List questions from bernoulli-numbers

Published on 14 Sep 2011 - 19:57

107

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How quickly can we estimate the $n$th Bernoulli number to $m$ digits of precision?

Published on 02 Nov 2011 - 16:11

142

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How can we approximate $\sum_{j=0}^n{\sum_{k=0}^j{c^j k^{1/2}}}$ by integrals?

Published on 06 Nov 2011 - 21:47

335

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Identity, Bernoulli number

Published on 23 Apr 2012 - 15:22

1k

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Original author of an exponential generating function for the Bernoulli numbers?

Published on 13 May 2012 - 1:38

950

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Generate Bernoulli polynomials in one integration.

Published on 20 Jun 2012 - 19:58

665

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secretary hiring algorithm

Published on 05 Nov 2012 - 2:54

1.5k

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A Bernoulli number identity and evaluating $\zeta$ at even integers

Published on 20 Nov 2012 - 0:50

692

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A cute approximation for $\cot(2\pi x)$(!?)

Published on 26 Nov 2012 - 22:35

6.5k

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Power Series With Bernoulli Numbers

Published on 22 Dec 2012 - 3:41

1k

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A relationship between matrices, bernoulli polynomials, and binomial coefficients

Published on 25 Dec 2012 - 2:42

1.2k

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Proof for generalized sum of powers

Published on 05 Jan 2013 - 18:59

784

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Complex Taylor series and Bernoulli numbers

Published on 25 Jan 2013 - 17:02

122

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Is it obvious intuitively that $1^p + 2^p + \cdots (n-1)^p$ is a polynomial in $n$?

Published on 23 Feb 2026 - 4:47

40

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Bernoulli random variables choice of values

Published on 21 Aug 2020 - 22:48

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Riemann's $\zeta$ function and the uniform distribution on $[-1,0]$

How quickly can we estimate the $n$th Bernoulli number to $m$ digits of precision?

How can we approximate $\sum_{j=0}^n{\sum_{k=0}^j{c^j k^{1/2}}}$ by integrals?

Identity, Bernoulli number

Original author of an exponential generating function for the Bernoulli numbers?

Generate Bernoulli polynomials in one integration.

secretary hiring algorithm

A Bernoulli number identity and evaluating $\zeta$ at even integers

A cute approximation for $\cot(2\pi x)$(!?)

Power Series With Bernoulli Numbers

A relationship between matrices, bernoulli polynomials, and binomial coefficients

Proof for generalized sum of powers

Complex Taylor series and Bernoulli numbers

Is it obvious intuitively that $1^p + 2^p + \cdots (n-1)^p$ is a polynomial in $n$?

Bernoulli random variables choice of values

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