A permutation triple is a triple of permutations $\sigma=(\sigma_0,\sigma_1,\sigma_\infty) \in S_d^3$ such that $\sigma_\infty\sigma_1\sigma_0=1$. A permutation triple is transitive if the subgroup $\langle \sigma \rangle$ is a transitive subgroup of the symmetric group $S_d$.
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- Last edited by John Voight on 2018-07-18 21:23:57
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