问题
For this function on symmetric equality over tuples,
symEq :: Eq a => (a,a) -> (a,a) -> Bool
symEq (x,y) (u,v) = (x,y) == (u,v) || (x,y) == (v,u)
would like to rewrite it using pattern matching as follows,
symEq' :: Eq a => (a,a) -> (a,a) -> Bool
symEq' (x,y) (x,y) = True
symEq' (x,y) (y,x) = True
symEq' _ _ = False
The latter fails with error on conflicting definitions for x
and y
. How to rewrite symEq
and take benefit of pattern matching ?
回答1:
Unlike in some languages (I hear Erlang works that way), repeating a variable name in patterns in Haskell does not compare the values found at those two places, and is usually an error. So you are going to need to use ==
for that.
Anyway, here is a slightly more concise way of writing your function:
symEq t (x,y) = t == (x,y) || t == (y,x)
Or even
symEq t (x,y) = t `elem` [(x,y), (y,x)]
回答2:
With the ViewPatterns
you can achieve something that resembles the Erlang and Prolog pattern matching style:
{-# LANGUAGE ViewPatterns #-}
swap (a,b) = (b,a)
symEq :: Eq a => (a,a) -> (a,a) -> Bool
symEq a ((==a) -> True) = True
symEq a ((==a).swap -> True) = True
symEq _ _ = False
Note how the a
in (==a)
refers to the first function argument - bound names of earlier function parameters may be used in the view patterns of later parameters.
More details on ViewPatterns may be found here.
来源:https://stackoverflow.com/questions/26601923/pattern-matching-equality-on-tuples-in-haskell