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11: 28 Mathieu Functions and Hill’s Equation
12: 23 Weierstrass Elliptic and Modular
Functions
13: About MathML
, built-in to the browser) support for MathML is growing, (see Browsers supporting MathML). …By default, DLMF will use Native support when available; You may choose how MathML is processed (Native or MathJax) at Customize DLMF. In rare cases, a browser lacks both MathML support and a robust enough javascript implementation capable of running MathJax; you may wish to visit the Customize DLMF page and choose the HTML+images document format. …
Browsers supporting MathML
Recent enhancements to the WebKit engine now provide support for MathML Core. …
14: 24.1 Special Notation
Bernoulli Numbers and Polynomials
The origin of the notation B n , B n ( x ) , is not clear. …
Euler Numbers and Polynomials
Its coefficients were first studied in Euler (1755); they were called Euler numbers by Raabe in 1851. The notations E n , E n ( x ) , as defined in §24.2(ii), were used in Lucas (1891) and Nörlund (1924). …
15: 36 Integrals with Coalescing Saddles
16: Gergő Nemes
As of September 20, 2021, Nemes performed a complete analysis and acted as main consultant for the update of the source citation and proof metadata for every formula in Chapter 25 Zeta and Related Functions. …
17: Wolter Groenevelt
As of September 20, 2022, Groenevelt performed a complete analysis and acted as main consultant for the update of the source citation and proof metadata for every formula in Chapter 18 Orthogonal Polynomials. …
18: 33.24 Tables
  • Abramowitz and Stegun (1964, Chapter 14) tabulates F 0 ( η , ρ ) , G 0 ( η , ρ ) , F 0 ( η , ρ ) , and G 0 ( η , ρ ) for η = 0.5 ( .5 ) 20 and ρ = 1 ( 1 ) 20 , 5S; C 0 ( η ) for η = 0 ( .05 ) 3 , 6S.

  • 19: Browsers
    Most modern browsers support either MathML, or the MathJax fallback acceptably; If yours does not, please consider upgrading. …If none of those solutions work for you, you may explicitly choose a format such as HTML+images, using images for mathematics, at Customize DLMF. …
    20: 27.15 Chinese Remainder Theorem
    §27.15 Chinese Remainder Theorem
    This theorem is employed to increase efficiency in calculating with large numbers by making use of smaller numbers in most of the calculation. …Their product m has 20 digits, twice the number of digits in the data. …These numbers, in turn, are combined by the Chinese remainder theorem to obtain the final result ( mod m ) , which is correct to 20 digits. …