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15
Math.TechQA.Club
2017-11-23 15:46:22
132
Views
Show that for any $g\in G$, the stabiliser of $g.x$ is the subgroup $gG_xg^{-1}$
Published on
23 Nov 2017 - 15:46
#group-theory
#group-actions
42
Views
How block system are related to each other?
Published on
25 Nov 2017 - 12:29
#group-theory
#group-actions
27
Views
Show that a group action on the set of $1D$ subspaces is transitive
Published on
27 Nov 2017 - 19:23
#group-theory
#proof-verification
#group-actions
415
Views
Action of $S_3$ on a set of subsets
Published on
27 Nov 2017 - 20:25
#abstract-algebra
#group-theory
#group-actions
141
Views
Finite group acting freely on a smooth manifold (De Rham cohomology)
Published on
27 Mar 2026 - 9:48
#differential-geometry
#manifolds
#differential-forms
#group-actions
#de-rham-cohomology
96
Views
Confusions in group theory
Published on
28 Nov 2017 - 11:27
#abstract-algebra
#group-theory
#group-actions
76
Views
Algorithm to computes the wreath product?
Published on
01 Dec 2017 - 6:21
#group-theory
#group-actions
200
Views
Abstract Algebra - Stabiliser of colored tetrahedron
Published on
04 Apr 2026 - 16:19
#abstract-algebra
#group-theory
#symmetric-groups
#group-actions
40
Views
Construct $\mathbb{RP}^n$
Published on
01 Dec 2017 - 19:51
#geometry
#group-actions
422
Views
Group action on a completely regular space
Published on
28 Mar 2026 - 4:52
#general-topology
#compactness
#group-actions
#topological-groups
#separation-axioms
85
Views
Conjugation action and stabilizer group of order 24
Published on
02 Dec 2017 - 10:58
#abstract-algebra
#group-theory
#group-actions
527
Views
Faithful group action via automorphisms
Published on
02 Dec 2017 - 23:25
#group-theory
#group-actions
100
Views
Let $H \subset G$ be finite groups. Suppose that $H$ is a $p$-group and $p$ divides $[ G : H ]$. Prove that $p$ divides $[N_G(H) : H ]$.
Published on
03 Dec 2017 - 16:17
#abstract-algebra
#group-theory
#group-actions
64
Views
Completely reduciblity from a $G$-group to its normal subgroup
Published on
04 Dec 2017 - 4:57
#group-theory
#finite-groups
#group-actions
369
Views
Consider the natural action of $G$ on the set $\{1,2,3,4\}$. Write down the orbits of the action and find the stabilizer of each point
Published on
05 Dec 2017 - 13:27
#group-actions
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