List questions from maximal-subgroup

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Relation between lattice theorem in groups and in rings

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Minimal, maximal, least, and greatest element

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Center of a maximal subgroup

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If $G$ has a maximal subgroup that is normal, finite and abelian, then $G$ is finite.

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$ K/N $ be a normal subgroup of $ (G/N)^{\prime} $. Now why $ K \cap G^{\prime} $ is a maximal subgroup of $ G^{\prime} $?

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Are subgroups of order $p^{n-1}$ maximal?

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property about centralizer of maximal subgroup

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Why $ K \cap H $ is a maximal subgroup of $H $?

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about almost maximal subgroup

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An infinite group with no infinite sub groups

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$M$ is normal if $Z\not\subseteq M$

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Groups with all maximal subgroups normal

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If $H \triangleleft G$, and $H$ is maximal, then $G/H$ is simple

Published on 23 Mar 2026 - 0:41

286

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Is the maximal torus a conjugacy class?

Published on 21 Mar 2026 - 17:52

List Question

Maximal subgroups of $SL(n, 2)$

Relation between lattice theorem in groups and in rings

Minimal, maximal, least, and greatest element

Center of a maximal subgroup

If $G$ has a maximal subgroup that is normal, finite and abelian, then $G$ is finite.

$ K/N $ be a normal subgroup of $ (G/N)^{\prime} $. Now why $ K \cap G^{\prime} $ is a maximal subgroup of $ G^{\prime} $?

Are subgroups of order $p^{n-1}$ maximal?

property about centralizer of maximal subgroup

Why $ K \cap H $ is a maximal subgroup of $H $?

about almost maximal subgroup

An infinite group with no infinite sub groups

$M$ is normal if $Z\not\subseteq M$

Groups with all maximal subgroups normal

If $H \triangleleft G$, and $H$ is maximal, then $G/H$ is simple

Is the maximal torus a conjugacy class?

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