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  • Why do we like monad transformers?

    • they let us deal with more than one level of structure without having to deal with more than one level of structure by hand every time we encounter it.
  • When will we have to write our own instances?

    • not too frequently! Everything in the chapter that we have to write is already available in transformers under Control.Monad.Trans.<thing>
  • What will we use in practice?

    • ReaderT, StateT, MaybeT, EitherT, but also maybe, since we're a long ways off using haskell at work. We won't use WriterT because the book said not to (it does bad coupling), and we also won't use things like ListT because there are streaming IO libraries that do a better job (pipes, conduit)
  • How is StateT like Parser?

    • StateT has runState :: a -> m (a, s). Parser as have parse :: String -> Maybe (a, String). Parser as are StateT String Maybes. Great.
  • What's MonadTrans all about?

    • MonadTrans is a typeclass that provides us lift :: (Monad m) => m a -> t m a. We start with a monad and end up with a monad transformer type. Stylish.
  • How are you going to stick a pipe in your own bicycle wheels with MonadTrans?

    • by doing this:
    i <- WidgetT $ lift $ lift $ lift $ lift $ lift $ lift $ lift

    Don't do that. Instead, newtype your monad stack and provide a MonadTrans class for the newtype, so you can just have the one lift

  • What's MonadIO all about?

    • A common pattern is to have a bunch of Monad stuff wrapped in an IO. It would be a bit of a drag to have to newtype every IO <MonadStack> and write MonadTrans instances every time (apparently), so liftIO does that for you. Here's MonadIO:

      class (Monad m) => MonadIO m where
      liftIO :: IO a -> m a

      liftIO keeps lifting until it runs out of Monads

  • Will you die from not fully grokking monad transformers the first time?

    • probably not! Haskell book says "Most of the time you can get by with liftIO and plain IO actions". Cats says

      OptionT[F[_], A] is a light wrapper on an F[Option[A]]. Speaking technically, it is a monad transformer for Option, but you don’t need to know what that means for it to be useful.

module InChapter where
{-# LANGUAGE OverloadedStrings #-}
import Control.Monad.IO.Class
import Control.Monad.Trans.Except
import Control.Monad.Trans.Maybe
import Control.Monad.Trans.Reader
-- EitherT
----------------------
newtype EitherT e m a =
EitherT { runEitherT :: m (Either e a) }
instance Functor m
=> Functor (EitherT e m) where
fmap f ema = EitherT $ (fmap . fmap) f (runEitherT ema)
instance Applicative m
=> Applicative (EitherT e m) where
pure = EitherT . (pure . pure)
-- lift the application over the EitherT structure into the inner monad around
-- an either
(<*>) (EitherT (fab)) (EitherT mma) =
EitherT $ (<*>) <$> fab <*> mma
instance Monad m
=> Monad (EitherT e m) where
return = pure
(EitherT mea) >>= f =
EitherT $ do
ea <- mea
case ea of
Right y ->
runEitherT (f y)
-- without `return (Left x)` (i.e., using just `x`, which is obviously `Left x`),
-- the compiler gets the type inference wrong, I _think_ because x is a `Left x`
-- of type `Either e a`, while creating a new `Either` on the right side of the `->`
-- is a `Left x` of type `Either e b`
Left x ->
return (Left x)
-- for when you decide your error type is your success type? no idea
swapEither :: Either e a -> Either a e
swapEither (Right x) = Left x
swapEither (Left x) = pure x
-- for when you decide your error type is your success type
-- _in the presence of additional structure_ my god what why would this ever happen
swapEitherT :: (Functor m)
=> EitherT e m a
-> EitherT a m e
swapEitherT (EitherT ma) = EitherT $ swapEither <$> ma
-- catamorphism for when you _really_ want an m c
eitherT :: Monad m
=> (a -> m c)
-> (b -> m c)
-> EitherT a m b
-> m c
eitherT f g (EitherT amb) =
do
aOrB <- amb
case aOrB of
(Left x) -> f x
(Right y) -> g y
-- StateT
----------------------
-- solutions shamelessly stolen from reddit because I only sort of understand what's going on
newtype StateT s m a =
StateT { runStateT :: s -> m (a, s) }
instance Functor m
=> Functor (StateT s m) where
fmap f (StateT g) = StateT $ (fmap . fmap) applyToA g
where applyToA (a, s) = (f a, s)
instance (Monad m) => Applicative (StateT s m) where
pure a = StateT $ \s -> pure (a, s)
(<*>) (StateT f) (StateT g) =
StateT
$ \s -> f s
>>= \(f', s') -> (\(a, s) -> (f' a, s) )
<$> g s'
instance Monad m => Monad (StateT s m )where
return = pure
(>>=) (StateT f) g =
StateT
$ \s -> f s
>>= \(a, s') -> (runStateT . g) a s'
-- wrapping a weird thing back up
embedded :: MaybeT (ExceptT String (ReaderT () IO)) Int
embedded = return 1
unwrapped :: Either () (Maybe Int)
unwrapped = (const . Right . Just $ 1) ()
rewrapped :: MaybeT (ExceptT String (ReaderT () IO )) Int
rewrapped = undefined -- smth (const (Right (Just 1)))
-- MonadIO instances
-- I think this should work, since you end up with the inner monad
-- `liftIO` handling transformation of whatever `m` is and a `MaybeT`
-- on the outside, which would be necessary for sequencing `MaybeT`s,
-- but duplicate instances and all that
--instance (MonadIO m)
-- => MonadIO (MaybeT m) where
-- liftIO = MaybeT . liftIO
-- Chapter Exercises
-- no.
-- scotty.hs
{-# LANGUAGE OverloadedStrings #-}
module Scotty where
import Web.Scotty
import Control.Monad.Trans.Class
import Control.Monad.IO.Class
import Data.Monoid (mconcat)
-- the stuff inside scotty 3000 is an ActionT,
-- which defines lift in its MonadTrans instance as
-- instance MonadTrans (ActionT e) where
-- lift = ActionT . lift . lift . lift
-- all those lifts are from the newtype for ActionT,
-- which is
-- newtype ActionT e m a =
-- ActionT {
-- runAM
-- :: ExceptT
-- (ActionError e)
-- (ReaderT ActionEnv (StateT ScottyResponse m))
-- a
-- } deriving (Functor, Applicative)
-- so the `lift`s cover magical monad transformation for all
-- of the parameterized types of `ActionT`
main = scotty 3000 $ do
get "/:word" $ do
beam <- param "word"
-- lift $ putStrLn "hello"
liftIO (putStrLn "hello")
-- putStrLn "hello"
html $
mconcat ["<h1>Scotty, ",
beam,
" me up!</h1>"]
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