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15
Math.TechQA.Club
2026-03-27 06:59:52
337
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T/F questions on $p$-Sylow subgroups and normalizer
Published on
27 Mar 2026 - 6:59
#abstract-algebra
#finite-groups
#sylow-theory
#normal-subgroups
169
Views
The structure of maximal tori in finite simple groups
Published on
25 Mar 2026 - 14:22
#finite-groups
#algebraic-groups
#simple-groups
175
Views
Subgroups of Order $p^2$ in $\mathbb{Z}_p \oplus \mathbb{Z}_p$
Published on
29 Mar 2026 - 12:05
#abstract-algebra
#group-theory
#finite-groups
#abelian-groups
2.9k
Views
Every $p$-subgroup is contained in one $p$-Sylow subgroup?
Published on
27 Mar 2026 - 6:59
#abstract-algebra
#group-theory
#finite-groups
#sylow-theory
782
Views
About motivation of Lang's Proof $S_n$ is not solvable for $n\geq 5$.
Published on
28 Mar 2026 - 4:45
#abstract-algebra
#group-theory
#finite-groups
#symmetric-groups
3.6k
Views
Every finite $p$-group is solvable
Published on
27 Mar 2026 - 6:51
#abstract-algebra
#group-theory
#finite-groups
#sylow-theory
159
Views
Construction of a triple cover of $A_6$ in "Finite Simple Groups" by Wilson
Published on
08 Nov 2014 - 19:15
#group-theory
#finite-groups
#representation-theory
#proof-explanation
457
Views
Embedding of finite groups into general linear group
Published on
08 Nov 2014 - 20:05
#linear-algebra
#group-theory
#finite-groups
284
Views
Are there any finite non-abelian group with one subgroup of each size ?
Published on
29 Mar 2026 - 10:29
#group-theory
#finite-groups
#cyclic-groups
435
Views
$|G|=p^3$, prove that $p$ divides |Z(G)|.
Published on
09 Nov 2014 - 13:34
#group-theory
#finite-groups
209
Views
Base for symmetric group
Published on
28 Mar 2026 - 3:00
#abstract-algebra
#group-theory
#finite-groups
#representation-theory
#symmetric-groups
3.9k
Views
What group is $(\mathbb{Z}/24\mathbb{Z})^{*}$ isomorphic to
Published on
07 Apr 2026 - 17:48
#abstract-algebra
#group-theory
#finite-groups
146
Views
Action on $G$ by inner automorphism
Published on
28 Mar 2026 - 5:01
#abstract-algebra
#group-theory
#finite-groups
#group-actions
213
Views
Is there a finite abelian group $G$ such that the product of the orders of all its elements is $2^{2013}$?
Published on
29 Mar 2026 - 13:40
#group-theory
#finite-groups
#abelian-groups
183
Views
Prove that for each $\sigma \in Aut(S_n)$ $n \neq 6$. $\sigma(1,2)=(a,b_2),\sigma(1,3)=(a,b_3), ...., \sigma(1,n)=(a,b_n)$
Published on
10 Nov 2014 - 16:05
#abstract-algebra
#group-theory
#finite-groups
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