Greetings all, This message is a sort of a poll to find out how much interest the community has in an implementation of rebindable syntax for monads and arrows. You can send your answers directly to me (sabry ... indiana edu) and I will summarize to the list if appropriate. An example using monads ----------------------- The type Vec below is almost a monad: - the operations vreturn and @>>= are almost of the right type (they have an additional constraint FinSet a =>) - the operations vreturn and @>>= satisfy the monad laws class Eq a => FinSet a where enumerate :: [a] newtype Vec a = Vec (a -> Float) unV (Vec f) = f vreturn :: FinSet a => a -> Vec a vreturn a = Vec (\ b -> if a==b then 1 else 0) (@>>=) :: FinSet a => Vec a -> (a -> Vec b) -> Vec b (Vec va) @>>= f = Vec (\ b -> sum [ (va a) * (unV (f a) b) | a <- enumerate]) Because of the additional type constraint (FinSet a =>) we cannot make the type Vec an instance of the class Monad, and hence we cannot use the do-notation to express our computations. ----------------------------------------------------------------------------- Question I ----------------------------------------------------------------------------- Do you have other examples, where you wished you could define instances of the class Monad with operations whose types are more constrained than required? Or more generally do you feel that allowing such a behavior is worthwhile? ----------------------------------------------------------------------------- Question II ----------------------------------------------------------------------------- Arguably the do-notation for monadic computations is nice but the overhead of writing using explicit combinators is not that bad. The situation for arrows is quite different: the syntactic sugar for arrows is almost essential and it often expands into something you _do_not_want_to_write_ So, do you have examples, where you wished you could define instances of the class Arrow with operations whose types are more constrained than required? ----------------------------------------------------------------------------- Thanks for your feedback. Amr Sabry (based on discussions with Peter Gammie, Ross Patterson, Simon Peyton Jones, and Josef Svenningsson)