = Ndfa v' q' s' z' d' + where v' = vp `union` vq + q' = qp `union` qq + s' = sp + z' = zq + d' q | q `elem` zp = dp' q + | q `elem` qp = dp q + | otherwise = dq q + where dp' q Nothing = (dp q Nothing) `union` sq + dp' q sy = dp q sy + +-- +-- Union Ndfa +-- + +unionNdfa :: (Eq a, Eq b) => Ndfa b a -> Ndfa b a -> Ndfa b a +unionNdfa (Ndfa vp qp sp zp dp) (Ndfa vq qq sq zq dq) = Ndfa v' q' s' z' d' + where v' = vp `union` vq + q' = qp `union` qq + s' = sp `union` sq + z' = zp `union` zq + d' q | q `elem` qp = dp q + | q `elem` qq = dq q + +-- +-- Star Ndfa +-- + +starNdfa :: Eq st => Ndfa st sy -> Ndfa st sy +starNdfa (Ndfa v qs s z d) = Ndfa v qs s z d' + where d' q | q `elem` s = ds' q + | q `elem` z = dz' q + | otherwise = d q + where ds' q Nothing = z `union` (d q Nothing) + ds' q sy = d q sy + + dz' q Nothing = s `union` (d q Nothing) + dz' q sy = d q sy + +-- +-- Plus Ndfa +-- + +plusNdfa :: Eq st => Ndfa st sy -> Ndfa st sy +plusNdfa (Ndfa v qs s z d) = Ndfa v qs s z d' + where d' q | q `elem` z = dz' q + | otherwise = d q + where dz' q Nothing = s `union` (d q Nothing) + dz' q sy = d q sy + +-- +-- Exponenciation +-- + +expNdfa :: (Eq st,Eq sy) => Ndfa st sy -> Int -> Ndfa Int sy +expNdfa ndfa n = expNdfa' (renameNdfa ndfa 1) n + +expNdfa' :: Eq sy => Ndfa Int sy -> Int -> Ndfa Int sy +expNdfa' ndfa 1 = ndfa +expNdfa' ndfa i = concatNdfa ndfa (expNdfa' ndfa (i-1)) + +-- +-- Concatenation of Dfa's +-- + +concatDfa :: (Eq a, Eq b) => Dfa b a -> Dfa b a -> Ndfa b a +concatDfa (Dfa vp qp sp zp dp) (Dfa vq qq sq zq dq) = Ndfa v' q' s' z' d' + where v' = vp `union` vq + s' = [sp] + z' = zq + q' = qp `union` qq + d' q | q `elem` zp = dz' q + | q `elem` qp = dp' q + | q `elem` qq = dq' q + where dz' q Nothing = [sq] + dz' q (Just y) | y `elem` vp = [dp q y] + | otherwise = [] + + dp' q Nothing = [] + dp' q (Just y) | y `elem` vp = [dp q y] + | otherwise = [] + + dq' q Nothing = [] + dq' q (Just y) | y `elem` vq = [dq q y] + | otherwise = [] + +-- +-- Union of Dfa's +-- + +unionDfa :: (Eq a, Eq b) => Dfa b a -> Dfa b a -> Ndfa b a +unionDfa (Dfa vp qp sp zp dp) (Dfa vq qq sq zq dq) = Ndfa v' q' s' z' d' + where v' = vp `union` vq + q' = qp `union` qq + s' = [sp,sq] + z' = zp ++ zq + d' _ Nothing = [] + d' q (Just sy) | q `elem` qp && sy `elem` vp = [dp q sy] + | q `elem` qq && sy `elem` vq = [dq q sy] + | otherwise = [] + +-- +-- Star Dfa +-- + +starDfa :: Eq st => Dfa st sy -> Ndfa st sy +starDfa (Dfa v q s z d) = Ndfa v q [s] z d' + where d' q | q == s = ds' q + | q `elem` z = dz' q + | otherwise = dd' q + where ds' q Nothing = z + ds' q (Just y) = [d q y] + + dz' q Nothing = [s] + dz' q (Just y) = [d q y] + + dd' q (Just y) = [d q y] + dd' _ _ = [] + +-- +-- Plus Dfa +-- + +plusDfa :: Eq st => Dfa st sy -> Ndfa st sy +plusDfa (Dfa v q s z d) = Ndfa v q [s] z d' + where d' q | q `elem` z = dz' q + | otherwise = dd' q + where dz' q Nothing = [s] + dz' q (Just y) = [d q y] + + dd' q (Just y) = [d q y] + dd' _ _ = [] diff --git a/HaLeX_lib/Language/HaLex/Minimize.hs b/HaLeX_lib/Language/HaLex/Minimize.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Minimize.hs @@ -0,0 +1,207 @@ + +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.Minimize +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- Minimization of the States of a Deterministica Finite Automata +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.Minimize ( + -- * Minimization + minimizeDfa + , stdMinimizeDfa + , minimizeExp + , minimizeNdfa + -- * Reversing Automata + , reverseDfa + , reverseDfaAsDfa + , reverseNdfa + ) where + +import Data.List +import Language.HaLex.Util +import Language.HaLex.Dfa +import Language.HaLex.Ndfa +import Language.HaLex.FaOperations + + +----------------------------------------------------------------------------- +-- * Minimization + + +-- | Minimize the number of states of a given 'Dfa'. +-- This function uses Brzozowski's algorithm + +minimizeDfa :: (Eq sy, Ord st) + => Dfa st sy -- ^ Original 'Dfa' + -> Dfa [[st]] sy -- ^ Equivalent Minimized 'Dfa' + +minimizeDfa = ndfa2dfa . reverseDfa . ndfa2dfa . reverseDfa + + +-- | Minimize the number of states of a given 'Ndfa'. +-- This function uses Brzozowski's algorithm + +minimizeNdfa :: (Eq sy, Ord st) + => Ndfa st sy -- ^ Original 'Ndfa' + -> Dfa [[st]] sy -- ^ Equivalent Minimized 'Dfa' + +minimizeNdfa = ndfa2dfa . reverseDfa . ndfa2dfa . reverseNdfa + + +-- | Minimize the number of states of a given 'Dfa'. +-- +-- This minimization algorithm is described in +-- \"An Introduction to Formal Languages and Automata\", Peter Linz, 3rd Ed. +-- Jones and Bartlett Publishers +-- + +stdMinimizeDfa :: (Ord st, Ord sy) + => Dfa st sy -- ^ Original 'Dfa' + -> Dfa [st] sy -- ^ Equivalent Minimized 'Dfa' +stdMinimizeDfa dfa = ttDfa2Dfa (vs,und,bl ss ,z',list) + where a = removeinaccessible dfa + Dfa vs qs ss zs ds = a + dist = distinguishable a + und = undistinguishable a dist + tt = [ (q,v,z) | q <- qs , v <- vs , z <- [ds q v] ] + list = nub [ (bl x , y , bl z ) | (x,y,z) <- tt , bl x /= [] , bl z/= [] ] + z' = nub (filter (/=[]) (map bl zs)) + + bl x = concat ([] : (filter (x `elem`) und)) + + +undistinguishable :: Eq st => Dfa st sy -> [(st,st)] -> [[st]] +undistinguishable (Dfa _ qs _ _ _) dist = + eraseintersect [ i : [j | j <- qs , ne(i,j) , ne (j,i), j/= i ] | i <- qs ] + where ne p = not (p `elem` dist) + + +eraseintersect :: Eq a => [[a]] -> [[a]] +eraseintersect [] = [] +eraseintersect (x:xs) | (concat . map (x `intersect`)) xs == [] = x : eraseintersect xs + | otherwise = eraseintersect xs + + +distinguishable :: Eq st => Dfa st sy -> [(st,st)] +distinguishable (Dfa vs qs _ zs delta) = limit (\x -> nub (x ++ nthdist qs x)) (fstdist qs) + where fstdist [] = [] + fstdist (x:xs) = [(x,a) | a <- xs , (x `elem` zs) /= (a `elem` zs) ] ++ fstdist xs + + nthdist [] _ = [] + nthdist (a:as) dist = [ (a,b) | b <- qs , x <- vs , move2Disting (a,b) x dist ] + ++ nthdist as dist + + move2Disting (a,b) x dist = (delta a x , delta b x) `elem` dist + + +removeinaccessible dfa@(Dfa v s i f d) = Dfa v states i (f `intersect` states) d + where states = nub (i:(flowdown [i] (transitionTableDfa dfa))) + flowdown zz ss = limit (\ x -> nub(x ++ nextlevel ss x)) (nextlevel ss zz) + nextlevel ss zz = (nub . concat) [ next z ss | z <- zz ] + next z = concat . map (\(a,_,c) -> if a == z then [c] else []) + +removeinaccessible' a = ndfa2dfa . dfa2ndfa $ a + + + + +-- | Minimize the number of states of a given 'Dfa'. +-- +-- (a third algorithm) + +minimizeExp :: Ord st + => Dfa st sy -- ^ Original 'Dfa' + -> Dfa [st] sy -- ^ Equivalent Minimized 'Dfa' + +minimizeExp (Dfa t lst si lsf d) = Dfa t l (head (filter (\x->elem si x) l)) + (filter (\x->intersect x lsf /= []) l) ndelta + where (a,b)=partition f lst + f x = elem x lsf + l = (minaux lst d t) [a,b] + ndelta st s | elem st l = rfind (d (head st) s) l + | otherwise = [] + +rfind :: Eq a => a -> [[a]] -> [a] +rfind _ []=[] +rfind x (h:t)| elem x h = h + | otherwise = rfind x t + +minaux :: (Ord a) => [a] -> (a -> b -> a) -> [b] -> [[a]] -> [[a]] +minaux lst d simb p | p == p' = p + | otherwise = minaux lst d simb p' + where p' =concatMap (partes lst d simb p []) p + +partes :: Eq a => [a] -> (a -> b -> a) -> [b] -> [[a]] -> [a] -> [a] -> [[a]] +partes _ _ _ _ _ [] =[] +partes _ _ _ _ ac [h] | elem h ac = [] + | otherwise = [[h]] +partes lst d simb p ac (h:hs) |(elem h ac) = partes lst d simb p ac hs + |otherwise = ([h]++r):(partes lst d simb p (ac++r) hs) + where r = raux hs + raux []=[] + raux (x:xs) | (comparaDelta lst d simb p h x) = x:(raux xs) + | otherwise = raux xs + + +mesmoGrupo :: Eq a => [a] -> [[a]] -> a -> a -> Bool +mesmoGrupo lst [] s t = (elem s lst) == (elem t lst) +mesmoGrupo lst (h:t) x y | ((elem x h) && (elem y h)) = True + | otherwise = mesmoGrupo lst t x y + +comparaDelta :: Eq a => [a] -> (a -> b -> a) -> [b] -> [[a]] -> a -> a -> Bool +comparaDelta lst d simb p s t= and (map (comparaDeltaSimb lst d p s t) simb) + + + +comparaDeltaSimb :: Eq a => [a] -> (a -> b -> a) -> [[a]] -> a -> a -> b -> Bool +comparaDeltaSimb lst d p s t v = mesmoGrupo lst p s' t' + where s' = d s v + t' = d t v + + +----------------------------------------------------------------------------- +-- * Reversing Automata + + + +-- | Reverse a 'Dfa' + +reverseDfa :: Eq st + => Dfa st sy -- ^ Original 'Dfa' + -> Ndfa st sy -- ^ Resulting 'Ndfa' + +reverseDfa (Dfa v qs s z delta) = Ndfa v qs z [s] delta' + where delta' st (Just sy) = [ q | q <- qs + , delta q sy == st ] + delta' st Nothing = [] + + +-- | Reverse a 'Ndfa' + +reverseNdfa :: Eq st + => Ndfa st sy -- ^ Original 'Ndfa' + -> Ndfa st sy -- ^ Resulting 'Ndfa' +reverseNdfa (Ndfa v qs s z delta) = Ndfa v qs z s delta' + where delta' st sy = [ q | q <- qs + , st `elem` delta q sy ] + +-- | Reverse a 'Dfa' into a 'Dfa'. It uses a 'Ndfa' as an intermediate representation. + +reverseDfaAsDfa :: (Ord st , Eq sy) + => Dfa st sy -- ^ Orginal 'Dfa' + -> Dfa [st] sy -- ^ Resulting 'Dfa' +reverseDfaAsDfa = ndfa2dfa . reverseDfa + + + diff --git a/HaLeX_lib/Language/HaLex/Ndfa.hs b/HaLeX_lib/Language/HaLex/Ndfa.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Ndfa.hs @@ -0,0 +1,360 @@ +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.Ndfa +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- Non-Deterministic Finite Automata in Haskell. +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + + +module Language.HaLex.Ndfa ( + -- * Data type + Ndfa (..) + -- * Acceptance + , ndfaaccept + , ndfawalk + , epsilon_closure + -- * Transformation + , ttNdfa2Ndfa + -- * Transitions + , ndfaTransitionsFromTo + , ndfadestinationsFrom + , transitionTableNdfa + , ndfareachedStatesFrom + -- * Printing + , toHaskell + , renameNdfa + , showNdfaDelta + -- * Properties of 'Ndfa' + , sizeNdfa + , ndfadeadstates + -- * Properties of States + , ndfaIsStDead + , ndfanumberIncomingArrows + , ndfanumberOutgoingArrows + ) where + +import Data.List +import Language.HaLex.Util +import Language.HaLex.Dfa + +----------------------------------------------------------------------------- +-- * Data type + +-- | Type of Non-Deterministic Finite Automata. Parameterized with +-- the type @st@ of states and @sy@ of symbols. + +data Ndfa st sy = Ndfa [sy] -- Vocabulary + [st] -- Finite set of states + [st] -- The set of start state + [st] -- The set of final states + (st -> Maybe sy -> [st]) -- Transition function + +----------------------------------------------------------------------------- +-- * Acceptance + +-- | Test whether the given automaton accepts the given list of +-- input symbols. + +ndfaaccept :: Ord st + => Ndfa st sy -- ^ Automaton + -> [sy] -- ^ Input symbols + -> Bool + +ndfaaccept (Ndfa _ _ s z delta) symbs = + (ndfawalk delta (epsilon_closure delta s) symbs) `intersect` z /= [] + + +-- | Execute the transition function of a 'Ndfa' on an initial state +-- and list of input symbol. Return the final state when all input +-- symbols have been consumed. + +ndfawalk :: Ord st + => (st -> Maybe sy -> [st]) -- ^ Transition function + -> [st] -- ^ Initial states + -> [sy] -- ^ Input symbols + -> [st] -- ^ Reached states + +ndfawalk delta sts [] = sts +ndfawalk delta sts (x:xs) = + ndfawalk delta (epsilon_closure delta (delta' delta sts (Just x))) xs + + +-- | Apply the transition function to a list of states. +delta' :: Eq st + => (st -> (Maybe sy) -> [st]) -- ^ Transition function + -> [st] -- ^ Current states + -> (Maybe sy) -- ^ Symbol to consume + -> [st] -- ^ Reached states + +delta' delta [] sy = [] +delta' delta (st:sts) sy = (delta st sy) `union` (delta' delta sts sy) + + +-- | Compute the eplison closure of a 'Ndfa'. +epsilon_closure :: Ord st + => (st -> Maybe sy -> [st]) -- ^ Transition function + -> [st] -- ^ Current states + -> [st] -- ^ Reached states +epsilon_closure delta = limit f + where f sts = sort (sts `union` (delta' delta sts Nothing)) + + +----------------------------------------------------------------------------- +-- * Printing + + +-- | Print a 'Ndfa' as a Haskell function. +instance (Eq st , Show st, Show sy) => Show (Ndfa st sy) where + showsPrec p (Ndfa v q s z delta) = + showString("ndfa = Ndfa v q s z delta") . + showString ("\n where \n\t v = ") . + showList v . + showString ("\n\t q = ") . + showList q . + showString ("\n\t s = ") . + shows s . + showString ("\n\t z = ") . + showList z . + showString ("\n\t -- delta :: st -> sy -> st \n") . + (showNdfaDelta q v delta) . + showString ("\t delta _ _ = []\n") + +-- | Helper function to show the transition function of a 'Ndfa'. +showNdfaDelta q v d = foldr (.) (showChar '\n') f + where f = zipWith3 showF m n q' + (m,n) = unzip l' + q' = map (uncurry d) l' + l' = filter ((/= []) . (uncurry d)) l + l = [(a, c) | a <- q + , b <- v + , c <- [(Just b)] + ] ++ [ (a,Nothing) | a <- q ] + + showF st sy st' = showString("\t delta ") . + shows st . + showString(" (") . + shows sy . + showString(") = ") . + shows st' . + showChar('\n') + +-- | Produce the transition table of a given finite automaton. +toHaskell :: Show fa + => fa -- ^ Automaton + -> [Char] -- ^ Haskell module or file name + -> IO () +toHaskell fa modulename = writeFile (modulename ++ ".hs") + ("module " ++ modulename ++ " where\n\n" ++ + "import Language.HaLex.Dfa\n\n" ++ + "import Language.HaLex.Ndfa\n\n" ++ + (show fa)) + + + +----------------------------------------------------------------------------- +-- * Transitions + + +-- | Compute the labels with the same (giving) origin and destination + +ndfaTransitionsFromTo :: Eq st + => (st -> Maybe sy -> [st]) -> [sy] -> st -> st -> [Maybe sy] +ndfaTransitionsFromTo delta vs o d = [ v + | v <- vs' + , d `elem` delta o v + ] + where vs' = map Just vs ++ [Nothing] + + +-- | Compute the destination states giving the origin state + +ndfadestinationsFrom :: Ord st + => (st -> Maybe sy -> [st]) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin + -> [st] -- ^ Destination States +ndfadestinationsFrom delta vs o = concat (o'' : [ ndfawalk delta o' [v] | v <- vs ]) + where o' = epsilon_closure delta [o] + o'' = delete o o' + +-- | Compute the states that can be reached from a given state +-- according to a given transition function and vocabulary + + +ndfareachedStatesFrom :: Ord st + => (st -> Maybe sy -> [st]) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin + -> [st] -- ^ Reached States +ndfareachedStatesFrom d v origin = nub $ origin : qs + where qs = limit stPath' (ndfadestinationsFrom d v origin) + stPath' = stPath d v + + +stPath :: Ord st => (st -> Maybe sy -> [st]) -> [sy] -> [st] -> [st] +stPath d v sts = sort $ nub $ (concat $ map (ndfadestinationsFrom d v) sts) ++ sts + + +----------------------------------------------------------------------------- +-- * Transformation + + +-- | Produce the transition table of a given 'Ndfa'. +-- +-- Given a 'Ndfa' it returns a list of triples of the form +-- @ +-- (Origin,Symbol,Destination) +-- @ +-- defining all the transitions of the 'Ndfa'. +-- + +transitionTableNdfa :: Ndfa st sy -- ^ Automaton + -> [(st,Maybe sy,st)] -- ^ Transition table +transitionTableNdfa (Ndfa vs qs s z delta) = [ (q,Just v,r) + | q <- qs , v <- vs + , r <- delta q (Just v) + ] ++ + [ (q,Nothing,r) + | q <- qs + , r <- delta q Nothing + ] + + +-- | Reconstruct a 'Ndfa' from a transition table. +-- Given a 'Ndfa' expressed by a transition table +-- (ie a list of triples of the form +-- @ +-- (Origin,Maybe Symbol,Destination) +-- @ +-- it constructs a 'Ndfa'. The other elements of the +-- input tuple are the vocabulary, a set of +-- states, and the sets of initial and final states +-- +ttNdfa2Ndfa :: (Eq st, Eq sy) + => ([sy],[st],[st],[st],[(st,Maybe sy,st)]) -- ^ Tuple-based 'Ndfa' + -> Ndfa st sy -- ^ Automaton +ttNdfa2Ndfa (vs,qs,s,z,tt) = Ndfa vs qs s z d + where d st sy = lookupTT st sy tt + + lookupTT st sy ((a,b,c) : []) | st == a && sy == b = [c] + | otherwise = [] + lookupTT st sy ((a,b,c) : xs) | st == a && sy == b = c : lookupTT st sy xs + | otherwise = lookupTT st sy xs + + + + + + +-- | Renames a 'Ndfa'. + +renameNdfa :: Eq st + => Ndfa st sy -- ^ Automaton + -> Int -- ^ Initial integer number + -> Ndfa Int sy -- ^ Renamed Automaton +renameNdfa (Ndfa v q s z d) istid = (Ndfa v q' s' z' d') + where newSts = zipWith (\ a b -> (a,b)) q [istid .. ] + q' = old2new newSts q + s' = old2new newSts s + z' = old2new newSts z + d' st sy = old2new newSts (d (lookupSnd newSts st) sy) + + +old2new :: Eq st => [(st,Int)] -> [st] -> [Int] +old2new nsts sts = map (lookupFst nsts) sts + +lookupFst :: Eq st => [(st,Int)] -> st -> Int +lookupFst nsts ost = snd $ head (filter (\ (a,b) -> a == ost) nsts) + + +lookupSnd :: [(st,Int)] -> Int -> st +lookupSnd nsts nst = fst $ head (filter (\ (a,b) -> b == nst) nsts) + + +----------------------------------------------------------------------------- +-- * Properties of 'Ndfa' + + +-- | Compute the dead states of a 'Ndfa' +-- + +ndfadeadstates :: Ord st + => Ndfa st sy -- ^ Automaton + -> [st] -- ^ Dead States +ndfadeadstates (Ndfa v qs s z d) = filter (ndfaIsStDead d v z) qs + + +-- | The size of an automaton is the number of its states. + +sizeNdfa :: Ndfa st sy -- ^ Automaton + -> Int -- ^ Size +sizeNdfa (Ndfa _ q _ _ _) = length q + + + + +----------------------------------------------------------------------------- +-- * Properties of States + + +-- | Checks whether a 'Ndfa' state is dead or not. + + +ndfaIsStDead :: Ord st + => (st -> Maybe sy -> [st]) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> [st] -- ^ Set of Final States + -> st -- ^ State + -> Bool +ndfaIsStDead d v z st = ndfareachedStatesFrom d v st `intersect` z == [] + +-- | Checks whether a 'Ndfa' state is a sync state or not +-- + + +isSyncState :: Ord st => st -> [sy] -> [st] -> (st -> Maybe sy -> [st]) -> Bool +isSyncState st vs z d = (not (st `elem` z)) && (and qs) + where qs = [ [st] == (d st (Just v)) + && (([st] == d st Nothing) || ([] == d st Nothing)) + | v <- vs + ] + + +-- | Compute the number of incoming arrows for a given state +-- + +ndfanumberIncomingArrows :: Eq st + => (st -> Maybe sy -> [st]) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> [st] -- ^ Set of States + -> st -- ^ Destination + -> Int -- ^ Number of Arrows +ndfanumberIncomingArrows d vs qs dest = + length [ q + | v <- vs + , q <- qs + , (dest `elem` d q (Just v)) || (dest `elem` d q Nothing) + ] + + + +-- | Compute the number of outgoing arrows for a given state + + +ndfanumberOutgoingArrows :: Ord st + => (st -> Maybe sy -> [st]) -- ^ Transition Function + -> [sy] -- ^ Vocabulary + -> st -- ^ Origin + -> Int -- ^ Number of Arrows + +ndfanumberOutgoingArrows d v o = length $ ndfadestinationsFrom d v o diff --git a/HaLeX_lib/Language/HaLex/Parser.hs b/HaLeX_lib/Language/HaLex/Parser.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Parser.hs @@ -0,0 +1,69 @@ +-- +-- Parser Combinators Library +-- (Utrecht University style) +-- +-- Code Included in the Lecture Notes on +-- +-- Language Processing (with a functional flavour) +-- +-- +-- copyright João Saraiva +-- Department of Computer Science, +-- University of Minho, +-- Braga, Portugal +-- jas@di.uminho.pt +-- 2001 +-- + +module Language.HaLex.Parser where + +infixl 3 <|> ; infixl 4 <*> + + +-- +-- The type of a (sub) Parser Function +-- + +type Parser s r = [s] -> [(r,[s])] + + +-- +-- Elementary Parser Combinators +-- + +symbol :: Eq a => a -> Parser a a +symbol _ [] = [] +symbol s (x:xs) | x == s = [(s,xs)] + | otherwise = [] + +satisfy :: (s -> Bool) -> Parser s s +satisfy p [] = [] +satisfy p (x:xs) | p x = [(x,xs)] + | otherwise = [] + +token :: Eq s => [s] -> Parser s [s] +token k xs | k == take n xs = [(k,drop n xs)] + | otherwise = [] + where n = length k + +succeed :: a -> Parser s a +succeed r xs = [(r,xs)] + +-- +-- Basic Parser Combinators +-- + +(<|>) :: Parser s a -> Parser s a -> Parser s a +(p <|> q) xs = p xs ++ q xs + + +(p <*> q) xs = [ ( f z , zs ) + | ( f , ys ) <- p xs + , ( z , zs ) <- q ys + ] + +(f <$> p) xs = [(f y, ys) | (y,ys) <- p xs ] + + + + diff --git a/HaLeX_lib/Language/HaLex/RegExp.hs b/HaLeX_lib/Language/HaLex/RegExp.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/RegExp.hs @@ -0,0 +1,264 @@ +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.RegExp +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- Regular Expressions in Haskell. +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.RegExp ( + -- * Data type with recursion pattern + RegExp (..) + , cataRegExp + -- * Matching + , matchesRE + , matches' + -- * Size + , sizeRegExp + -- * Printing + , showRE + -- * Simplification + , simplifyRegExp + -- * Normalization + , extREtoRE + ) where + +----------------------------------------------------------------------------- +-- * Data type with recursion pattern + +-- | Type of regular expressions. +data RegExp sy = Empty -- ^ Empty Language + | Epsilon -- ^ Empty String + | Literal sy -- ^ Literals + | Or (RegExp sy) (RegExp sy) -- ^ Disjuncion + | Then (RegExp sy) (RegExp sy) -- ^ Sequence + | Star (RegExp sy) -- ^ Repetition, possibly zero time + | OneOrMore (RegExp sy) -- ^ One or more times (extended RegExp) + | Optional (RegExp sy) -- ^ Optional (extended RegExp) + deriving (Read, Eq) + +-- | Catamorphism induced by the 'RegExp' inductive data type + +cataRegExp :: ( re + , re + , re -> re -> re + , re -> re + , sy -> re + , re -> re -> re + , re -> re + , re -> re + ) -> RegExp sy -> re + +cataRegExp (empty,epsilon,or,star,lit,th,one,opt) = cata + where cata Empty = empty + cata Epsilon = epsilon + cata (Or er1 er2) = or (cata er1) (cata er2) + cata (Star er) = star (cata er) + cata (Literal a) = lit a + cata (Then er1 er2) = th (cata er1) (cata er2) + cata (OneOrMore er) = one (cata er) + cata (Optional er) = opt (cata er) + +----------------------------------------------------------------------------- +-- * Matching + +-- | Test whether a match can be found for the given regular expression +-- in the given sequence of characters. The regular expression is +-- assumed not to contain 'OneOrMore' or 'Optional'. See also @matches'@. + +matchesRE :: Eq sy + => RegExp sy -- ^ (canonical) Regular Expression + -> [sy] -- ^ Input Symbols + -> Bool +matchesRE Empty inp = False +matchesRE Epsilon inp = inp == [] +matchesRE (Literal l) inp = ([l] == inp) +matchesRE (Or re1 re2) inp = matchesRE re1 inp || matchesRE re2 inp +matchesRE (Then re1 re2) inp = or [ matchesRE re1 s1 && matchesRE re2 s2 + | (s1,s2) <- splits inp] +matchesRE (Star re) inp = matchesRE Epsilon inp || + or [ matchesRE re s1 && matchesRE (Star re) s2 + | (s1,s2) <- frontSplits inp ] + +-- | Test whether a match can be found for the given regular expression +-- in the given sequence of characters. The regular expression is +-- allowed to contain 'OneOrMore' or 'Optional'. + +matches' :: Eq sy + => RegExp sy -- ^ Regular Expression + -> [sy] -- ^ Input Symbols + -> Bool +matches' = matchesRE . extREtoRE + +-- | Produce a list of all possible ways of splitting the input list +-- into two parts. For instance, +-- @ +-- splits "foo" +-- = [(\"\","foo"),("f","oo"),("fo","o"),("foo",\"\")] +-- @ + +splits :: [a] -- ^ Input List + -> [ ([a],[a]) ] -- ^ Splited List +splits s = [ splitAt n s | n <- [ 0 .. length s ] ] + + +-- | Produce a list of all possible ways of splitting the input list +-- into two parts where the first part is non-empy. For instance, +-- @ +-- splits "foo" +-- = [("f","oo"),("fo","o"),("foo",\"\")] +-- @ + +frontSplits :: [a] -> [ ([a],[a]) ] +frontSplits s = [ splitAt n s | n <- [ 1 .. length s ] ] + + +----------------------------------------------------------------------------- +-- * Size + +-- | Compute the size of a regular expression. +-- We define the size of a regular expression as the number of occurrences +-- of symbols of the alfabeth + +sizeRegExp :: RegExp sy -- ^ Regular Expression + -> Int -- ^ Size +sizeRegExp = cataRegExp (0,0,(+),id,\x -> 1,(+),id,id) + + +----------------------------------------------------------------------------- +-- * Printing + +-- | Print regular expression to String as a catamorphism. +-- A straightforward (catamorphic) show function. +-- +-- (it produces too many brackets, making it difficult to read or +-- understand the expression) + +showRE :: Show sy + => RegExp sy -- ^ Regular Expression + -> [Char] -- ^ String-based Regular Expression +showRE = cataRegExp ("{}" + , "@" + , \ l r -> "(" ++ l ++ "|" ++ r ++ ")" + , \ er -> "(" ++ er ++ ")*" + , show + , \ l r -> "(" ++ l ++ r ++ ")" + , \ er -> "(" ++ er ++ ")+" + , \ er -> "(" ++ er ++ ")?" + ) + +-- | Pretty print of regular expressions. + +instance Show sy => Show (RegExp sy) where + showsPrec _ Empty = showString "{}" + showsPrec _ Epsilon = showChar '@' + showsPrec _ (Literal c) = showsPrec 0 c +{- | isSymbol c = showChar '\'' + . showChar c + . showChar '\'' + | otherwise = showChar c +-} + showsPrec n (Star e) = showsPrec 10 e . showChar '*' + showsPrec n (OneOrMore e) = showParen (n == 4) + $ showsPrec 10 e + . showChar '+' + showsPrec _ (Optional e) = showsPrec 10 e + . showChar '?' + showsPrec n (e1 `Or` e2) = showParen (n /= 0 && n /= 4) + $ showsPrec 4 e1 + . showChar '|' + . showsPrec 4 e2 + showsPrec n (e1 `Then` e2) = showParen (n /= 0 && n /= 6) + $ showsPrec 6 e1 + . showChar ' ' + . showsPrec 6 e2 + +isSymbol x = x `elem` "|? " + +----------------------------------------------------------------------------- +-- * Simplification + +-- | Simplify regular expressions according to the algebra of regular expressions. + +simplifyRegExp :: Eq sy => RegExp sy -> RegExp sy +simplifyRegExp Empty = Empty +simplifyRegExp Epsilon = Epsilon +simplifyRegExp (Literal x) = Literal x + +simplifyRegExp (Star x) = case x' of -- Algebraic Rules: + Epsilon -> Epsilon -- @* = @ + Empty -> Epsilon -- {}* = @ + Or Epsilon a -> Star (simplifyRegExp a) -- (a | @)* = a* + Or a Epsilon -> Star (simplifyRegExp a) -- (@ | a)* = a* + _ -> Star x' + where x' = simplifyRegExp x + + +simplifyRegExp (Then x y) | x' == Empty = Empty -- {} p = {} + | y' == Empty = Empty -- p {} = {} + | x' == Epsilon = y' -- @ p = p + | y' == Epsilon = x' -- p @ = p + | y' == Star x' = OneOrMore x' -- p p* = p+ + | x' == Star y' = OneOrMore y' -- p* p = p+ + | otherwise = Then x' y' + where x' = simplifyRegExp x + y' = simplifyRegExp y + + +simplifyRegExp a@(Or x y) + | x' == y' = x' -- p | p = p + | x' == Empty = y' -- {} | p = p + | y' == Empty = x' -- p | {} = p +-- | x == (Star a) && y == Epsilon = simplifyRegExp x + | otherwise = f x' y' -- Or x' y' + where x' = simplifyRegExp x + y' = simplifyRegExp y + + f Epsilon (OneOrMore p) = Star p -- (@ | p+) = p* + f Epsilon re = Optional re -- p | @ = p? + f (OneOrMore p) Epsilon = Star p -- (p+ | @) = p* + f re Epsilon = Optional re -- @ | p = p? + f re1 re2 = Or re1 re2 + + +simplifyRegExp (OneOrMore x) = case x' of + Empty -> Empty -- {}+ = {} + Epsilon -> Epsilon -- @+ = @ + Or p Epsilon -> Star p -- (p | @)+ = p* + Or Epsilon p -> Star p -- (@ | p)+ = p* + _ -> OneOrMore x' + where x' = simplifyRegExp x + +simplifyRegExp (Optional x) = Optional (simplifyRegExp x) + + +----------------------------------------------------------------------------- +-- * Normalization + +-- | Rewrite extended regular expressions to +-- plain regular expression. This means that the 'OneOrMore' +-- and 'Optional' constructors are normalized away. + +extREtoRE :: RegExp sy -> RegExp sy +extREtoRE = cataRegExp ( Empty + , Epsilon + , \ l r -> Or l r + , \ er -> Star er + , \ a -> Literal a + , \ l r -> Then l r + , \ er -> Then er (Star er) + , \ er -> Or Epsilon er + ) + +----------------------------------------------------------------------------- + + diff --git a/HaLeX_lib/Language/HaLex/RegExp2Fa.hs b/HaLeX_lib/Language/HaLex/RegExp2Fa.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/RegExp2Fa.hs @@ -0,0 +1,122 @@ +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.RegExp2Fa +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- From Regular Expressions into Non-Deterministic and Deterministic Finite Automata +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.RegExp2Fa ( + regExp2Ndfa + , regExp2Dfa + , regExp2Ndfa' + ) where + +import Data.List +import Language.HaLex.RegExp +import Language.HaLex.Dfa +import Language.HaLex.Ndfa +import Language.HaLex.FaOperations + + +-- | Compute a 'Ndfa' from a 'RegExp'. + +regExp2Ndfa :: Eq sy + => RegExp sy -- ^ Regular expression + -> Ndfa Int sy -- ^ Automaton +regExp2Ndfa er = fst (regExp2Ndfa' er 1) + + + +-- | Compute a 'Ndfa' from a 'RegExp'. +-- Auxiliar function threading the context: the first available int to +-- name the states + +regExp2Ndfa' :: Eq sy => RegExp sy -> Int -> (Ndfa Int sy , Int) + + +regExp2Ndfa' Empty n = ( Ndfa [] [sa,za] [sa] [za] delta , n+2 ) + where sa = n + za = n+1 + delta _ _ = [] + + +regExp2Ndfa' Epsilon n = ( Ndfa [] [sa] [sa] [sa] delta , n+1 ) + where sa = n + delta _ _ = [] + +regExp2Ndfa' (Literal a) n = ( Ndfa [a] [sa,za] [sa] [za] delta , n+2) + where sa = n + za = n+1 + delta q (Just v) | q == sa && (v == a) = [za] + delta _ _ = [] + +regExp2Ndfa' (Then p q) n = ( Ndfa v' q' s' z' delta' , nq) + where (Ndfa vp qp sp zp dp , np) = regExp2Ndfa' p n + (Ndfa vq qq sq zq dq , nq) = regExp2Ndfa' q np + v' = vp `union` vq + q' = qp `union` qq + s' = sp + z' = zq + delta' q | q `elem` qp = if q `elem` zp then dp' q + else dp q + | otherwise = dq q + where dp' q Nothing = (dp q Nothing) `union` sq + dp' q (Just aa) = dp q (Just aa) + +regExp2Ndfa' (Or p q) n = ( Ndfa v' q' s' z' delta' , nq+1 ) + where (Ndfa vp qp sp zp dp , np) = regExp2Ndfa' p (n + 1) + (Ndfa vq qq sq zq dq , nq) = regExp2Ndfa' q np + v' = vp `union` vq + s' = [n] + z' = [nq] + q' = s' `union` qp `union` qq `union` z' + delta' q | q `elem` s' = dd q + | q `elem` zp = ddp' q + | q `elem` zq = ddq' q + | q `elem` qp = dp q + | q `elem` qq = dq q + | otherwise = dd'' q + where dd q Nothing = sp `union` sq + dd _ _ = [] + + ddp' q Nothing = z' `union` (dp q Nothing) + ddp' _ _ = [] + + ddq' q Nothing = z' `union` (dq q Nothing) + ddq' _ _ = [] + + dd'' _ _ = [] + +regExp2Ndfa' (Star p) n = ( Ndfa v' q' s' z' delta' , np+1 ) + where (Ndfa vp qp sp zp dp , np) = regExp2Ndfa' p (n + 1) + v' = vp + s' = [n] + z' = [np] + q' = s' `union` qp `union` z' + delta' q | q `elem` s' = dd q + | q `elem` zp = dd' q + | otherwise = dp q + where dd q Nothing = sp `union` z' + dd _ _ = [] + + dd' q Nothing = sp `union` z' + dd' _ _ = [] + +-- | Compute a 'Dfa' from a 'RegExp'. +-- (via the intermediate 'Ndfa') +regExp2Dfa :: Eq sy + => RegExp sy -- ^ Regular expression + -> Dfa [Int] sy -- ^ Automaton +regExp2Dfa = ndfa2dfa . regExp2Ndfa + + diff --git a/HaLeX_lib/Language/HaLex/RegExpAsDiGraph.hs b/HaLeX_lib/Language/HaLex/RegExpAsDiGraph.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/RegExpAsDiGraph.hs @@ -0,0 +1,87 @@ +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.RegExpAsDiGraph +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- Regular Expressions as Directed Graphs (in GraphViz) +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.RegExpAsDiGraph ( + re2graphviz + ) where + +import Language.HaLex.RegExp +import Language.HaLex.RegExp2Fa +--import Language.HaLex.RegExpParser +import Language.HaLex.Dfa +import Language.HaLex.Ndfa +import Language.HaLex.FaOperations +import Language.HaLex.Minimize +import Language.HaLex.FaAsDiGraph + +-- | Print a 'RegExp' in GraphViz-dot (as a string) +re2graphviz :: (Ord sy, Show sy) + => RegExp sy -- ^ Regular Expression (Abstract) + -> [Char] -- ^ Graph's Name + -> Bool -- ^ True: Deterministic ; False: Non-Deterministic + -> Bool -- ^ Minimized? + -> Bool -- ^ Beautified? (states as numbers) + -> Bool -- ^ Dead States? + -> [Char] -- ^ dot sentence + +re2graphviz re n d m b s + | not d = re2DiGraphNdfa re n + | d && not m && s = re2DiGraph re n + | d && not m && b && not s = re2DiGraph' re n + | d && m && b && s = re2DiGraph''' re n + | d && m && b && not s = re2DiGraph'' re n + | otherwise = re2DiGraph''' re n + + + +re2DiGraph :: (Show sy, Ord sy) + => RegExp sy -- ^ Regular Expression + -> [Char] -- ^ Module Name + -> [Char] -- ^ Dot Graph +re2DiGraph re name = dfa2graphviz dfa name + where dfa = (ndfa2dfa . regExp2Ndfa) re + +re2DiGraph' re name = dfa2graphviz dfa name + where dfa = (beautifyDfa .ndfa2dfa . regExp2Ndfa) re + +re2DiGraph'' re name = dfa2graphviz dfa name + where dfa = (beautifyDfa . minimizeDfa . ndfa2dfa . regExp2Ndfa) re + + +re2DiGraph''' re name = dfa2DiGraphWithNoSyncSt dfa name + where dfa = (beautifyDfaWithSyncSt . minimizeDfa . ndfa2dfa . regExp2Ndfa) re + +re2DiGraphNdfa re name = ndfa2graphviz ndfa name + where ndfa = regExp2Ndfa re + + +re2DiGraphIO :: (Show sy, Ord sy) => RegExp sy -> [Char] -> IO () +re2DiGraphIO er name = dfa2graphviz2file dfa name + where dfa = (beautifyDfa . ndfa2dfa . regExp2Ndfa) er + + +absRe2DiGraph_File er name = + dfaDiGraphWithNoSyncStIO dfa name (name++".dot") + where dfa = (beautifyDfaWithSyncSt . minimizeDfa . ndfa2dfa . regExp2Ndfa) er + + + + + + + + diff --git a/HaLeX_lib/Language/HaLex/RegExpParser.hs b/HaLeX_lib/Language/HaLex/RegExpParser.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/RegExpParser.hs @@ -0,0 +1,74 @@ + +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.Dfa +-- Copyright : (c) João Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- Parsing (through parsing combinators) concrete regular Expressions +-- (in the Unix like notation) +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + + +module Language.HaLex.RegExpParser ( parseRegExp + ) where + +import Data.Char +import Language.HaLex.Parser +import Language.HaLex.RegExp + + +-- | Parser for regular expressions + +parseRegExp :: [Char] -- ^ Input symbols + -> Maybe (RegExp Char) -- ^ Regular expression +parseRegExp re = res + where parsed_re = expr re + res | parsed_re == [] = Nothing + | otherwise = Just (fst (head parsed_re)) + +expr :: Parser Char (RegExp Char) +expr = f <$> termThen <*> symbol '|' <*> expr + <|> id <$> termThen + <|> succeed Epsilon + where f l _ r = Or l r + +termThen :: Parser Char (RegExp Char) +termThen = f <$> term <*> termThen + <|> id <$> term + where f l r = Then l r + +term :: Parser Char (RegExp Char) +term = f <$> factor <*> symbol '?' + <|> g <$> factor <*> symbol '*' + <|> h <$> factor <*> symbol '+' + <|> id <$> factor + where + f e _ = Or e Epsilon + g e _ = Star e + h e _ = Then e (Star e) + +factor :: Parser Char (RegExp Char) +factor = f <$> letterOrDigit + <|> g <$> symbol '\'' <*> satisfy (\ x -> True) <*> symbol '\'' + <|> h <$> symbol '(' <*> expr <*> symbol ')' + where + f a = Literal a + g _ e _ = Literal e + h _ e _ = e + +letterOrDigit :: Parser Char Char +letterOrDigit = satisfy (\x -> isDigit x || isAlpha x) + +-- Not used yet +spaces :: Parser Char () +spaces = (\ _ _ -> ()) <$> symbol ' ' <*> spaces + <|> succeed () diff --git a/HaLeX_lib/Language/HaLex/Util.hs b/HaLeX_lib/Language/HaLex/Util.hs new file mode 100644 --- /dev/null +++ b/HaLeX_lib/Language/HaLex/Util.hs @@ -0,0 +1,59 @@ +----------------------------------------------------------------------------- +-- | +-- Module : Language.HaLex.Edfa +-- Copyright : (c) Jo‹oo Saraiva 2001,2002,2003,2004,2005 +-- License : LGPL +-- +-- Maintainer : jas@di.uminho.pt +-- Stability : provisional +-- Portability : portable +-- +-- HaLeX Utility Functions +-- +-- Code Included in the Lecture Notes on +-- Language Processing (with a functional flavour). +-- +----------------------------------------------------------------------------- + +module Language.HaLex.Util ( + (<->) + , limit + , permutations + ) where + +import Data.List + + +-- | List Function: l1 - l2. +-- Unlike List.(\\), this function removes duplicates as well. +(<->) :: Eq a => [a] -> [a] -> [a] +l1 <-> l2 = [ x | x <- l1 , not (x `elem` l2) ] + +-- | Apply a function repeatedly, until a fix point is reached, i.e. until +-- the result of the function is the same as the argument. +limit :: Eq a => (a -> a) -> a -> a +limit f s | s == next = s + | otherwise = limit f next + where next = f s + + +-- | Compute the permutations of a given list. For instance, +-- +-- permutations [1,2,3] +-- = [[1,2,3],[2,1,3],[2,3,1],[1,3,2],[3,1,2],[3,2,1]] +-- +permutations :: [a] -> [[a]] +permutations [] = [[]] +permutations (x:xs) = insAllPosLst x x' + where x' = permutations xs + +insAllPosLst :: a -> [[a]] -> [[a]] +insAllPosLst e l = concat $ map (insAllPos e) l + +insAllPos :: a -> [a] -> [[a]] +insAllPos e l = [ insAtPos i e l + | i <- [1..length l + 1] + ] + +insAtPos 1 e l = e : l +insAtPos i e (x:xs) = x : insAtPos (i-1) e xs diff --git a/HaLeX_tool/halex.hs b/HaLeX_tool/halex.hs new file mode 100644 --- /dev/null +++ b/HaLeX_tool/halex.hs @@ -0,0 +1,155 @@ +-- +-- The Main function of the halex tool +-- +-- Code Included in the Lecture Notes on +-- +-- Language Processing (with a functional flavour) +-- +-- +-- copyright João Saraiva +-- Department of Computer Science, +-- University of Minho, +-- Braga, Portugal +-- jas@di.uminho.pt +-- 2001 +-- + + + +module Main where + +import System.Console.GetOpt +import System.Environment +import System.IO +import Data.List (partition) + +import Language.HaLex.RegExp +import Language.HaLex.RegExpParser +import Language.HaLex.RegExp2Fa +import Language.HaLex.RegExpAsDiGraph +import Language.HaLex.Equivalence + +import Language.HaLex.Dfa +import Language.HaLex.Ndfa +import Language.HaLex.Minimize +import Language.HaLex.FaAsDiGraph +import Language.HaLex.Parser + +import Language.HaLex.Dfa2MDfa + +options :: [OptDescr String] +options = [ Option ['N','n'] + ["NDFA"] + (NoArg "N") + "generate Non-Deterministic Finite Automaton" + , Option ['D','d'] + ["DFA"] + (NoArg "D") + "generate Deterministic Finite Automaton" + , Option ['M','m'] + ["MinDfa"] + (NoArg "M") + "generate Minimized Deterministic Finite Automaton" + , Option ['E','e'] + ["Dfa with Effects"] + (NoArg "E") + "generate Reactive Deterministic Finite Automaton" + , Option ['G','g'] + ["graph"] + (NoArg "G") + "generate GraphViz input file" + , Option ['S','s'] + ["Sync State"] + (NoArg "S") + "include a Synk State In the Graph Representation" + , Option ['R','r'] + ["regular expression"] + (ReqArg ('r':) "string") + "specify regular expression" + , Option ['o'] + ["output"] + (ReqArg ('o':) "file") + "specify output file" + , Option ['h','?'] + ["help"] + (NoArg "h") + "output a brief help message" + ] + + +main :: IO () +main = + do args <- getArgs + let (o,n,errs) = getOpt Permute options args + let (re,opts') = partition ((=='r') . head) o + let (fo,opts'') = partition ((=='o') . head) opts' + let output = map tail re ++ repeat "" + let opts = opts'' + if (errs /= []) || ("h" `elem` opts) + then putStr $ usageInfo usageheader options + else if (re == [] && n == []) + then compileFromStdIn fo opts + else compileFromFile re n fo opts + where + usageheader = "HaLex: Regular Languages in Haskell\n\n" ++ + " Course project of Metodos de Programacao III (2001/2002)\n\n" ++ + "Usage: halex options [file] ...\n\nList of options:" + + +type Options = [String] + +compileFromFile :: [String] -> [String] -> [String] -> Options -> IO () +compileFromFile re filei fileo opts + = do let absREs :: [Maybe (RegExp Char)] + absREs = map (\x -> parseRegExp (tail x)) re + let absREs' = map (\ (Just x) -> x) absREs + absREsFile <- mapM readRegExpFile filei + let absREsFile' = map (\ (Just x) -> x) absREsFile + + let absRE_all = absREs' ++ absREsFile' +-- putStrLn (show absRE_all) + + if ((length absRE_all) == 1) + then compileRegExp (head absRE_all) fileo opts + else do let equiv = equivREs absRE_all + putStrLn (if equiv + then " The regular expressions are equivalent" + else " The regular expressions are not equivalent") + + +compileFromStdIn fileo opts + = do (Just s) <- readRegExpFileHandle stdin + compileRegExp s fileo opts + +compileRegExp re fileo opts + = do let fw = if (fileo == []) + then if ("E" `elem` opts) + then writeFile "GenMDfa.hs" + else putStrLn + else writeFile (tail (head fileo)) + if ("G" `elem` opts) + then fw (re2graphviz re "HaLeX" + (("D" `elem` opts) || not ("N" `elem` opts)) + ("M" `elem` opts) True ("S" `elem` opts)) + else if ("N" `elem` opts) + then do fw "import Ndfa" + fw (show (regExp2Ndfa re)) + else if ("E" `elem` opts) + then do putStrLn " Generating file: GenMDfa " + fw (re2MHaskellMod re ("M" `elem` opts) True) + else do fw "import Dfa" + fw (show . beautifyDfa . minimizeDfa . regExp2Dfa $ re) + + +readRegExpFile :: FilePath -> IO (Maybe (RegExp Char)) +readRegExpFile fp = do + fh <- openFile fp ReadMode + content <- hGetContents fh + --hClose fh + return (parseRegExp content) + +readRegExpFileHandle :: Handle -> IO (Maybe (RegExp Char)) +readRegExpFileHandle fh = do + content <- hGetContents fh + return (parseRegExp content) + diff --git a/INSTALL b/INSTALL new file mode 100644 --- /dev/null +++ b/INSTALL @@ -0,0 +1,34 @@ + + HaLeX: A Haskell Library to Model, + Manipulate and + Animate Regular Languages + + http://www.di.uminho.pt/~jas/Research/HaLeX + +copyright João Saraiva + Department of Computer Science, + University of Minho, + Braga, Portugal + jas@di.uminho.pt + + +Version: 1.1 (January, 2005) + + +- halex batch tool + +To install the halex batch tool just call the provided makefile. The +halex tool is installed in the sub-directory bin. + +The makefile uses the ghc compiler, but this tool can be compiled (or +interpreted) using any Haskell compiler (or using hmake). + +- the animations + +To run the animations, the library includes a main module +(MainAnim.hs) that imports the generated Haskell-based automata +produced by halex. This module runs the (lefty) script that animates +the acceptance function. + +To install this module it is needed to update the path to the lefty +script (lefty_tool) in file animation.hs. diff --git a/LICENSE b/LICENSE new file mode 100644 --- /dev/null +++ b/LICENSE @@ -0,0 +1,5 @@ +From : + +"6- Where to get the software + +The HaLeX system is public domain and it is available as a gzipped tar file at: HaLeX_1.1.tgz" diff --git a/README b/README new file mode 100644 --- /dev/null +++ b/README @@ -0,0 +1,222 @@ + + HaLeX: A Haskell Library to Model, + Manipulate and + Animate Regular Languages + + http://www.di.uminho.pt/~jas/Research/HaLeX + +copyright João Saraiva + Department of Computer Science, + University of Minho, + Braga, Portugal + jas@di.uminho.pt + + +Version: 1.1 (January, 2005) + + +1- What is HaleX +---------------- + +HaLeX is a library of datatypes and functions implemented in Haskell +that allows us to model, manipulate and animate regular languages. + +This library was developed in the context of a programming methodology +course for undergraduate students, and as a consequence, it was +defined mainly for educational purposes. + + +2- Features of the Library +-------------------------- + +The library provides the following features: + + - The definition of deterministic finite automata, non-deterministic + finite automata, and regular expressions directly and + straightforwardly in Haskell. + + - The definition of the acceptance functions for all those models. + + - The transformation from regular expressions into non-deterministic + finite automata (NDFA) and from NDFA into deterministic finite + automata (DFA). + + - The transformation from NDFA and DFA into regular expressions + + - The minimization of the number of states of deterministic finite + automata. + + - The equivalence of regular expressions and finite automata. + + - The graphical representation of finite automata. + + - The definition of reactive finite automata. + + - The automatic animation of the acceptance function of finite automata. + + The animations are produced in an external tool: the + high-quality graph visualization system GraphViz. Thus, to be + able to visualize and animate regular languages, you have to + install GraphViz tool. + + The GraphViz system is public domain and it is available at: + + http://www.research.att.com/sw/tools/graphviz/ + + +3- The HaLeX Library +-------------------- + + The library consists of the following modules: + + - RegExp.hs -> Regular Expressions + - Dfa.hs -> Deterministic Finite Automata (DFA) + - Ndfa.hs -> Non Deterministic Finite Automata (NDFA) + - RegExp2Fa.hs -> Converts Regular expressions into Finite Automata + - RegExpAsDiGraph.hs -> Graphic Representation of Regular Expressions + - FaAsDiGraph.hs -> Graphic Representation of Finite Automata + (using GraphViz language/tools) + - FaOperations.hs -> Operations on Finite Automata + (ndfa2dfa , dfa2ndfa, unions , concats, etc) + - FaClasses.hs -> Type Classes to overload operations + - Minimize.hs -> Minimization of the number of states + - Equivalence.hs -> Equivalence of Regular Expressions/Automata + - ReactiveDfa.hs -> Reactive Finite Automata + - Dfa2MDfa.hs -> Produces a Reactive Dfa from a DFA + - RegExpParser.hs -> Simple Parser for Concrete Regular Expressions + (Unix like notation) + - Parser.hs -> Basic Parser Combinators + + - Main.hs -> The Main Module of halex Tool (see next section) + - MainAnim.hs -> The Main Fomule to run Animations + + - faAnin.lefty -> A script written in lefty (one of GraphViz tools) + that animates the acceptance function + + +4- Using HaLeX: The halex Tool +------------------------------ + +The HaLeX library includes a useful tool to manipulate and vizualize +regular languages: the halex tool. This is a batch tool that can be +used in Unix pipes. It accepts as input a regular expression and it +produces Haskell or graphic representations (graphviz) based on finite +automata. + +To install the halex tool, just compile the library modules using a +Haskell compiler (see file INSTALL). + + +4.1 The synopsis of halex is: +---------------------------- + +Usage: halex options [file] ... + +List of options: + -N, -n --NDFA generate Non-Deterministic Finite Automaton + -D, -d --DFA generate Deterministic Finite Automaton + -M, -m --MinDfa generate Minimized Deterministic Finite Automaton + -E, -e --Dfa with Effects generate Reactive Deterministic Finite Automaton + -G, -g --graph generate GraphViz input file + -S, -s --Sync State include a Synk State In the Graph Representation + -R string, -r string --regular expression=string specify regular expression + -o file --output=file specify output file + -h, -? --help output a brief help message + + +4.2 Running halex: some Examples +-------------------------------- + + - Generating a Haskell-based NDFA + + halex -N -R"('+'|'-')?d*('.')?d+" + + + - Producing the postscript of the graphic representation of a NDFA + + halex -N -G -R"('+'|'-')?d*('.')?d+" | dot -Tps + + + - DFA with minimal number of states, visualized with dotty (one of + GraphViz tools) + + halex -D -M -G -R"('+'|'-')?d*('.')?d+" | dotty - + + + - Proving one law of the algebra of regular expressions + + halex -R"a*" -R"(a+)?" + + +4.2.1 Running one Animation +-------------------------- + + - First, we have to configure the path in the makefile + Make_Animation (subdirectory scripts) that produces the executable + for the animation. Update the variable HaLeX_DIR with the location + of the HaLeX library oin your machine. + + - The above makefile, uses the Haskell main module MainAnim.hs + (subdirectory src) which calls the GraphViz tool lefty with the + script that animates the finite automata (file faAnim.lefty in + subdirectory scripts). Edit that module and update the path of + lefty_tool constant function. + + + - After that we are able to produce and run the animations. For + example, we can produce the reactive finite automata as + follows + + halex -E -M -R"('+'|'-')?d*('.')?d+" + + which generates the automaton (in this case, the minimized + automaton, due to the use of the -M option) in the file + GenMDfa.hs. + + - The Haskell module MainAnim is the main module to run the animations. + It imports the previouly generated GenMDfa and it produces the + animations. + + Its main function accepts as argument the sentence to be + accepted/animated by the acceptance function and calls the lefty + tool. + + - The lefty tool interprets the lefty script (faAnim.lefty), which + produces the animations. Lefty provides the text view of the + script. To start running the animation we have to call the + functions provided in the lefty script: + + - fa.init() + - fa.main() + + which initialize the lefty tool and the animation. Write these + functions in the top frame followed by return. At this moment, a + new window will be displayed that contains the graphic + representation of the input. The right button of the mouse + provides a set of operations to run the animation + (forwards/backwards, adjusting the speed, tracking the path, + etc) + + +6- Lecture/Exercise Notes +------------------------- + +I have started developing the HaLeX library in 2000 in the context of +a third year course on programming methodology. This course has a +working load of 24 hours of theoretical classes and another 24 hours +of laboratory classes, running for 12 weeks (\ie, a semester). The +theoretical classes introduce the basic concepts of regular +expressions, finite automata and context-free languages. HaLeX is +used to support such classes. In the laboratory (a two hour class per +week) the students have to solve exercises using a computer. + +I have defined eleven exercise sets (one per week), using literate +Haskell, that the students have to complete. Each set of exercises +defines a module of the \HaLeX\ library. Thus, at the end of the +course the students have a complete documentation of all the exercises +and topics covered in the course, and, also, of the HaLeX library. + +The Exercise Notes are (still in Portuguese...) avaliable at the HaLeX +homepage. + + diff --git a/Setup.hs b/Setup.hs new file mode 100644 --- /dev/null +++ b/Setup.hs @@ -0,0 +1,5 @@ +#!/usr/bin/runhaskell + +import Distribution.Simple + +main = defaultMainWithHooks defaultUserHooks diff --git a/example/GenMDfa.hs b/example/GenMDfa.hs new file mode 100644 --- /dev/null +++ b/example/GenMDfa.hs @@ -0,0 +1,96 @@ +module GenMDfa where + +import DfaMonad + +import MonadState + +dfa = Dfa v q s z delta + where + v = "+-.0123456789" + q = [1,2,3,4,5,6] + s = 1 + z = [4,6] + -- delta :: st -> sy -> m st + delta 1 '+' = do { accum '+' ; return 2 } + delta 1 '-' = do { accum '-' ; return 2 } + delta 1 '.' = do { accum '.' ; return 3 } + delta 1 '0' = do { accum '0' ; return 4 } + delta 1 '1' = do { accum '1' ; return 4 } + delta 1 '2' = do { accum '2' ; return 4 } + delta 1 '3' = do { accum '3' ; return 4 } + delta 1 '4' = do { accum '4' ; return 4 } + delta 1 '5' = do { accum '5' ; return 4 } + delta 1 '6' = do { accum '6' ; return 4 } + delta 1 '7' = do { accum '7' ; return 4 } + delta 1 '8' = do { accum '8' ; return 4 } + delta 1 '9' = do { accum '9' ; return 4 } + delta 2 '+' = do { accum '+' ; return 5 } + delta 2 '-' = do { accum '-' ; return 5 } + delta 2 '.' = do { accum '.' ; return 3 } + delta 2 '0' = do { accum '0' ; return 4 } + delta 2 '1' = do { accum '1' ; return 4 } + delta 2 '2' = do { accum '2' ; return 4 } + delta 2 '3' = do { accum '3' ; return 4 } + delta 2 '4' = do { accum '4' ; return 4 } + delta 2 '5' = do { accum '5' ; return 4 } + delta 2 '6' = do { accum '6' ; return 4 } + delta 2 '7' = do { accum '7' ; return 4 } + delta 2 '8' = do { accum '8' ; return 4 } + delta 2 '9' = do { accum '9' ; return 4 } + delta 3 '+' = do { accum '+' ; return 5 } + delta 3 '-' = do { accum '-' ; return 5 } + delta 3 '.' = do { accum '.' ; return 5 } + delta 3 '0' = do { accum '0' ; return 6 } + delta 3 '1' = do { accum '1' ; return 6 } + delta 3 '2' = do { accum '2' ; return 6 } + delta 3 '3' = do { accum '3' ; return 6 } + delta 3 '4' = do { accum '4' ; return 6 } + delta 3 '5' = do { accum '5' ; return 6 } + delta 3 '6' = do { accum '6' ; return 6 } + delta 3 '7' = do { accum '7' ; return 6 } + delta 3 '8' = do { accum '8' ; return 6 } + delta 3 '9' = do { accum '9' ; return 6 } + delta 4 '+' = do { accum '+' ; return 5 } + delta 4 '-' = do { accum '-' ; return 5 } + delta 4 '.' = do { accum '.' ; return 3 } + delta 4 '0' = do { accum '0' ; return 4 } + delta 4 '1' = do { accum '1' ; return 4 } + delta 4 '2' = do { accum '2' ; return 4 } + delta 4 '3' = do { accum '3' ; return 4 } + delta 4 '4' = do { accum '4' ; return 4 } + delta 4 '5' = do { accum '5' ; return 4 } + delta 4 '6' = do { accum '6' ; return 4 } + delta 4 '7' = do { accum '7' ; return 4 } + delta 4 '8' = do { accum '8' ; return 4 } + delta 4 '9' = do { accum '9' ; return 4 } + delta 5 '+' = do { accum '+' ; return 5 } + delta 5 '-' = do { accum '-' ; return 5 } + delta 5 '.' = do { accum '.' ; return 5 } + delta 5 '0' = do { accum '0' ; return 5 } + delta 5 '1' = do { accum '1' ; return 5 } + delta 5 '2' = do { accum '2' ; return 5 } + delta 5 '3' = do { accum '3' ; return 5 } + delta 5 '4' = do { accum '4' ; return 5 } + delta 5 '5' = do { accum '5' ; return 5 } + delta 5 '6' = do { accum '6' ; return 5 } + delta 5 '7' = do { accum '7' ; return 5 } + delta 5 '8' = do { accum '8' ; return 5 } + delta 5 '9' = do { accum '9' ; return 5 } + delta 6 '+' = do { accum '+' ; return 5 } + delta 6 '-' = do { accum '-' ; return 5 } + delta 6 '.' = do { accum '.' ; return 5 } + delta 6 '0' = do { accum '0' ; return 6 } + delta 6 '1' = do { accum '1' ; return 6 } + delta 6 '2' = do { accum '2' ; return 6 } + delta 6 '3' = do { accum '3' ; return 6 } + delta 6 '4' = do { accum '4' ; return 6 } + delta 6 '5' = do { accum '5' ; return 6 } + delta 6 '6' = do { accum '6' ; return 6 } + delta 6 '7' = do { accum '7' ; return 6 } + delta 6 '8' = do { accum '8' ; return 6 } + delta 6 '9' = do { accum '9' ; return 6 } + + + +accum :: a -> State [a] () +accum x = modify (\ s -> s++[x]) diff --git a/example/README b/example/README new file mode 100644 --- /dev/null +++ b/example/README @@ -0,0 +1,51 @@ + + HaLeX: A Haskell Library to Model, + Manipulate and + Animate Regular Languages + + http://www.di.uminho.pt/~jas/Research/HaLeX + +copyright João Saraiva + Department of Computer Science, + University of Minho, + Braga, Portugal + jas@di.uminho.pt + + +Version: 1.0 (January, 2002) + + + +The example directory contain the following files: + + - real + + the regular expression defining a notation for real numbers + + - real_dfa.hs + + the result of: ../bin/halex -D -M < real > real_dfa.hs + + - real_ndfa.hs + + the result of: ../bin/halex -N < real > real_ndfa.hs + + - real_dfa.ps + + the result of: ../bin/halex -G -M < real | dot -Tps > real_dfa.ps + + - real_ndfa.ps + + the result of: ../bin/halex -G -N < real | dot -Tps -Gsize=30,30 > real_ndfa.ps + + - GenMDfa.hs + + the result of: ../bin/halex -M -E < real + + (to produce an "animator" for the real regular expression, just + call the following makefile + + make -f ../scripts/Make_Animation + + the program animation if produced. It accepts as input a sentence + (a real number) and produces the animation). diff --git a/example/real b/example/real new file mode 100644 --- /dev/null +++ b/example/real @@ -0,0 +1,1 @@ +('+'|'-')?(0|1|2|3|4|5|6|7|8|9)*('.'?(0|1|2|3|4|5|6|7|8|9)+) diff --git a/example/real_dfa.hs b/example/real_dfa.hs new file mode 100644 --- /dev/null +++ b/example/real_dfa.hs @@ -0,0 +1,88 @@ +import Dfa +dfa = Dfa v q s z delta + where + v = "+-.0123456789" + q = [1,2,3,4,5,6] + s = 1 + z = [4,6] + -- delta :: st -> sy -> st + delta 1 '+' = 2 + delta 1 '-' = 2 + delta 1 '.' = 3 + delta 1 '0' = 4 + delta 1 '1' = 4 + delta 1 '2' = 4 + delta 1 '3' = 4 + delta 1 '4' = 4 + delta 1 '5' = 4 + delta 1 '6' = 4 + delta 1 '7' = 4 + delta 1 '8' = 4 + delta 1 '9' = 4 + delta 2 '+' = 5 + delta 2 '-' = 5 + delta 2 '.' = 3 + delta 2 '0' = 4 + delta 2 '1' = 4 + delta 2 '2' = 4 + delta 2 '3' = 4 + delta 2 '4' = 4 + delta 2 '5' = 4 + delta 2 '6' = 4 + delta 2 '7' = 4 + delta 2 '8' = 4 + delta 2 '9' = 4 + delta 3 '+' = 5 + delta 3 '-' = 5 + delta 3 '.' = 5 + delta 3 '0' = 6 + delta 3 '1' = 6 + delta 3 '2' = 6 + delta 3 '3' = 6 + delta 3 '4' = 6 + delta 3 '5' = 6 + delta 3 '6' = 6 + delta 3 '7' = 6 + delta 3 '8' = 6 + delta 3 '9' = 6 + delta 4 '+' = 5 + delta 4 '-' = 5 + delta 4 '.' = 3 + delta 4 '0' = 4 + delta 4 '1' = 4 + delta 4 '2' = 4 + delta 4 '3' = 4 + delta 4 '4' = 4 + delta 4 '5' = 4 + delta 4 '6' = 4 + delta 4 '7' = 4 + delta 4 '8' = 4 + delta 4 '9' = 4 + delta 5 '+' = 5 + delta 5 '-' = 5 + delta 5 '.' = 5 + delta 5 '0' = 5 + delta 5 '1' = 5 + delta 5 '2' = 5 + delta 5 '3' = 5 + delta 5 '4' = 5 + delta 5 '5' = 5 + delta 5 '6' = 5 + delta 5 '7' = 5 + delta 5 '8' = 5 + delta 5 '9' = 5 + delta 6 '+' = 5 + delta 6 '-' = 5 + delta 6 '.' = 5 + delta 6 '0' = 6 + delta 6 '1' = 6 + delta 6 '2' = 6 + delta 6 '3' = 6 + delta 6 '4' = 6 + delta 6 '5' = 6 + delta 6 '6' = 6 + delta 6 '7' = 6 + delta 6 '8' = 6 + delta 6 '9' = 6 + + diff --git a/example/real_dfa.ps b/example/real_dfa.ps new file mode 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[19] + delta 21 (Just '3') = [22] + delta 24 (Just '4') = [25] + delta 27 (Just '5') = [28] + delta 30 (Just '6') = [31] + delta 33 (Just '7') = [34] + delta 36 (Just '8') = [37] + delta 38 (Just '9') = [39] + delta 51 (Just '.') = [52] + delta 56 (Just '0') = [57] + delta 59 (Just '1') = [60] + delta 62 (Just '2') = [63] + delta 65 (Just '3') = [66] + delta 68 (Just '4') = [69] + delta 71 (Just '5') = [72] + delta 74 (Just '6') = [75] + delta 77 (Just '7') = [78] + delta 80 (Just '8') = [81] + delta 82 (Just '9') = [83] + delta 95 (Just '0') = [96] + delta 98 (Just '1') = [99] + delta 101 (Just '2') = [102] + delta 104 (Just '3') = [105] + delta 107 (Just '4') = [108] + delta 110 (Just '5') = [111] + delta 113 (Just '6') = [114] + delta 116 (Just '7') = [117] + delta 119 (Just '8') = [120] + delta 121 (Just '9') = [122] + delta 1 (Nothing) = [2,8] + delta 2 (Nothing) = [3,5] + delta 4 (Nothing) = [7] + delta 6 (Nothing) = [7] + delta 7 (Nothing) = [9] + delta 8 (Nothing) = [9] + delta 9 (Nothing) = [10] + delta 10 (Nothing) = [11,49] + delta 11 (Nothing) = [12,14] + delta 13 (Nothing) = [48] + delta 14 (Nothing) = [15,17] + delta 16 (Nothing) = [47] + delta 17 (Nothing) = [18,20] + delta 19 (Nothing) = [46] + delta 20 (Nothing) = [21,23] + delta 22 (Nothing) = [45] + delta 23 (Nothing) = [24,26] + delta 25 (Nothing) = [44] + delta 26 (Nothing) = [27,29] + delta 28 (Nothing) = [43] + delta 29 (Nothing) = [30,32] + delta 31 (Nothing) = [42] + delta 32 (Nothing) = [33,35] + delta 34 (Nothing) = [41] + delta 35 (Nothing) = [36,38] + delta 37 (Nothing) = [40] + delta 39 (Nothing) = [40] + delta 40 (Nothing) = [41] + delta 41 (Nothing) = [42] + delta 42 (Nothing) = [43] + delta 43 (Nothing) = [44] + delta 44 (Nothing) = [45] + delta 45 (Nothing) = [46] + delta 46 (Nothing) = [47] + delta 47 (Nothing) = [48] + delta 48 (Nothing) = [11,49] + delta 49 (Nothing) = [50] + delta 50 (Nothing) = [51,53] + delta 52 (Nothing) = [54] + delta 53 (Nothing) = [54] + delta 54 (Nothing) = [55] + delta 55 (Nothing) = [56,58] + delta 57 (Nothing) = [92] + delta 58 (Nothing) = [59,61] + delta 60 (Nothing) = [91] + delta 61 (Nothing) = [62,64] + delta 63 (Nothing) = [90] + delta 64 (Nothing) = [65,67] + delta 66 (Nothing) = [89] + delta 67 (Nothing) = [68,70] + delta 69 (Nothing) = [88] + delta 70 (Nothing) = [71,73] + delta 72 (Nothing) = [87] + delta 73 (Nothing) = [74,76] + delta 75 (Nothing) = [86] + delta 76 (Nothing) = [77,79] + delta 78 (Nothing) = [85] + delta 79 (Nothing) = [80,82] + delta 81 (Nothing) = [84] + delta 83 (Nothing) = [84] + delta 84 (Nothing) = [85] + delta 85 (Nothing) = [86] + delta 86 (Nothing) = [87] + delta 87 (Nothing) = [88] + delta 88 (Nothing) = [89] + delta 89 (Nothing) = [90] + delta 90 (Nothing) = [91] + delta 91 (Nothing) = [92] + delta 92 (Nothing) = [93] + delta 93 (Nothing) = [94,132] + delta 94 (Nothing) = [95,97] + delta 96 (Nothing) = [131] + delta 97 (Nothing) = [98,100] + delta 99 (Nothing) = [130] + delta 100 (Nothing) = 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+000000000000000000000000000000000000000000000000000000000000000000000000 +0000000000000000000000001064c8 + +showpage + +% stop using temporary dictionary +end + +% restore original state +origstate restore + +%%Trailer + +%%EndDocument + @endspecial Black Black 1638 4189 a @beginspecial 17 +@llx 418 @lly 248 @urx 506 @ury 2310 @rwi @clip @setspecial +%%BeginDocument: TOOL/anim2.ps +%!PS-Adobe-2.0 EPSF-2.0 +%%Title: /home/jas/Research/Papers/HaLeX/TOOL/anim2.ps +%%Creator: XV Version 3.10a Rev: 12/29/94 (PNG patch 1.2) - by John Bradley +%%BoundingBox: 17 418 248 506 +%%Pages: 1 +%%DocumentFonts: +%%EndComments +%%EndProlog + +%%Page: 1 1 + +% remember original state +/origstate save def + +% build a temporary dictionary +20 dict begin + +% define string to hold a scanline's worth of data +/pix 1731 string def + +% define space for color conversions +/grays 577 string def % space for gray scale line +/npixls 0 def +/rgbindx 0 def + +% lower left corner +17 418 translate + +% size of image (on paper, in 1/72inch coords) +230.83200 87.62400 scale + +% define 'colorimage' if it isn't defined +% ('colortogray' and 'mergeprocs' come from xwd2ps +% via xgrab) +/colorimage where % do we know about 'colorimage'? + { pop } % yes: pop off the 'dict' returned + { % no: define one + /colortogray { % define an RGB->I function + /rgbdata exch store % call input 'rgbdata' + rgbdata length 3 idiv + /npixls exch store + /rgbindx 0 store + 0 1 npixls 1 sub { + grays exch + rgbdata rgbindx get 20 mul % Red + rgbdata rgbindx 1 add get 32 mul % Green + rgbdata rgbindx 2 add get 12 mul % Blue + add add 64 idiv % I = .5G + .31R + .18B + put + /rgbindx rgbindx 3 add store + } for + grays 0 npixls getinterval + } bind def + + % Utility procedure for colorimage operator. + % This procedure takes two procedures off the + % stack and merges them into a single procedure. + + /mergeprocs { % def + dup length + 3 -1 roll + dup + length + dup + 5 1 roll + 3 -1 roll + add + array cvx + dup + 3 -1 roll + 0 exch + putinterval + dup + 4 2 roll + putinterval + } bind def + + /colorimage { % def + pop pop % remove 'false 3' operands + {colortogray} mergeprocs + image + } bind def + } ifelse % end of 'false' case + + + +577 219 8 % dimensions of data +[577 0 0 -219 0 219] % mapping matrix +{currentfile pix readhexstring pop} +false 3 colorimage + +0038a0000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 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http://www.di.uminho.pt/~jas/Research/HaLeX +# +# The script to animate the Reactive Finite Automata produced by HaLeX +# +# copyright João Saraiva +# Department of Computer Science, +# University of Minho, +# Braga, Portugal +# jas@di.uminho.pt +# +# Version: 1.0 (January, 2002) +# + +load('dotty.lefty'); + +# filenames +fa.graphfilename = 'fa.dot'; +fa.transfilename = 'fa.trans'; + +# tracking the states/nodes +fa.normalcolor = 'black'; +fa.highlightcolor = 'light_grey'; +fa.currentcolor = 'tan'; + + +fa.trackcur = 0; # 0: No 1: Yes + + +# tracking the path +fa.trackpath = 0; # 0: No 1: Yes +fa.trackhighlightcolor = 'red'; +fa.trackhighlightfontcolor = 'red'; +fa.trackhighlightfontsize = '30'; + +# tracking the input sentence +fa.sentence = ''; + + + +fa.protogt.graph.edgeattr.color = 'red'; + +fa.sleep = 500000; +fa.start = '1'; + + +fa.init = function () { + dotty.init (); + monitorfile = dotty.monitorfile; +}; + +fa.protogt = [ + 'layoutmode' = 'sync'; + 'actions' = copy (dotty.protogt.actions); +]; + +fa.protovt = [ + 'name' = 'FA'; + 'type' = 'normal'; +]; + +fa.main = function () { + local gnvt , gt ; + + gnvt = dotty.createviewandgraph(null,'file',fa.protogt,fa.protovt); + gt = gnvt.gt ; + gt.loadgraph (gt, fa.graphfilename,'file',fa.protogt.graph, 1); + fa.currstate = gt.graph.nodes[gt.graph.nodedict[fa.start]]; # <-- Init Node + fa.loadtrans ('fa.trans'); + fa.setcurrcolor(gt, fa.currstate); + fa.focuson (gt , fa.currstate); +}; + +fa.loadtrans = function (filename) { + local fd , i ; + + if (~((fd = openio ('file',filename,'r')) >= 0)) { + echo ('cannot open transition file: ',filename); + return; + } + echo ('reading transition file'); + i = 0; + while ((fa.trans[i] = readline (fd))) + i = i + 1; + closeio (fd); + fa.trani = 0 ; + fa.states[0] = fa.currstate ; + fa.currstate.count = 1 ; +}; + +fa.next = function (gt) { + local label , eid , edge , tran ; + + if (~(label = fa.trans[fa.trani])) + return 0; + for (eid in fa.currstate.edges) { + edge = fa.currstate.edges[eid]; + if (edge.attr.label == label & edge.tail == fa.currstate) { + tran = edge ; + break ; + } + } + if (tran) { + if (fa.trackpath) fa.setedegecolor (gt , tran); + + sleep(fa.sleep); + fa.trani = fa.trani + 1; + fa.setcolor (gt , fa.currstate); + fa.currstate = (fa.states[fa.trani] = tran.head) ; + if (fa.currstate.count) + fa.currstate.count = fa.currstate.count + 1; + else + fa.currstate.count = 1; + fa.setcurrcolor (gt, fa.currstate); + fa.focuson (gt , fa.currstate); + sleep(fa.sleep); + } + return 1; +}; + +fa.prev = function (gt) { + if (fa.trani == 0) + return 0; + sleep(fa.sleep); + remove (fa.trani , fa.states); + fa.trani = fa.trani - 1; + fa.currstate.count = fa.currstate.count - 1; + fa.setcolor (gt , fa.currstate ); + fa.currstate = fa.states[fa.trani]; + fa.setcurrcolor (gt, fa.currstate); + fa.focuson (gt , fa.currstate); + return 1; +}; + + +fa.setedegecolor = function (gt , edge) { + edge.attr.color = fa.trackhighlightcolor; + edge.attr.fontcolor = fa.trackhighlightfontcolor; + edge.attr.fontsize = fa.trackhighlightfontsize; + ge.undrawedge(gt , gt.views , edge); + remove('style',edge.attr); + gt.unpackedgeattr (gt, edge); + gt.drawedge (gt , gt.views , edge); +}; + + +fa.setcolor = function (gt , node) { + if (node.count) { + node.attr.style = 'filled' ; + node.attr.color = fa.highlightcolor ; + } else { + gt.undrawnode (gt , gt.views , node); + remove ('style' , node.attr); + node.attr.color = fa.normalcolor ; + } + gt.unpacknodeattr (gt, node); + gt.drawnode (gt , gt.views , node); +}; + +fa.setcurrcolor = function (gt , node) { + node.attr.style = 'filled' ; + node.attr.color = fa.currentcolor ; + gt.unpacknodeattr (gt, node); + gt.drawnode (gt , gt.views , node); +}; + +fa.focuson = function (gt , node) { + gt.setviewcenter (gt.views , node.pos); +}; + +fa.protogt.actions.general['play fwd'] = function (gt , vt , data) { + while (fa.next(gt)) + ; +}; + +fa.protogt.actions.general['play bwd'] = function (gt , vt , data) { + while (fa.prev(gt)) + ; +}; + +fa.protogt.actions.general['track node'] = function (gt , vt , data) { + if (fa.trackcur) + fa.trackcur = 0; + else { + fa.trackcur = 1; + fa.focuson (gt , fa.currstate); + } +}; + +fa.protogt.actions.general['track path (y/n)'] = function (gt , vt , data) { + if (fa.trackpath) fa.trackpath = 0 ; + else fa.trackpath = 1 ; +}; + +fa.protogt.actions.general['inc sleep'] = function (gt , vt , data) { + fa.sleep = fa.sleep + 200000; +}; + +fa.protogt.actions.general['dec sleep'] = function (gt , vt , data) { + fa.sleep = fa.sleep - 200000; +}; + + + +fa.protovt.menus = [ + 'general' = [ + 0 = "undo"; + 1 = "paste"; + 2 = "do layout"; + 3 = "cancel layout"; + 4 = "redraw"; + 5 = "new graph"; + 6 = "load graph"; + 7 = "reload graph"; + 8 = "open view"; + 9 = "copy view"; + 10 = "clone view"; + 11 = "birdseye view"; + 12 = "close view"; + 13 = "play fwd"; + 14 = "play bwd"; + 15 = "inc sleep"; + 16 = "dec sleep"; + 17 = "zoom in"; + 18 = "zoom out"; + 19 = "find node"; + 20 = "track node"; + 21 = "track path (y/n)"; + 22 = "print graph"; + 23 = "text view"; + 24 = "quit"; + ]; + 'node' = [ + 0 = "cut"; + 1 = "Cut"; + 2 = "copy"; + 3 = "Copy"; + 4 = "group"; + 5 = "Group"; + 6 = "delete"; + 7 = "Delete"; + 8 = "remove"; + 9 = "Remove"; + 10 = "set attr"; + 11 = "print attr"; + ]; + 'edge' = [ + 0 = "cut"; + 1 = "Cut"; + 2 = "copy"; + 3 = "Copy"; + 4 = "group"; + 5 = "Group"; + 6 = "delete"; + 7 = "Delete"; + 8 = "set attr"; + 9 = "print attr"; + ]; +]; +fa.protovt.uifuncs.rightdown = dotty.protovt.normal.uifuncs.rightdown; +fa.protovt.uifuncs.keyup = dotty.protovt.normal.uifuncs.keyup; +fa.protovt.uifuncs.redraw = dotty.protovt.normal.uifuncs.redraw; +fa.protovt.uifuncs.closeview = dotty.protovt.normal.uifuncs.closeview; + +fa.protovt.uifuncs.leftup = function (data) { + local gt ; + + gt = dotty.graphs[dotty.views[data.widget].gtid]; + if (fa.next(gt) == 0) + echo ('at end of log'); +}; + +fa.protovt.uifuncs.middleup = function (data) { + local gt ; + + gt = dotty.graphs[dotty.views[data.widget].gtid]; + if (fa.prev(gt) == 0) + echo ('at end of log'); +};