List questions from simple-groups

Published on 30 Apr 2019 - 20:07

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Proving $\phi$ is a homomorphism and that the group G is simple.

Published on 01 May 2019 - 2:02

511

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There are no simple groups of order 240

Published on 10 May 2019 - 23:22

237

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Hall subgroups of $\mathrm{PSL}$

Published on 22 Mar 2026 - 8:09

108

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Reference for some R.T. Curtis articles and thesis

Published on 12 May 2019 - 14:17

83

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A group of order $p^2q^r , p\lt q$ is not simple

Published on 13 May 2019 - 20:16

78

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Carter's construction of the Chevalley group (Case $A_1$)

Published on 14 May 2019 - 8:48

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Prove that there is no nonabelian simple group of order less than 60

Published on 24 May 2019 - 2:30

80

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What do we learn about a non-abelian simple group from the numbers "inside" its character table?

Published on 29 May 2019 - 3:20

68

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Why is $\prod_{p\in\mathbb{P}}\mathbb{Z}/p\mathbb{Z}$ not an open subgroup of a compactly generated simple group

Published on 23 Mar 2026 - 12:01

230

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On finite simple groups whose orders are perfect powers

Published on 06 Jun 2019 - 10:06

157

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Centralizer of Sylow $p$-subgroups for nonabelian finite simple groups

Published on 09 Jun 2019 - 11:00

293

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No group of order $pq^l$ with $1\le l\le k$ is simple.

Published on 28 Jun 2019 - 11:09

94

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A question about $\frac{3}{2}$-generated groups

Published on 30 Jun 2019 - 21:29

100

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Is every finitely generated simple group $2$-generated?

Published on 02 Jul 2019 - 16:48

List Question

Proving a group of order 343 is not simple

Proving $\phi$ is a homomorphism and that the group G is simple.

There are no simple groups of order 240

Hall subgroups of $\mathrm{PSL}$

Reference for some R.T. Curtis articles and thesis

A group of order $p^2q^r , p\lt q$ is not simple

Carter's construction of the Chevalley group (Case $A_1$)

Prove that there is no nonabelian simple group of order less than 60

What do we learn about a non-abelian simple group from the numbers "inside" its character table?

Why is $\prod_{p\in\mathbb{P}}\mathbb{Z}/p\mathbb{Z}$ not an open subgroup of a compactly generated simple group

On finite simple groups whose orders are perfect powers

Centralizer of Sylow $p$-subgroups for nonabelian finite simple groups

No group of order $pq^l$ with $1\le l\le k$ is simple.

A question about $\frac{3}{2}$-generated groups

Is every finitely generated simple group $2$-generated?

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