[swift-evolution] [Re-Review] SE-0104: Protocol-oriented integers

David Sweeris davesweeris at mac.com
Fri Feb 24 18:47:14 CST 2017


> On Feb 24, 2017, at 4:45 PM, Xiaodi Wu <xiaodi.wu at gmail.com> wrote:
> 
> That was a deliberate design choice discussed during review of floating point protocols. Floating point remainder and integer modulo are very different. Spelling them the same way enables use in generic protocols, which would be incorrect uses. This was borne out by observation of erroneous uses of floating point % in Swift 2.
> On Fri, Feb 24, 2017 at 18:13 David Sweeris via swift-evolution <swift-evolution at swift.org <mailto:swift-evolution at swift.org>> wrote:
> 
> On Feb 23, 2017, at 14:44, David Sweeris <davesweeris at mac.com <mailto:davesweeris at mac.com>> wrote:
> 
>> 
>>> On Feb 23, 2017, at 2:33 PM, Karl Wagner <razielim at gmail.com <mailto:razielim at gmail.com>> wrote:
>>> 
>>> 
>>>> On 23 Feb 2017, at 19:40, Max Moiseev <moiseev at apple.com <mailto:moiseev at apple.com>> wrote:
>>>> 
>>>> Conformance to Comparable is not required by anything in the standard library. Besides, it is always possible to further constrain your own code as in:
>>>> 
>>> 
>>> Besides FloatingPoint, you mean? Or Collection indexes? Quite a lot of stuff, actually.
>>> 
>>>> func f<T : Number>(_ x: T) where T.Magnitude : Comparable {}
>>>> 
>>>> I would argue that adding constraints without solid proof of them being useful and necessary is not the right thing to do.
>>>> Also, sorting things by magnitude will require using a predicate-based sorted() anyway, and that does not require Comparable.
>>>> 
>>>> Max
>>> 
>>> Yes, but the constraints in the standard library should also convey some meaning and be useful. What do we mean by a “magnitude” anyway? Won’t it be strange in practice that I can create a “magnitude” out of nothing but an arbitrary integer literal but can’t compare two values? Ultimately it looks like a deficiency in the design to me - either it’s a simple scalar, ExpressibleByIntegerLiteral and Comparable, or it’s something more complex and can’t be either.
>>> 
>>> This is exactly the kind of flaw I’ve been working around with the current Strideable.Stride (i.e. current SignedNumber). If a type is ExpressibleByIntegerLiteral, you should be able to basically do all the things to it that you can do with an integer.
>> 
>> (replying to bolded part)
>> 
>> Not necessarily... Complex numbers can conform to `ExpressibleByIntegerLiteral` but not `Comparable`. At least not in a generally-accepted way.
> 
> Perhaps a better example would be the `%` operator, since it involves stdlib types. Floating point types are ExpressibleByIntegerLiteral, but don't have the % operator that integers have.

Oh, I know. I was just pointing out another instance where a type conforms to `ExpressibleByIntegerLiteral` and can’t do something Int can do.

- Dave Sweeris
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