# DLMF Results: Difference between revisions

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! DLMF !! Formula !! Maple !! Mathematica !! Symbolic<br>Maple !! Symbolic<br>Mathematica !! Numeric<br>Maple !! Numeric<br>Mathematica | ! DLMF !! Formula !! Translations<br>Maple !! Translations<br>Mathematica !! Symbolic Evaluation<br>Maple !! Symbolic Evaluation<br>Mathematica !! Numeric Evaluation<br>Maple !! Numeric Evaluation<br>Mathematica | ||

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| [ | | [https://dlmf.nist.gov/ DLMF] || 6,709 || 3,875 (57.8%) || 4,010 (59.8%) || 978 (25.2%) || 983 (24.5%) || 420 (10.8%) || 930 (23.2%) | ||

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## Latest revision as of 14:17, 19 January 2020

DLMF | Formula | Translations Maple |
Translations Mathematica |
Symbolic Evaluation Maple |
Symbolic Evaluation Mathematica |
Numeric Evaluation Maple |
Numeric Evaluation Mathematica |
---|---|---|---|---|---|---|---|

DLMF | 6,709 | 3,875 (57.8%) | 4,010 (59.8%) | 978 (25.2%) | 983 (24.5%) | 420 (10.8%) | 930 (23.2%) |

# Results of the Digital Library of Mathematical Functions

- Algebraic and Analytic Methods
- Asymptotic Approximations
- Numerical Methods
- Elementary Functions
- Gamma Function
- Exponential, Logarithmic, Sine, and Cosine Integrals
- Error Functions, Dawson’s and Fresnel Integrals
- Incomplete Gamma and Related Functions
- Airy and Related Functions
- Bessel Functions
- Struve and Related Functions
- Parabolic Cylinder Functions
- Confluent Hypergeometric Functions
- Legendre and Related Functions
- Hypergeometric Function
- Generalized Hypergeometric Functions and Meijer
*G*-Function *q*-Hypergeometric and Related Functions- Orthogonal Polynomials
- Elliptic Integrals
- Theta Functions
- Multidimensional Theta Functions
- Jacobian Elliptic Functions
- Weierstrass Elliptic and Modular Functions
- Bernoulli and Euler Polynomials
- Zeta and Related Functions
- Combinatorial Analysis
- Functions of Number Theory
- Mathieu Functions and Hill’s Equation
- Lamé Functions
- Spheroidal Wave Functions
- Heun Functions
- Painlevé Transcendents
- Coulomb Functions
*3j,6j,9j*Symbols- Functions of Matrix Argument
- Integrals with Coalescing Saddles