Provide function dependency using Dagger 2
It does not work because in order to allow functions with supertypes to be called in place of the lambda ((Any) -> Boolean
can be used as well as (BetaFilterable) -> Boolean
) a function as a parameter generates bytecode to allow this.
The following code:
object Thing
fun provide(): (Thing) -> Boolean {
TODO()
}
fun requires(func: (Thing) -> Boolean) {
TODO()
}
Results in the following signatures:
signature
()Lkotlin/jvm/functions/Function1<LThing;Ljava/lang/Boolean;>
;declaration:
kotlin.jvm.functions.Function1<Thing, java.lang.Boolean> provide()
signature
(Lkotlin/jvm/functions/Function1<-LThing;Ljava/lang/Boolean;>;)V
declaration:
void requires(kotlin.jvm.functions.Function1<? super Thing, java.lang.Boolean>)
The subtle difference between -LThing
(? super Thing
) and LThing
(Thing
) makes the types incompatible for Dagger.
I don't believe it is possible to make this work, you will need to define a separate interface that does not have the same ? super
/? extends
properties as Function1
has.
Yes, this can be done in Kotlin.
You need to add @JvmSuppressWildcards at the injection site to ensure the signature matches. (source)
I wrote the following to verify it:
import dagger.Component
import dagger.Module
import dagger.Provides
import javax.inject.Singleton
class G constructor(val function: Function1<Int, Boolean>)
@Singleton
@Module
class ModuleB {
@Provides
fun intToBoolean(): (Int) -> Boolean {
return { it == 2 }
}
@JvmSuppressWildcards
@Provides fun g(intToBoolean: (Int) -> Boolean): G {
return G(intToBoolean)
}
}
@Singleton
@Component(modules = [ModuleB::class])
interface ComponentB {
fun g(): G
}
val componentB = DaggerComponentB.create()
val g = componentB.g()
println(g.function(2)) // true
println(g.function(3)) // false
Background: Examining @Kiskae's response, it seems the problem is that a parameter of function type in Kotlin becomes contravariant on its own parameter types when the code is converted to Java bytecode. If this doesn't make sense to you, don't worry. It's not necessary to understand it to use the technique I show above.