List questions from symmetric-groups

Published on 25 Mar 2013 - 3:39

601

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Anti-Symmetric Complex Polynomial

Published on 26 Mar 2026 - 20:36

94

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Clarification of GENERATORS.

Published on 27 Mar 2013 - 7:42

55

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Finding a matrix fixed by this permutation

Published on 29 Mar 2013 - 1:33

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Let $\alpha$ be a $2$-cycle and $\beta$ be a $t$-cycle in $S_n$. Prove that $\alpha\beta\alpha$ is a $t$-cycle

Published on 29 Mar 2013 - 4:24

158

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What are the currently conjectures around symmetric group?

Published on 26 Mar 2026 - 11:00

160

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True /False question based on quotient groups of $S_{n} $ and $A_{n} $.

Published on 27 Mar 2026 - 22:18

79

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On splitting of the conjugacy classes of $S_n$.

Published on 01 Aug 2020 - 11:48

208

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Conjectures around number of subgroups of symmetric group

Published on 25 Mar 2026 - 19:04

50

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Order of subgroup of symmetric group within an interval

Published on 02 Aug 2020 - 13:56

876

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Maximum angle of separation between $n$ vectors in $m$ dimensions

Published on 27 Mar 2026 - 21:57

1k

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Prove $\text{Aut}(Q_8)$ is isomorphic to $S_4$ using presentation of groups

Published on 28 Mar 2026 - 14:05

38

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problem on $S_n$, quotient and isomorphism

Published on 28 Mar 2026 - 0:00

127

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Conjugacy class of a subgroup of the symmetric group.

Published on 08 Aug 2020 - 14:28

245

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The proof of $S_n \cong A_n \rtimes \{e, (12) \}$

Published on 30 Mar 2026 - 6:32

List Question

Prove the following about $S_n$ and $A_n$

Anti-Symmetric Complex Polynomial

Clarification of GENERATORS.

Finding a matrix fixed by this permutation

Let $\alpha$ be a $2$-cycle and $\beta$ be a $t$-cycle in $S_n$. Prove that $\alpha\beta\alpha$ is a $t$-cycle

What are the currently conjectures around symmetric group?

True /False question based on quotient groups of $S_{n} $ and $A_{n} $.

On splitting of the conjugacy classes of $S_n$.

Conjectures around number of subgroups of symmetric group

Order of subgroup of symmetric group within an interval

Maximum angle of separation between $n$ vectors in $m$ dimensions

Prove $\text{Aut}(Q_8)$ is isomorphic to $S_4$ using presentation of groups

problem on $S_n$, quotient and isomorphism

Conjugacy class of a subgroup of the symmetric group.

The proof of $S_n \cong A_n \rtimes \{e, (12) \}$

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