Given the below program, I am having issues dealing with monads.
module Main
where
import System.Environment
import System.Directory
import System.IO
import Text.CSV
--------------------------------------------------
exister :: String -> IO Bool
exister path = do
fileexist <- doesFileExist path
direxist <- doesDirectoryExist path
return (fileexist || direxist )
--------------------------------------------------
slurp :: String -> IO String
slurp path = do
withFile path ReadMode (\handle -> do
contents <- hGetCont开发者_运维问答ents handle
last contents `seq` return contents )
--------------------------------------------------
main :: IO ()
main = do
[csv_filename] <- getArgs
putStrLn (show csv_filename)
csv_raw <- slurp csv_filename
let csv_data = parseCSV csv_filename csv_raw
printCSV csv_data -- unable to compile.
csv_data is an Either (parseerror) CSV type, and printCSV takes only CSV data.
Here's the ediff between the working version and the broken version.
***************
*** 27,30 ****
csv_raw <- slurp csv_filename
let csv_data = parseCSV csv_filename csv_raw
! printCSV csv_data -- unable to compile.
\ No newline at end of file
--- 27,35 ----
csv_raw <- slurp csv_filename
let csv_data = parseCSV csv_filename csv_raw
! case csv_data of
! Left error -> putStrLn $ show error
! Right csv_data -> putStrLn $ printCSV csv_data
!
! putStrLn "done"
!
reference: http://hackage.haskell.org/packages/archive/csv/0.1.2/doc/html/Text-CSV.html
Regarding monads:
Yes, Either a
is a monad. So simplifying the problem, you are basically asking for this:
main = print $ magicMonadUnwrap v
v :: Either String Int
v = Right 3
magicMonadUnwrap :: (Monad m) => m a -> a
magicMonadUnwrap = undefined
How do you define magicMonadUnwrap
? Well, you see, it's different for each monad. Each one needs its own unwrapper. Many of these have the word "run" in them, for example, runST
, runCont
, or runEval
. However, for some monads, it might not be safe to unwrap them (hence the need for differing unwrappers).
One implementation for lists would be head
. But what if the list is empty? An unwrapper for Maybe
is fromJust
, but what if it's Nothing
?
Similarly, the unwrapper for the Either
monad would be something like:
fromRight :: Either a b -> b
fromRight (Right x) = x
But this unwrapper isn't safe: what if you had a Left
value instead? (Left usually represents an error state, in your case, a parse error). So the best way to act upon an Either
value it is to use the either
function, or else use a case statement matching Right
and Left
, as Daniel Wagner illustrated.
tl;dr: there is no magicMonadUnwrap
. If you're inside that same monad, you can use <-
, but to truly extract the value from a monad...well...how you do it depends on which monad you're dealing with.
Use case
.
main = do
...
case csv_data of
Left err -> {- whatever you're going to do with an error -- print it, throw it as an exception, etc. -}
Right csv -> printCSV csv
The either
function is shorter (syntax-wise), but boils down to the same thing.
main = do
...
either ({- error condition function -}) printCSV csv_data
You must unlearn what you have learned.
Master Yoda.
Instead of thinking about, or searching for ways to "free", "liberate", "release", "unwrap" or "extract" normal Haskell values from effect-centric (usually monadic) contexts, learn how to use one of Haskell's more distinctive features - functions are first-class values:
you can use functions like values of other types e.g. like
Bool
,Char
,Int
,Integer
etc:arithOps :: [(String, Int -> Int -> Int)] arithOps = zip ["PLUS","MINUS", "MULT", "QUOT", "REM"] [(+), (-), (*), quot, rem]
For your purposes, what's more important is that functions can also be used as arguments e.g:
map :: (a -> b) -> [a] -> [b]
map f xs = [ f x | x <- xs ]
filter :: (a -> Bool) -> [a] -> [a]
filter p xs = [ x | x <- xs, p x ]
These higher-order functions are even available for use in effect-bearing contexts e.g:
import Control.Monad
liftM :: Monad m => (a -> b) -> (m a -> m b)
liftM2 :: Monad m => (a -> b -> c) -> (m a -> m b -> m c)
liftM3 :: Monad m => (a -> b -> c -> d) -> (m a -> m b -> m c -> m d)
...etc, which you can use to lift your regular Haskell functions:
do .
.
.
val <- liftM3 calculate this_M that_M other_M
.
.
.
Of course, the direct approach also works:
do .
.
.
x <- this_M
y <- that_M
z <- other_M
let val = calculate x y z
.
.
.
As your skills develop, you'll find yourself delegating more and more code to ordinary functions and leaving the effects to a vanishingly-small set of entities defined in terms of functors, applicatives, monads, arrows, etc as you progress towards Haskell mastery.
You're not convinced? Well, here's a brief note of how effects used to be handled in Haskell - there's also a longer description of how Haskell arrived at the monadic interface. Alternately, you could look at Standard ML, OCaml, and other similar languages - who knows, maybe you'll be happier with using them...
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