  Awfully idiosyncratic lecture notes from CMI summer school in arithmetic
geometry July 31-August 4, 2006.
  Does not include: rationality problems, techniques of the minimal model
problem and much of the rest.
  Includes: Lecture 0: geometry and arithmetic of curves
  Lecture 1: Kodaira dimension and properties, rational connectendess, Lang's
and Campana's conjectures.
  Lecture 2: Campana's program; Campana constellations framed in terms of
b-divisors, to allow for a definition of Kodaira dimension directly on the
base. A speculative notion of firmaments which may deserve further
investigation, especially the arithmetic side.
  Lecture 3: the minimal model program: very short discussion of
bend-and-break; even shorter discussion of finite generation and the existence
of flip.
  Lecture 4: Vojta's conjectures, Campana's conjectures, and ABC.
