BSD Plan for 2007-05-02

1. Prove that the class group acts simply transitively on
   CM elliptic curves with CM by a given order. 

2. State some facts from class field theory:
   a. Definition of the Hilbert class field H
   b. That the Galois group of H is canonically the class group
  
3. CM again: that the CM curves are defined over H and
   the Galois action on them is via the class group from (1).