std::bit_ceil
From cppreference.com
Defined in header <bit>
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template< class T > constexpr T bit_ceil(T x); |
(since C++20) | |
Calculates the smallest integral power of two that is not smaller than x
.
If that value is not representable in T
, the behavior is undefined. Call to this function is permitted in constant evaluation only if the undefined behavior does not occur.
This overload participates in overload resolution only if T
is an unsigned integer type (that is, unsigned char, unsigned short, unsigned int, unsigned long, unsigned long long, or an extended unsigned integer type).
Contents |
Parameters
x | - | values of unsigned integer type |
Return value
The smallest integral power of two that is not smaller than x
.
Exceptions
(none)
Possible implementation
See possible implementations in libstdc++ (gcc) and libc++ (clang)
template <std::unsigned_integral T> requires !std::same_as<T, bool> && !std::same_as<T, char> && !std::same_as<T, char8_t> && !std::same_as<T, char16_t> && !std::same_as<T, char32_t> && !std::same_as<T, wchar_t> constexpr T bit_ceil(T x) noexcept { if (x <= 1u) return T(1); if constexpr (std::same_as<T, decltype(+x)>) return T(1) << std::bit_width(T(x - 1)); else { // for types subject to integral promotion constexpr int offset_for_ub = std::numeric_limits<unsigned>::digits - std::numeric_limits<T>::digits; return T(1u << (std::bit_width(T(x - 1)) + offset_for_ub) >> offset_for_ub); } } |
Example
Run this code
#include <bit> #include <bitset> #include <iostream> auto main() -> int { using bin = std::bitset<8>; for (unsigned x{0}; x != 10; ++x) { auto const z = std::bit_ceil(x); // `ceil2` before P1956R1 std::cout << "bit_ceil(" << bin(x) << ") = " << bin(z) << '\n'; } }
Output:
bit_ceil(00000000) = 00000001 bit_ceil(00000001) = 00000001 bit_ceil(00000010) = 00000010 bit_ceil(00000011) = 00000100 bit_ceil(00000100) = 00000100 bit_ceil(00000101) = 00001000 bit_ceil(00000110) = 00001000 bit_ceil(00000111) = 00001000 bit_ceil(00001000) = 00001000 bit_ceil(00001001) = 00010000
See also
(C++20) |
finds the largest integral power of two not greater than the given value (function template) |