Question

Does there exist some sort of classification of finite "characteristically simple" groups?

score 130 · Answer 1 · 2018-08-18 13:18:45

130

Views

Does there exist some sort of classification of finite "characteristically simple" groups?

Published on 18 Aug 2018 - 13:18

score 443 · Answer 2 · 2018-08-21 19:26:54

443

Views

Find all characteristic subgroups of the Dihedral group $D_{12}$.

Published on 21 Aug 2018 - 19:26

score 602 · Answer 3 · 2018-12-21 09:10:13

602

Views

Is there a common notation for characteristic subgroups?

Published on 21 Dec 2018 - 9:10

score 68 · Answer 4 · 2019-01-13 22:02:44

68

Views

If $G$ is a product of subnormal $S$ and a $p$-group, does the $p$-group need to be normal to know $\mathbf{O}^p(G) = \mathbf{O}^p(S)$?

Published on 13 Jan 2019 - 22:02

score 68 · Answer 5 · 2019-01-24 19:51:38

68

Views

Characteristic subgroups and factorization

Published on 24 Jan 2019 - 19:51

score 242 · Answer 6 · 2019-02-14 09:14:19

242

Views

Does there exist some sort of classification of finite verbally simple groups?

Published on 14 Feb 2019 - 9:14

score 698 · Answer 7 · 2019-02-27 16:27:37

698

Views

Why do Automorphisms map maximal subgroups to maximal subgroups?

Published on 27 Feb 2019 - 16:27

score 632 · Answer 8 · 2019-03-13 02:07:07

632

Views

Proving Characteristic Subgroups are Transitive

Published on 13 Mar 2019 - 2:07

score 92 · Answer 9 · 2019-03-17 16:58:40

92

Views

Behaviour of restrictions of automorphisms of groups on characteristic subgroup under epimorphisms

Published on 17 Mar 2019 - 16:58

score 78 · Answer 10 · 2019-03-21 16:42:58

78

Views

Does there exist some sort of classification of finite marginally simple groups?

Published on 21 Mar 2019 - 16:42

score 71 · Answer 11 · 2019-03-22 09:39:19

71

Views

Does there exist a verbally simple group, which is not characteristically simple?

Published on 22 Mar 2019 - 9:39

score 133 · Answer 12 · 2019-03-23 11:08:42

133

Views

Group $N \triangleleft G$, $(|N|,|G/N|) = 1$, then $N$ is a characteristic subgroup of $G$.

Published on 23 Mar 2019 - 11:08

score 440 · Answer 13 · 2019-03-24 09:31:34

440

Views

Does there exist a characteristically simple group, which is not a direct product of simple groups?

Published on 24 Mar 2019 - 9:31

score 60 · Answer 14 · 2019-03-25 15:40:22

60

Views

Does there exist an Artinian verbally simple group, which is not characteristically simple?

Published on 25 Mar 2019 - 15:40

score 84 · Answer 15 · 2019-04-28 20:50:36

84

Views

Why is $\langle r\rangle$ characteristic in $D_n$?

Published on 28 Apr 2019 - 20:50

List Question

Does there exist some sort of classification of finite "characteristically simple" groups?

Find all characteristic subgroups of the Dihedral group $D_{12}$.

Is there a common notation for characteristic subgroups?

If $G$ is a product of subnormal $S$ and a $p$-group, does the $p$-group need to be normal to know $\mathbf{O}^p(G) = \mathbf{O}^p(S)$?

Characteristic subgroups and factorization

Does there exist some sort of classification of finite verbally simple groups?

Why do Automorphisms map maximal subgroups to maximal subgroups?

Proving Characteristic Subgroups are Transitive

Behaviour of restrictions of automorphisms of groups on characteristic subgroup under epimorphisms

Does there exist some sort of classification of finite marginally simple groups?

Does there exist a verbally simple group, which is not characteristically simple?

Group $N \triangleleft G$, $(|N|,|G/N|) = 1$, then $N$ is a characteristic subgroup of $G$.

Does there exist a characteristically simple group, which is not a direct product of simple groups?

Does there exist an Artinian verbally simple group, which is not characteristically simple?

Why is $\langle r\rangle$ characteristic in $D_n$?

Trending Questions

Popular # Hahtags

Popular Questions