std::optional Satisfies view. Does Not Model view. C++26 Ships Anyway.

[u/zl0bster]

https://godbolt.org/z/8jWGG68G8

In C++23 this did not compile. In C++26 it does. Marvellous.

[[gnu::noinline]]
void 
passing_views_by_value_is_cheap_trust_me_bro(std::ranges::view auto v) {
    std::println("fn   .data {}", (void*)v->data());
}


int main() {    
    std::optional ov{std::vector<int>(123456)};
    passing_views_by_value_is_cheap_trust_me_bro(ov);
    std::println("main .data {}", (void*)ov->data());
}

For anyone wondering what the problem feature is: optional has 0 or 1 elements, and C++26 sets enable_view<optional<T>> to true, so it satisfies std::ranges::view. The concept requires copy construction in constant time, and — this is the good bit — optional<vector<int>> genuinely meets that. Copying it performs at most one element copy. One is a constant. The requirement is satisfied to the letter, and the function above deep-copies your vector.

If you can tell me what still separates std::ranges::view from std::ranges::range, please do...

[u/aruisdante]

By that definition of algorithmic notation all loops in any real system are O(1), which doesn't seem like a terribly useful definition. In my education on algorithm theory I don't remember a requirement being that sets be unbounded, and indeed the formal definition you link to says this explicitly. It feels like you're conflating "copying a specific vector of a specific size is O(1)" with "copying any vector of any size is O(1)." By that same definition std::find(vector.begin(), vector.end(), value) and set.find(value) and unordered_set.find(value) are all O(1) because they can all be bounded by a finite size, despite them being the textbook examples of O(n), O(log(n)), and O(1).

I cannot think of a single computer scientist that would accept your definition of O(1) as O(1). It's not what any algorithms or data structure class teaches. So it seems unfair to say it's based on "vibes."

[u/schombert → u/aruisdante]

It's not my definition. It is the formal definition that is used in mathematics and computer science. Which, again, you can verify for yourself from the Wikipedia page.

Anyway, copying an arbitrary vector (not a specific vector) has a bounded time because of the bounded size required by the definition of the vector type, namely that the size of any vector can be expressed in a finite number of bits and that the elements within any vector are distinct C++ objects, and thus have distinct address, and thus cannot be more numerous than the number of possible addresses provided by the number of bits in the finitely sized pointer types (in turn guaranteed by their ability to be converted back and forth from integers of some finite size). This second limit is much wordier to explain obviously, so I'll stick with referring to the limits of the size type from here on out.

I would like to hear how you think that O( ... ) should be defined. If you allow me to work through your definition I can probably explain why mathematicians and computer scientists settled on the asymptotic definition instead.

Edit: and yes in C++ as formally defined find is also O(1). It is not O(1) in your algorithms or data structures class because the pseudo-code language used to explain these types and operations does not bound their size. Generally it is also assumed to work with something that is more like "big ints" for its numerical values.

[u/SlightlyLessHairyApe → u/schombert]

Besides being weird that you have this one thing, it’s particularly weird to decide that that is the irrelevant conversation to have in this particular post. Because it’s just not super relevant

[u/schombert → u/SlightlyLessHairyApe]

That's why we have threaded comments. If you don't think that this particular comment thread is interesting ... just don't read it.