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PA1Helper.hs
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PA1Helper.hs
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module PA1Helper(runProgram,Lexp(..)) where
import Text.Parsec
import Text.Parsec.String
import Text.Parsec.Expr
import Text.Parsec.Token
import Text.Parsec.Language
import Text.Parsec.Char
-- Haskell representation of lambda expression
-- In Lambda Lexp Lexp, the first Lexp should always be Atom String
data Lexp = Atom String | Lambda Lexp Lexp | Apply Lexp Lexp
-- Make it possible to determine if two lambda expressions are structurally equal
instance Eq Lexp where
(Atom v1) == (Atom v2) = v1 == v2
(Lambda (Atom v1) exp1) == (Lambda (Atom v2) exp2) = v1 == v2 && exp1 == exp2
(Apply exp1 exp2) == (Apply exp3 exp4) = exp1 == exp3 && exp2 == exp4
_ == _ = False
-- Allow for Lexp datatype to be printed like the Oz representation of a lambda expression
instance Show Lexp where
show (Atom v) = v
show (Lambda exp1 exp2) = "\\" ++ show exp1 ++ "." ++ show exp2
show (Apply exp1 exp2) = "(" ++ show exp1 ++ " " ++ show exp2 ++ ")"
-- Reserved keywords in Oz
-- P. 841 Table C.8, "Concepts, Techniques, and Models of Computer Programming",
-- Van Roy, Haridi
ozKeywords=["andthen" , "at" , "attr" , "break" ,
"case" , "catch" , "choice" , "class" ,
"collect" , "cond" , "continue" , "declare" ,
"default" , "define" , "dis" , "div" ,
"do" , "else" , "elsecase" , "elseif" ,
"elseof" , "end" , "export" , "fail" ,
"false" , "feat" , "finally" , "for" ,
"from" , "fun" , "functor" , "if" ,
"import" , "in" , "lazy" , "local" ,
"lock" , "meth" , "mod" , "not" ,
"of" , "or" , "orelse" , "prepare" ,
"proc" , "prop" , "raise" , "require" ,
"return" , "self" , "skip" , "then" ,
"thread" , "true" , "try" , "unit" ]
-- Sparse language definition to define a proper Oz identifier
-- An atom is defined as follows:
-- 1. sequence of alphanumeric chars starting with a lowercase letter,
-- excluding language keywords
-- 2. arbitrary printable chars enclosed in single quotes,
-- excluding "'", "\", and "NUL"
-- lDef defines an atom as only 1.
-- P. 825,"Concepts, Techniques, and Models of Computer Programming",
-- Van Roy, Haridi
lDef = emptyDef { identStart = lower
, identLetter = alphaNum
, reservedNames = ozKeywords
}
-- Obtains helper functions for parsing
TokenParser{ parens = m_parens
, identifier = m_identifier
, reserved = m_reserved
, brackets = m_brackets
} = makeTokenParser lDef
-- Below is code to parse Oz lambda expressions and represent them in Haskell
atom = do
var <- m_identifier
return (Atom var)
lambargs = do
var1 <- atom
char '.'
var2 <- start
return (Lambda var1 var2)
lamb = do
char '\\'
lambargs
appargs = do
var1 <- start
spaces
var2 <- start
return (Apply var1 var2)
app = m_parens appargs
start = atom <|> lamb <|> app
-- Use previously defined parser to parse a given String
parseLExpr :: String -> Either ParseError Lexp
parseLExpr = parse start ""
-- Given a list of Strings, return a list containing only Lexp objects
-- for strings that are valid lambda expressions
parseLEList :: [String]->[Lexp]
parseLEList [] = []
parseLEList (x:xs) = let xs' = parseLEList xs
in case parseLExpr x of
Left err -> xs'
Right x' -> x':xs'
-- Pretty printer for outputting inputted lambda expressions along with
-- their reduced expressions. Integer used to distiguish between test cases.
outputPrinter :: Int -> [(Lexp,Lexp)] -> IO()
outputPrinter _ [] = return ()
outputPrinter n ((lexp,lexp'):lexps) = do
putStrLn ("Input " ++ show n ++ ": " ++ show lexp)
putStrLn ("Result " ++ show n ++ ": " ++ show lexp')
outputPrinter (n+1) lexps
-- Given a filename and function for reducing lambda expressions,
-- reduce all valid lambda expressions in the file and output results.
runProgram :: String -> (Lexp -> Lexp) -> IO()
runProgram fileName reducer = do
fcontents <- readFile fileName
let inList = lines fcontents
let parsedList = parseLEList inList
let reducedList = map reducer parsedList
outputPrinter 1 (zip parsedList reducedList)