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std::unordered_multimap::end,(3) C++ Standard Libary std::unordered_multimap::end,(3)

NAME

std::unordered_multimap::end, - std::unordered_multimap::end,

Synopsis


iterator end() noexcept; (since C++11)
const_iterator end() const noexcept; (since C++11)
const_iterator cend() const noexcept; (since C++11)


Returns an iterator to the element following the last element of the
unordered_multimap.


This element acts as a placeholder; attempting to access it results in undefined
behavior.


range-begin-end.svg

Parameters


(none)

Return value


Iterator to the element following the last element.

Complexity


Constant.

Example

// Run this code


#include <unordered_map>
#include <algorithm>
#include <cassert>
#include <iostream>
#include <string>
#include <utility>


int main()
{
auto show_node = [](const std::pair<std::string, std::string>& node) {
std::cout << node.first << " : " << node.second << '\n';
};


std::unordered_multimap<std::string, std::string> lemmas;
assert(lemmas.begin() == lemmas.end()); // OK
assert(lemmas.cbegin() == lemmas.cend()); // OK


lemmas.insert({ "1. ∀x ∈ N ∃y ∈ N", "x ≤ y" });
show_node(*lemmas.cbegin());
assert(lemmas.begin() != lemmas.end()); // OK
assert(lemmas.cbegin() != lemmas.cend()); // OK
lemmas.begin()->second = "x < y";
show_node(*lemmas.cbegin());


lemmas.insert({ "2. ∀x,y ∈ N", "x = y V x ≠ y" });
show_node(*lemmas.cbegin());


lemmas.insert({ "3. ∀x ∈ N ∃y ∈ N", "y = x + 1" });
show_node(*lemmas.cbegin());


std::cout << "lemmas: \n";
std::for_each(lemmas.cbegin(), lemmas.cend(),
[&](const auto& n) { show_node(n); });
std::cout << "\n";
}

Possible output:


1. ∀x ∈ N ∃y ∈ N : x ≤ y
1. ∀x ∈ N ∃y ∈ N : x < y
2. ∀x,y ∈ N : x = y V x ≠ y
3. ∀x ∈ N ∃y ∈ N : y = x + 1
lemmas:
3. ∀x ∈ N ∃y ∈ N : y = x + 1
1. ∀x ∈ N ∃y ∈ N : x < y
2. ∀x,y ∈ N : x = y V x ≠ y

See also


begin returns an iterator to the beginning
cbegin (public member function)
(C++11)
end
cend returns an iterator to the end of a container or array
(C++11) (function template)
(C++14)

2022.07.31 http://cppreference.com