Function Index

Boost C++ Libraries

Function Index

2 4 A B C D E F G H I J K L M N O P Q R S T U V X Y Z

2

2

4

41
- The Incomplete Beta Function Inverses

A

acosh
acoshf
acoshl
Ai
- Finding Zeros of Airy Functions
- Finding Zeros of Bessel Functions of the First and Second Kinds
airy_ai
- Airy Ai Function
airy_ai_prime
- Airy Ai' Function
airy_ai_zero
- Finding Zeros of Airy Functions
airy_bi
- Airy Bi Function
airy_bi_prime
- Airy Bi' Function
airy_bi_zero
- Finding Zeros of Airy Functions
- History and What's New
area
- Use in non-template code
- Use in template code
arguments
- Binomial Coefficients
asinh
asinhf
asinhl
assert
- Beta Distribution
- Introduction
assoc_laguerre
assoc_laguerref
assoc_laguerrel
assoc_legendre
assoc_legendref
assoc_legendrel
atanh
atanhf
atanhl

B

barycentric_rational
- Barycentric Rational Interpolation
bernoulli_b2n
- Bernoulli Numbers
beta
betac
- Incomplete Beta Functions
betaf
betal
binomial_coefficient
- Binomial Coefficients
bisect
- Bisection
- Root Finding Without Derivatives
bool
- Polynomials
BOOST_FLOAT128_C
- Greatest-width floating-point typedef
bracket_and_solve_root
brent_find_minima
- Locating Function Minima using Brent's algorithm
by

C

c
- Triangular Distribution
called
- Implementation
case
cbrt
cbrtf
cbrtl
cdf
changesign
- Sign Manipulation Functions
checked_narrowing_cast
- Error Handling
chf
- Non-Member Properties
complement
compute
- Defining New Constants
comp_ellint_1
comp_ellint_1f
comp_ellint_1l
comp_ellint_2
comp_ellint_2f
comp_ellint_2l
comp_ellint_3
comp_ellint_3f
comp_ellint_3l
conf_hyperg
conf_hypergf
conf_hypergl
conj
constructors
- Octonion Member Functions
- Quaternion Member Functions
continued_fraction_a
- Continued Fraction Evaluation
continued_fraction_b
- Continued Fraction Evaluation
converge
convergence
- Root Finding With Derivatives: Newton-Raphson, Halley & Schröder
copysign
copysignf
copysignl
cos_pi
cubic_b_spline
- Cubic B-spline interpolation
cylindrical
cylindrospherical
- Quaternion Creation Functions
- Synopsis
cyl_bessel_i
cyl_bessel_if
cyl_bessel_il
cyl_bessel_i_prime
- Derivatives of the Bessel Functions
- Error rates for cyl_bessel_i_prime (integer orders)
cyl_bessel_j
cyl_bessel_jl
cyl_bessel_j_prime
- Derivatives of the Bessel Functions
- Error rates for cyl_bessel_j_prime (integer orders)
cyl_bessel_j_zero
- Finding Zeros of Bessel Functions of the First and Second Kinds
cyl_bessel_k
cyl_bessel_kf
cyl_bessel_kl
cyl_bessel_k_prime
- Derivatives of the Bessel Functions
- Error rates for cyl_bessel_k_prime (integer orders)
cyl_hankel_1
- Cyclic Hankel Functions
cyl_hankel_2
- Cyclic Hankel Functions
cyl_neumann
cyl_neumannl
cyl_neumann_prime
- Derivatives of the Bessel Functions
- Error rates for cyl_neumann_prime (integer orders)
cyl_neumann_zero
- Finding Zeros of Bessel Functions of the First and Second Kinds

D

E

ellint_1
ellint_1f
ellint_1l
ellint_2
ellint_2f
ellint_2l
ellint_3
ellint_3f
ellint_3l
ellint_d
- Elliptic Integral D - Legendre Form
- Error rates for ellint_d (complete)
ellint_rc
- Elliptic Integrals - Carlson Form
ellint_rd
- Elliptic Integrals - Carlson Form
ellint_rf
- Elliptic Integrals - Carlson Form
ellint_rg
- Elliptic Integrals - Carlson Form
ellint_rj
- Elliptic Integrals - Carlson Form
epsilon
- Locating Function Minima using Brent's algorithm
epsilon_difference
- Floating-point Comparison
erf
erfc
erfcf
erfcl
erfc_inv
- Error Function Inverses
erff
erfl
erf_inv
- Calling User Defined Error Handlers
- Error Function Inverses
evaluate_even_polynomial
- Polynomial and Rational Function Evaluation
evaluate_odd_polynomial
- Polynomial and Rational Function Evaluation
evaluate_polynomial
- Polynomial and Rational Function Evaluation
evaluate_rational
- Polynomial and Rational Function Evaluation
exp2
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
exp2f
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
exp2l
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
expint
expintf
expintl
expm1
expm1f
expm1l
e_float
- Using e_float Library

F

factorial
falling_factorial
fdim
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
fdimf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
fdiml
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
find_alpha
- Beta Distribution
find_degrees_of_freedom
find_location
- Distribution Algorithms
find_lower_bound_on_p
find_non_centrality
- Noncentral Chi-Squared Distribution
find_scale
- Distribution Algorithms
find_upper_bound_on_p
float_advance
- Advancing a floating-point Value by a Specific Representation Distance (ULP) float_advance
float_distance
float_next
- Finding the Next Greater Representable Value (float_next)
float_prior
- Finding the Next Smaller Representable Value (float_prior)
fma
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
fmaf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
fmal
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
fmax
fmaxf
fmaxl
fmin
fminf
fminl
fpclassify
- Floating-Point Classification: Infinities and NaNs
freedom
function
functions

G

G
- Owen's T function
gamma_p
- Incomplete Gamma Function Inverses
- Incomplete Gamma Functions
gamma_p_derivative
- Derivative of the Incomplete Gamma Function
gamma_p_inv
gamma_p_inva
- Incomplete Gamma Function Inverses
gamma_q
- Incomplete Gamma Functions
gamma_q_inv
gamma_q_inva
- Incomplete Gamma Function Inverses
get
- Defining New Constants
- Use With User-Defined Types
get_from_string
- Defining New Constants

H

halley_iterate
- Root Finding With Derivatives: Newton-Raphson, Halley & Schröder
hazard
- Non-Member Properties
hermite
hermitef
hermitel
hermite_next
- Hermite Polynomials
heuman_lambda
- Heuman Lambda Function
hyperexponential_distribution
hyperg
hypergf
hypergl
hypot
hypotf
hypotl

I

i
- Overview
ibeta
- Beta Distribution
- Incomplete Beta Functions
ibetac
ibetac_inv
ibetac_inva
- Negative Binomial Distribution
- The Incomplete Beta Function Inverses
ibetac_invb
- Negative Binomial Distribution
- The Incomplete Beta Function Inverses
ibeta_derivative
ibeta_inv
ibeta_inva
ibeta_invb
ilogb
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
ilogbf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
ilogbl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
infinity
interval
- Binomial Distribution
inverse
- Error rates for gamma_p_inv
- Error rates for gamma_q_inv
iround
- Conceptual Requirements for Real Number Types
- Rounding Functions
isfinite
- Floating-Point Classification: Infinities and NaNs
isinf
- Floating-Point Classification: Infinities and NaNs
isnan
- Floating-Point Classification: Infinities and NaNs
isnormal
- Floating-Point Classification: Infinities and NaNs
itrunc
- Conceptual Requirements for Real Number Types
- Truncation Functions

J

J
jacobi_cd
- Jacobi Elliptic Function cd
jacobi_cn
- Jacobi Elliptic Function cn
jacobi_cs
- Jacobi Elliptic Function cs
jacobi_dc
- Jacobi Elliptic Function dc
jacobi_dn
- Jacobi Elliptic Function dn
jacobi_ds
- Jacobi Elliptic Function ds
jacobi_elliptic
- Jacobi Elliptic SN, CN and DN
jacobi_nc
- Jacobi Elliptic Function nc
jacobi_nd
- Jacobi Elliptic Function nd
jacobi_ns
- Jacobi Elliptic Function ns
jacobi_sc
- Jacobi Elliptic Function sc
jacobi_sd
- Jacobi Elliptic Function sd
jacobi_sn
- Jacobi Elliptic Function sn
jacobi_zeta
- Jacobi Zeta Function

K

K
kahan_sum_series
- Series Evaluation
kurtosis
- Non-Member Properties
kurtosis_excess
- Inverse Gamma Distribution
- Non-Member Properties

L

l
- Legendre (and Associated) Polynomials
l1
laguerre
laguerref
laguerrel
laguerre_next
- Laguerre (and Associated) Polynomials
ldexp
- Conceptual Requirements for Real Number Types
legendre
legendref
legendrel
legendre_next
- Legendre (and Associated) Polynomials
legendre_p
legendre_p_prime
- Legendre (and Associated) Polynomials
legendre_p_zeros
- Legendre (and Associated) Polynomials
legendre_q
- Legendre (and Associated) Polynomials
lgamma
lgammaf
lgammal
llrint
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
llrintf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
llrintl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
llround
llroundf
llroundl
lltrunc
- Truncation Functions
location
log1p
log1pf
log1pl
log2
log2f
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
log2l
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
logb
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
logbf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
logbl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
lrint
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
lrintf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
lrintl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
lround
lroundf
lroundl
ltrunc
- Truncation Functions

M

N

n
nan
nanf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
nanl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
nearbyint
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
nearbyintf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
nearbyintl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
newton_raphson_iterate
- Root Finding With Derivatives: Newton-Raphson, Halley & Schröder
nextafter
nextafterf
nextafterl
nexttoward
nexttowardf
nexttowardl
nonfinite_num_get
- Facets for Floating-Point Infinities and NaNs
nonfinite_num_put
- Facets for Floating-Point Infinities and NaNs
norm

O

P

Q

R

r
range
- Compilers
- Non-Member Properties
relative_difference
- Floating-point Comparison
remainder
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
remainderf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
remainderl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
remquo
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
remquof
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
remquol
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
riemann_zeta
riemann_zetaf
riemann_zetal
rint
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
rintf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
rintl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
rising_factorial
round
roundf
roundl

S

scalbln
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
scalblnf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
scalblnl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
scalbn
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
scalbnf
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
scalbnl
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
scale
schroder_iterate
- Root Finding With Derivatives: Newton-Raphson, Halley & Schröder
semipolar
- Quaternion Creation Functions
- Synopsis
series
- Incomplete Gamma Functions
- Owen's T function
set_zero
- Polynomials
shape
sign
- Sign Manipulation Functions
signbit
- Sign Manipulation Functions
sinc_pi
sinhc_pi
sin_pi
size
skewness
spherical
spherical_harmonic
- Spherical Harmonics
spherical_harmonic_i
- Spherical Harmonics
spherical_harmonic_r
- Spherical Harmonics
sph_bessel
sph_bessell
sph_bessel_prime
- Derivatives of the Bessel Functions
sph_hankel_1
- Spherical Hankel Functions
sph_hankel_2
- Spherical Hankel Functions
sph_legendre
sph_legendref
sph_legendrel
sph_neumann
sph_neumannl
sph_neumann_prime
- Derivatives of the Bessel Functions
- History and What's New
sqrt1pm1
standard_deviation
subtraction
- Digamma
sum_series
- Series Evaluation
sup
support
- Additional Implementation Notes
- Non-Member Properties

T

U

ulp
- Obtaining the Size of a Unit In the Last Place - ULP
unchecked_bernoulli_b2n
- Bernoulli Numbers
unchecked_factorial
- Factorial
unreal
user_denorm_error
- Calling User Defined Error Handlers
- Error Handling Policies
user_domain_error
- Calling User Defined Error Handlers
- Error Handling Policies
user_evaluation_error
- Calling User Defined Error Handlers
- Error Handling Policies
user_indeterminate_result_error
- Calling User Defined Error Handlers
- Error Handling Policies
user_overflow_error
user_pole_error
- Calling User Defined Error Handlers
- Error Handling Policies
user_rounding_error
- Calling User Defined Error Handlers
- Error Handling Policies
user_underflow_error
- Calling User Defined Error Handlers
- Error Handling Policies

V

X

x

Y

Y
- Minimax Approximations and the Remez Algorithm

Z