Comments (1)
That was fun and enlightening. I started with the previously discussed transformation from IO
to Try
and that was straightforward. It pointed toward a generalism about transformations that simply run the monadic effect - I'll come back to that. It's generally possible to write two kinds of transformations generically.
When there are Monad
and MonadT
implementations of the same effect, e.g. Either
and EitherT
, it is generally possible to create a NaturalTransformation
from the Monad
to the MonadT
given a Pure
for the argument Monad
.
Also, I'm not convinced that it's quite as universal, but it's often possible to create a NaturalTransformation
that maps the argument Monad
of a MonadT
, given a NaturalTransformation
from the existing argument Monad
to a new one. I'm hesitant to say that this "mapping" transformations are generally possible because I am suspicious about MonadT
s that are also a MonadReader
. As I was writing MappingReaderT
I began to wonder what would have to happen with a different MonadReader
where R
was itself parameterized with aMonad
. If such a MonadT
required agreement between its own argument Monad
and the Monad
parameter of the MonadReader
's R
then it would probably require the ability to reverse-transform the type parameter of the R
type in order to transform the MonadT
.
The big realization I had while writing these occurred while I tried to find ways to implement "runners". In order to implement a "runner" NaturalTransformation
, a Monad
needs to yield another Monad with the same carrier when it's run. However, it's pretty common for a Monad
to yield another Monad
with a different carrier, e.g. EitherT::runEitherT
. This type of operation can be generalized as Fn1<Functor<A, F>, Functor<B, G>>
and correctly capture all of the type information, but I can't help but wonder if there might be some use in specializing this kind of function.
I'm going to give it a try. Running EitherT
seems like a pretty good first target.
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