List questions from symmetric-groups

Published on 24 Dec 2012 - 21:37

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Structure of the centralizer of an element in Sym(n)

Published on 26 Dec 2012 - 21:45

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$S_4/V_4$ isomorphic to $S_3$ - Understanding Attached Tables

Published on 29 Dec 2012 - 23:34

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determine stabilizer of an edge of the cube and its orbit

Published on 30 Dec 2012 - 2:51

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Show that, for every $n$, $A_{n+2}$ has a subgroup isomorphic to $S_n$

Published on 30 Dec 2012 - 2:57

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Wreath Products of Symmetric Groups

Published on 04 Jan 2013 - 15:23

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$[L:K]=n!\ \Longrightarrow \ f$ is irreducible and $\text{Gal}(L/K)\cong S_n.$

Published on 08 Jan 2013 - 19:11

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Is every permutation group isomorphic to a 'familiar' group?

Published on 09 Jan 2013 - 1:36

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Given $\tau\in{S_n} $ a cycle of length $m$ that $\tau^{m} = e$

Published on 15 Jan 2013 - 17:30

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how many subgroups of order 3 are there in symmetric group $S_6$

Published on 23 Jan 2013 - 1:58

298

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Alternating group $A_n$ where $n\geq 5$

Published on 24 Jan 2013 - 12:02

100

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Determine whether the subsets H is a sugroup of G, if it is show if its abelian, if not a subgroup, show $ab^{-1}$ is not in H for a,b in H.

Published on 28 Jan 2013 - 17:42

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On Symmetric Group $S_n$ and Isomorphism

Published on 28 Jan 2013 - 20:05

1.6k

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How to find the number of orbits

Published on 29 Jan 2013 - 0:06

497

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What is the centralizer of the Young symmetrizer?

Published on 05 Feb 2013 - 18:05

List Question

Group Action - Permutation on the Polynomial

Structure of the centralizer of an element in Sym(n)

$S_4/V_4$ isomorphic to $S_3$ - Understanding Attached Tables

determine stabilizer of an edge of the cube and its orbit

Show that, for every $n$, $A_{n+2}$ has a subgroup isomorphic to $S_n$

Wreath Products of Symmetric Groups

$[L:K]=n!\ \Longrightarrow \ f$ is irreducible and $\text{Gal}(L/K)\cong S_n.$

Is every permutation group isomorphic to a 'familiar' group?

Given $\tau\in{S_n} $ a cycle of length $m$ that $\tau^{m} = e$

how many subgroups of order 3 are there in symmetric group $S_6$

Alternating group $A_n$ where $n\geq 5$

Determine whether the subsets H is a sugroup of G, if it is show if its abelian, if not a subgroup, show $ab^{-1}$ is not in H for a,b in H.

On Symmetric Group $S_n$ and Isomorphism

How to find the number of orbits

What is the centralizer of the Young symmetrizer?

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