List questions from maximal-subgroup

Published on 11 Nov 2012 - 17:06

442

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Results on Maximal subgroups of $\text{GL}(n,q)$

Published on 23 Feb 2026 - 4:56

91

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If $H$ is maximal subgroup of $A_{34}$ of index $34$, then $H\cong A_{33}$?

Published on 25 Mar 2026 - 10:21

32

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Isomorphism of maximal subgroups fix the Frattini?

Published on 25 Mar 2026 - 7:43

110

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Is this proof that $(\mathbb{Q},+)$ has no maximal subgroups correct?

Published on 10 Oct 2020 - 20:56

49

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maximal and usual subgroups

Published on 14 Oct 2020 - 13:48

51

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The group $\mathbb{C}_{p^\infty}$ has no maximal subgroups

Published on 16 Oct 2020 - 17:16

67

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The intersection of maximal subgroups of abelian group is not trivial.

Published on 08 Nov 2020 - 10:30

53

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Connection between subgroups

Published on 23 Nov 2020 - 10:41

23

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Regarding finite simple groups of type $^2D_n$

Published on 27 Nov 2020 - 16:28

123

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A subgroup can be expressed as intersection of maximal subgroups in different ways

Published on 10 Dec 2020 - 8:29

186

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If $G$ is a finite group such that every maximal subgroup is nilpotent, are any two maximal subgroups of $G$ conjugate?

Published on 20 Jan 2021 - 21:14

354

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If a finite group has exactly $2$ maximal subgroups, then it is $3$-cyclic

Published on 19 Apr 2021 - 12:46

106

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Frattini subgroup of p-groups characteristics

Published on 25 Mar 2026 - 9:26

110

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Groups with only one maximal abelian subgroup

Published on 23 Apr 2021 - 12:14

List Question

$(\mathbb{Q},+)$ has no maximal subgroups

Results on Maximal subgroups of $\text{GL}(n,q)$

If $H$ is maximal subgroup of $A_{34}$ of index $34$, then $H\cong A_{33}$?

Isomorphism of maximal subgroups fix the Frattini?

Is this proof that $(\mathbb{Q},+)$ has no maximal subgroups correct?

maximal and usual subgroups

The group $\mathbb{C}_{p^\infty}$ has no maximal subgroups

The intersection of maximal subgroups of abelian group is not trivial.

Connection between subgroups

Regarding finite simple groups of type $^2D_n$

A subgroup can be expressed as intersection of maximal subgroups in different ways

If $G$ is a finite group such that every maximal subgroup is nilpotent, are any two maximal subgroups of $G$ conjugate?

If a finite group has exactly $2$ maximal subgroups, then it is $3$-cyclic

Frattini subgroup of p-groups characteristics

Groups with only one maximal abelian subgroup

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