List questions from symmetric-groups

Published on 22 Jan 2014 - 12:48

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about z(G) by concept of symplectic spaces

Published on 27 Mar 2026 - 8:57

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Let $\sigma \in S_n∖A_n$ ($\sigma$ not in $A_n$), prove that the order of $\sigma$ is even.

Published on 24 Jan 2014 - 8:36

109

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One dimensional binary string with periodic boundaries and reflection

Published on 30 Mar 2026 - 12:36

321

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prove that the group of symmetry's of tetrahedron in $R^{3}$ Isomorphic to $S_4$.

Published on 24 Jan 2014 - 11:48

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Order of a permutation using its cycle decomposition

Published on 30 Jan 2014 - 17:22

80

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A question about the action of $S_n$ on $K[x_1,...,x_n]$

Published on 01 Feb 2014 - 13:04

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Showing an Isomorphism between question group of $S_4$ and $D_6$

Published on 28 Mar 2026 - 6:40

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Statistics for random permutations

Published on 03 Feb 2014 - 16:01

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On the centralizers of $n$-cycles and conjugacy in $A_n$

Published on 05 Feb 2014 - 17:04

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Elements of a group

Published on 27 Mar 2026 - 22:30

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Number of sylow subgroups of $A_5$ and $S_5$ - Dummit foote $4.5.31$

Published on 08 Feb 2014 - 7:13

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What can we say about the kernel of $\phi: F_n \rightarrow S_k$

Published on 28 Mar 2026 - 12:14

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Embedding symmetric groups into general linear groups

Published on 14 Feb 2014 - 15:46

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Sylow $p$ subgroups of $S_{2p}$ and $S_{p^2}$ - Dummit foote - $4.5.45; 4.5.46$

Published on 15 Feb 2014 - 5:22

List Question

can somebody recommend a book in a group theory.

about z(G) by concept of symplectic spaces

Let $\sigma \in S_n∖A_n$ ($\sigma$ not in $A_n$), prove that the order of $\sigma$ is even.

One dimensional binary string with periodic boundaries and reflection

prove that the group of symmetry's of tetrahedron in $R^{3}$ Isomorphic to $S_4$.

Order of a permutation using its cycle decomposition

A question about the action of $S_n$ on $K[x_1,...,x_n]$

Showing an Isomorphism between question group of $S_4$ and $D_6$

Statistics for random permutations

On the centralizers of $n$-cycles and conjugacy in $A_n$

Elements of a group

Number of sylow subgroups of $A_5$ and $S_5$ - Dummit foote $4.5.31$

What can we say about the kernel of $\phi: F_n \rightarrow S_k$

Embedding symmetric groups into general linear groups

Sylow $p$ subgroups of $S_{2p}$ and $S_{p^2}$ - Dummit foote - $4.5.45; 4.5.46$

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