01/09 Lecture 2.  Rational maps.

01/11 Lecture 3.  Theorem of the cube:  preparations.

01/13 Lecture 4.  Theorem of the cube:  proof.

01/18 Lecture 5.  Theorem of the square.

01/20 Lecture 6.  Projectivity.

01/25 Lecture 8.  Group schemes:  definitions.

01/27 Lecture 9.  Cartier duality.

01/30 Lecture 10.  Quotients by finite group schemes:  affine case.

02/01 Lecture 11.  Quotients by finite group schemes:  global case.

02/03 Lecture 12.  The dual abelian variety.

02/06 Lecture 13.  The Poincare bundle.

02/08 Lecture 14.  Nondegenerate line bundles.

02/10 Lecture 15.  Very ample line bundles.

02/13 Lecture 16.  Abelian varieties over C:  complex tori.

02/15 Lecture 17.  Abelian varieties over C:  line bundles.

02/20 Lecture 18.  Abelian varieties over C:  chern classes.

02/22 Lecture 19.  Abelian varieties over C:  the Appell-Humbert theorem.

02/24 Lecture 20.  Abelian varieties over C:  polarizations.

02/27 Lecture 21.  Abelian varieties over C:  polarization type.

03/03 Lecture 23.  Étale covers.

03/13 Lecture 24.  The Tate module.

03/15 Lecture 25.  The isogeny category.

03/17 Lecture 26.  The characteristic polynomial of the l-adic representation.

03/20 Lecture 27.  Symmetric endomorphisms.

03/22 Lecture 28.  The Rosati involution.

03/24 Lecture 29.  Endomorphism algebras in characteristic 0.

03/27 Lecture 30.  The Weil pairing.

03/29 Lecture 31.  Abelian varieties over finite fields:  endomorphisms.

03/31 Lecture 32.  Abelian varieties over finite fields:  Weil conjectures I.

04/03 Lecture 33.  Abelian varieties over finite fields:  Weil conjectures II.

04/05 Lecture 34.  Theta groups.

04/07 Lecture 35.  Descent along isogenies.

04/10 Lecture 36.  Theta groups over C.

04/12 Lecture 37.  Chow groups.

04/14 Lecture 38.  K groups.

04/19 Lecture 39.  The  Fourier transform.

04/21-24 Lecture 40.  The decomposition of the diagonal.