List questions from integer-partitions

Published on 08 Dec 2011 - 23:51

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Same number of partitions of a certain type?

Published on 15 Dec 2011 - 18:03

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Identity involving partitions of even and odd parts.

Published on 26 Mar 2026 - 2:56

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Partitions in which no part is a square?

Published on 17 Dec 2011 - 17:56

376

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Is there a connection between the 3D random walk constant and the partition function?

Published on 26 Dec 2011 - 1:13

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Number of partitions of $2n$ with no element greater than $n$

Published on 03 Jan 2012 - 15:00

1.8k

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Very curious properties of ordered partitions relating to Fibonacci numbers

Published on 07 Jan 2012 - 20:56

492

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dual representations and partitions

Published on 10 Jan 2012 - 21:29

831

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Restricted Integer Partitions

Published on 18 Jan 2012 - 17:12

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For integer partitions, why does $e(n)-o(n)=k(n)$?

Published on 25 Jan 2012 - 7:38

502

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number of additive partition

Published on 25 Mar 2026 - 17:24

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Generating Function for Even Number of Odd Parts

Published on 29 Jan 2012 - 8:09

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Partition function without repetitions of parts and largest part $k$

Published on 30 Jan 2012 - 11:34

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Why does $S(n,k)=\sum 1^{a_1-1}2^{a_2-1}\cdots k^{a_k-1}$?

Published on 29 Mar 2026 - 12:05

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For what coinage systems does a greedy algorithm not work in providing change?

Published on 06 Feb 2012 - 14:25

List Question

Count the number of integer solutions to $x_1+x_2+\cdots+x_5=36$

Same number of partitions of a certain type?

Identity involving partitions of even and odd parts.

Partitions in which no part is a square?

Is there a connection between the 3D random walk constant and the partition function?

Number of partitions of $2n$ with no element greater than $n$

Very curious properties of ordered partitions relating to Fibonacci numbers

dual representations and partitions

Restricted Integer Partitions

For integer partitions, why does $e(n)-o(n)=k(n)$?

number of additive partition

Generating Function for Even Number of Odd Parts

Partition function without repetitions of parts and largest part $k$

Why does $S(n,k)=\sum 1^{a_1-1}2^{a_2-1}\cdots k^{a_k-1}$?

For what coinage systems does a greedy algorithm not work in providing change?

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