Thursday, May 3, 2018

April 2018 1HaskellADay Problems and Solutions

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Friday, April 13, 2018

February 2018 1 Liner 1HaskellADay Problems and Solutions

  • February 8th, 2018: We have maybe :: b -> (a -> b) -> Maybe a -> b. But we don't have list? Or do we? Define list:
    list :: b -> ([a] -> b) -> [a] -> b
    list nullanswer flist lst = undefined
  • BONUS: Both Maybe a and [a] are binary types, ... so is MonadPlus:

    Maybe a = Nothing | Just a
    List a = Cons a (List a) | Nil
    MonadPlus m => mzero | m a `mplus` m a

    Is there some generalization that maybe and list are functions of? What is that generalization?
  • February 6th, 2018:
    You have f :: a -> [b] -> [c]
    But instead of just one a you have [a]
    Define g :: [a] -> [b] -> [c]
    in terms of f
    • Daniel @leptonyu g as bs = foldl (\xs a -> f a bs ++ xs) [] as
    • ptdr_bot @m0rth0n g as bs = flip f bs =<< as
    • Victoria C @ToriconPrime g as bs = concat $ fmap ($ bs) (fmap f as)
    • matt @themattchan g = flip $ concatMap . flip f
    • Nicoλas @BeRewt g = flip (flip (>>=) . flip f) Or: g as bs = as >>= flip f bs
    • Sangeet Kar @sangeet_kar g = foldMap f
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Monday, April 2, 2018

March 2018 1HaskellADay problems and solutions

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Thursday, March 1, 2018

February 2018 1HaskellADay problems and solutions

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Tuesday, February 6, 2018

January 2018 1Liner 1HaskellADay problems and solutions

  • January 8th, 2018: from Nicoλas‏ @BeRewt
    A small @1HaskellADay, old-school. Define foo:

    > foo 3 [1..5]
    [([1,2,3], 4), ([2,3,4], 5)]

    > foo 2 [1..4]
    [([1,2], 3), ([2,3], 4)]

    > foo 2 [1..20]
    [([1,2],3), ([2,3],4), ..., ([18,19],20)]

    > foo 20 [1..2]
    []
    • Demiurge With a Teletype @mrkgrnao
      foo n
        = tails
        # filter (length # (> n))
        # map (splitAt n # second head)

      (#) = flip (.)
    • Andreas Källberg @Anka213
      I haven't tested it, but this should work:
      foo n xs = [ (hd,x) | (hd , x:_) <- n="" splitat=""> tails xs ]
    • <- n="" splitat="">Nicoλas @BeRewt foo n = zip <$> fmap (take n) . tails <*> drop n
  • January 5th, 2018: You have the following DAG-paths:

    a -> b -> c -> e
    a -> b -> d -> e
    q -> r -> s
    w -> x
    y -> z

    and many more.

    From a path, provide a bi-directional encoding* given maximum graph depth is, say, 7, max number of roots is, say, 10, and max number of nodes is, say, 1000.
    • *bi-directional encoding of a graph path:

      DAG path -> enc is unique for an unique DAG path
      enc -> DAG path yields the same DAG path that created the unique enc.

      *DAG: "Directed, acyclic graph."
  • January 5th, 2018: given s :: Ord k => a -> (k,[v])

    define f using s

    f :: Ord k => [a] -> Map k [v]

    with no duplicate k in [a]
    • Christian Bay @the_greenbourne f = foldr (\e acc -> uncurry M.insert (s e) acc) M.empty
      • me: you can curry away the acc variable easily
      • Christian Bay @the_greenbourne You're right :)
        f = foldr (uncurry M.insert . s) M.empty
    • Bazzargh @bazzargh fromList.(map s) ?
      • me: Yuppers
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Wednesday, January 31, 2018

January 2018 1HaskellADay Problems and Solutions

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Friday, January 5, 2018

December 2017 1HaskellADay 1Liners problems and solutions

  • December 29th, 2017:
    given f :: Monad m => n -> a -> m (Maybe b)
    define g :: Monad m => n -> a -> m (a, Maybe b)
    using f and ... arrows? Kleisli category?
    • Bazzargh @bazzargh (\n a->liftM ((,) a) (f n a)) ... according to pointfree.io, that's `liftM2 fmap (,) . f` but I can't pretend to get the transformation
  • December 29th, 2017:
    given f :: a -> b
    define g :: [a] -> [Maybe c] -> [(b, c)]

    >>> g [1,2,3] [Just 7, Nothing, Just 10]
    [("1",7),("3",10)]

    when f = show
    • matt @themattchan
      g = catMaybes ... zipWith (fmap . (,) . f)
      where (...) = (.).(.)
    • garrison @GarrisonLJ g a b = map (f.id***fromJust) . filter (isJust . snd) $ zip a b
    • TJ Takei @karoyakani g = (catMaybes .) . zipWith ((<$>) . (,) . f)
  • December 29th, 2017: define f :: [(a,b)] -> ([a], [b])
    • Андреев Кирилл @nonaem00 and matt @themattchan unzip
    • Victoria C @ToriconPrime f = fmap fst &&& fmap snd
      • (in a vacuum, a more general type signature would be inferred, but the compiler limits itself as instruct)
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