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Sloane, N. J. A.

The On-Line Encyclopedia of Integer Sequences. (English) Zbl 1044.11108

Notices Am. Math. Soc. 50, No. 8, 912-915 (2003).
From the text: This article gives a brief introduction to the On-Line Encyclopedia of Integer Sequences (or OEIS). The OEIS is a database of nearly 90,000 sequences of integers, arranged lexicographically. The entry for a sequence lists the initial terms (50 to 100, if available), a description, formulae, programs to generate the sequence, references, links to relevant web pages, and other information.
Since 1996 an electronic version has been accessible via the Internet at
https://oeis.org/. If a list of numbers is entered there, the reply will display the entries for all matching sequences.

Cited in 7 Reviews
Cited in 1414 Documents

MSC:

11Y55 Calculation of integer sequences
11-00 General reference works (handbooks, dictionaries, bibliographies, etc.) pertaining to number theory

Software:

OEIS
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\textit{N. J. A. Sloane}, Notices Am. Math. Soc. 50, No. 8, 912--915 (2003; Zbl 1044.11108)
Full Text: arXiv Link

Digital Library of Mathematical Functions:

(19.20.22) ‣ §19.20(iv) 𝑅_𝐷(𝑥,𝑦,𝑧) ‣ §19.20 Special Cases ‣ Symmetric Integrals ‣ Chapter 19 Elliptic Integrals
(19.20.2) ‣ §19.20(i) 𝑅_𝐹(𝑥,𝑦,𝑧) ‣ §19.20 Special Cases ‣ Symmetric Integrals ‣ Chapter 19 Elliptic Integrals
(19.30.13) ‣ §19.30(iii) Bernoulli’s Lemniscate ‣ §19.30 Lengths of Plane Curves ‣ Applications ‣ Chapter 19 Elliptic Integrals
(25.11.40) ‣ §25.11(xi) Sums ‣ §25.11 Hurwitz Zeta Function ‣ Related Functions ‣ Chapter 25 Zeta and Related Functions
(3.12.1) ‣ §3.12 Mathematical Constants ‣ Areas ‣ Chapter 3 Numerical Methods
(3.12.3) ‣ §3.12 Mathematical Constants ‣ Areas ‣ Chapter 3 Numerical Methods
(3.12.4) ‣ §3.12 Mathematical Constants ‣ Areas ‣ Chapter 3 Numerical Methods
§3.12 Mathematical Constants ‣ Areas ‣ Chapter 3 Numerical Methods
(4.2.11) ‣ §4.2(ii) Logarithms to a General Base 𝑎 ‣ §4.2 Definitions ‣ Logarithm, Exponential, Powers ‣ Chapter 4 Elementary Functions
(4.2.17) ‣ §4.2(ii) Logarithms to a General Base 𝑎 ‣ §4.2 Definitions ‣ Logarithm, Exponential, Powers ‣ Chapter 4 Elementary Functions
(4.2.18) ‣ §4.2(ii) Logarithms to a General Base 𝑎 ‣ §4.2 Definitions ‣ Logarithm, Exponential, Powers ‣ Chapter 4 Elementary Functions
(4.4.19) ‣ §4.4(iii) Limits ‣ §4.4 Special Values and Limits ‣ Logarithm, Exponential, Powers ‣ Chapter 4 Elementary Functions
(5.17.6) ‣ §5.17 Barnes’ 𝐺-Function (Double Gamma Function) ‣ Properties ‣ Chapter 5 Gamma Function
(5.2.3) ‣ §5.2(ii) Euler’s Constant ‣ §5.2 Definitions ‣ Properties ‣ Chapter 5 Gamma Function
(5.4.10) ‣ §5.4(i) Gamma Function ‣ §5.4 Special Values and Extrema ‣ Properties ‣ Chapter 5 Gamma Function
(5.4.6) ‣ §5.4(i) Gamma Function ‣ §5.4 Special Values and Extrema ‣ Properties ‣ Chapter 5 Gamma Function
(5.4.7) ‣ §5.4(i) Gamma Function ‣ §5.4 Special Values and Extrema ‣ Properties ‣ Chapter 5 Gamma Function
(5.4.8) ‣ §5.4(i) Gamma Function ‣ §5.4 Special Values and Extrema ‣ Properties ‣ Chapter 5 Gamma Function
(5.4.9) ‣ §5.4(i) Gamma Function ‣ §5.4 Special Values and Extrema ‣ Properties ‣ Chapter 5 Gamma Function
(6.13.1) ‣ §6.13 Zeros ‣ Properties ‣ Chapter 6 Exponential, Logarithmic, Sine, and Cosine Integrals

Online Encyclopedia of Integer Sequences:

Schroeder’s second problem (generalized parentheses); also called super-Catalan numbers or little Schroeder numbers.
Initial term of sequence An.