pub trait ModPowerOf2SubMulAssign<Y = Self, Z = Self> {
// Required method
fn mod_power_of_2_sub_mul_assign(&mut self, y: Y, z: Z, pow: u64);
}Expand description
Subtracts the product of two numbers from a number modulo $2^k$, in place. All three inputs must be already reduced modulo $2^k$.
Required Methods§
fn mod_power_of_2_sub_mul_assign(&mut self, y: Y, z: Z, pow: u64)
Dyn Compatibility§
This trait is dyn compatible.
In older versions of Rust, dyn compatibility was called "object safety".
Implementations on Foreign Types§
Source§impl ModPowerOf2SubMulAssign for u8
impl ModPowerOf2SubMulAssign for u8
Source§fn mod_power_of_2_sub_mul_assign(&mut self, y: u8, z: u8, pow: u64)
fn mod_power_of_2_sub_mul_assign(&mut self, y: u8, z: u8, pow: u64)
Subtracts the product of two numbers from a third number, modulo a fourth number $2^k$, in place. All three inputs must be already reduced modulo $2^k$.
$x \gets w$, where $x, y, z, w < 2^k$ and $x - yz \equiv w \mod 2^k$.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if pow is greater than Self::WIDTH or if self, y, or z are greater
than or equal to $2^k$.
§Examples
See here.
Source§impl ModPowerOf2SubMulAssign for u16
impl ModPowerOf2SubMulAssign for u16
Source§fn mod_power_of_2_sub_mul_assign(&mut self, y: u16, z: u16, pow: u64)
fn mod_power_of_2_sub_mul_assign(&mut self, y: u16, z: u16, pow: u64)
Subtracts the product of two numbers from a third number, modulo a fourth number $2^k$, in place. All three inputs must be already reduced modulo $2^k$.
$x \gets w$, where $x, y, z, w < 2^k$ and $x - yz \equiv w \mod 2^k$.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if pow is greater than Self::WIDTH or if self, y, or z are greater
than or equal to $2^k$.
§Examples
See here.
Source§impl ModPowerOf2SubMulAssign for u32
impl ModPowerOf2SubMulAssign for u32
Source§fn mod_power_of_2_sub_mul_assign(&mut self, y: u32, z: u32, pow: u64)
fn mod_power_of_2_sub_mul_assign(&mut self, y: u32, z: u32, pow: u64)
Subtracts the product of two numbers from a third number, modulo a fourth number $2^k$, in place. All three inputs must be already reduced modulo $2^k$.
$x \gets w$, where $x, y, z, w < 2^k$ and $x - yz \equiv w \mod 2^k$.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if pow is greater than Self::WIDTH or if self, y, or z are greater
than or equal to $2^k$.
§Examples
See here.
Source§impl ModPowerOf2SubMulAssign for u64
impl ModPowerOf2SubMulAssign for u64
Source§fn mod_power_of_2_sub_mul_assign(&mut self, y: u64, z: u64, pow: u64)
fn mod_power_of_2_sub_mul_assign(&mut self, y: u64, z: u64, pow: u64)
Subtracts the product of two numbers from a third number, modulo a fourth number $2^k$, in place. All three inputs must be already reduced modulo $2^k$.
$x \gets w$, where $x, y, z, w < 2^k$ and $x - yz \equiv w \mod 2^k$.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if pow is greater than Self::WIDTH or if self, y, or z are greater
than or equal to $2^k$.
§Examples
See here.
Source§impl ModPowerOf2SubMulAssign for u128
impl ModPowerOf2SubMulAssign for u128
Source§fn mod_power_of_2_sub_mul_assign(&mut self, y: u128, z: u128, pow: u64)
fn mod_power_of_2_sub_mul_assign(&mut self, y: u128, z: u128, pow: u64)
Subtracts the product of two numbers from a third number, modulo a fourth number $2^k$, in place. All three inputs must be already reduced modulo $2^k$.
$x \gets w$, where $x, y, z, w < 2^k$ and $x - yz \equiv w \mod 2^k$.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if pow is greater than Self::WIDTH or if self, y, or z are greater
than or equal to $2^k$.
§Examples
See here.
Source§impl ModPowerOf2SubMulAssign for usize
impl ModPowerOf2SubMulAssign for usize
Source§fn mod_power_of_2_sub_mul_assign(&mut self, y: usize, z: usize, pow: u64)
fn mod_power_of_2_sub_mul_assign(&mut self, y: usize, z: usize, pow: u64)
Subtracts the product of two numbers from a third number, modulo a fourth number $2^k$, in place. All three inputs must be already reduced modulo $2^k$.
$x \gets w$, where $x, y, z, w < 2^k$ and $x - yz \equiv w \mod 2^k$.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if pow is greater than Self::WIDTH or if self, y, or z are greater
than or equal to $2^k$.
§Examples
See here.