[Haskell-cafe] Finally tagless - stuck with implementation of
"lam"
Günther Schmidt
gue.schmidt at web.de
Mon Oct 5 16:50:22 EDT 2009
Hello Jacques,
thanks, that is disappointing in some way, guess I still have a lot to
learn.
Günther
Am 05.10.2009, 18:06 Uhr, schrieb Jacques Carette <carette at mcmaster.ca>:
> It's possible, but it's not nice. You need to be able to "get out of
> the monad" to make the types match, i.e.
> lam f = I (return $ \x -> let y = I (return x) in
> unsafePerformIO $ unI (f y))
>
> The use of IO 'forces' lam to transform its effectful input into an even
> more effectful result. Actually, same goes for any monad used inside a
> 'repr'.
>
> let_ and fix follow a similar pattern (although you can hide that
> somewhat by re-using lam if you wish).
>
> Jacques
>
> Günther Schmidt wrote:
>> Hi all,
>>
>> I'm playing around with finally tagless.
>>
>> Here is the class for my Syntax:
>>
>>
>> class HOAS repr where
>> lam :: (repr a -> repr b) -> repr (a -> b)
>> app :: repr (a -> b) -> repr a -> repr b
>> fix :: (repr a -> repr a) -> repr a
>> let_ :: repr a -> (repr a -> repr b) -> repr b
>>
>> int :: Int -> repr Int
>> add :: repr Int -> repr Int -> repr Int
>> sub :: repr Int -> repr Int -> repr Int
>> mul :: repr Int -> repr Int -> repr Int
>>
>>
>> and here is one instance of that class for semantics.
>>
>>
>>
>> newtype I a = I { unI :: IO a }
>>
>> instance HOAS I where
>> app e1 e2 = I (do
>> e1' <- unI e1
>> e2' <- unI e2
>> return $ e1' e2')
>> int i = I (putStrLn ("setting an integer: " ++ show i) >> return i)
>> add e1 e2 = I (do
>> e1' <- unI e1
>> e2' <- unI e2
>> putStrLn (printf "adding %d with %d" e1' e2')
>> return $ e1' + e2')
>> sub e1 e2 = I (do
>> e1' <- unI e1
>> e2' <- unI e2
>> putStrLn (printf "subtracting %d from %d" e1' e2')
>> return $ e1' - e2')
>> mul e1 e2 = I (do
>> e1' <- unI e1
>> e2' <- unI e2
>> putStrLn (printf "multiplying %d with %d" e1' e2')
>> return $ e1' * e2')
>>
>>
>> I'm stuck with the "lam" method, for 2 days now I've been trying to get
>> it right, but failed.
>>
>> Is there a possibility that it isn't even possible?
>>
>> Günther
>>
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