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Enumerative combinatorics, graph theory, order theory, posets, matroids, designs and other discrete structures. It also includes algebraic, analytic and probabilistic combinatorics.

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The sum of the signs of conjugacy classes in the symmetric group S_n

We'll can prove this with Clifford theory and some counting, for the normal subgroup of $A_n$ in $S_n$. Let $\tau$ be a transposition in $S_n$. Splitting into simple lemmas: $r$ is the number of orbi …
Chris H's user avatar
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4 votes
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134 views

Is a group determined by the number of ways its elements multiply to the identity under some...

Let $G$ be a group, and for each ordered $n$ tuple $(g_1,...g_n)$ of elements of $G$, consider the function $f_n$ that outputs the number of permutations $\sigma\in S_n$ for which $g_{\sigma(1)}g_{\si …
Chris H's user avatar
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1 vote
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97 views

Do you recognise this setup of structure on a poset?

The setup is that we have a finite poset $P$, with a multiplicative rank function $r_{xy}:P\times P\rightarrow \mathbb{N}$, and a symmetric pairing $\langle\ ,\ \rangle:P\times P\rightarrow\mathbb{N}$ …
Chris H's user avatar
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