Counting lattice points in the moduli space of curves

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Abstract

We show how to define and count lattice points in the moduli space M g, n of genus g curves with n labeled points. This produces a polynomial with coefficients that include the Euler characteristic of the moduli space, and tautological intersection numbers on the compactified moduli space. © International Press 2010.

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Norbury, P. (2010). Counting lattice points in the moduli space of curves. Mathematical Research Letters, 17(3), 467–481. https://doi.org/10.4310/MRL.2010.v17.n3.a7

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