pub trait DivAssignModEuclidean<RHS = Self> {
type ModOutput;
// Required method
fn div_assign_mod_euclidean(&mut self, other: RHS) -> Self::ModOutput;
}Expand description
Divides a number by another number in place, returning the remainder. The quotient is rounded towards the quotient that makes the remainder nonnegative, and the remainder is always nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
Required Associated Types§
Required Methods§
fn div_assign_mod_euclidean(&mut self, other: RHS) -> Self::ModOutput
Dyn Compatibility§
This trait is dyn compatible.
In older versions of Rust, dyn compatibility was called "object safety".
Implementations on Foreign Types§
Source§impl DivAssignModEuclidean for i8
impl DivAssignModEuclidean for i8
Source§fn div_assign_mod_euclidean(&mut self, other: i8) -> i8
fn div_assign_mod_euclidean(&mut self, other: i8) -> i8
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = i8
Source§impl DivAssignModEuclidean for i16
impl DivAssignModEuclidean for i16
Source§fn div_assign_mod_euclidean(&mut self, other: i16) -> i16
fn div_assign_mod_euclidean(&mut self, other: i16) -> i16
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = i16
Source§impl DivAssignModEuclidean for i32
impl DivAssignModEuclidean for i32
Source§fn div_assign_mod_euclidean(&mut self, other: i32) -> i32
fn div_assign_mod_euclidean(&mut self, other: i32) -> i32
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = i32
Source§impl DivAssignModEuclidean for i64
impl DivAssignModEuclidean for i64
Source§fn div_assign_mod_euclidean(&mut self, other: i64) -> i64
fn div_assign_mod_euclidean(&mut self, other: i64) -> i64
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = i64
Source§impl DivAssignModEuclidean for i128
impl DivAssignModEuclidean for i128
Source§fn div_assign_mod_euclidean(&mut self, other: i128) -> i128
fn div_assign_mod_euclidean(&mut self, other: i128) -> i128
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = i128
Source§impl DivAssignModEuclidean for isize
impl DivAssignModEuclidean for isize
Source§fn div_assign_mod_euclidean(&mut self, other: isize) -> isize
fn div_assign_mod_euclidean(&mut self, other: isize) -> isize
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = isize
Source§impl DivAssignModEuclidean for u8
impl DivAssignModEuclidean for u8
Source§fn div_assign_mod_euclidean(&mut self, other: u8) -> u8
fn div_assign_mod_euclidean(&mut self, other: u8) -> u8
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = u8
Source§impl DivAssignModEuclidean for u16
impl DivAssignModEuclidean for u16
Source§fn div_assign_mod_euclidean(&mut self, other: u16) -> u16
fn div_assign_mod_euclidean(&mut self, other: u16) -> u16
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = u16
Source§impl DivAssignModEuclidean for u32
impl DivAssignModEuclidean for u32
Source§fn div_assign_mod_euclidean(&mut self, other: u32) -> u32
fn div_assign_mod_euclidean(&mut self, other: u32) -> u32
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = u32
Source§impl DivAssignModEuclidean for u64
impl DivAssignModEuclidean for u64
Source§fn div_assign_mod_euclidean(&mut self, other: u64) -> u64
fn div_assign_mod_euclidean(&mut self, other: u64) -> u64
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = u64
Source§impl DivAssignModEuclidean for u128
impl DivAssignModEuclidean for u128
Source§fn div_assign_mod_euclidean(&mut self, other: u128) -> u128
fn div_assign_mod_euclidean(&mut self, other: u128) -> u128
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.
type ModOutput = u128
Source§impl DivAssignModEuclidean for usize
impl DivAssignModEuclidean for usize
Source§fn div_assign_mod_euclidean(&mut self, other: usize) -> usize
fn div_assign_mod_euclidean(&mut self, other: usize) -> usize
Divides a number by another number in place, returning the remainder. The quotient is rounded so that the remainder is nonnegative.
The quotient and remainder satisfy $x = qy + r$ and $0 \leq r < |y|$.
$$ f(x, y) = x - y \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor, $$ $$ x \gets \operatorname{sgn}(y) \left \lfloor \frac{x}{|y|} \right \rfloor. $$
For unsigned integers, div_assign_mod_euclidean is equivalent to
div_assign_mod.
§Worst-case complexity
Constant time and additional memory.
§Panics
Panics if other is 0, or if self is $t::MIN and other is -1 (when $t is
signed).
§Examples
See here.