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List Question

Relation between $G$-orbits and Cycle Decomposition of a Permutaion.

Fixed points of finite order mapping classes

Grothendieck's Galois theory: fundamental theorem

$SU(2)$ acts transitively on $\mathbb{CP}^1$

Normalizer, stabilizer and orbits

Classify cohomogeneity one actions up to what?

How can I show the action of left translation by a topological group $G$ on itself is a continuous action using the ordinary definition of continuity?

Can a group action be defined by its orbits?

Induced action is proper discontinuous

Does the space of matrices above rank $k$ admit a transitive Lie group action?

Counter example to the claim that orbits of $S$ constitute a partition of $S$.

Prove that $H\cap gHg^{-1}$ is normal

Moment map for Hamiltonian action $\Bbb S^1 \circlearrowright \Bbb C^n$.

Different definitions of proper actions

Does the following object have such property?

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