autoapply
A Template-Haskell program to automatically pass arguments to functions
wherever the type fits.
TL;DR
You have the following values and want to stir them together and see what
sticks.
foo :: Monad m => A -> B -> C -> m D
getA :: App A
myC :: C
$(autoApply ['getA, 'myC] 'foo)
will create
\b -> getA >>= \a -> foo a b myC
which has type B -> App D
or
autoApplyDecs reverse ['getA, 'myC] ['foo]
will create
oof :: B -> App D; oof b = do { a <- getA; foo a b myC }
Why to use it
One nice use-case is to avoiding writing boilerplate wrappers for using an API
in your Monad stack. For instance imagine the following API.
data Instance; data ExtraOpenInfo; data Foo; data Bar; data Handle
openHandle :: MonadIO m => Instance -> Maybe ExtraOpenInfo -> m Handle
closeHandle :: MonadIO m => Instance -> Handle -> m ()
useHandle :: MonadIO m => Instance -> Handle -> Foo -> m Bar
You'd like to use this in your polysemy
application, using the Input
effect
to pass the Instance
handle around, and always passing Nothing
for
ExtraOpenInfo
because you don't use that functionality and getting a Foo
from some other constraint MyConstraint
. You define the following values.
myExtraOpenInfo :: Maybe ExtraOpenInfo
myExtraOpenInfo = Nothing
getInstance :: Member (Input Instance) r => Sem r Instance
getInstance = input
getFoo :: MyConstraint m => m Foo
getFoo = ...
You then create the wrapped API thusly:
autoapplyDecs
(<> "'") -- Function to transform the names of the wrapped functions
['myExtraOpenInfo, 'getInstance, 'getFoo] -- Potential arguments to pass
['openHandle, 'closeHandle, 'useHandle] -- Functions to wrap
Which creates the following declarations:
openHandle'
:: (Member (Input Instance) r, MonadIO (Sem r)) => Sem r Handle
closeHandle'
:: (Member (Input Instance) r, MonadIO (Sem r)) => Handle -> Sem r ()
useHandle'
:: (Member (Input Instance) r, MyConstraint (Sem r), MonadIO (Sem r))
=> Handle -> Sem r Bar
Notice:
Instance
is supplied with the Member (Input Instance) r
constraint
Foo
is supplied by MyConstraint (Sem r)
ExtraOpenInfo
is not present at all, being supplied internally by myExtraOpenInfo
To see the generated code (it's exactly what you'd expect) compile
test/Types.hs
with -ddump-splices
.
How to use this
To generate a new top-level declaration you'll need:
- The
Name
of a function to apply to some arguments.
- The
Name
s of some values to try and pass as arguments.
- A way of generating a name for this declaration given the wrapped name
:: String -> String
.
The new declaration will be generated, equal to the wrapped one but using the
supplied arguments wherever possible.
Arguments can be used in two ways:
-
As regular parameters
- If the type of the argument matches directly
- An example is applying
takeWhile
to not
; not
is passed as the a -> Bool
argument to takeWhile
. $(autoapply ['not] 'takeWhile) :: [Bool] -> [Bool]
-
Using a monadic bind
- If the wrapped function returns a value of type
m a
and there exists an instance Monad m
- If the argument is of type
n a
and there exists an instance Monad m
- If
m
unifies with n
- An example is applying
putStrLn
to getLine
. The String
result of getLine
is passed to putStrLn
$(autoapply ['getLine] 'putStrLn) :: IO ()
It's important to note that Monad
instance checking only goes as far as
template-haskell
's reifyInstances
. i.e. only the instance heads are
checked.
Aside for checking for a Monad
instance, no constraints are checked. So autoapply
will happily pass reverse
to (+)
yielding a value of type Num ([a] -> [a]) => [a] -> [a]
.
Monadic binds are performed in the order of arguments passed to the wrapped
function, and will be performed more than once if the argument is used multiple
times.
You may want to either type your generated declarations manually (putting the
type after the splice) or turn on -XNoMonomorphismRestriction
if your
arguments have polymorphic constraints.
Where to use it
See also
This has a similar feel to some other programs which also generate Haskell
expressions based on types.
There are a couple of differences here:
- One doesn't need to specify the desired type up front, this tool will just go
as far as it can.
- This tool isn't doing any interesting proof search instead it's just "if it
fits, I sits"