List questions from combinatorial-group-theory

Published on 10 Dec 2017 - 16:52

385

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Understanding the Todd-Coxeter Coset Enumeration Algorithm.

Published on 19 Dec 2017 - 15:25

71

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Why is $5$ here and not there? Todd-Coxeter algorithm problem.

Published on 20 Dec 2017 - 12:52

190

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Finding presentation of a subgroup in GAP

Published on 29 Dec 2017 - 23:10

47

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Display subgroup in GAP

Published on 02 Jan 2018 - 11:54

1.8k

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Probability and Combinatorial Group Theory.

Published on 09 Jan 2018 - 23:49

2.4k

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How do you prove that a group specified by a presentation is infinite?

Published on 22 Jul 2010 - 21:49

11.1k

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subgroups of finitely generated groups with a finite index

Published on 05 Dec 2010 - 6:29

5k

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The word problem for finite groups

Published on 23 Feb 2026 - 19:15

355

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Prove that the group $G$ with generators $x,y,z$ and relations $z^y=z^2$, $x^z=x^2$, $y^x=y^2$ has order $1$

Published on 09 Aug 2011 - 3:36

3.2k

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Character Table From Presentation

Published on 11 Aug 2011 - 15:31

2.2k

Views

Presentations of subgroups of groups given by presentations

Published on 23 Aug 2011 - 17:57

123

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Showing $H=\langle a,b|a^2=b^3=1,(ab)^n=(ab^{-1}ab)^k\rangle$.

Published on 06 Sep 2012 - 5:58

673

Views

Find the order of a group G from its presentation

Published on 10 Sep 2012 - 1:23

134

Views

Finding a new presentation for $H=\langle ab,abc\rangle$

Published on 29 Oct 2012 - 13:09

List Question

Finding the invariant factors of $G/G'$.

Understanding the Todd-Coxeter Coset Enumeration Algorithm.

Why is $5$ here and not there? Todd-Coxeter algorithm problem.

Finding presentation of a subgroup in GAP

Display subgroup in GAP

Probability and Combinatorial Group Theory.

How do you prove that a group specified by a presentation is infinite?

subgroups of finitely generated groups with a finite index

The word problem for finite groups

Prove that the group $G$ with generators $x,y,z$ and relations $z^y=z^2$, $x^z=x^2$, $y^x=y^2$ has order $1$

Character Table From Presentation

Presentations of subgroups of groups given by presentations

Showing $H=\langle a,b|a^2=b^3=1,(ab)^n=(ab^{-1}ab)^k\rangle$.

Find the order of a group G from its presentation

Finding a new presentation for $H=\langle ab,abc\rangle$

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