
Hi Kim-Ee,
you're right, it's a bit misleading.
I thought about TFs too, personally I mostly prefer them over FDs, but I'd
like the library available for as many compilers as possible. 'semigroups'
is just Haskell 98 and I'd like to keep the requirements similarly low.
Best regards,
Petr Pudlak
2012/12/21 Kim-Ee Yeoh
Petr,
Your subject header is misleading: FDs don't make sense without MPTCs.
As you acknowledge at the end, what you're ultimately asking is: to FD or not to FD.
Note also, the contemporary debate has shifted to TFs (type families) vs FDs.
-- Kim-Ee
On Fri, Dec 21, 2012 at 7:38 PM, Petr P
wrote: Dear Haskellers,
I'm working on a small library for representing semigroup (or monoid) actions on a set http://hackage.haskell.org/package/semigroups-actions. The MultiParamTypeClasses extension seems to be best suited for the task, as a group can act on many sets, and a set can be acted on by different groups:
-- | Represents an action of semigroup @g@ to set @a@. -- -- Laws: @'Endo' . 'act'@ must be a homomorphism of semigroups. class Semigroup g => SemigroupAct g a where act :: g -> (a -> a)
But soon I realized that with MPTC the compiler has problems inferring types and I had to explicitly specify types when using `act` in many places. Because it seems that in most cases a set will have only a single group acting on it, I was thinking about using FDs:
class Semigroup g => SemigroupAct g a | a -> g where
But on the other hand, this can limit the generality of the type class. I cannot decide which one I should choose.
What would you suggest? According to your experience, would you choose plain MPTC or FD?
Best regards, Petr Pudlak
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