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clean up
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@ -66,8 +66,6 @@ For each of the Typeclassopedia type classes (at least up to Traversable) I try
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We are starting with a simplified example working on Numbers:
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```haskell
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-- first we define two simple strategies that map numbers to numbers:
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-- first we define two simple strategies that work on numbers:
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strategyDouble :: Num a => a -> a
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strategyDouble n = 2*n
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@ -1,42 +1,50 @@
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{-# LANGUAGE MultiParamTypeClasses, FunctionalDependencies #-}
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{-# LANGUAGE FlexibleInstances, UndecidableInstances #-}
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{-# LANGUAGE FlexibleContexts #-}
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{-# LANGUAGE FlexibleInstances #-}
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{-# LANGUAGE FunctionalDependencies #-}
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{-# LANGUAGE MultiParamTypeClasses #-}
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{-# LANGUAGE UndecidableInstances #-}
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module Coerce where
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import Data.Monoid (Sum (..), getSum)
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import Data.Functor.Product -- Product of Functors
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import Data.Functor.Compose -- Composition of Functors
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import Data.Functor.Const -- Const Functor
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import Control.Applicative -- WrappedMonad
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import Control.Monad.State.Lazy -- State Monad
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import Data.Typeable
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import Control.Applicative
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import Control.Monad.State.Lazy
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import Data.Functor.Compose
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import Data.Functor.Const
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import Data.Functor.Product
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import Data.Monoid (Sum (..), getSum)
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import Data.Typeable
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-- | This module provides explicit coercion.
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-- Instead of the "magic" Data.Coerce.coerce you could use wrap and unwrap to explicitly write the coercions.
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class Coerce a b | a -> b where
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unwrap :: a -> b
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wrap :: b -> a
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unwrap :: a -> b
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wrap :: b -> a
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instance Coerce (Const a b) a where
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unwrap = getConst
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wrap = Const
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unwrap = getConst
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wrap = Const
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instance Coerce (Sum a) a where
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unwrap = getSum
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wrap = Sum
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unwrap = getSum
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wrap = Sum
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instance (Coerce(m a) b, Coerce(n a) c) => Coerce((Product m n) a) (b,c) where
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unwrap mnx = (unwrap (pfst mnx), unwrap(psnd mnx)) where
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pfst (Pair fst _) = fst
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psnd (Pair _ snd) = snd
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wrap (x,y) = Pair (wrap x) (wrap y)
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instance (Coerce (m a) b, Coerce (n a) c) =>
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Coerce ((Product m n) a) (b, c) where
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unwrap mnx = (unwrap (pfst mnx), unwrap (psnd mnx))
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where
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pfst (Pair fst _) = fst
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psnd (Pair _ snd) = snd
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wrap (x, y) = Pair (wrap x) (wrap y)
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instance (Functor m, Functor n, Coerce(m b)c, Coerce(n a)b) => Coerce((Compose m n) a) c where
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unwrap = unwrap . fmap unwrap . getCompose
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wrap = Compose . fmap wrap . wrap
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instance (Functor m, Functor n, Coerce (m b) c, Coerce (n a) b) =>
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Coerce ((Compose m n) a) c where
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unwrap = unwrap . fmap unwrap . getCompose
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wrap = Compose . fmap wrap . wrap
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instance Coerce (m a) c => Coerce (WrappedMonad m a) c where
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unwrap = unwrap . unwrapMonad
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wrap = WrapMonad . wrap
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unwrap = unwrap . unwrapMonad
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wrap = WrapMonad . wrap
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instance Coerce (State s a) (s -> (a,s)) where
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unwrap = runState
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wrap = state
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instance Coerce (State s a) (s -> (a, s)) where
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unwrap = runState
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wrap = state
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@ -16,7 +16,7 @@ applyInContext :: Num a => (a -> b) -> Context a -> Context b
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applyInContext f (Context a) = Context (f a)
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instance Functor Context where
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fmap f (Context a) = Context (f a)
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fmap f (Context a) = Context (f a)
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-- | applyInListContext applies a function of type Num a => a -> a to a list of a's:
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applyInListContext :: Num a => (a -> b) -> [a] -> [b]
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@ -31,11 +31,11 @@ applyInListContext = map
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strategyDemo = do
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putStrLn "Strategy Pattern -> Functor (and Higher Order Functions in general)"
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putStrLn "Strategy Pattern -> Functor (and Higher Order Functions in general)"
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print $ strategySquare 16
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print $ (strategyToString . strategySquare . strategyDouble) 4
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print $ applyInContext (strategySquare . strategyDouble) (Context 7)
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print $ applyInListContext strategyDouble [1..10]
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