pub trait WrappingSubMul<Y = Self, Z = Self> {
type Output;
// Required method
fn wrapping_sub_mul(self, y: Y, z: Z) -> Self::Output;
}
Expand description
Subtracts a number by the product of two other numbers, wrapping around at the boundary of the
type.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.
Subtracts a number by the product of two other numbers, wrapping around at the
boundary of the type.
$f(x, y, z) = w$, where $w \equiv x - yz \mod 2^W$ and $W$ is Self::WIDTH.
§Worst-case complexity
Constant time and additional memory.
§Examples
See here.