Call signature
(1) (since C++23) (2) (since C++23)Helper concepts
template< class F, class T, class I >
concept /*indirectly-binary-left-foldable*/ = /* see description */;
template< class F, class T, class I >
concept /*indirectly-binary-right-foldable*/ = /* see description */;
Right-folds the elements of given range, that is, returns the result of evaluation of the chain expression:f(x1, f(x2, ...f(xn-1, xn)))
, where x1
, x2
, ..., xn
are elements of the range.
Informally, ranges::fold_right_last
behaves like ranges::fold_left(views::reverse(r), *--last, /*flipped*/(f)) (assuming the range is not empty).
The behavior is undefined if [
first,
last)
is not a valid range.
Equivalent to:
Helper concepts
(3A) (exposition only*) template< class F, class T, class I >concept /*indirectly-binary-left-foldable*/ =
std::copy_constructible<F> &&
std::indirectly_readable<I> &&
std::invocable<F&, T, std::iter_reference_t<I>> &&
std::convertible_to<std::invoke_result_t<F&, T, std::iter_reference_t<I>>,
std::decay_t<std::invoke_result_t<F&, T, std::iter_reference_t<I>>>> &&
/*indirectly-binary-left-foldable-impl*/<F, T, I,
Equivalent to:
Helper concepts
template< class F, class T, class I >concept /*indirectly-binary-right-foldable*/ =
Helper class templates
template< class F >class /*flipped*/
{
F f; // exposition only
public:
template< class T, class U >
requires std::invocable<F&, U, T>
std::invoke_result_t<F&, U, T> operator()( T&&, U&& );
The function-like entities described on this page are algorithm function objects (informally known as niebloids), that is:
An object of type std::optional<U> that contains the result of right-fold of the given range over f.
If the range is empty, std::optional<U>() is returned.
[edit] Possible implementationsstruct fold_right_last_fn { template<std::bidirectional_iterator I, std::sentinel_for<I> S, /*indirectly-binary-right-foldable*/<std::iter_value_t<I>, I> F> requires std::constructible_from<std::iter_value_t<I>, std::iter_reference_t<I>> constexpr auto operator()(I first, S last, F f) const { using U = decltype( ranges::fold_right(first, last, std::iter_value_t<I>(*first), f)); if (first == last) return std::optional<U>(); I tail = ranges::prev(ranges::next(first, std::move(last))); return std::optional<U>(std::in_place, ranges::fold_right(std::move(first), tail, std::iter_value_t<I>(*tail), std::move(f))); } template<ranges::bidirectional_range R, /*indirectly_binary_right_foldable*/< ranges::range_value_t<R>, ranges::iterator_t<R>> F> requires std::constructible_from<ranges::range_value_t<R>, ranges::range_reference_t<R>> constexpr auto operator()(R&& r, F f) const { return (*this)(ranges::begin(r), ranges::end(r), std::ref(f)); } }; inline constexpr fold_right_last_fn fold_right_last;[edit] Complexity
Exactly ranges::distance(first, last) applications of the function object f.
[edit] NotesThe following table compares all constrained folding algorithms:
[edit] Example#include <algorithm> #include <functional> #include <iostream> #include <ranges> #include <utility> #include <vector> int main() { auto v = {1, 2, 3, 4, 5, 6, 7, 8}; std::vector<std::string> vs {"A", "B", "C", "D"}; auto r1 = std::ranges::fold_right_last(v.begin(), v.end(), std::plus<>()); // (1) std::cout << "*r1: " << *r1 << '\n'; auto r2 = std::ranges::fold_right_last(vs, std::plus<>()); // (2) std::cout << "*r2: " << *r2 << '\n'; // Use a program defined function object (lambda-expression): auto r3 = std::ranges::fold_right_last(v, [](int x, int y) { return x + y + 99; }); std::cout << "*r3: " << *r3 << '\n'; // Get the product of the std::pair::second of all pairs in the vector: std::vector<std::pair<char, float>> data {{'A', 3.f}, {'B', 3.5f}, {'C', 4.f}}; auto r4 = std::ranges::fold_right_last ( data | std::ranges::views::values, std::multiplies<>() ); std::cout << "*r4: " << *r4 << '\n'; }
Output:
*r1: 36 *r2: ABCD *r3: 729 *r4: 42[edit] References
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