module TypeClassExample where
import Chap3
member x [] = False
member x (y:ys) = x == y || member x ys
subset xs ys = all (\ x -> member x ys) xs
instance Eq a => Eq (Tree a) where
Empty == Empty = True
Branch l1 n1 r1 == Branch l2 n2 r2 = l1 == l2 && n1 == n2 && r1 == r2
_ == _ = False
type Eq' a = (a -> a -> Bool, a -> a -> Bool)
eq' :: Eq' a -> (a -> a -> Bool)
eq' = \ (e, _) -> e
ne' :: Eq' a -> (a -> a -> Bool)
ne' = \ (_, n) -> n
member' :: Eq' a -> a -> [a] -> Bool
member' d x [] = False
member' d x (y:ys) = eq' d x y || member' d x ys
subset' :: Eq' a -> [a] -> [a] -> Bool
subset' d xs ys = all (\ x -> member' d x ys) xs
{-
eqDirectionDic :: Eq' Direction
eqDirectionDic = (eqDirection, \ a b -> not (eqDirection a b))
where Up `eqDirection` Up = True
Down `eqDirection` Down = True
Left `eqDirection` Left = True
Right `eqDirection` Right = True
_ `eqDirection` _ = False
eqTreeDic :: Eq' a -> Eq' (Tree a)
eqTreeDic (eqA, _) = (eqTree, \ a b -> not (eqTree a b))
where Empty `eqTree` Empty = True
Branch l1 n1 r1 `eqTree` Branch l2 n2 r2
= l1 `eqTree` l2 && n1 `eqA` n2 && r1 `eqTree` r2
_ `eqTree` _ = False
-}
{- Prelude‚É’č‹`ŤĎ‚Ý
data Maybe a = Just a | Nothing
-}
myLookup :: Eq a => a -> [(a, b)] -> Maybe b
myLookup x ((n,v):rest) = if n==x then Just v else myLookup x rest
myLookup x [] = Nothing
fix :: (a -> a) -> a
fix f = f (fix f)