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Random matrix theory over finite fields: a survey
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First we survey generating function methods for obtaining useful probability estimates about random matrices in the finite classical groups. Then we describe a probabilistic picture of conjugacy classes which is coherent and beautiful. Connections are made with symmetric function theory, Markov chains, potential theory, Rogers-Ramanujan type identities, quivers, and various measures on partitions.
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Groupoid Cardinality and Random Permutations
The Cycle Length Lemma for random permutations is derived from an equivalence of groupoids, giving a categorified proof of a known result.
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