I will first explain what I'm trying to do and how I got to where I got stuck before getting to the question.
As a learning exercise for myself, I took some problems that I had already solved in Objective-C to see how I can solve them differently with Swift. The specific case that I got stuck on is a small piece that captures a value before and after it changes and interpolates between the two to create keyframes for an animation.
For this I had an object Capture
with properties for the object, the key path and two id
properties for the values before and after. Later, when interpolating the captured values I made sure that they could be interpolated by wrapping each of them in a Value
class that used a class cluster to return an appropriate class depending on the type of value it wrapped, or nil
for types that wasn't supported.
This works, and I am able to make it work in Swift as well following the same pattern, but it doesn't feel Swift like.
What worked
Instead of wrapping the captured values as a way of enabling interpolation, I created a Mixable
protocol that the types could conform to and used a protocol extension for when the type supported the necessary basic arithmetic:
protocol SimpleArithmeticType {
func +(lhs: Self, right: Self) -> Self
func *(lhs: Self, amount: Double) -> Self
}
protocol Mixable {
func mix(with other: Self, by amount: Double) -> Self
}
extension Mixable where Self: SimpleArithmeticType {
func mix(with other: Self, by amount: Double) -> Self {
return self * (1.0 - amount) + other * amount
}
}
This part worked really well and enforced homogeneous mixing (that a type could only be mixed with its own type), which wasn't enforced in the Objective-C implementation.
Where I got stuck
The next logical step, and this is where I got stuck, seemed to be to make each Capture instance (now a struct) hold two variables of the same mixable type instead of two AnyObject
. I also changed the initializer argument from being an object and a key path to being a closure that returns an object ()->T
struct Capture<T: Mixable> {
typealias Evaluation = () -> T
let eval: Evaluation
let before: T
var after: T {
return eval()
}
init(eval: Evaluation) {
self.eval = eval
self.before = eval()
}
}
This works when the type can be inferred, for example:
let captureInt = Capture {
return 3.0
}
// > Capture<Double>
but not with key value coding, which return AnyObject:\
let captureAnyObject = Capture {
return myObject.valueForKeyPath("opacity")!
}
error: cannot invoke initializer for type 'Capture' with an argument list of type '(() -> _)'
AnyObject
does not conform to the Mixable
protocol, so I can understand why this doesn't work. But I can check what type the object really is, and since I'm only covering a handful of mixable types, I though I could cover all the cases and return the correct type of Capture. Too see if this could even work I made an even simpler example
A simpler example
struct Foo<T> {
let x: T
init(eval: ()->T) {
x = eval()
}
}
which works when type inference is guaranteed:
let fooInt = Foo {
return 3
}
// > Foo<Int>
let fooDouble = Foo {
return 3.0
}
// > Foo<Double>
But not when the closure can return different types
let condition = true
let foo = Foo {
if condition {
return 3
} else {
return 3.0
}
}
error: cannot invoke initializer for type 'Foo' with an argument list of type '(() -> _)'
I'm not even able to define such a closure on its own.
let condition = true // as simple as it could be
let evaluation = {
if condition {
return 3
} else {
return 3.0
}
}
error: unable to infer closure type in the current context
My Question
Is this something that can be done at all? Can a condition be used to determine the type of a generic? Or is there another way to hold two variables of the same type, where the type was decided based on a condition?
Edit
What I really want is to:
- capture the values before and after a change and save the pair (old + new) for later (a heterogeneous collection of homogeneous pairs).
- go through all the collected values and get rid of the ones that can't be interpolated (unless this step could be integrated with the collection step)
- interpolate each homogeneous pair individually (mixing old + new).
But it seems like this direction is a dead end when it comes to solving that problem. I'll have to take a couple of steps back and try a different approach (and probably ask a different question if I get stuck again).