On Sat, Nov 25, 2017 at 5:21 PM, Mike Kluev <mike.kl...@gmail.com> wrote:
> On 25 November 2017 at 23:07, Xiaodi Wu <xiaodi...@gmail.com> wrote:
>
>> Not sure what you’re asking. Equatable is a protocol.
>>
>
> that's the point. i mean, if user writes this:
>
> extension (Equatable, Equatable) : Equatable
>
> what *else* could he mean other than this:
>
> extension <T: Equatable, R: Equatable> (T, R) : Equatable
>
No, it would mean extending the concrete type `(Equatable, Equatable)`
(which has other roadblocks to becoming possible because Equatable has Self
requirements).
> and if it is indeed the only reasonable meaning we can think of - i'd say
> the first notation is nicer.
>
>
>> For a protocol P, (P, P) is a concrete type with two elements each of
>> existential type P.
>>
>
> this part i do not understand. protocol is not an existential type. or is
> it?
>
Ah. You seem to be unfamiliar with protocol existentials. Protocols
(currently, only those without Self or associated type requirements, for
various implementation reasons) are themselves types. For example, you can
write:
```
protocol P { }
extension Int : P { }
let x: P = 42
```
In this example, x is of type `P`, not of type `Int`. Let's clarify the
difference:
```
extension Array where Element == P {
func hi() {
print("Hello")
}
}
extension Array where Element : P {
func hi() {
print("World!")
}
}
let y: [P] = [x]
let z: [Int] = [x as Int]
y.hi() // Prints "Hello"
z.hi() // Prints "World!"
```
Moreover, if we do not write the first `extension Array`, then `y.hi()`
doesn't compile. This helps to illustrate that P does not conform to itself.
For a type T : P, a tuple of type (T, T) is not a tuple of type (P, P). If
>> we can extend tuples, you can write a generic algorithm that works with any
>> type (T, T) where T : P, and/or you can write an algorithm that works with
>> concrete type (P, P). Note that there is no overlap between these two
>> because existential type P does not conform to protocol P.
>>
>>
> Mike
>
>
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