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<talk>
  <title>
    Serre curves in one-parameter families
  </title>
  <speaker>Nathan Jones (University of Mississippi)</speaker>
  <abstract>
    An elliptic curve defined over the rational numbers is called a
    Serre curve if its torsion subgroup has "as much Galois symmetry
    as possible." In this talk, I will sketch a proof of the fact
    that, in an appropriately chosen one-parameter family of elliptic
    curves, almost all specializations are Serre curves.  This is
    based on joint work with A. Cojocaru and D. Grant.
  </abstract>
</talk>
