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Concatenative Programming in Haskell
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{-# LANGUAGE TypeOperators, NoImplicitPrelude #-} | |
import qualified Data.List as L | |
import Control.Arrow | |
import Control.Monad | |
import Prelude (Bool, Int, Float, fst, snd, flip, ($), uncurry, Show(..), String, (.), otherwise, IO) | |
import qualified Prelude as P | |
data s :. a = !s :. !a | |
infixl 1 :. | |
push :: a -> s -> s:.a | |
push a s = s:.a | |
q :: a -> s -> s:.a | |
q = push | |
dup :: s:.a -> s:.a:.a | |
dup (s:.a) = (s:.a:.a) | |
swap :: s:.a:.b -> s:.b:.a | |
swap (s:.a:.b) = s:.b:.a | |
add :: P.Num n => s:.n:.n -> s:.n | |
add (s:.a:.b) = s:.a P.+ b | |
test = push 1 >>> push 2 >>> add | |
addTwo = push 2 >>> add | |
liftS :: (a -> b) -> (s:.a -> s:.b) | |
liftS f (s:.a) = s:.f a | |
liftS2 :: (a -> b -> c) -> (s:.a:.b -> s:.c) | |
liftS2 f (s:.a:.b) = s:.f a b | |
(+) :: P.Num n => s:.n:.n -> s:.n | |
(+) = liftS2 (P.+) | |
(-) :: P.Num n => s:.n:.n -> s:.n | |
(-) = liftS2 (P.-) | |
(*) :: P.Num n => s:.n:.n -> s:.n | |
(*) = liftS2 (P.*) | |
(/) :: P.Fractional n => s:.n:.n -> s:.n | |
(/) = liftS2 (P./) | |
(<) :: P.Ord n => s:.n:.n -> s:.Bool | |
(<) = liftS2 (P.<) | |
(>) :: P.Ord n => s:.n:.n -> s:.Bool | |
(>) = liftS2 (P.>) | |
(>=) :: P.Ord n => s:.n:.n -> s:.Bool | |
(>=) = liftS2 (P.>=) | |
(<=) :: P.Ord n => s:.n:.n -> s:.Bool | |
(<=) = liftS2 (P.<=) | |
(==) :: P.Eq n => s:.n:.n -> s:.Bool | |
(==) = liftS2 (P.==) | |
(++) :: s:.[a]:.[a] -> s:.[a] | |
(++) = liftS2 (P.++) | |
null :: s:.[a] -> s:.Bool | |
null = liftS P.null | |
decons :: s:.[a] -> s:.[a]:.a | |
decons (s:.(x:xs)) = s:.xs:.x | |
cons :: s:.[a]:.a -> s:.[a] | |
cons (s:.xs:.x) = s:. x:xs | |
drop :: s:.a -> s | |
drop (s:.a) = s | |
drop2 :: s:.a:.b -> s | |
drop2 = drop . drop | |
drop3 :: s:.a:.b:.c -> s | |
drop3 = drop . drop2 | |
nip :: s:.a:.b -> s:.b | |
nip (s:.a:.b) = s:.b | |
nip2 :: s:.a:.b:.c -> s:.c | |
nip2 = nip . nip | |
over :: s:.a:.b -> s:.a:.b:.a | |
over (s:.a:.b) = (s:.a:.b:.a) | |
pick :: s:.a:.b:.c -> s:.a:.b:.c:.a | |
pick (s:.a:.b:.c) = (s:.a:.b:.c:.a) | |
dupd :: s:.a:.b -> s:.a:.a:.b | |
dupd (s:.a:.b) = (s:.a:.a:.b) | |
swapd :: s:.a:.b:.c -> s:.b:.a:.c | |
swapd (s:.a:.b:.c) = s:.b:.a:.c | |
rotl :: s:.a:.b:.c -> s:.b:.c:.a | |
rotl (s:.a:.b:.c) = s:.b:.c:.a | |
rotr :: s:.a:.b:.c -> s:.c:.a:.b | |
rotr (s:.a:.b:.c) = s:.c:.a:.b | |
apply :: s:.(s -> s') -> s' | |
apply (s:.f) = f s | |
dip :: s:.a:.(s -> s') -> s':.a | |
dip (s:.a:.f) = f s :. a | |
dip2 :: s:.a:.b:.(s -> s') -> s':.a:.b | |
dip2 (s:.a:.b:.f) = f s :. a :. b | |
keep :: s:.a:.(s:.a -> s') -> s':.a | |
keep (s:.a:.f) = f (s:.a) :. a | |
keep2 :: s:.a:.b:.(s:.a:.b -> s') -> s':.a:.b | |
keep2 (s:.a:.b:.f) = f (s:.a:.b) :. a :. b | |
length :: s:.[a] -> s:.Int | |
length = liftS P.length | |
reverse :: s:.[a] -> s:.[a] | |
reverse = liftS P.reverse | |
take :: s:.[a]:.Int -> s:.[a] | |
take = liftS2 $ flip P.take | |
if_ :: s:.Bool:.(s -> s'):.(s -> s') -> s' | |
if_ (s:.cond:.then_:.else_) | |
| cond = then_ s | |
| otherwise = else_ s | |
map :: s:.[a]:.(s:.a -> s:.b) -> s:.[b] | |
map (s:.lst:.f) = (uncurry (:.)) (L.mapAccumL step s lst) where | |
step s x = let s:.y = f (s:.x) in (s,y) | |
foldr :: s:.[x]:.acc:.(s:.acc:.x -> s:.acc) -> s:.acc | |
foldr = pick | |
>>> null | |
>>> q( drop >>> nip ) | |
>>> q( q decons | |
>>> dip2 | |
>>> rotl | |
>>> q( q foldr >>> keep ) >>> dip | |
>>> swap | |
>>> apply | |
) | |
>>> if_ | |
foldl :: s:.[x]:.acc:.(s:.x:.acc -> s:.acc) -> s:.acc | |
foldl = pick | |
>>> null | |
>>> q( drop >>> nip ) | |
>>> q( q( decons >>> swap ) | |
>>> dip2 | |
>>> rotl | |
>>> q( q apply >>> keep ) | |
>>> dip | |
>>> rotr | |
>>> foldl | |
) | |
>>> if_ | |
filter :: s:.[x]:.(s:.x -> s:.Bool) -> s:.[x] | |
filter = swap >>> push [] >>> q step >>> foldr >>> nip where | |
step = rotr | |
>>> pick | |
>>> q( q( apply >>> q( q cons ) >>> q( q drop ) >>> if_ ) | |
>>> keep | |
) >>> dip2 | |
>>> q rotl >>> dip | |
>>> swap | |
>>> apply | |
testFilter = push [1..20] | |
>>> q( push 5 >>> (>) ) | |
>>> filter | |
>>> push 5 >>> take | |
applyTest = push 2 >>> q( push 3 >>> (+) ) >>> apply | |
putStr :: s:.String -> IO s | |
putStr (s:.x) = P.putStr x >> return s | |
putStrLn :: s:.String -> IO s | |
putStrLn (s:.x) = P.putStrLn x >> return s | |
getLine :: s -> IO (s:.String) | |
getLine s = P.getLine >>= \ln -> return (s:.ln) | |
hello = push "What's your name? " >>> return | |
>=> putStr | |
>=> push "Hello, " >>> return | |
>=> getLine | |
>=> (++) >>> push "!" >>> (++) >>> return | |
>=> putStrLn |
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