List questions from group-presentation

Published on 17 Aug 2013 - 18:34

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Group presentations and subgroups

Published on 17 Aug 2013 - 21:29

1.4k

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What should be the presentation of $\mathbb Z$?

Published on 26 Aug 2013 - 16:55

1.6k

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The order of a group presentation

Published on 26 Aug 2013 - 21:59

91

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Symmetric group isomorphism

Published on 27 Aug 2013 - 4:38

1.7k

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Finitely presented group with fewer relations than generators.

Published on 27 Mar 2026 - 10:08

324

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Showing a group is isomorphic to a group with known presentation

Published on 26 Sep 2013 - 4:08

940

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How "bad" can presentation of the trivial group get?

Published on 08 Oct 2013 - 5:01

273

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About the order of Coxeter groups

Published on 26 Mar 2026 - 2:44

1.6k

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Finitely generated group which is not finitely presented

Published on 31 Oct 2013 - 16:28

177

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Groups with a R.E. set of defining relations

Published on 01 Nov 2013 - 12:05

109

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The order of the group $\langle a, b| w^3, w\in\langle a, b\rangle\rangle$ for $w$ being any word.

Published on 13 Nov 2013 - 15:15

119

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The deficiency of surface group

Published on 15 Nov 2013 - 8:08

303

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Orders of Elements in Minimal Generating sets of Abelian p-Groups

Published on 27 Mar 2026 - 3:42

542

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The kernel of free group map to surface group

Published on 20 Nov 2013 - 3:03

List Question

A presentation of a group of order 12

Group presentations and subgroups

What should be the presentation of $\mathbb Z$?

The order of a group presentation

Symmetric group isomorphism

Finitely presented group with fewer relations than generators.

Showing a group is isomorphic to a group with known presentation

How "bad" can presentation of the trivial group get?

About the order of Coxeter groups

Finitely generated group which is not finitely presented

Groups with a R.E. set of defining relations

The order of the group $\langle a, b| w^3, w\in\langle a, b\rangle\rangle$ for $w$ being any word.

The deficiency of surface group

Orders of Elements in Minimal Generating sets of Abelian p-Groups

The kernel of free group map to surface group

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