Struct na::Complex [−][src]
#[repr(C)]pub struct Complex<T> { pub re: T, pub im: T, }
A complex number in Cartesian form.
Representation and Foreign Function Interface Compatibility
Complex<T>
is memory layout compatible with an array [T; 2]
.
Note that Complex<F>
where F is a floating point type is only memory
layout compatible with C’s complex types, not necessarily calling
convention compatible. This means that for FFI you can only pass
Complex<F>
behind a pointer, not as a value.
Examples
Example of extern function declaration.
use num_complex::Complex; use std::os::raw::c_int; extern "C" { fn zaxpy_(n: *const c_int, alpha: *const Complex<f64>, x: *const Complex<f64>, incx: *const c_int, y: *mut Complex<f64>, incy: *const c_int); }
Fields
re: T
Real portion of the complex number
im: T
Imaginary portion of the complex number
Implementations
impl<T> Complex<T> where
T: Clone + Num,
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impl<T> Complex<T> where
T: Clone + Num,
[src]pub fn i() -> Complex<T>
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Returns imaginary unit
pub fn norm_sqr(&self) -> T
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Returns the square of the norm (since T
doesn’t necessarily
have a sqrt function), i.e. re^2 + im^2
.
pub fn scale(&self, t: T) -> Complex<T>
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Multiplies self
by the scalar t
.
pub fn unscale(&self, t: T) -> Complex<T>
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Divides self
by the scalar t
.
pub fn powu(&self, exp: u32) -> Complex<T>
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Raises self
to an unsigned integer power.
impl<T> Complex<T> where
T: Clone + Num + Neg<Output = T>,
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impl<T> Complex<T> where
T: Clone + Num + Neg<Output = T>,
[src]impl<T> Complex<T> where
T: Clone + Signed,
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impl<T> Complex<T> where
T: Clone + Signed,
[src]pub fn l1_norm(&self) -> T
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Returns the L1 norm |re| + |im|
– the Manhattan distance from the origin.
impl<T> Complex<T> where
T: FloatCore,
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impl<T> Complex<T> where
T: FloatCore,
[src]pub fn is_nan(self) -> bool
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Checks if the given complex number is NaN
pub fn is_infinite(self) -> bool
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Checks if the given complex number is infinite
pub fn is_finite(self) -> bool
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Checks if the given complex number is finite
pub fn is_normal(self) -> bool
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Checks if the given complex number is normal
Trait Implementations
impl<'a, T> AddAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
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impl<'a, T> AddAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn add_assign(&mut self, other: &Complex<T>)
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impl<'a, T> AddAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
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impl<'a, T> AddAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn add_assign(&mut self, other: &T)
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impl<T> AddAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
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impl<T> AddAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn add_assign(&mut self, other: Complex<T>)
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impl<T> AddAssign<T> for Complex<T> where
T: Clone + NumAssign,
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impl<T> AddAssign<T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn add_assign(&mut self, other: T)
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impl<T, U> AsPrimitive<U> for Complex<T> where
T: AsPrimitive<U>,
U: 'static + Copy,
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impl<T, U> AsPrimitive<U> for Complex<T> where
T: AsPrimitive<U>,
U: 'static + Copy,
[src]impl<N> ComplexField for Complex<N> where
N: RealField + PartialOrd<N>,
[src]
impl<N> ComplexField for Complex<N> where
N: RealField + PartialOrd<N>,
[src]type RealField = N
pub fn from_real(re: <Complex<N> as ComplexField>::RealField) -> Complex<N>
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pub fn real(self) -> <Complex<N> as ComplexField>::RealField
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pub fn imaginary(self) -> <Complex<N> as ComplexField>::RealField
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pub fn argument(self) -> <Complex<N> as ComplexField>::RealField
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pub fn modulus(self) -> <Complex<N> as ComplexField>::RealField
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pub fn modulus_squared(self) -> <Complex<N> as ComplexField>::RealField
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pub fn norm1(self) -> <Complex<N> as ComplexField>::RealField
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pub fn recip(self) -> Complex<N>
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pub fn conjugate(self) -> Complex<N>
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pub fn scale(
self,
factor: <Complex<N> as ComplexField>::RealField
) -> Complex<N>
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self,
factor: <Complex<N> as ComplexField>::RealField
) -> Complex<N>
pub fn unscale(
self,
factor: <Complex<N> as ComplexField>::RealField
) -> Complex<N>
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self,
factor: <Complex<N> as ComplexField>::RealField
) -> Complex<N>
pub fn floor(self) -> Complex<N>
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pub fn ceil(self) -> Complex<N>
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pub fn round(self) -> Complex<N>
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pub fn trunc(self) -> Complex<N>
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pub fn fract(self) -> Complex<N>
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pub fn mul_add(self, a: Complex<N>, b: Complex<N>) -> Complex<N>
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pub fn abs(self) -> <Complex<N> as ComplexField>::RealField
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pub fn exp2(self) -> Complex<N>
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pub fn exp_m1(self) -> Complex<N>
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pub fn ln_1p(self) -> Complex<N>
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pub fn log2(self) -> Complex<N>
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pub fn log10(self) -> Complex<N>
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pub fn cbrt(self) -> Complex<N>
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pub fn powi(self, n: i32) -> Complex<N>
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pub fn is_finite(&self) -> bool
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pub fn exp(self) -> Complex<N>
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Computes e^(self)
, where e
is the base of the natural logarithm.
pub fn ln(self) -> Complex<N>
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Computes the principal value of natural logarithm of self
.
This function has one branch cut:
(-∞, 0]
, continuous from above.
The branch satisfies -π ≤ arg(ln(z)) ≤ π
.
pub fn sqrt(self) -> Complex<N>
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Computes the principal value of the square root of self
.
This function has one branch cut:
(-∞, 0)
, continuous from above.
The branch satisfies -π/2 ≤ arg(sqrt(z)) ≤ π/2
.
pub fn try_sqrt(self) -> Option<Complex<N>>
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pub fn hypot(self, b: Complex<N>) -> <Complex<N> as ComplexField>::RealField
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pub fn powf(self, exp: <Complex<N> as ComplexField>::RealField) -> Complex<N>
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Raises self
to a floating point power.
pub fn log(self, base: N) -> Complex<N>
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Returns the logarithm of self
with respect to an arbitrary base.
pub fn powc(self, exp: Complex<N>) -> Complex<N>
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Raises self
to a complex power.
pub fn sin(self) -> Complex<N>
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Computes the sine of self
.
pub fn cos(self) -> Complex<N>
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Computes the cosine of self
.
pub fn sin_cos(self) -> (Complex<N>, Complex<N>)
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pub fn tan(self) -> Complex<N>
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Computes the tangent of self
.
pub fn asin(self) -> Complex<N>
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Computes the principal value of the inverse sine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Re(asin(z)) ≤ π/2
.
pub fn acos(self) -> Complex<N>
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Computes the principal value of the inverse cosine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies 0 ≤ Re(acos(z)) ≤ π
.
pub fn atan(self) -> Complex<N>
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Computes the principal value of the inverse tangent of self
.
This function has two branch cuts:
(-∞i, -i]
, continuous from the left.[i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Re(atan(z)) ≤ π/2
.
pub fn sinh(self) -> Complex<N>
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Computes the hyperbolic sine of self
.
pub fn cosh(self) -> Complex<N>
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Computes the hyperbolic cosine of self
.
pub fn sinh_cosh(self) -> (Complex<N>, Complex<N>)
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pub fn tanh(self) -> Complex<N>
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Computes the hyperbolic tangent of self
.
pub fn asinh(self) -> Complex<N>
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Computes the principal value of inverse hyperbolic sine of self
.
This function has two branch cuts:
(-∞i, -i)
, continuous from the left.(i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Im(asinh(z)) ≤ π/2
.
pub fn acosh(self) -> Complex<N>
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Computes the principal value of inverse hyperbolic cosine of self
.
This function has one branch cut:
(-∞, 1)
, continuous from above.
The branch satisfies -π ≤ Im(acosh(z)) ≤ π
and 0 ≤ Re(acosh(z)) < ∞
.
pub fn atanh(self) -> Complex<N>
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Computes the principal value of inverse hyperbolic tangent of self
.
This function has two branch cuts:
(-∞, -1]
, continuous from above.[1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Im(atanh(z)) ≤ π/2
.
pub fn to_polar(self) -> (Self::RealField, Self::RealField)
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pub fn to_exp(self) -> (Self::RealField, Self)
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pub fn signum(self) -> Self
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pub fn sinc(self) -> Self
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pub fn sinhc(self) -> Self
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pub fn cosc(self) -> Self
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pub fn coshc(self) -> Self
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impl<'de, T> Deserialize<'de> for Complex<T> where
T: Deserialize<'de> + Num + Clone,
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impl<'de, T> Deserialize<'de> for Complex<T> where
T: Deserialize<'de> + Num + Clone,
[src]pub fn deserialize<D>(
deserializer: D
) -> Result<Complex<T>, <D as Deserializer<'de>>::Error> where
D: Deserializer<'de>,
[src]
deserializer: D
) -> Result<Complex<T>, <D as Deserializer<'de>>::Error> where
D: Deserializer<'de>,
impl<'a, T> DivAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
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impl<'a, T> DivAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn div_assign(&mut self, other: &Complex<T>)
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impl<'a, T> DivAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
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impl<'a, T> DivAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn div_assign(&mut self, other: &T)
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impl<T> DivAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
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impl<T> DivAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn div_assign(&mut self, other: Complex<T>)
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impl<T> DivAssign<T> for Complex<T> where
T: Clone + NumAssign,
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impl<T> DivAssign<T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn div_assign(&mut self, other: T)
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impl<T> FromPrimitive for Complex<T> where
T: FromPrimitive + Num,
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impl<T> FromPrimitive for Complex<T> where
T: FromPrimitive + Num,
[src]pub fn from_usize(n: usize) -> Option<Complex<T>>
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pub fn from_isize(n: isize) -> Option<Complex<T>>
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pub fn from_u8(n: u8) -> Option<Complex<T>>
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pub fn from_u16(n: u16) -> Option<Complex<T>>
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pub fn from_u32(n: u32) -> Option<Complex<T>>
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pub fn from_u64(n: u64) -> Option<Complex<T>>
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pub fn from_i8(n: i8) -> Option<Complex<T>>
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pub fn from_i16(n: i16) -> Option<Complex<T>>
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pub fn from_i32(n: i32) -> Option<Complex<T>>
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pub fn from_i64(n: i64) -> Option<Complex<T>>
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pub fn from_u128(n: u128) -> Option<Complex<T>>
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pub fn from_i128(n: i128) -> Option<Complex<T>>
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pub fn from_f32(n: f32) -> Option<Complex<T>>
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pub fn from_f64(n: f64) -> Option<Complex<T>>
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impl<'a, 'b, T> MulAdd<&'b Complex<T>, &'a Complex<T>> for &'a Complex<T> where
T: Clone + Num + MulAdd<T, T, Output = T>,
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impl<'a, 'b, T> MulAdd<&'b Complex<T>, &'a Complex<T>> for &'a Complex<T> where
T: Clone + Num + MulAdd<T, T, Output = T>,
[src]impl<T> MulAdd<Complex<T>, Complex<T>> for Complex<T> where
T: Clone + Num + MulAdd<T, T, Output = T>,
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impl<T> MulAdd<Complex<T>, Complex<T>> for Complex<T> where
T: Clone + Num + MulAdd<T, T, Output = T>,
[src]impl<'a, 'b, T> MulAddAssign<&'a Complex<T>, &'b Complex<T>> for Complex<T> where
T: Clone + NumAssign + MulAddAssign<T, T>,
[src]
impl<'a, 'b, T> MulAddAssign<&'a Complex<T>, &'b Complex<T>> for Complex<T> where
T: Clone + NumAssign + MulAddAssign<T, T>,
[src]pub fn mul_add_assign(&mut self, other: &Complex<T>, add: &Complex<T>)
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impl<T> MulAddAssign<Complex<T>, Complex<T>> for Complex<T> where
T: Clone + NumAssign + MulAddAssign<T, T>,
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impl<T> MulAddAssign<Complex<T>, Complex<T>> for Complex<T> where
T: Clone + NumAssign + MulAddAssign<T, T>,
[src]pub fn mul_add_assign(&mut self, other: Complex<T>, add: Complex<T>)
[src]
impl<'a, T> MulAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
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impl<'a, T> MulAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn mul_assign(&mut self, other: &Complex<T>)
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impl<'a, T> MulAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
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impl<'a, T> MulAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn mul_assign(&mut self, other: &T)
[src]
impl<T> MulAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]
impl<T> MulAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn mul_assign(&mut self, other: Complex<T>)
[src]
impl<T> MulAssign<T> for Complex<T> where
T: Clone + NumAssign,
[src]
impl<T> MulAssign<T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn mul_assign(&mut self, other: T)
[src]
impl<N> Normed for Complex<N> where
N: SimdRealField,
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impl<N> Normed for Complex<N> where
N: SimdRealField,
[src]type Norm = <N as SimdComplexField>::SimdRealField
The type of the norm.
pub fn norm(&self) -> <N as SimdComplexField>::SimdRealField
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pub fn norm_squared(&self) -> <N as SimdComplexField>::SimdRealField
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pub fn scale_mut(&mut self, n: <Complex<N> as Normed>::Norm)
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pub fn unscale_mut(&mut self, n: <Complex<N> as Normed>::Norm)
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impl<T> Num for Complex<T> where
T: Num + Clone,
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impl<T> Num for Complex<T> where
T: Num + Clone,
[src]type FromStrRadixErr = ParseComplexError<<T as Num>::FromStrRadixErr>
pub fn from_str_radix(
s: &str,
radix: u32
) -> Result<Complex<T>, <Complex<T> as Num>::FromStrRadixErr>
[src]
s: &str,
radix: u32
) -> Result<Complex<T>, <Complex<T> as Num>::FromStrRadixErr>
Parses a +/- bi
; ai +/- b
; a
; or bi
where a
and b
are of type T
impl<T> NumCast for Complex<T> where
T: NumCast + Num,
[src]
impl<T> NumCast for Complex<T> where
T: NumCast + Num,
[src]pub fn from<U>(n: U) -> Option<Complex<T>> where
U: ToPrimitive,
[src]
U: ToPrimitive,
impl<'a, T> RemAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
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impl<'a, T> RemAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn rem_assign(&mut self, other: &Complex<T>)
[src]
impl<'a, T> RemAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
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impl<'a, T> RemAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn rem_assign(&mut self, other: &T)
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impl<T> RemAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
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impl<T> RemAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn rem_assign(&mut self, modulus: Complex<T>)
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impl<T> RemAssign<T> for Complex<T> where
T: Clone + NumAssign,
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impl<T> RemAssign<T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn rem_assign(&mut self, other: T)
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impl<T> Serialize for Complex<T> where
T: Serialize,
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impl<T> Serialize for Complex<T> where
T: Serialize,
[src]pub fn serialize<S>(
&self,
serializer: S
) -> Result<<S as Serializer>::Ok, <S as Serializer>::Error> where
S: Serializer,
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&self,
serializer: S
) -> Result<<S as Serializer>::Ok, <S as Serializer>::Error> where
S: Serializer,
impl SimdComplexField for Complex<AutoSimd<[f32; 2]>>
[src]
impl SimdComplexField for Complex<AutoSimd<[f32; 2]>>
[src]type SimdRealField = AutoSimd<[f32; 2]>
Type of the coefficients of a complex number.
pub fn from_simd_real(
re: <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 2]>>
[src]
re: <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 2]>>
pub fn simd_real(
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_imaginary(
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_argument(
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus(
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus_squared(
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_norm1(
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_recip(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_conjugate(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_scale(
self,
factor: <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 2]>>
[src]
self,
factor: <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 2]>>
pub fn simd_unscale(
self,
factor: <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 2]>>
[src]
self,
factor: <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 2]>>
pub fn simd_floor(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_ceil(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_round(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_trunc(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_fract(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_mul_add(
self,
a: Complex<AutoSimd<[f32; 2]>>,
b: Complex<AutoSimd<[f32; 2]>>
) -> Complex<AutoSimd<[f32; 2]>>
[src]
self,
a: Complex<AutoSimd<[f32; 2]>>,
b: Complex<AutoSimd<[f32; 2]>>
) -> Complex<AutoSimd<[f32; 2]>>
pub fn simd_abs(
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_exp2(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_exp_m1(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_ln_1p(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_log2(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_log10(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_cbrt(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_powi(self, n: i32) -> Complex<AutoSimd<[f32; 2]>>
[src]
pub fn simd_exp(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes e^(self)
, where e
is the base of the natural logarithm.
pub fn simd_ln(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the principal value of natural logarithm of self
.
This function has one branch cut:
(-∞, 0]
, continuous from above.
The branch satisfies -π ≤ arg(ln(z)) ≤ π
.
pub fn simd_sqrt(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the principal value of the square root of self
.
This function has one branch cut:
(-∞, 0)
, continuous from above.
The branch satisfies -π/2 ≤ arg(sqrt(z)) ≤ π/2
.
pub fn simd_hypot(
self,
b: Complex<AutoSimd<[f32; 2]>>
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
[src]
self,
b: Complex<AutoSimd<[f32; 2]>>
) -> <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_powf(
self,
exp: <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 2]>>
[src]
self,
exp: <Complex<AutoSimd<[f32; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 2]>>
Raises self
to a floating point power.
pub fn simd_log(self, base: AutoSimd<[f32; 2]>) -> Complex<AutoSimd<[f32; 2]>>
[src]
Returns the logarithm of self
with respect to an arbitrary base.
pub fn simd_powc(
self,
exp: Complex<AutoSimd<[f32; 2]>>
) -> Complex<AutoSimd<[f32; 2]>>
[src]
self,
exp: Complex<AutoSimd<[f32; 2]>>
) -> Complex<AutoSimd<[f32; 2]>>
Raises self
to a complex power.
pub fn simd_sin(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the sine of self
.
pub fn simd_cos(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the cosine of self
.
pub fn simd_sin_cos(
self
) -> (Complex<AutoSimd<[f32; 2]>>, Complex<AutoSimd<[f32; 2]>>)
[src]
self
) -> (Complex<AutoSimd<[f32; 2]>>, Complex<AutoSimd<[f32; 2]>>)
pub fn simd_tan(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the tangent of self
.
pub fn simd_asin(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the principal value of the inverse sine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Re(asin(z)) ≤ π/2
.
pub fn simd_acos(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the principal value of the inverse cosine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies 0 ≤ Re(acos(z)) ≤ π
.
pub fn simd_atan(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the principal value of the inverse tangent of self
.
This function has two branch cuts:
(-∞i, -i]
, continuous from the left.[i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Re(atan(z)) ≤ π/2
.
pub fn simd_sinh(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the hyperbolic sine of self
.
pub fn simd_cosh(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the hyperbolic cosine of self
.
pub fn simd_sinh_cosh(
self
) -> (Complex<AutoSimd<[f32; 2]>>, Complex<AutoSimd<[f32; 2]>>)
[src]
self
) -> (Complex<AutoSimd<[f32; 2]>>, Complex<AutoSimd<[f32; 2]>>)
pub fn simd_tanh(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the hyperbolic tangent of self
.
pub fn simd_asinh(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the principal value of inverse hyperbolic sine of self
.
This function has two branch cuts:
(-∞i, -i)
, continuous from the left.(i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Im(asinh(z)) ≤ π/2
.
pub fn simd_acosh(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the principal value of inverse hyperbolic cosine of self
.
This function has one branch cut:
(-∞, 1)
, continuous from above.
The branch satisfies -π ≤ Im(acosh(z)) ≤ π
and 0 ≤ Re(acosh(z)) < ∞
.
pub fn simd_atanh(self) -> Complex<AutoSimd<[f32; 2]>>
[src]
Computes the principal value of inverse hyperbolic tangent of self
.
This function has two branch cuts:
(-∞, -1]
, continuous from above.[1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Im(atanh(z)) ≤ π/2
.
pub fn simd_to_polar(self) -> (Self::SimdRealField, Self::SimdRealField)
[src]
pub fn simd_to_exp(self) -> (Self::SimdRealField, Self)
[src]
pub fn simd_signum(self) -> Self
[src]
pub fn simd_sinc(self) -> Self
[src]
pub fn simd_sinhc(self) -> Self
[src]
pub fn simd_cosc(self) -> Self
[src]
pub fn simd_coshc(self) -> Self
[src]
impl SimdComplexField for Complex<AutoSimd<[f64; 2]>>
[src]
impl SimdComplexField for Complex<AutoSimd<[f64; 2]>>
[src]type SimdRealField = AutoSimd<[f64; 2]>
Type of the coefficients of a complex number.
pub fn from_simd_real(
re: <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 2]>>
[src]
re: <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 2]>>
pub fn simd_real(
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_imaginary(
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_argument(
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus(
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus_squared(
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_norm1(
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_recip(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_conjugate(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_scale(
self,
factor: <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 2]>>
[src]
self,
factor: <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 2]>>
pub fn simd_unscale(
self,
factor: <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 2]>>
[src]
self,
factor: <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 2]>>
pub fn simd_floor(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_ceil(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_round(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_trunc(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_fract(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_mul_add(
self,
a: Complex<AutoSimd<[f64; 2]>>,
b: Complex<AutoSimd<[f64; 2]>>
) -> Complex<AutoSimd<[f64; 2]>>
[src]
self,
a: Complex<AutoSimd<[f64; 2]>>,
b: Complex<AutoSimd<[f64; 2]>>
) -> Complex<AutoSimd<[f64; 2]>>
pub fn simd_abs(
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_exp2(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_exp_m1(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_ln_1p(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_log2(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_log10(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_cbrt(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_powi(self, n: i32) -> Complex<AutoSimd<[f64; 2]>>
[src]
pub fn simd_exp(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes e^(self)
, where e
is the base of the natural logarithm.
pub fn simd_ln(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the principal value of natural logarithm of self
.
This function has one branch cut:
(-∞, 0]
, continuous from above.
The branch satisfies -π ≤ arg(ln(z)) ≤ π
.
pub fn simd_sqrt(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the principal value of the square root of self
.
This function has one branch cut:
(-∞, 0)
, continuous from above.
The branch satisfies -π/2 ≤ arg(sqrt(z)) ≤ π/2
.
pub fn simd_hypot(
self,
b: Complex<AutoSimd<[f64; 2]>>
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
[src]
self,
b: Complex<AutoSimd<[f64; 2]>>
) -> <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
pub fn simd_powf(
self,
exp: <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 2]>>
[src]
self,
exp: <Complex<AutoSimd<[f64; 2]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 2]>>
Raises self
to a floating point power.
pub fn simd_log(self, base: AutoSimd<[f64; 2]>) -> Complex<AutoSimd<[f64; 2]>>
[src]
Returns the logarithm of self
with respect to an arbitrary base.
pub fn simd_powc(
self,
exp: Complex<AutoSimd<[f64; 2]>>
) -> Complex<AutoSimd<[f64; 2]>>
[src]
self,
exp: Complex<AutoSimd<[f64; 2]>>
) -> Complex<AutoSimd<[f64; 2]>>
Raises self
to a complex power.
pub fn simd_sin(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the sine of self
.
pub fn simd_cos(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the cosine of self
.
pub fn simd_sin_cos(
self
) -> (Complex<AutoSimd<[f64; 2]>>, Complex<AutoSimd<[f64; 2]>>)
[src]
self
) -> (Complex<AutoSimd<[f64; 2]>>, Complex<AutoSimd<[f64; 2]>>)
pub fn simd_tan(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the tangent of self
.
pub fn simd_asin(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the principal value of the inverse sine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Re(asin(z)) ≤ π/2
.
pub fn simd_acos(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the principal value of the inverse cosine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies 0 ≤ Re(acos(z)) ≤ π
.
pub fn simd_atan(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the principal value of the inverse tangent of self
.
This function has two branch cuts:
(-∞i, -i]
, continuous from the left.[i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Re(atan(z)) ≤ π/2
.
pub fn simd_sinh(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the hyperbolic sine of self
.
pub fn simd_cosh(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the hyperbolic cosine of self
.
pub fn simd_sinh_cosh(
self
) -> (Complex<AutoSimd<[f64; 2]>>, Complex<AutoSimd<[f64; 2]>>)
[src]
self
) -> (Complex<AutoSimd<[f64; 2]>>, Complex<AutoSimd<[f64; 2]>>)
pub fn simd_tanh(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the hyperbolic tangent of self
.
pub fn simd_asinh(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the principal value of inverse hyperbolic sine of self
.
This function has two branch cuts:
(-∞i, -i)
, continuous from the left.(i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Im(asinh(z)) ≤ π/2
.
pub fn simd_acosh(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the principal value of inverse hyperbolic cosine of self
.
This function has one branch cut:
(-∞, 1)
, continuous from above.
The branch satisfies -π ≤ Im(acosh(z)) ≤ π
and 0 ≤ Re(acosh(z)) < ∞
.
pub fn simd_atanh(self) -> Complex<AutoSimd<[f64; 2]>>
[src]
Computes the principal value of inverse hyperbolic tangent of self
.
This function has two branch cuts:
(-∞, -1]
, continuous from above.[1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Im(atanh(z)) ≤ π/2
.
pub fn simd_to_polar(self) -> (Self::SimdRealField, Self::SimdRealField)
[src]
pub fn simd_to_exp(self) -> (Self::SimdRealField, Self)
[src]
pub fn simd_signum(self) -> Self
[src]
pub fn simd_sinc(self) -> Self
[src]
pub fn simd_sinhc(self) -> Self
[src]
pub fn simd_cosc(self) -> Self
[src]
pub fn simd_coshc(self) -> Self
[src]
impl SimdComplexField for Complex<AutoSimd<[f32; 8]>>
[src]
impl SimdComplexField for Complex<AutoSimd<[f32; 8]>>
[src]type SimdRealField = AutoSimd<[f32; 8]>
Type of the coefficients of a complex number.
pub fn from_simd_real(
re: <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 8]>>
[src]
re: <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 8]>>
pub fn simd_real(
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_imaginary(
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_argument(
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus(
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus_squared(
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_norm1(
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_recip(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_conjugate(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_scale(
self,
factor: <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 8]>>
[src]
self,
factor: <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 8]>>
pub fn simd_unscale(
self,
factor: <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 8]>>
[src]
self,
factor: <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 8]>>
pub fn simd_floor(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_ceil(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_round(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_trunc(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_fract(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_mul_add(
self,
a: Complex<AutoSimd<[f32; 8]>>,
b: Complex<AutoSimd<[f32; 8]>>
) -> Complex<AutoSimd<[f32; 8]>>
[src]
self,
a: Complex<AutoSimd<[f32; 8]>>,
b: Complex<AutoSimd<[f32; 8]>>
) -> Complex<AutoSimd<[f32; 8]>>
pub fn simd_abs(
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_exp2(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_exp_m1(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_ln_1p(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_log2(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_log10(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_cbrt(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_powi(self, n: i32) -> Complex<AutoSimd<[f32; 8]>>
[src]
pub fn simd_exp(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes e^(self)
, where e
is the base of the natural logarithm.
pub fn simd_ln(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the principal value of natural logarithm of self
.
This function has one branch cut:
(-∞, 0]
, continuous from above.
The branch satisfies -π ≤ arg(ln(z)) ≤ π
.
pub fn simd_sqrt(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the principal value of the square root of self
.
This function has one branch cut:
(-∞, 0)
, continuous from above.
The branch satisfies -π/2 ≤ arg(sqrt(z)) ≤ π/2
.
pub fn simd_hypot(
self,
b: Complex<AutoSimd<[f32; 8]>>
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
[src]
self,
b: Complex<AutoSimd<[f32; 8]>>
) -> <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_powf(
self,
exp: <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 8]>>
[src]
self,
exp: <Complex<AutoSimd<[f32; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 8]>>
Raises self
to a floating point power.
pub fn simd_log(self, base: AutoSimd<[f32; 8]>) -> Complex<AutoSimd<[f32; 8]>>
[src]
Returns the logarithm of self
with respect to an arbitrary base.
pub fn simd_powc(
self,
exp: Complex<AutoSimd<[f32; 8]>>
) -> Complex<AutoSimd<[f32; 8]>>
[src]
self,
exp: Complex<AutoSimd<[f32; 8]>>
) -> Complex<AutoSimd<[f32; 8]>>
Raises self
to a complex power.
pub fn simd_sin(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the sine of self
.
pub fn simd_cos(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the cosine of self
.
pub fn simd_sin_cos(
self
) -> (Complex<AutoSimd<[f32; 8]>>, Complex<AutoSimd<[f32; 8]>>)
[src]
self
) -> (Complex<AutoSimd<[f32; 8]>>, Complex<AutoSimd<[f32; 8]>>)
pub fn simd_tan(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the tangent of self
.
pub fn simd_asin(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the principal value of the inverse sine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Re(asin(z)) ≤ π/2
.
pub fn simd_acos(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the principal value of the inverse cosine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies 0 ≤ Re(acos(z)) ≤ π
.
pub fn simd_atan(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the principal value of the inverse tangent of self
.
This function has two branch cuts:
(-∞i, -i]
, continuous from the left.[i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Re(atan(z)) ≤ π/2
.
pub fn simd_sinh(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the hyperbolic sine of self
.
pub fn simd_cosh(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the hyperbolic cosine of self
.
pub fn simd_sinh_cosh(
self
) -> (Complex<AutoSimd<[f32; 8]>>, Complex<AutoSimd<[f32; 8]>>)
[src]
self
) -> (Complex<AutoSimd<[f32; 8]>>, Complex<AutoSimd<[f32; 8]>>)
pub fn simd_tanh(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the hyperbolic tangent of self
.
pub fn simd_asinh(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the principal value of inverse hyperbolic sine of self
.
This function has two branch cuts:
(-∞i, -i)
, continuous from the left.(i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Im(asinh(z)) ≤ π/2
.
pub fn simd_acosh(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the principal value of inverse hyperbolic cosine of self
.
This function has one branch cut:
(-∞, 1)
, continuous from above.
The branch satisfies -π ≤ Im(acosh(z)) ≤ π
and 0 ≤ Re(acosh(z)) < ∞
.
pub fn simd_atanh(self) -> Complex<AutoSimd<[f32; 8]>>
[src]
Computes the principal value of inverse hyperbolic tangent of self
.
This function has two branch cuts:
(-∞, -1]
, continuous from above.[1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Im(atanh(z)) ≤ π/2
.
pub fn simd_to_polar(self) -> (Self::SimdRealField, Self::SimdRealField)
[src]
pub fn simd_to_exp(self) -> (Self::SimdRealField, Self)
[src]
pub fn simd_signum(self) -> Self
[src]
pub fn simd_sinc(self) -> Self
[src]
pub fn simd_sinhc(self) -> Self
[src]
pub fn simd_cosc(self) -> Self
[src]
pub fn simd_coshc(self) -> Self
[src]
impl SimdComplexField for Complex<AutoSimd<[f32; 4]>>
[src]
impl SimdComplexField for Complex<AutoSimd<[f32; 4]>>
[src]type SimdRealField = AutoSimd<[f32; 4]>
Type of the coefficients of a complex number.
pub fn from_simd_real(
re: <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 4]>>
[src]
re: <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 4]>>
pub fn simd_real(
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_imaginary(
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_argument(
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus(
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus_squared(
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_norm1(
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_recip(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_conjugate(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_scale(
self,
factor: <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 4]>>
[src]
self,
factor: <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 4]>>
pub fn simd_unscale(
self,
factor: <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 4]>>
[src]
self,
factor: <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 4]>>
pub fn simd_floor(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_ceil(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_round(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_trunc(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_fract(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_mul_add(
self,
a: Complex<AutoSimd<[f32; 4]>>,
b: Complex<AutoSimd<[f32; 4]>>
) -> Complex<AutoSimd<[f32; 4]>>
[src]
self,
a: Complex<AutoSimd<[f32; 4]>>,
b: Complex<AutoSimd<[f32; 4]>>
) -> Complex<AutoSimd<[f32; 4]>>
pub fn simd_abs(
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_exp2(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_exp_m1(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_ln_1p(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_log2(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_log10(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_cbrt(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_powi(self, n: i32) -> Complex<AutoSimd<[f32; 4]>>
[src]
pub fn simd_exp(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes e^(self)
, where e
is the base of the natural logarithm.
pub fn simd_ln(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the principal value of natural logarithm of self
.
This function has one branch cut:
(-∞, 0]
, continuous from above.
The branch satisfies -π ≤ arg(ln(z)) ≤ π
.
pub fn simd_sqrt(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the principal value of the square root of self
.
This function has one branch cut:
(-∞, 0)
, continuous from above.
The branch satisfies -π/2 ≤ arg(sqrt(z)) ≤ π/2
.
pub fn simd_hypot(
self,
b: Complex<AutoSimd<[f32; 4]>>
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
[src]
self,
b: Complex<AutoSimd<[f32; 4]>>
) -> <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_powf(
self,
exp: <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 4]>>
[src]
self,
exp: <Complex<AutoSimd<[f32; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 4]>>
Raises self
to a floating point power.
pub fn simd_log(self, base: AutoSimd<[f32; 4]>) -> Complex<AutoSimd<[f32; 4]>>
[src]
Returns the logarithm of self
with respect to an arbitrary base.
pub fn simd_powc(
self,
exp: Complex<AutoSimd<[f32; 4]>>
) -> Complex<AutoSimd<[f32; 4]>>
[src]
self,
exp: Complex<AutoSimd<[f32; 4]>>
) -> Complex<AutoSimd<[f32; 4]>>
Raises self
to a complex power.
pub fn simd_sin(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the sine of self
.
pub fn simd_cos(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the cosine of self
.
pub fn simd_sin_cos(
self
) -> (Complex<AutoSimd<[f32; 4]>>, Complex<AutoSimd<[f32; 4]>>)
[src]
self
) -> (Complex<AutoSimd<[f32; 4]>>, Complex<AutoSimd<[f32; 4]>>)
pub fn simd_tan(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the tangent of self
.
pub fn simd_asin(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the principal value of the inverse sine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Re(asin(z)) ≤ π/2
.
pub fn simd_acos(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the principal value of the inverse cosine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies 0 ≤ Re(acos(z)) ≤ π
.
pub fn simd_atan(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the principal value of the inverse tangent of self
.
This function has two branch cuts:
(-∞i, -i]
, continuous from the left.[i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Re(atan(z)) ≤ π/2
.
pub fn simd_sinh(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the hyperbolic sine of self
.
pub fn simd_cosh(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the hyperbolic cosine of self
.
pub fn simd_sinh_cosh(
self
) -> (Complex<AutoSimd<[f32; 4]>>, Complex<AutoSimd<[f32; 4]>>)
[src]
self
) -> (Complex<AutoSimd<[f32; 4]>>, Complex<AutoSimd<[f32; 4]>>)
pub fn simd_tanh(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the hyperbolic tangent of self
.
pub fn simd_asinh(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the principal value of inverse hyperbolic sine of self
.
This function has two branch cuts:
(-∞i, -i)
, continuous from the left.(i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Im(asinh(z)) ≤ π/2
.
pub fn simd_acosh(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the principal value of inverse hyperbolic cosine of self
.
This function has one branch cut:
(-∞, 1)
, continuous from above.
The branch satisfies -π ≤ Im(acosh(z)) ≤ π
and 0 ≤ Re(acosh(z)) < ∞
.
pub fn simd_atanh(self) -> Complex<AutoSimd<[f32; 4]>>
[src]
Computes the principal value of inverse hyperbolic tangent of self
.
This function has two branch cuts:
(-∞, -1]
, continuous from above.[1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Im(atanh(z)) ≤ π/2
.
pub fn simd_to_polar(self) -> (Self::SimdRealField, Self::SimdRealField)
[src]
pub fn simd_to_exp(self) -> (Self::SimdRealField, Self)
[src]
pub fn simd_signum(self) -> Self
[src]
pub fn simd_sinc(self) -> Self
[src]
pub fn simd_sinhc(self) -> Self
[src]
pub fn simd_cosc(self) -> Self
[src]
pub fn simd_coshc(self) -> Self
[src]
impl SimdComplexField for Complex<AutoSimd<[f64; 8]>>
[src]
impl SimdComplexField for Complex<AutoSimd<[f64; 8]>>
[src]type SimdRealField = AutoSimd<[f64; 8]>
Type of the coefficients of a complex number.
pub fn from_simd_real(
re: <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 8]>>
[src]
re: <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 8]>>
pub fn simd_real(
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_imaginary(
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_argument(
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus(
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus_squared(
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_norm1(
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_recip(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_conjugate(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_scale(
self,
factor: <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 8]>>
[src]
self,
factor: <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 8]>>
pub fn simd_unscale(
self,
factor: <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 8]>>
[src]
self,
factor: <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 8]>>
pub fn simd_floor(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_ceil(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_round(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_trunc(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_fract(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_mul_add(
self,
a: Complex<AutoSimd<[f64; 8]>>,
b: Complex<AutoSimd<[f64; 8]>>
) -> Complex<AutoSimd<[f64; 8]>>
[src]
self,
a: Complex<AutoSimd<[f64; 8]>>,
b: Complex<AutoSimd<[f64; 8]>>
) -> Complex<AutoSimd<[f64; 8]>>
pub fn simd_abs(
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_exp2(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_exp_m1(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_ln_1p(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_log2(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_log10(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_cbrt(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_powi(self, n: i32) -> Complex<AutoSimd<[f64; 8]>>
[src]
pub fn simd_exp(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes e^(self)
, where e
is the base of the natural logarithm.
pub fn simd_ln(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the principal value of natural logarithm of self
.
This function has one branch cut:
(-∞, 0]
, continuous from above.
The branch satisfies -π ≤ arg(ln(z)) ≤ π
.
pub fn simd_sqrt(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the principal value of the square root of self
.
This function has one branch cut:
(-∞, 0)
, continuous from above.
The branch satisfies -π/2 ≤ arg(sqrt(z)) ≤ π/2
.
pub fn simd_hypot(
self,
b: Complex<AutoSimd<[f64; 8]>>
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
[src]
self,
b: Complex<AutoSimd<[f64; 8]>>
) -> <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
pub fn simd_powf(
self,
exp: <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 8]>>
[src]
self,
exp: <Complex<AutoSimd<[f64; 8]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 8]>>
Raises self
to a floating point power.
pub fn simd_log(self, base: AutoSimd<[f64; 8]>) -> Complex<AutoSimd<[f64; 8]>>
[src]
Returns the logarithm of self
with respect to an arbitrary base.
pub fn simd_powc(
self,
exp: Complex<AutoSimd<[f64; 8]>>
) -> Complex<AutoSimd<[f64; 8]>>
[src]
self,
exp: Complex<AutoSimd<[f64; 8]>>
) -> Complex<AutoSimd<[f64; 8]>>
Raises self
to a complex power.
pub fn simd_sin(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the sine of self
.
pub fn simd_cos(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the cosine of self
.
pub fn simd_sin_cos(
self
) -> (Complex<AutoSimd<[f64; 8]>>, Complex<AutoSimd<[f64; 8]>>)
[src]
self
) -> (Complex<AutoSimd<[f64; 8]>>, Complex<AutoSimd<[f64; 8]>>)
pub fn simd_tan(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the tangent of self
.
pub fn simd_asin(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the principal value of the inverse sine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Re(asin(z)) ≤ π/2
.
pub fn simd_acos(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the principal value of the inverse cosine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies 0 ≤ Re(acos(z)) ≤ π
.
pub fn simd_atan(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the principal value of the inverse tangent of self
.
This function has two branch cuts:
(-∞i, -i]
, continuous from the left.[i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Re(atan(z)) ≤ π/2
.
pub fn simd_sinh(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the hyperbolic sine of self
.
pub fn simd_cosh(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the hyperbolic cosine of self
.
pub fn simd_sinh_cosh(
self
) -> (Complex<AutoSimd<[f64; 8]>>, Complex<AutoSimd<[f64; 8]>>)
[src]
self
) -> (Complex<AutoSimd<[f64; 8]>>, Complex<AutoSimd<[f64; 8]>>)
pub fn simd_tanh(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the hyperbolic tangent of self
.
pub fn simd_asinh(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the principal value of inverse hyperbolic sine of self
.
This function has two branch cuts:
(-∞i, -i)
, continuous from the left.(i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Im(asinh(z)) ≤ π/2
.
pub fn simd_acosh(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the principal value of inverse hyperbolic cosine of self
.
This function has one branch cut:
(-∞, 1)
, continuous from above.
The branch satisfies -π ≤ Im(acosh(z)) ≤ π
and 0 ≤ Re(acosh(z)) < ∞
.
pub fn simd_atanh(self) -> Complex<AutoSimd<[f64; 8]>>
[src]
Computes the principal value of inverse hyperbolic tangent of self
.
This function has two branch cuts:
(-∞, -1]
, continuous from above.[1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Im(atanh(z)) ≤ π/2
.
pub fn simd_to_polar(self) -> (Self::SimdRealField, Self::SimdRealField)
[src]
pub fn simd_to_exp(self) -> (Self::SimdRealField, Self)
[src]
pub fn simd_signum(self) -> Self
[src]
pub fn simd_sinc(self) -> Self
[src]
pub fn simd_sinhc(self) -> Self
[src]
pub fn simd_cosc(self) -> Self
[src]
pub fn simd_coshc(self) -> Self
[src]
impl SimdComplexField for Complex<AutoSimd<[f64; 4]>>
[src]
impl SimdComplexField for Complex<AutoSimd<[f64; 4]>>
[src]type SimdRealField = AutoSimd<[f64; 4]>
Type of the coefficients of a complex number.
pub fn from_simd_real(
re: <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 4]>>
[src]
re: <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 4]>>
pub fn simd_real(
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_imaginary(
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_argument(
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus(
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus_squared(
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_norm1(
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_recip(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_conjugate(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_scale(
self,
factor: <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 4]>>
[src]
self,
factor: <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 4]>>
pub fn simd_unscale(
self,
factor: <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 4]>>
[src]
self,
factor: <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 4]>>
pub fn simd_floor(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_ceil(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_round(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_trunc(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_fract(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_mul_add(
self,
a: Complex<AutoSimd<[f64; 4]>>,
b: Complex<AutoSimd<[f64; 4]>>
) -> Complex<AutoSimd<[f64; 4]>>
[src]
self,
a: Complex<AutoSimd<[f64; 4]>>,
b: Complex<AutoSimd<[f64; 4]>>
) -> Complex<AutoSimd<[f64; 4]>>
pub fn simd_abs(
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_exp2(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_exp_m1(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_ln_1p(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_log2(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_log10(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_cbrt(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_powi(self, n: i32) -> Complex<AutoSimd<[f64; 4]>>
[src]
pub fn simd_exp(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes e^(self)
, where e
is the base of the natural logarithm.
pub fn simd_ln(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the principal value of natural logarithm of self
.
This function has one branch cut:
(-∞, 0]
, continuous from above.
The branch satisfies -π ≤ arg(ln(z)) ≤ π
.
pub fn simd_sqrt(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the principal value of the square root of self
.
This function has one branch cut:
(-∞, 0)
, continuous from above.
The branch satisfies -π/2 ≤ arg(sqrt(z)) ≤ π/2
.
pub fn simd_hypot(
self,
b: Complex<AutoSimd<[f64; 4]>>
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
[src]
self,
b: Complex<AutoSimd<[f64; 4]>>
) -> <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
pub fn simd_powf(
self,
exp: <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 4]>>
[src]
self,
exp: <Complex<AutoSimd<[f64; 4]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f64; 4]>>
Raises self
to a floating point power.
pub fn simd_log(self, base: AutoSimd<[f64; 4]>) -> Complex<AutoSimd<[f64; 4]>>
[src]
Returns the logarithm of self
with respect to an arbitrary base.
pub fn simd_powc(
self,
exp: Complex<AutoSimd<[f64; 4]>>
) -> Complex<AutoSimd<[f64; 4]>>
[src]
self,
exp: Complex<AutoSimd<[f64; 4]>>
) -> Complex<AutoSimd<[f64; 4]>>
Raises self
to a complex power.
pub fn simd_sin(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the sine of self
.
pub fn simd_cos(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the cosine of self
.
pub fn simd_sin_cos(
self
) -> (Complex<AutoSimd<[f64; 4]>>, Complex<AutoSimd<[f64; 4]>>)
[src]
self
) -> (Complex<AutoSimd<[f64; 4]>>, Complex<AutoSimd<[f64; 4]>>)
pub fn simd_tan(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the tangent of self
.
pub fn simd_asin(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the principal value of the inverse sine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Re(asin(z)) ≤ π/2
.
pub fn simd_acos(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the principal value of the inverse cosine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies 0 ≤ Re(acos(z)) ≤ π
.
pub fn simd_atan(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the principal value of the inverse tangent of self
.
This function has two branch cuts:
(-∞i, -i]
, continuous from the left.[i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Re(atan(z)) ≤ π/2
.
pub fn simd_sinh(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the hyperbolic sine of self
.
pub fn simd_cosh(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the hyperbolic cosine of self
.
pub fn simd_sinh_cosh(
self
) -> (Complex<AutoSimd<[f64; 4]>>, Complex<AutoSimd<[f64; 4]>>)
[src]
self
) -> (Complex<AutoSimd<[f64; 4]>>, Complex<AutoSimd<[f64; 4]>>)
pub fn simd_tanh(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the hyperbolic tangent of self
.
pub fn simd_asinh(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the principal value of inverse hyperbolic sine of self
.
This function has two branch cuts:
(-∞i, -i)
, continuous from the left.(i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Im(asinh(z)) ≤ π/2
.
pub fn simd_acosh(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the principal value of inverse hyperbolic cosine of self
.
This function has one branch cut:
(-∞, 1)
, continuous from above.
The branch satisfies -π ≤ Im(acosh(z)) ≤ π
and 0 ≤ Re(acosh(z)) < ∞
.
pub fn simd_atanh(self) -> Complex<AutoSimd<[f64; 4]>>
[src]
Computes the principal value of inverse hyperbolic tangent of self
.
This function has two branch cuts:
(-∞, -1]
, continuous from above.[1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Im(atanh(z)) ≤ π/2
.
pub fn simd_to_polar(self) -> (Self::SimdRealField, Self::SimdRealField)
[src]
pub fn simd_to_exp(self) -> (Self::SimdRealField, Self)
[src]
pub fn simd_signum(self) -> Self
[src]
pub fn simd_sinc(self) -> Self
[src]
pub fn simd_sinhc(self) -> Self
[src]
pub fn simd_cosc(self) -> Self
[src]
pub fn simd_coshc(self) -> Self
[src]
impl SimdComplexField for Complex<AutoSimd<[f32; 16]>>
[src]
impl SimdComplexField for Complex<AutoSimd<[f32; 16]>>
[src]type SimdRealField = AutoSimd<[f32; 16]>
Type of the coefficients of a complex number.
pub fn from_simd_real(
re: <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 16]>>
[src]
re: <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 16]>>
pub fn simd_real(
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
pub fn simd_imaginary(
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
pub fn simd_argument(
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus(
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
pub fn simd_modulus_squared(
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
pub fn simd_norm1(
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
pub fn simd_recip(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_conjugate(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_scale(
self,
factor: <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 16]>>
[src]
self,
factor: <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 16]>>
pub fn simd_unscale(
self,
factor: <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 16]>>
[src]
self,
factor: <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 16]>>
pub fn simd_floor(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_ceil(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_round(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_trunc(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_fract(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_mul_add(
self,
a: Complex<AutoSimd<[f32; 16]>>,
b: Complex<AutoSimd<[f32; 16]>>
) -> Complex<AutoSimd<[f32; 16]>>
[src]
self,
a: Complex<AutoSimd<[f32; 16]>>,
b: Complex<AutoSimd<[f32; 16]>>
) -> Complex<AutoSimd<[f32; 16]>>
pub fn simd_abs(
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
[src]
self
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
pub fn simd_exp2(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_exp_m1(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_ln_1p(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_log2(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_log10(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_cbrt(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_powi(self, n: i32) -> Complex<AutoSimd<[f32; 16]>>
[src]
pub fn simd_exp(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes e^(self)
, where e
is the base of the natural logarithm.
pub fn simd_ln(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the principal value of natural logarithm of self
.
This function has one branch cut:
(-∞, 0]
, continuous from above.
The branch satisfies -π ≤ arg(ln(z)) ≤ π
.
pub fn simd_sqrt(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the principal value of the square root of self
.
This function has one branch cut:
(-∞, 0)
, continuous from above.
The branch satisfies -π/2 ≤ arg(sqrt(z)) ≤ π/2
.
pub fn simd_hypot(
self,
b: Complex<AutoSimd<[f32; 16]>>
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
[src]
self,
b: Complex<AutoSimd<[f32; 16]>>
) -> <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
pub fn simd_powf(
self,
exp: <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 16]>>
[src]
self,
exp: <Complex<AutoSimd<[f32; 16]>> as SimdComplexField>::SimdRealField
) -> Complex<AutoSimd<[f32; 16]>>
Raises self
to a floating point power.
pub fn simd_log(self, base: AutoSimd<[f32; 16]>) -> Complex<AutoSimd<[f32; 16]>>
[src]
Returns the logarithm of self
with respect to an arbitrary base.
pub fn simd_powc(
self,
exp: Complex<AutoSimd<[f32; 16]>>
) -> Complex<AutoSimd<[f32; 16]>>
[src]
self,
exp: Complex<AutoSimd<[f32; 16]>>
) -> Complex<AutoSimd<[f32; 16]>>
Raises self
to a complex power.
pub fn simd_sin(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the sine of self
.
pub fn simd_cos(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the cosine of self
.
pub fn simd_sin_cos(
self
) -> (Complex<AutoSimd<[f32; 16]>>, Complex<AutoSimd<[f32; 16]>>)
[src]
self
) -> (Complex<AutoSimd<[f32; 16]>>, Complex<AutoSimd<[f32; 16]>>)
pub fn simd_tan(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the tangent of self
.
pub fn simd_asin(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the principal value of the inverse sine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Re(asin(z)) ≤ π/2
.
pub fn simd_acos(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the principal value of the inverse cosine of self
.
This function has two branch cuts:
(-∞, -1)
, continuous from above.(1, ∞)
, continuous from below.
The branch satisfies 0 ≤ Re(acos(z)) ≤ π
.
pub fn simd_atan(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the principal value of the inverse tangent of self
.
This function has two branch cuts:
(-∞i, -i]
, continuous from the left.[i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Re(atan(z)) ≤ π/2
.
pub fn simd_sinh(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the hyperbolic sine of self
.
pub fn simd_cosh(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the hyperbolic cosine of self
.
pub fn simd_sinh_cosh(
self
) -> (Complex<AutoSimd<[f32; 16]>>, Complex<AutoSimd<[f32; 16]>>)
[src]
self
) -> (Complex<AutoSimd<[f32; 16]>>, Complex<AutoSimd<[f32; 16]>>)
pub fn simd_tanh(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the hyperbolic tangent of self
.
pub fn simd_asinh(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the principal value of inverse hyperbolic sine of self
.
This function has two branch cuts:
(-∞i, -i)
, continuous from the left.(i, ∞i)
, continuous from the right.
The branch satisfies -π/2 ≤ Im(asinh(z)) ≤ π/2
.
pub fn simd_acosh(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the principal value of inverse hyperbolic cosine of self
.
This function has one branch cut:
(-∞, 1)
, continuous from above.
The branch satisfies -π ≤ Im(acosh(z)) ≤ π
and 0 ≤ Re(acosh(z)) < ∞
.
pub fn simd_atanh(self) -> Complex<AutoSimd<[f32; 16]>>
[src]
Computes the principal value of inverse hyperbolic tangent of self
.
This function has two branch cuts:
(-∞, -1]
, continuous from above.[1, ∞)
, continuous from below.
The branch satisfies -π/2 ≤ Im(atanh(z)) ≤ π/2
.
pub fn simd_to_polar(self) -> (Self::SimdRealField, Self::SimdRealField)
[src]
pub fn simd_to_exp(self) -> (Self::SimdRealField, Self)
[src]
pub fn simd_signum(self) -> Self
[src]
pub fn simd_sinc(self) -> Self
[src]
pub fn simd_sinhc(self) -> Self
[src]
pub fn simd_cosc(self) -> Self
[src]
pub fn simd_coshc(self) -> Self
[src]
impl<N> SimdValue for Complex<N> where
N: SimdValue,
[src]
impl<N> SimdValue for Complex<N> where
N: SimdValue,
[src]type Element = Complex<<N as SimdValue>::Element>
The type of the elements of each lane of this SIMD value.
type SimdBool = <N as SimdValue>::SimdBool
Type of the result of comparing two SIMD values like self
.
pub fn lanes() -> usize
[src]
pub fn splat(val: <Complex<N> as SimdValue>::Element) -> Complex<N>
[src]
pub fn extract(&self, i: usize) -> <Complex<N> as SimdValue>::Element
[src]
pub unsafe fn extract_unchecked(
&self,
i: usize
) -> <Complex<N> as SimdValue>::Element
[src]
&self,
i: usize
) -> <Complex<N> as SimdValue>::Element
pub fn replace(&mut self, i: usize, val: <Complex<N> as SimdValue>::Element)
[src]
pub unsafe fn replace_unchecked(
&mut self,
i: usize,
val: <Complex<N> as SimdValue>::Element
)
[src]
&mut self,
i: usize,
val: <Complex<N> as SimdValue>::Element
)
pub fn select(
self,
cond: <Complex<N> as SimdValue>::SimdBool,
other: Complex<N>
) -> Complex<N>
[src]
self,
cond: <Complex<N> as SimdValue>::SimdBool,
other: Complex<N>
) -> Complex<N>
pub fn map_lanes(self, f: impl Fn(Self::Element) -> Self::Element) -> Self where
Self: Clone,
[src]
Self: Clone,
pub fn zip_map_lanes(
self,
b: Self,
f: impl Fn(Self::Element, Self::Element) -> Self::Element
) -> Self where
Self: Clone,
[src]
self,
b: Self,
f: impl Fn(Self::Element, Self::Element) -> Self::Element
) -> Self where
Self: Clone,
impl<'a, T> SubAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]
impl<'a, T> SubAssign<&'a Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn sub_assign(&mut self, other: &Complex<T>)
[src]
impl<'a, T> SubAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
[src]
impl<'a, T> SubAssign<&'a T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn sub_assign(&mut self, other: &T)
[src]
impl<T> SubAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]
impl<T> SubAssign<Complex<T>> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn sub_assign(&mut self, other: Complex<T>)
[src]
impl<T> SubAssign<T> for Complex<T> where
T: Clone + NumAssign,
[src]
impl<T> SubAssign<T> for Complex<T> where
T: Clone + NumAssign,
[src]pub fn sub_assign(&mut self, other: T)
[src]
impl<N2> SubsetOf<Complex<N2>> for i16 where
N2: Zero + SupersetOf<i16>,
[src]
impl<N2> SubsetOf<Complex<N2>> for i16 where
N2: Zero + SupersetOf<i16>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> i16
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for u128 where
N2: Zero + SupersetOf<u128>,
[src]
impl<N2> SubsetOf<Complex<N2>> for u128 where
N2: Zero + SupersetOf<u128>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> u128
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for i8 where
N2: Zero + SupersetOf<i8>,
[src]
impl<N2> SubsetOf<Complex<N2>> for i8 where
N2: Zero + SupersetOf<i8>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> i8
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for i64 where
N2: Zero + SupersetOf<i64>,
[src]
impl<N2> SubsetOf<Complex<N2>> for i64 where
N2: Zero + SupersetOf<i64>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> i64
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for u32 where
N2: Zero + SupersetOf<u32>,
[src]
impl<N2> SubsetOf<Complex<N2>> for u32 where
N2: Zero + SupersetOf<u32>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> u32
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for u8 where
N2: Zero + SupersetOf<u8>,
[src]
impl<N2> SubsetOf<Complex<N2>> for u8 where
N2: Zero + SupersetOf<u8>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> u8
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for isize where
N2: Zero + SupersetOf<isize>,
[src]
impl<N2> SubsetOf<Complex<N2>> for isize where
N2: Zero + SupersetOf<isize>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> isize
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for i128 where
N2: Zero + SupersetOf<i128>,
[src]
impl<N2> SubsetOf<Complex<N2>> for i128 where
N2: Zero + SupersetOf<i128>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> i128
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for u64 where
N2: Zero + SupersetOf<u64>,
[src]
impl<N2> SubsetOf<Complex<N2>> for u64 where
N2: Zero + SupersetOf<u64>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> u64
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for f32 where
N2: Zero + SupersetOf<f32>,
[src]
impl<N2> SubsetOf<Complex<N2>> for f32 where
N2: Zero + SupersetOf<f32>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> f32
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for i32 where
N2: Zero + SupersetOf<i32>,
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impl<N2> SubsetOf<Complex<N2>> for i32 where
N2: Zero + SupersetOf<i32>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> i32
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
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pub fn from_superset(element: &T) -> Option<Self>
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impl<N2> SubsetOf<Complex<N2>> for usize where
N2: Zero + SupersetOf<usize>,
[src]
impl<N2> SubsetOf<Complex<N2>> for usize where
N2: Zero + SupersetOf<usize>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> usize
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for f64 where
N2: Zero + SupersetOf<f64>,
[src]
impl<N2> SubsetOf<Complex<N2>> for f64 where
N2: Zero + SupersetOf<f64>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> f64
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N1, N2> SubsetOf<Complex<N2>> for Complex<N1> where
N2: SupersetOf<N1>,
[src]
impl<N1, N2> SubsetOf<Complex<N2>> for Complex<N1> where
N2: SupersetOf<N1>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> Complex<N1>
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<N2> SubsetOf<Complex<N2>> for u16 where
N2: Zero + SupersetOf<u16>,
[src]
impl<N2> SubsetOf<Complex<N2>> for u16 where
N2: Zero + SupersetOf<u16>,
[src]pub fn to_superset(&self) -> Complex<N2>
[src]
pub fn from_superset_unchecked(element: &Complex<N2>) -> u16
[src]
pub fn is_in_subset(c: &Complex<N2>) -> bool
[src]
pub fn from_superset(element: &T) -> Option<Self>
[src]
impl<T> ToPrimitive for Complex<T> where
T: ToPrimitive + Num,
[src]
impl<T> ToPrimitive for Complex<T> where
T: ToPrimitive + Num,
[src]pub fn to_usize(&self) -> Option<usize>
[src]
pub fn to_isize(&self) -> Option<isize>
[src]
pub fn to_u8(&self) -> Option<u8>
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pub fn to_u16(&self) -> Option<u16>
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pub fn to_u32(&self) -> Option<u32>
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pub fn to_u64(&self) -> Option<u64>
[src]
pub fn to_i8(&self) -> Option<i8>
[src]
pub fn to_i16(&self) -> Option<i16>
[src]
pub fn to_i32(&self) -> Option<i32>
[src]
pub fn to_i64(&self) -> Option<i64>
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pub fn to_u128(&self) -> Option<u128>
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pub fn to_i128(&self) -> Option<i128>
[src]
pub fn to_f32(&self) -> Option<f32>
[src]
pub fn to_f64(&self) -> Option<f64>
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impl<T> Copy for Complex<T> where
T: Copy,
[src]
T: Copy,
impl<T> Eq for Complex<T> where
T: Eq,
[src]
T: Eq,
impl<N> Field for Complex<N> where
N: SimdValue + Clone + NumAssign + ClosedNeg,
[src]
N: SimdValue + Clone + NumAssign + ClosedNeg,
impl<N> PrimitiveSimdValue for Complex<N> where
N: PrimitiveSimdValue,
[src]
N: PrimitiveSimdValue,
impl<T> StructuralEq for Complex<T>
[src]
impl<T> StructuralPartialEq for Complex<T>
[src]
Auto Trait Implementations
impl<T> RefUnwindSafe for Complex<T> where
T: RefUnwindSafe,
T: RefUnwindSafe,
impl<T> Send for Complex<T> where
T: Send,
T: Send,
impl<T> Sync for Complex<T> where
T: Sync,
T: Sync,
impl<T> Unpin for Complex<T> where
T: Unpin,
T: Unpin,
impl<T> UnwindSafe for Complex<T> where
T: UnwindSafe,
T: UnwindSafe,
Blanket Implementations
impl<T> SimdComplexField for T where
T: ComplexField,
[src]
impl<T> SimdComplexField for T where
T: ComplexField,
[src]type SimdRealField = <T as ComplexField>::RealField
Type of the coefficients of a complex number.
pub fn from_simd_real(re: <T as SimdComplexField>::SimdRealField) -> T
[src]
pub fn simd_real(self) -> <T as SimdComplexField>::SimdRealField
[src]
pub fn simd_imaginary(self) -> <T as SimdComplexField>::SimdRealField
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pub fn simd_modulus(self) -> <T as SimdComplexField>::SimdRealField
[src]
pub fn simd_modulus_squared(self) -> <T as SimdComplexField>::SimdRealField
[src]
pub fn simd_argument(self) -> <T as SimdComplexField>::SimdRealField
[src]
pub fn simd_norm1(self) -> <T as SimdComplexField>::SimdRealField
[src]
pub fn simd_scale(self, factor: <T as SimdComplexField>::SimdRealField) -> T
[src]
pub fn simd_unscale(self, factor: <T as SimdComplexField>::SimdRealField) -> T
[src]
pub fn simd_to_polar(
self
) -> (<T as SimdComplexField>::SimdRealField, <T as SimdComplexField>::SimdRealField)
[src]
self
) -> (<T as SimdComplexField>::SimdRealField, <T as SimdComplexField>::SimdRealField)
pub fn simd_to_exp(self) -> (<T as SimdComplexField>::SimdRealField, T)
[src]
pub fn simd_signum(self) -> T
[src]
pub fn simd_floor(self) -> T
[src]
pub fn simd_ceil(self) -> T
[src]
pub fn simd_round(self) -> T
[src]
pub fn simd_trunc(self) -> T
[src]
pub fn simd_fract(self) -> T
[src]
pub fn simd_mul_add(self, a: T, b: T) -> T
[src]
pub fn simd_abs(self) -> <T as SimdComplexField>::SimdRealField
[src]
pub fn simd_hypot(self, other: T) -> <T as SimdComplexField>::SimdRealField
[src]
pub fn simd_recip(self) -> T
[src]
pub fn simd_conjugate(self) -> T
[src]
pub fn simd_sin(self) -> T
[src]
pub fn simd_cos(self) -> T
[src]
pub fn simd_sin_cos(self) -> (T, T)
[src]
pub fn simd_sinh_cosh(self) -> (T, T)
[src]
pub fn simd_tan(self) -> T
[src]
pub fn simd_asin(self) -> T
[src]
pub fn simd_acos(self) -> T
[src]
pub fn simd_atan(self) -> T
[src]
pub fn simd_sinh(self) -> T
[src]
pub fn simd_cosh(self) -> T
[src]
pub fn simd_tanh(self) -> T
[src]
pub fn simd_asinh(self) -> T
[src]
pub fn simd_acosh(self) -> T
[src]
pub fn simd_atanh(self) -> T
[src]
pub fn simd_sinc(self) -> T
[src]
pub fn simd_sinhc(self) -> T
[src]
pub fn simd_cosc(self) -> T
[src]
pub fn simd_coshc(self) -> T
[src]
pub fn simd_log(self, base: <T as SimdComplexField>::SimdRealField) -> T
[src]
pub fn simd_log2(self) -> T
[src]
pub fn simd_log10(self) -> T
[src]
pub fn simd_ln(self) -> T
[src]
pub fn simd_ln_1p(self) -> T
[src]
pub fn simd_sqrt(self) -> T
[src]
pub fn simd_exp(self) -> T
[src]
pub fn simd_exp2(self) -> T
[src]
pub fn simd_exp_m1(self) -> T
[src]
pub fn simd_powi(self, n: i32) -> T
[src]
pub fn simd_powf(self, n: <T as SimdComplexField>::SimdRealField) -> T
[src]
pub fn simd_powc(self, n: T) -> T
[src]
pub fn simd_cbrt(self) -> T
[src]
impl<SS, SP> SupersetOf<SS> for SP where
SS: SubsetOf<SP>,
[src]
impl<SS, SP> SupersetOf<SS> for SP where
SS: SubsetOf<SP>,
[src]pub fn to_subset(&self) -> Option<SS>
[src]
pub fn is_in_subset(&self) -> bool
[src]
pub fn to_subset_unchecked(&self) -> SS
[src]
pub fn from_subset(element: &SS) -> SP
[src]
impl<T, Right> ClosedAdd<Right> for T where
T: Add<Right, Output = T> + AddAssign<Right>,
[src]
T: Add<Right, Output = T> + AddAssign<Right>,
impl<T, Right> ClosedDiv<Right> for T where
T: Div<Right, Output = T> + DivAssign<Right>,
[src]
T: Div<Right, Output = T> + DivAssign<Right>,
impl<T, Right> ClosedMul<Right> for T where
T: Mul<Right, Output = T> + MulAssign<Right>,
[src]
T: Mul<Right, Output = T> + MulAssign<Right>,
impl<T> ClosedNeg for T where
T: Neg<Output = T>,
[src]
T: Neg<Output = T>,
impl<T, Right> ClosedSub<Right> for T where
T: Sub<Right, Output = T> + SubAssign<Right>,
[src]
T: Sub<Right, Output = T> + SubAssign<Right>,
impl<T> DeserializeOwned for T where
T: for<'de> Deserialize<'de>,
[src]
T: for<'de> Deserialize<'de>,
impl<T> NumAssign for T where
T: Num + NumAssignOps<T>,
[src]
T: Num + NumAssignOps<T>,
impl<T, Rhs> NumAssignOps<Rhs> for T where
T: AddAssign<Rhs> + SubAssign<Rhs> + MulAssign<Rhs> + DivAssign<Rhs> + RemAssign<Rhs>,
[src]
T: AddAssign<Rhs> + SubAssign<Rhs> + MulAssign<Rhs> + DivAssign<Rhs> + RemAssign<Rhs>,
impl<T> NumAssignRef for T where
T: NumAssign + for<'r> NumAssignOps<&'r T>,
[src]
T: NumAssign + for<'r> NumAssignOps<&'r T>,
impl<T, Rhs, Output> NumOps<Rhs, Output> for T where
T: Sub<Rhs, Output = Output> + Mul<Rhs, Output = Output> + Div<Rhs, Output = Output> + Add<Rhs, Output = Output> + Rem<Rhs, Output = Output>,
[src]
T: Sub<Rhs, Output = Output> + Mul<Rhs, Output = Output> + Div<Rhs, Output = Output> + Add<Rhs, Output = Output> + Rem<Rhs, Output = Output>,
impl<T> NumRef for T where
T: Num + for<'r> NumOps<&'r T, T>,
[src]
T: Num + for<'r> NumOps<&'r T, T>,
impl<T, Base> RefNum<Base> for T where
T: NumOps<Base, Base> + for<'r> NumOps<&'r Base, Base>,
[src]
T: NumOps<Base, Base> + for<'r> NumOps<&'r Base, Base>,