List questions from binomial-ideals

Published on 22 Feb 2026 - 20:58

313

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Dimension of certain type of finitely generated $k$-algebra

Published on 22 Feb 2026 - 21:32

60

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Approximation Binomial theorem "Again 2"

Published on 22 Feb 2026 - 22:47

753

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Showing $\sum_{k=0}^{n} {n \choose k}\frac{{(-1)}^k}{n+k+1}$ is positive

Published on 22 Mar 2019 - 4:28

373

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Homology of the Koszul Complex of a quotient ring: an explicit example.

Published on 02 Dec 2019 - 22:35

86

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The saturation $J:(t_1\cdots t_m)^\infty$, where all generators of $J$ have degree one in the $t_i$'s

Published on 17 May 2020 - 17:51

44

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Prove that every ideal of $\Bbb{Z}$ has the form $m\Bbb{Z}=\{mk, k\in \Bbb{Z}\}$

Published on 13 Jun 2023 - 5:27

37

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References for edge ideals (graph theory & commutative algebra)

Published on 23 Aug 2023 - 22:52

54

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Is there a name for this sort of ideal?

Published on 30 Sep 2023 - 10:39

87

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Ideal generated by $2 \times 2$ minors is prime

Published on 25 Oct 2023 - 9:00

48

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Tensor product of two free resolutions yields a free resolution (closed binomial edge ideals)

Published on 01 Feb 2024 - 15:54

910

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How to integrate a binomial function

Published on 30 Sep 2020 - 12:21

171

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Urn problem with multiple drawings and conditional replacement

Published on 29 Aug 2021 - 17:02

136

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The first syzygy module of a binomial ideal

Published on 16 Feb 2022 - 17:29

42

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Definition of a binomial algebra

Published on 30 Jun 2022 - 11:00

List Question

The reduced basis for a binomial ideal is formed by binomials

Dimension of certain type of finitely generated $k$-algebra

Approximation Binomial theorem "Again 2"

Showing $\sum_{k=0}^{n} {n \choose k}\frac{{(-1)}^k}{n+k+1}$ is positive

Homology of the Koszul Complex of a quotient ring: an explicit example.

The saturation $J:(t_1\cdots t_m)^\infty$, where all generators of $J$ have degree one in the $t_i$'s

Prove that every ideal of $\Bbb{Z}$ has the form $m\Bbb{Z}=\{mk, k\in \Bbb{Z}\}$

References for edge ideals (graph theory & commutative algebra)

Is there a name for this sort of ideal?

Ideal generated by $2 \times 2$ minors is prime

Tensor product of two free resolutions yields a free resolution (closed binomial edge ideals)

How to integrate a binomial function

Urn problem with multiple drawings and conditional replacement

The first syzygy module of a binomial ideal

Definition of a binomial algebra

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