A B C D E F G H I K L M N O P Q R S T U V W Z
-
A
- About the Math Toolkit
- acosh
- acoshf
- acoshl
- Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance
- asinh
- asinhf
- asinhl
- assert_undefined_type
- assoc_laguerre
- assoc_laguerref
- assoc_laguerrel
- assoc_legendre
- assoc_legendref
- assoc_legendrel
- atanh
- atanhf
- atanhl
-
B
- bernoulli
- Bernoulli Distribution
- bernoulli_distribution
- Bessel Function Overview
- Bessel Functions of the First and Second Kinds
- Beta
- beta
- Beta Distribution
- betac
- betaf
- betal
- beta_distribution
- binomial
- Binomial Coefficients
- Binomial Distribution
- binomial_coefficient
- binomial_distribution
- BOOST_DEFINE_MATH_CONSTANT
- BOOST_FPU_EXCEPTION_GUARD
- BOOST_HAS_LOG1P
- BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC
- BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC
- BOOST_MATH_ASSERT_UNDEFINED_POLICY
- BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS
- BOOST_MATH_CONTROL_FP
- BOOST_MATH_DECLARE_DISTRIBUTIONS
- BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS
- BOOST_MATH_DENORM_ERROR_POLICY
- BOOST_MATH_DIGITS10_POLICY
- BOOST_MATH_DISCRETE_QUANTILE_POLICY
- BOOST_MATH_DOMAIN_ERROR_POLICY
- BOOST_MATH_EVALUATION_ERROR_POLICY
- BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE
- BOOST_MATH_EXPLICIT_TEMPLATE_TYPE
- BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY
- BOOST_MATH_INSTRUMENT_CODE
- BOOST_MATH_INSTRUMENT_FPU
- BOOST_MATH_INSTRUMENT_VARIABLE
- BOOST_MATH_INT_TABLE_TYPE
- BOOST_MATH_INT_VALUE_SUFFIX
- BOOST_MATH_MAX_POLY_ORDER
- BOOST_MATH_MAX_ROOT_ITERATION_POLICY
- BOOST_MATH_MAX_SERIES_ITERATION_POLICY
- BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS
- BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
- BOOST_MATH_NO_REAL_CONCEPT_TESTS
- BOOST_MATH_OVERFLOW_ERROR_POLICY
- BOOST_MATH_POLE_ERROR_POLICY
- BOOST_MATH_POLY_METHOD
- BOOST_MATH_PROMOTE_DOUBLE_POLICY
- BOOST_MATH_PROMOTE_FLOAT_POLICY
- BOOST_MATH_RATIONAL_METHOD
- BOOST_MATH_ROUNDING_ERROR_POLICY
- BOOST_MATH_SMALL_CONSTANT
- BOOST_MATH_STD_USING
- BOOST_MATH_UNDERFLOW_ERROR_POLICY
- BOOST_MATH_USE_C99
-
C
- C99 and C++ TR1 C-style Functions
- C99 and TR1 C Functions Overview
- C99 C Functions
- Calculation of the Type of the Result
- Calling User Defined Error Handlers
- cauchy
- Cauchy-Lorentz Distribution
- cauchy_distribution
- cbrt
- cbrtf
- cbrtl
- cdf
- Changing the Policy Defaults
- Changing the Policy on an Ad Hoc Basis for the Special Functions
- checked_narrowing_cast
- chf
- Chi Squared Distribution
- chi_squared
- chi_squared_distribution
- Comparing Compilers
- Comparisons to Other Open Source Libraries
- Compile Time Power of a Runtime Base
- Compilers
- 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
- Conceptual Requirements for Real Number Types
- Configuration Macros
- Continued Fraction Evaluation
- continued_fraction_a
- continued_fraction_b
- copysign
- copysignf
- copysignl
- Credits and Acknowledgements
- cyl_bessel_i
- cyl_bessel_if
- cyl_bessel_il
- cyl_bessel_j
- cyl_bessel_jf
- cyl_bessel_jl
- cyl_bessel_k
- cyl_bessel_kf
- cyl_bessel_kl
- cyl_neumann
- cyl_neumannf
- cyl_neumannl
-
D
- default_policy
- denorm_error_type
- Derivative of the Incomplete Beta Function
- Derivative of the Incomplete Gamma Function
- Digamma
- digamma
- Directory and File Structure
- Discrete Quantile Policies
- discrete_quantile_type
- Distribution Algorithms
- Distributions are Objects
- domain_error_type
- Double Factorial
- double_factorial
- double_t
-
E
- e
- ellint_1
- ellint_1f
- ellint_1l
- ellint_2
- ellint_2f
- ellint_2l
- ellint_3
- ellint_3f
- ellint_3l
- Elliptic Integrals of the First Kind - Legendre Form
- Elliptic Integrals of the Second Kind - Legendre Form
- Elliptic Integrals of the Third Kind - Legendre Form
- eps_tolerance
- equal_ceil
- equal_floor
- equal_nearest_integer
- erf
- erfc
- erfcf
- erfcl
- erfc_inv
- erff
- erfl
- erf_inv
- Error Function Inverses
- Error Functions
- Error Handling
- Error Handling Policies
- evaluate_even_polynomial
- evaluate_odd_polynomial
- evaluate_polynomial
- evaluate_rational
- evaluation_error_type
- Examples
- exp2
- exp2f
- exp2l
- expint
- expintf
- expintl
- expm1
- expm1f
- expm1l
- exponential
- Exponential Distribution
- Exponential Integral Ei
- Exponential Integral En
- exponential_distribution
- Extras/Future Directions
- Extreme Value Distribution
- extreme_value
- extreme_value_distribution
-
F
- F Distribution
- Factorial
- factorial
- Falling Factorial
- falling_factorial
- fdim
- fdimf
- fdiml
- Finding the Next Greater Representable Value (float_next)
- Finding the Next Representable Value in a Specific Direction (nextafter)
- Finding the Next Smaller Representable Value (float_prior)
- find_beta
- find_degrees_of_freedom
- find_location
- find_lower_bound_on_p
- find_non_centrality
- find_scale
- find_upper_bound_on_p
- fisher_f
- fisher_f_distribution
- Floating-Point Classification: Infinities and NaN's
- float_advance
- float_distance
- float_next
- float_prior
- float_t
- fma
- fmaf
- fmal
- fmax
- fmaxf
- fmaxl
- fmin
- fminf
- fminl
- FP_INFINITE
- FP_NAN
- FP_NORMAL
- FP_SUBNORMAL
- FP_ZERO
-
G
- Gamma
- gamma
- Gamma (and Erlang) Distribution
- gamma_distribution
- gamma_p
- gamma_p_derivative
- gamma_p_inv
- gamma_p_inva
- gamma_q
- gamma_q_inv
- gamma_q_inva
- Generic operations common to all distributions are non-member functions
- geometric
- Geometric Distribution
- geometric_distribution
- Getting the Best Performance from this Library
- get_user_parameter_info
- Graphing, Profiling, and Generating Test Data for Special Functions
-
H
- halley_iterate
- hazard
- hermite
- Hermite Polynomials
- hermitef
- hermitel
- hermite_next
- History and What's New
- hyperg
- hypergeometric
- Hypergeometric Distribution
- hypergeometric_distribution
- hypergf
- hypergl
- hypot
- hypotf
- hypotl
-
I
- ibeta
- ibetac
- ibetac_inv
- ibetac_inva
- ibetac_invb
- ibeta_derivative
- ibeta_inv
- ibeta_inva
- ibeta_invb
- ilogb
- ilogbf
- ilogbl
- Implementation Notes
- Incomplete Beta Function Inverses
- Incomplete Beta Functions
- Incomplete Gamma Function Inverses
- Incomplete Gamma Functions
- indeterminate_result_error_type
- Internal Floating-point Promotion Policies
- Inverse Chi Squared Distribution
- Inverse Gamma Distribution
- Inverse Gaussian (or Inverse Normal) Distribution
- inverse_chi_squared
- inverse_chi_squared_distribution
- inverse_gamma_distribution
- inverse_gaussian
- inverse_gaussian_distribution
- iround
- isnan
- Iteration Limits Policies
- itrunc
-
K
- kahan_sum_series
- Known Issues, and TODO List
- kurtosis
- kurtosis_excess
-
L
- laguerre
- Laguerre (and Associated) Polynomials
- laguerref
- laguerrel
- laguerre_next
- Lanczos approximation
- laplace
- Laplace Distribution
- laplace_distribution
- legendre
- Legendre (and Associated) Polynomials
- legendref
- legendrel
- legendre_next
- legendre_p
- legendre_q
- lgamma
- lgammaf
- lgammal
- llrint
- llrintf
- llrintl
- llround
- llroundf
- llroundl
- lltrunc
- Log Gamma
- Log Normal Distribution
- log1p
- log1pf
- log1pl
- log1p_series
- log2
- log2f
- log2l
- logb
- logbf
- logbl
- logistic
- Logistic Distribution
- logistic_distribution
- lognormal
- lognormal_distribution
- lrint
- lrintf
- lrintl
- lround
- lroundf
- lroundl
- ltrunc
-
M
- make_policy
- Mathematically Undefined Function Policies
- max_factorial
- mean
- median
- mode
- Modified Bessel Functions of the First and Second Kinds
- msg
-
N
- Namespaces
- nan
- nanf
- nanl
- nearbyint
- nearbyintf
- nearbyintl
- Negative Binomial Distribution
- negative_binomial
- negative_binomial_distribution
- newton_raphson_iterate
- nextafter
- nextafterf
- nextafterl
- nexttoward
- nexttowardf
- nexttowardl
- Non-Member Properties
- Noncentral Beta Distribution
- Noncentral Chi-Squared Distribution
- Noncentral F Distribution
- Noncentral T Distribution
- non_central_beta
- non_central_beta_distribution
- non_central_chi_squared
- non_central_chi_squared_distribution
- non_central_f
- non_central_f_distribution
- non_central_t
- non_central_t_distribution
- norm
- normal
- Normal (Gaussian) Distribution
- normalise
- normal_distribution
- Numeric Constants
-
O
-
P
- pareto
- Pareto Distribution
- pareto_distribution
- pdf
- Performance Tuning Macros
- poisson
- Poisson Distribution
- poisson_distribution
- pole_error_type
- Policy Class Reference
- policy_type
- Polynomial and Rational Function Evaluation
- Polynomials
- powm1
- Precision Policies
- precision_type
- promote_args
- promote_double_type
- promote_float_type
-
Q
-
R
- Ratios of Gamma Functions
- rayleigh
- Rayleigh Distribution
- rayleigh_distribution
- References
- Relative Error and Testing
- relative_error
- remainder
- remainderf
- remainderl
- Remez Method
- remquo
- remquof
- remquol
- Representation Distance Between Two Floating Point Values (ULP) float_distance
- Riemann Zeta Function
- riemann_zeta
- riemann_zetaf
- riemann_zetal
- rint
- rintf
- rintl
- Rising Factorial
- rising_factorial
- Root Finding With Derivatives: Newton-Raphson, Halley & Schroeder
- Root Finding Without Derivatives: Bisection, Bracket and TOMS748
- round
- roundf
- Rounding Functions
- rounding_error_type
- roundl
-
S
- scalbln
- scalblnf
- scalblnl
- scalbn
- scalbnf
- scalbnl
- scale
- schroeder_iterate
- Series Evaluation
- Setting Polices at Namespace Scope
- Setting Policies at Namespace or Translation Unit Scope
- Setting Policies for Distributions on an Ad Hoc Basis
- Sign Manipulation Functions
- sinc_pi
- sinhc_pi
- skewness
- Spherical Bessel Functions of the First and Second Kinds
- Spherical Harmonics
- spherical_harmonic_i
- spherical_harmonic_r
- sph_bessel
- sph_besself
- sph_bessell
- sph_legendre
- sph_legendref
- sph_legendrel
- sph_neumann
- sph_neumannf
- sph_neumannl
- sqrt1pm1
- standard_deviation
- Students t Distribution
- students_t
- students_t_distribution
- sum_series
-
T
- T
- test_data
- tgamma
- tgamma1pm1
- tgammaf
- tgammal
- tgamma_delta_ratio
- tgamma_lower
- tgamma_ratio
- TR1 C Functions Quick Reference
- triangular
- Triangular Distribution
- triangular_distribution
- trunc
- Truncation Functions
- truncf
- truncl
-
U
- underflow_error_type
- Understanding Quantiles of Discrete Distributions
- uniform
- Uniform Distribution
- uniform_distribution
- upper_incomplete_gamma_fract
- user_denorm_error
- user_domain_error
- user_evaluation_error
- user_indeterminate_result_error
- user_overflow_error
- user_pole_error
- user_rounding_error
- user_underflow_error
- Using Macros to Change the Policy Defaults
- Using With MPFR / GMP - a High-Precision Floating-Point Library
- Using With NTL - a High-Precision Floating-Point Library
-
V
-
W
- weibull
- Weibull Distribution
- weibull_distribution
-
Z
