----------------------------------------------------------------------------- -- | -- Module : Text.ParserCombinators.Parsec.ExprM -- Stability : experimental -- Portability : portable -- -- This module is a variant of Text.ParserCombinators.Parsec.Expr -- A helper module to parse \"expressions\". -- Builds a parser given a table of operators and associativities. -- -- In this module, the application of an operator is a monadic action. -- This is, i.e. usefull if one wants to construct an AST an attach a unique -- label to every node. ----------------------------------------------------------------------------- module Text.ParserCombinators.Parsec.ExprM ( Assoc(..), infixM, prefixM, postfixM , OperatorTable, Operator , buildExpressionParser ) where import Text.ParserCombinators.Parsec.Prim import Text.ParserCombinators.Parsec.Combinator ----------------------------------------------------------- -- Assoc and OperatorTable ----------------------------------------------------------- data Assoc = AssocNone | AssocLeft | AssocRight data Operator t st a = Infix (GenParser t st (a -> a -> GenParser t st a)) Assoc | Prefix (GenParser t st (a -> GenParser t st a)) | Postfix (GenParser t st (a -> GenParser t st a)) infixM :: (GenParser t st (a -> a -> GenParser t st a)) -> Assoc -> Operator t st a infixM = Infix prefixM :: (GenParser t st (a -> GenParser t st a)) -> Operator t st a prefixM = Prefix postfixM :: (GenParser t st (a -> GenParser t st a)) -> Operator t st a postfixM = Postfix type OperatorTable t st a = [[Operator t st a]] ----------------------------------------------------------- -- Convert an OperatorTable and basic term parser into -- a full fledged expression parser ----------------------------------------------------------- buildExpressionParser :: OperatorTable tok st a -> GenParser tok st a -> GenParser tok st a buildExpressionParser operators simpleExpr = foldl (makeParser) simpleExpr operators where makeParser term ops = let (rassoc,lassoc,nassoc ,prefix,postfix) = foldr splitOp ([],[],[],[],[]) ops rassocOp = choice rassoc lassocOp = choice lassoc nassocOp = choice nassoc prefixOp = choice prefix "" postfixOp = choice postfix "" ambigious assoc op= try $ do{ op; fail ("ambiguous use of a " ++ assoc ++ " associative operator") } ambigiousRight = ambigious "right" rassocOp ambigiousLeft = ambigious "left" lassocOp ambigiousNon = ambigious "non" nassocOp termP = do{ pre <- prefixP ; x <- term ; post <- postfixP ; pre x >>= post } postfixP = postfixOp <|> return return prefixP = prefixOp <|> return return rassocP x = do{ f <- rassocOp ; y <- do{ z <- termP; rassocP1 z } ; f x y } <|> ambigiousLeft <|> ambigiousNon -- <|> return x rassocP1 x = rassocP x <|> return x lassocP x = do{ f <- lassocOp ; y <- termP ; f x y >>= lassocP1 } <|> ambigiousRight <|> ambigiousNon -- <|> return x lassocP1 x = lassocP x <|> return x nassocP x = do{ f <- nassocOp ; y <- termP ; ambigiousRight <|> ambigiousLeft <|> ambigiousNon <|> f x y } -- <|> return x in do{ x <- termP ; rassocP x <|> lassocP x <|> nassocP x <|> return x "operator" } splitOp (Infix op assoc) (rassoc,lassoc,nassoc,prefix,postfix) = case assoc of AssocNone -> (rassoc,lassoc,op:nassoc,prefix,postfix) AssocLeft -> (rassoc,op:lassoc,nassoc,prefix,postfix) AssocRight -> (op:rassoc,lassoc,nassoc,prefix,postfix) splitOp (Prefix op) (rassoc,lassoc,nassoc,prefix,postfix) = (rassoc,lassoc,nassoc,op:prefix,postfix) splitOp (Postfix op) (rassoc,lassoc,nassoc,prefix,postfix) = (rassoc,lassoc,nassoc,prefix,op:postfix)