Proposal: Add chop function to Data.List
Christian Maeder
Christian.Maeder at dfki.de
Tue Dec 14 09:28:05 CET 2010
I seem to have this function as "replaceBy":
replace :: Eq a => [a] -> a -> [a] -> [a]
replace sl@(_ : _) r = replaceBy $ \ l@(hd : tl) ->
case stripPrefix sl l of
Nothing -> (hd, tl)
Just rt -> (r, rt)
replaceBy :: ([a] -> (b, [a])) -> [a] -> [b]
replaceBy splt =
unfoldr (\ l -> if null l then Nothing else
Just (splt l))
Cheers Christian
Am 13.12.2010 18:17, schrieb Lennart Augustsson:
> I would like to propose the following function for inclusion in Data.List
>
> chop :: (a -> (b, [a]) -> [a] -> [b]
> chop _ [] = []
> chop f as = b : chop f as'
> where (b, as') = f as
>
> It's commonly occuring recursion pattern. Typically chop is called
> with some function that will consume an initial prefix of the list
> and produce a value and the rest of the list.
>
> The function is clearly related to unfoldr, but I find it more
> convenient to use in a lot of cases.
>
> Some examples
> -------------
>
> -- From Data.List
> group :: (Eq a) => [a] -> [[a]]
> group = chop (\ xs@(x:_) -> span (==x) xs)
>
> -- From Data.List
> words :: String -> [String]
> words = filter (not . null) . chop (span (not . isSpace) . dropWhile
> isSpace)
>
> -- From Data.List
> lines :: String -> [String]
> lines = chop ((id *** dropNL) . span (/= '\n'))
> where dropNL ('\n':s) = s; dropNL s = s
>
> -- From Data.List
> tails :: [a] -> [[a]]
> tails = (++ [[]]) . chop (\ xs@(_:xs') -> (xs, xs'))
>
> -- From Data.List
> map f = chop (\ (x:xs) -> (f x, xs))
>
> -- Split a list into a list of list with length n.
> splitEveryN n = chop (splitAt n)
>
> -- Simple Haskell tokenizer
> tokenize = chop (head . lex)
>
>
> History
> -------
>
> I first encountered this function around 1981 when I was talking to
> Sören Holmström about this recursion pattern and he said that he
> had also observed it and he called the function chopList.
> Ever since then I've used chopList a lot, but unfortunately I always
> have to make my own definition of this common function.
>
>
>
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