Bernoulli polynomials

Summary

Bernoulli polynomials is a polynomial sequence^[1]. It draws 168 Wikipedia views per month (polynomial_sequence category, ranking #3 of 7).^[2]

Key Facts

• Bernoulli polynomials's instance of is recorded as polynomial sequence^[3].
• Bernoulli polynomials's instance of is recorded as mathematical concept^[4].
• Jacob Bernoulli is named after Bernoulli polynomials^[5].
• Bernoulli polynomials's GND ID is recorded as 4144710-4^[6].
• Bernoulli polynomials's Library of Congress authority ID is recorded as sh88001425^[7].
• Bernoulli polynomials's Bibliothèque nationale de France ID is recorded as 122861276^[8].
• Bernoulli polynomials's IdRef ID is recorded as 031694624^[9].
• Bernoulli polynomials's Commons category is recorded as Bernoulli polynomials^[10].
• Bernoulli polynomials's BNCF Thesaurus ID is recorded as 37198^[11].
• Bernoulli polynomials's Freebase ID is recorded as /m/01h6y5^[12].
• Bernoulli polynomials's Gran Enciclopèdia Catalana ID is recorded as 0009535^[13].
• Bernoulli polynomials's FAST ID is recorded as 830780^[14].
• Bernoulli polynomials's defining formula is recorded as B_m(x)= \sum_{n=0}^m \frac{1}{n+1} \sum_{k=0}^n (-1)^k {n \choose k} (x+k)^m^[15].
• Bernoulli polynomials's MathWorld ID is recorded as BernoulliPolynomial^[16].
• Bernoulli polynomials's maintained by WikiProject is recorded as WikiProject Mathematics^[17].
• Bernoulli polynomials's Microsoft Academic ID is recorded as 196172290^[18].
• Bernoulli polynomials's National Library of Israel J9U ID is recorded as 987007534359905171^[19].
• Bernoulli polynomials's Treccani's Enciclopedia della Matematica ID is recorded as polinomi-di-bernoulli^[20].
• Bernoulli polynomials's OpenAlex ID is recorded as C196172290^[21].
• Bernoulli polynomials's Gran Enciclopèdia Catalana ID is recorded as polinomis-de-bernoulli^[22].
• Bernoulli polynomials's Metamath statement ID is recorded as df-bpoly^[23].
• Bernoulli polynomials's Yale LUX ID is recorded as concept/e2a447d1-33e4-4086-8d83-c4405ea33e52^[24].

Why It Matters

Bernoulli polynomials draws 168 Wikipedia views per month (polynomial_sequence category, ranking #3 of 7).^[2] It has Wikipedia articles in 13 language editions, a strong signal of global cultural recognition.^[25] It is known by 6 alternative names across languages and contexts.^[26]