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15
Math.TechQA.Club
2021-07-28 07:28:13
193
Views
If $G$ is finite abelian group and $H$ is a subgroup. Show $\exists K\le G$ such that $G/K\cong H$.
Published on
28 Jul 2021 - 7:28
#abstract-algebra
#group-theory
#abelian-groups
#quotient-group
43
Views
Topological cone using cosets
Published on
28 Jul 2021 - 13:49
#general-topology
#group-theory
#quotient-spaces
#quotient-group
57
Views
If $H\le G$ for an abelian group $G$, then $r_p(H)+r_p(G/H)\ge r_p(G)$, where $r_p(K)$ is the $p$-rank of $K$.
Published on
29 Jul 2021 - 17:03
#group-theory
#examples-counterexamples
#abelian-groups
#quotient-group
82
Views
Does a group morphism factor through a quotient group?
Published on
31 Jul 2021 - 14:54
#group-theory
#group-homomorphism
#quotient-group
106
Views
For a group $G$, $N\unlhd G$, $G/N\cong\Bbb{Z}/a\Bbb{Z}$ and $N\cong\Bbb{Z}/b\Bbb{Z}$, where $b<a$ and $(b,a)=1$, show $G$ is abelian.
Published on
06 Aug 2021 - 1:40
#group-theory
#abelian-groups
#normal-subgroups
#cyclic-groups
#quotient-group
201
Views
Central product isomorphism: $Z_4 * Q_8 \cong Z_4 * D_8$
Published on
28 Mar 2026 - 13:11
#abstract-algebra
#group-theory
#group-isomorphism
#quotient-group
#direct-product
66
Views
Quotient Group of Stabilizer and Larger (probably) Normal Subgroup
Published on
15 Aug 2021 - 14:41
#abstract-algebra
#group-theory
#solution-verification
#group-isomorphism
#quotient-group
67
Views
Properties of $\Bbb{Q}/n\Bbb{Z}$
Published on
17 Aug 2021 - 14:34
#group-theory
#quotient-group
119
Views
Algebraic number theory - finiteness of quotient
Published on
23 Feb 2026 - 13:03
#algebraic-number-theory
#group-isomorphism
#finitely-generated
#quotient-group
#algebraic-integers
91
Views
Proving quotient of $\mathcal{O}_K $ with ideal $I$ is finite.
Published on
23 Feb 2026 - 13:03
#algebraic-number-theory
#ideals
#quotient-group
#algebraic-integers
359
Views
Proof of Dedekind-Kummer theorem
Published on
23 Feb 2026 - 13:06
#algebraic-number-theory
#maximal-and-prime-ideals
#quotient-group
#ring-isomorphism
#algebraic-integers
115
Views
We have $N\unlhd G$, a cyclic subgroup of order $n$, $G/N$ cyclic group of order $m$ s.t. $\gcd(m,\phi(n))=1$. Show $G$ is abelian.
Published on
23 Aug 2021 - 4:40
#group-theory
#abelian-groups
#cyclic-groups
#totient-function
#quotient-group
97
Views
Given some group $H$, can we find a group $G\supset H$ with arbitrary $[G:H]$?
Published on
23 Aug 2021 - 8:28
#group-theory
#quotient-group
127
Views
Relations from quotient of free product
Published on
26 Mar 2026 - 4:34
#group-theory
#free-groups
#quotient-group
#combinatorial-group-theory
#free-product
107
Views
Faithful action on quotient by center
Published on
25 Aug 2021 - 15:23
#group-theory
#group-actions
#quotient-group
#semidirect-product
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