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15
Math.TechQA.Club
2026-03-26 01:10:49
122
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Group of square free order with a normal $p$-Sylow is solvable
Published on
26 Mar 2026 - 1:10
#group-theory
#proof-verification
#induction
#normal-subgroups
#sylow-theory
287
Views
Visualization of groups with a normal subgroup
Published on
25 Mar 2026 - 13:49
#abstract-algebra
#group-theory
#soft-question
#normal-subgroups
#visualization
170
Views
Prove that there is $x \in G$ such that $x \notin H, x^2 \notin H,...,x^{p - 1} \notin H$ but $x^p \in H$.
Published on
06 Mar 2019 - 5:50
#abstract-algebra
#group-theory
#normal-subgroups
520
Views
Let $G$ be Abelian. Then any subgroup of $G$ is normal. Does the converse hold?
Published on
26 Mar 2026 - 18:50
#abstract-algebra
#group-theory
#abelian-groups
#normal-subgroups
56
Views
$H/K$ when $K$ is not a subgroup of $H$.
Published on
25 Mar 2026 - 16:13
#group-theory
#normal-subgroups
#quotient-spaces
#quotient-group
113
Views
Is there a way to classify all finite groups $G$, such that $\pi(G) := \Pi_{H \triangleleft G} |H| = |G|^2$?
Published on
26 Mar 2026 - 0:53
#abstract-algebra
#group-theory
#finite-groups
#normal-subgroups
#products
68
Views
Deck Transformations Question
Published on
26 Mar 2026 - 6:03
#group-theory
#algebraic-topology
#normal-subgroups
#covering-spaces
#fundamental-groups
72
Views
$H \triangleleft G$, $h \in H$. $C_G(h)g \cap H \ne \emptyset, \forall g \in G$ implies $\lbrace C_G(h)g \cap H, g \in G \rbrace$ partition of $H$?
Published on
09 Mar 2019 - 20:29
#group-theory
#equivalence-relations
#normal-subgroups
104
Views
Locus equation in a non-simple group
Published on
11 Mar 2019 - 17:40
#abstract-algebra
#group-theory
#normal-subgroups
282
Views
Group Homomorphisms into an Abelian Group
Published on
26 Mar 2026 - 17:53
#group-theory
#abelian-groups
#normal-subgroups
#group-homomorphism
64
Views
How to show that $C_G(a)=N_G(a)$?
Published on
13 Mar 2019 - 19:32
#group-theory
#normal-subgroups
99
Views
Locus equation in a non-simple group_part#2
Published on
13 Mar 2019 - 22:45
#abstract-algebra
#group-theory
#normal-subgroups
1.6k
Views
If $aH=bH \implies Ha=Hb$ for a subgroup H having *finite index*, then $gH=Hg$ for all $g \in G$?
Published on
14 Mar 2019 - 11:43
#abstract-algebra
#group-theory
#normal-subgroups
231
Views
The elements of a matrix group with order two and its centre
Published on
16 Mar 2019 - 16:07
#abstract-algebra
#group-theory
#matrix-equations
#normal-subgroups
193
Views
Visualization of groups with a normal subgroup_rev#1
Published on
25 Mar 2026 - 13:44
#abstract-algebra
#group-theory
#soft-question
#normal-subgroups
#visualization
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