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Monads = lazy, effect types = strict?

Wadler, for instance, makes the claim, in "The marriage of effects and monads" (pg. 1), that effects typing systems are usually found in strict languages, whereas monads are usually found in lazy languages. Why is this? Is there a technical reason, or just a difference in cultures between the two camps?

(I have seen others make an even stronger claim, that monads are especially suited for lazy languages, in some sense.)

By dpmulligan at 2009-01-11 13:53 | LtU Forum | previous forum topic | next forum topic | other blogs | 7033 reads

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In which lazy language besides Haskell?

By Kay Schluehr at Sun, 2009-01-11 14:24 | login or register to post comments

Lazy languages have an

Lazy languages have an additional issue with effects, namely sequencing. Monads solve this as well. Similarly, it's been common to do without that in strict languages and so effect systems are a closer fit to the way they've historically been used.

By Philippa Cowderoy at Sun, 2009-01-11 17:12 | login or register to post comments

Monads in strict languages

There exists strict languages with monads, Timber is one example.

By Peter A Jonsson at Mon, 2009-01-12 15:44 | login or register to post comments

I've gone with monadic IO in

I've gone with monadic IO in interpreters for a few toy strict languages too, it's easy enough to implement and works fine. Admittedly I'm very much a haskell programmer these days, so it's my natural habitat as it were.

By Philippa Cowderoy at Mon, 2009-01-12 15:51 | login or register to post comments

It's what I do in Ocaml, too...

...I habitually use monads to structure effects.

I'm starting to wonder if I should take a more call-by-push-value view of the world, though.

By neelk at Mon, 2009-01-12 16:23 | login or register to post comments

What would be the

What would be the consequences of CBPV?

By naasking at Mon, 2009-01-12 16:30 | login or register to post comments

Types, lots of types...!

One of the effects is that the type structure of the language becomes considerably more intricate -- the distinction between values and computations becomes explicit in the types, and so you can distinguish between the type of integer values, the type of computations producing integers, and the type of thunked computations. The second pair of distinctions is not present in monadic semantics, and corresponds to the fact that cpbv decomposes the monad into a pair of adjoint functors whose composition is the monad. This end up giving you considerable control over things like the order of evaluation.

By neelk at Mon, 2009-01-12 22:45 | login or register to post comments

Thanks for the concise

Thanks for the concise summary! There never seems to be enough time to read everything I'd like to... :-)

By naasking at Tue, 2009-01-13 02:20 | login or register to post comments