User mesel

33 votes

1 answer

823 views

Two groups that are the automorphism groups of each other

asked Jan 10, 2015 at 18:13

23 votes

1 answer

1k views

Enumeration of a finite group

asked Jun 14, 2014 at 16:52

13 votes

1 answer

3k views

Is this proof of union closed set conjecture verified? [closed]

asked Apr 2, 2017 at 7:48

10 votes

2 answers

1k views

Finite simple groups all of whose Sylow subgroups of odd order are cyclic

asked Apr 3, 2021 at 23:46

4 votes

1 answer

209 views

About the set of Sylow-$p$ subgroups of $G$

asked Mar 12, 2015 at 7:50

4 votes

1 answer

275 views

The groups with symmetric subgroups lattice

asked Jun 4, 2015 at 19:44

4 votes

1 answer

249 views

Is this property of the Bell's number evident?

asked Jan 5, 2015 at 19:55

3 votes

1 answer

1k views

About direct limit of groups

asked Mar 1, 2015 at 11:44

2 votes

1 answer

197 views

Hall $\pi$ subgroups that controls its own fusion

asked Oct 19, 2016 at 16:37

2 votes

0 answers

80 views

Is there any nice way to compute transfer homomorphism in a $p$-group?

asked Feb 11, 2018 at 22:30

1 vote

2 answers

462 views

A prime number determined by its congruence relation?

asked Jul 12, 2017 at 14:34

1 vote

1 answer

291 views

The groups with nilpotent Hall $p'$ subgroup

asked Nov 29, 2015 at 12:51

1 vote

1 answer

174 views

Can we say that $A$ is a complement for a group $G$?

asked Nov 24, 2014 at 17:01

Stack Exchange Network

13 Questions

Two groups that are the automorphism groups of each other

Enumeration of a finite group

Is this proof of union closed set conjecture verified? [closed]

Finite simple groups all of whose Sylow subgroups of odd order are cyclic

About the set of Sylow-$p$ subgroups of $G$

The groups with symmetric subgroups lattice

Is this property of the Bell's number evident?

About direct limit of groups

Hall $\pi$ subgroups that controls its own fusion

Is there any nice way to compute transfer homomorphism in a $p$-group?

A prime number determined by its congruence relation?

The groups with nilpotent Hall $p'$ subgroup

Can we say that $A$ is a complement for a group $G$?