List questions from stirling-numbers

Published on 06 May 2016 - 19:18

143

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Stirling Numbers of the First Kind and Permutations

Published on 15 May 2016 - 22:47

222

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Expanding $\frac{\Gamma(n)}{\Gamma(n-k)}$ as a polynomial

Published on 28 May 2016 - 1:32

87

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The logarithmic integral $\int_2^x\frac{dt}{\log t}$ and Stirling numbers of the first kind

Published on 30 May 2016 - 18:01

531

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Is there a closed form for the integral $\int_0^1 x^n \log^m (1-x) \, {\rm d}x$?

Published on 25 Jun 2016 - 10:41

297

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Number of ways to arrange $n$ numbers based on their relative values to each other

Published on 05 Jul 2016 - 15:34

671

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Stirling numbers. Combinatorial proof.

Published on 09 Apr 2013 - 4:40

1.2k

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Sum with Stirling numbers

Published on 09 Apr 2013 - 14:29

1.4k

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An identity involving Stirling numbers of the second kind and binomial coefficients

Published on 24 Apr 2013 - 1:24

709

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I just don't see what I do wrong - number of surjections seems higher than number of functions.

Published on 12 May 2013 - 15:48

1.6k

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In how many ways can we distribute $m$ balls to $n$ baskets when $n > m$

Published on 14 May 2013 - 10:18

4.1k

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Combinatorial proof of a Stirling number identity.

Published on 18 May 2013 - 2:25

315

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Evaluating $\int_{0}^{1} \frac{\ln^{n} x}{(1-x)^{m}} \, \mathrm dx$

Published on 27 May 2013 - 14:44

1.1k

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Important numbers in Combinatorics

Published on 07 Jun 2013 - 16:22

533

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Stirling Binomial Polynomial

Published on 08 Jun 2013 - 2:22

List Question

Relationship between Riemann Zeta function and Prime zeta function

Stirling Numbers of the First Kind and Permutations

Expanding $\frac{\Gamma(n)}{\Gamma(n-k)}$ as a polynomial

The logarithmic integral $\int_2^x\frac{dt}{\log t}$ and Stirling numbers of the first kind

Is there a closed form for the integral $\int_0^1 x^n \log^m (1-x) \, {\rm d}x$?

Number of ways to arrange $n$ numbers based on their relative values to each other

Stirling numbers. Combinatorial proof.

Sum with Stirling numbers

An identity involving Stirling numbers of the second kind and binomial coefficients

I just don't see what I do wrong - number of surjections seems higher than number of functions.

In how many ways can we distribute $m$ balls to $n$ baskets when $n > m$

Combinatorial proof of a Stirling number identity.

Evaluating $\int_{0}^{1} \frac{\ln^{n} x}{(1-x)^{m}} \, \mathrm dx$

Important numbers in Combinatorics

Stirling Binomial Polynomial

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