Trait ModSubMul 

pub trait ModSubMul<Y = Self, Z = Self, M = Self> {
    type Output;

    // Required method
    fn mod_sub_mul(self, y: Y, z: Z, m: M) -> Self::Output;
}

Subtracts the product of two numbers from a number, modulo a fourth number $m$. All three inputs must be already reduced modulo $m$.

Required Associated Types

type Output

Required Methods

fn mod_sub_mul(self, y: Y, z: Z, m: M) -> Self::Output

Dyn Compatibility

This trait is dyn compatible.

In older versions of Rust, dyn compatibility was called "object safety".

Implementations on Foreign Types

impl ModSubMul for u8

fn mod_sub_mul(self, y: u8, z: u8, m: u8) -> u8

Subtracts the product of two numbers from a third number, modulo a fourth number $m$. All three inputs must be already reduced modulo $m$.

$f(x, y, z, m) = w$, where $x, y, z, w < m$ and $x - yz \equiv w \mod m$.

Worst-case complexity

Constant time and additional memory.

Panics

Panics if self, y, or z are greater than or equal to m.

Examples

See here.

type Output = u8

impl ModSubMul for u16

fn mod_sub_mul(self, y: u16, z: u16, m: u16) -> u16

Subtracts the product of two numbers from a third number, modulo a fourth number $m$. All three inputs must be already reduced modulo $m$.

$f(x, y, z, m) = w$, where $x, y, z, w < m$ and $x - yz \equiv w \mod m$.

Worst-case complexity

Constant time and additional memory.

Panics

Panics if self, y, or z are greater than or equal to m.

Examples

See here.

type Output = u16

impl ModSubMul for u32

fn mod_sub_mul(self, y: u32, z: u32, m: u32) -> u32

Subtracts the product of two numbers from a third number, modulo a fourth number $m$. All three inputs must be already reduced modulo $m$.

$f(x, y, z, m) = w$, where $x, y, z, w < m$ and $x - yz \equiv w \mod m$.

Worst-case complexity

Constant time and additional memory.

Panics

Panics if self, y, or z are greater than or equal to m.

Examples

See here.

type Output = u32

impl ModSubMul for u64

fn mod_sub_mul(self, y: u64, z: u64, m: u64) -> u64

Subtracts the product of two numbers from a third number, modulo a fourth number $m$. All three inputs must be already reduced modulo $m$.

$f(x, y, z, m) = w$, where $x, y, z, w < m$ and $x - yz \equiv w \mod m$.

Worst-case complexity

Constant time and additional memory.

Panics

Panics if self, y, or z are greater than or equal to m.

Examples

See here.

type Output = u64

impl ModSubMul for u128

fn mod_sub_mul(self, y: u128, z: u128, m: u128) -> u128

Subtracts the product of two numbers from a third number, modulo a fourth number $m$. All three inputs must be already reduced modulo $m$.

$f(x, y, z, m) = w$, where $x, y, z, w < m$ and $x - yz \equiv w \mod m$.

Worst-case complexity

Constant time and additional memory.

Panics

Panics if self, y, or z are greater than or equal to m.

Examples

See here.

type Output = u128

impl ModSubMul for usize

fn mod_sub_mul(self, y: usize, z: usize, m: usize) -> usize

Subtracts the product of two numbers from a third number, modulo a fourth number $m$. All three inputs must be already reduced modulo $m$.

$f(x, y, z, m) = w$, where $x, y, z, w < m$ and $x - yz \equiv w \mod m$.

Worst-case complexity

Constant time and additional memory.

Panics

Panics if self, y, or z are greater than or equal to m.

Examples

See here.

type Output = usize

Implementors

impl<T: PrimitiveUnsigned> ModSubMul<&UnsignedVector<T>, T, T> for &UnsignedVector<T>

type Output = UnsignedVector<T>

impl<T: PrimitiveUnsigned> ModSubMul<&UnsignedVector<T>, T, T> for UnsignedVector<T>

type Output = UnsignedVector<T>

impl<T: PrimitiveUnsigned> ModSubMul<UnsignedVector<T>, T, T> for UnsignedVector<T>

type Output = UnsignedVector<T>