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9
Math.TechQA.Club
2022-06-01 02:43:34
59
Views
Show that the twisted commutator, $T_g = \{x \in G \mid \exists k\in\Bbb Z, xgx^{-1} = g^k\}\le G$ for some $g \in G$ of finite order
Published on
01 Jun 2022 - 2:43
#abstract-algebra
#group-theory
#finite-groups
#derived-subgroup
91
Views
A problem in group theory and representation theory.
Published on
25 Jun 2022 - 4:27
#group-theory
#representation-theory
#normal-subgroups
#cyclic-groups
#derived-subgroup
71
Views
Quick question about metabelian group
Published on
11 Jul 2022 - 20:56
#group-theory
#derived-subgroup
134
Views
$\{ a \mid a\not \in [G,G],\ a \in Z(G) \} \cup \{e\}$ is a group or not
Published on
13 Jul 2022 - 12:05
#abstract-algebra
#group-theory
#finite-groups
#normal-subgroups
#derived-subgroup
83
Views
Request vetting of understanding of problem on commutator subgroups.
Published on
13 Jul 2022 - 12:29
#abstract-algebra
#group-theory
#dihedral-groups
#derived-subgroup
189
Views
Commutator subgroup of connected group.
Published on
08 Aug 2022 - 16:53
#group-theory
#lie-groups
#connectedness
#topological-groups
#derived-subgroup
74
Views
Let $H = \langle X \rangle$ then $H' = \langle [x_1, x_2]^h \mid x_1, x_2 \in X, h \in H \rangle$
Published on
17 Dec 2022 - 15:38
#abstract-algebra
#group-theory
#derived-subgroup
63
Views
In $G/K(G)$ for commutator group $K(G)$, it is said that $[a][b]=[a][b][b^{-1}a^{-1}ba]=[a][b][b^{-1}][a][b][a]=[b][a].$ Why the first equality?
Published on
21 Jan 2023 - 16:44
#abstract-algebra
#group-theory
#derived-subgroup
64
Views
If $F$ is free and $R$ is normal in $F$, then $F/R'$ is torsion-free, where $R'=[R,R]$
Published on
21 Jan 2023 - 21:22
#group-theory
#free-groups
#quotient-group
#derived-subgroup
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