Speaker: Nathan Jones, UCLA </br>
Title: "Almost all elliptic curves are Serre curves" </br>
Abstract: A Serre curve is an elliptic curve defined over Q whose torsion
subgroup, roughly speaking, has as much Galois symmetry as possible.  In
this talk, I will define this notion more precisely and sketch a proof of
a theorem that, when counted according to height, almost all elliptic
curves are Serre curves.  If time permits, I will discuss an application
of this theorem to the Lang-Trotter conjecture.