README

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#
MpcError

pub(all) suberror MpcError {
ValueError(String)
DomainError(String)
PoleError(String)
} derive(Eq,
Debug
)

impl Show for MpcError

#
RawMpc

Arbitrary-precision complex value represented by real and imaginary mpf parts.
impl Show for RawMpc

#
mpc_acos

#
mpc_acosh

fn mpc_acosh(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_add

fn mpc_add(z : RawMpc, w : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_agm

fn mpc_agm(a : RawMpc, b : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_agm1

#
mpc_altzeta

fn mpc_altzeta(s : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_asin

#
mpc_asinh

fn mpc_asinh(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_atan

#
mpc_atanh

fn mpc_atanh(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_besseljn

fn mpc_besseljn(n : Int, z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_cbrt

#
mpc_ceil

#
mpc_ci

#
mpc_ci_si_taylor

#
mpc_conjugate

fn mpc_conjugate(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_cos

#
mpc_cos_pi

fn mpc_cos_pi(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_cos_sin

fn mpc_cos_sin(z : RawMpc, prec : Int, rnd :
RoundMode
) -> (RawMpc, RawMpc)

#
mpc_cos_sin_pi

fn mpc_cos_sin_pi(z : RawMpc, prec : Int, rnd :
RoundMode
) -> (RawMpc, RawMpc)

#
mpc_cosh

#
mpc_div

fn mpc_div(z : RawMpc, w : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_e1

#
mpc_ei

#
mpc_ellipe

fn mpc_ellipe(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_ellipk

fn mpc_ellipk(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_exp

#
mpc_expj

#
mpc_expjpi

fn mpc_expjpi(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_factorial

fn mpc_factorial(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_fibonacci

fn mpc_fibonacci(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_floor

fn mpc_floor(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_frac

#
mpc_gamma

fn mpc_gamma(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_harmonic

fn mpc_harmonic(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_hash

fn mpc_hash(z : RawMpc) -> Int

#
mpc_is_inf

fn mpc_is_inf(z : RawMpc) -> Bool

#
mpc_is_infnan

fn mpc_is_infnan(z : RawMpc) -> Bool

#
mpc_is_nonzero

fn mpc_is_nonzero(z : RawMpc) -> Bool

#
mpc_ln

#
mpc_log

#
mpc_loggamma

fn mpc_loggamma(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_mul

fn mpc_mul(z : RawMpc, w : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_mul_int

fn mpc_mul_int(z : RawMpc, n : Int, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_neg

#
mpc_nint

#
mpc_nthroot

fn mpc_nthroot(z : RawMpc, n : Int, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_pos

#
mpc_pow

fn mpc_pow(z : RawMpc, w : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc raise MpcError

#
mpc_pow_int

fn mpc_pow_int(z : RawMpc, n : Int, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_psi

fn mpc_psi(m : Int, z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc raise MpcError

#
mpc_psi0

#
mpc_reciprocal

fn mpc_reciprocal(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_rgamma

fn mpc_rgamma(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_shift

fn mpc_shift(z : RawMpc, n : Int) -> RawMpc

#
mpc_si

#
mpc_sin

#
mpc_sin_pi

fn mpc_sin_pi(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_sinh

#
mpc_sqrt

#
mpc_square

fn mpc_square(z : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_sub

fn mpc_sub(z : RawMpc, w : RawMpc, prec : Int, rnd :
RoundMode
) -> RawMpc

#
mpc_tan

#
mpc_tanh

#
mpc_to_complex

fn mpc_to_complex(z : RawMpc, dps? : Int) -> (String, String)

#
mpc_to_str

fn mpc_to_str(z : RawMpc, dps? : Int) -> String

#
mpc_zeta

fn mpc_zeta(s : RawMpc, prec : Int, rnd :
RoundMode
, alt? : Bool) -> RawMpc

#
mpc_zetasum

fn mpc_zetasum(s : RawMpc, prec : Int, rnd :
RoundMode
, start? : Int, terms? : Int) -> RawMpc

#
one

fn one() -> RawMpc

#
zero

fn zero() -> RawMpc

Additive identity 0 + 0j.

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