4 February
0)  Introduction
1)  The modular group
2)  Modular forms on SL(2,Z)
3)  Lattices in C
4)  Eisenstein series

11 February
5)  Gamma\H  as a Riemann surface
6)  The structure of the ring of modular forms
7)  The j-function

18 February
8)  The product formula for Delta
9)  Modular forms and elliptic curves

25 February

10) Hecke operators for SL(2,Z) 
11) The Petersson product
12) Eigenforms for the Hecke algebra

4 March

13) Euler products
14) More on the Hecke algebra

11 March

15) L-functions

18 March

16) Subgroups of finite index
17) Modular forms on congruence subgroups

25 March

18) Dimensions of spaces of modular forms

1 April
19) Eisenstein series
20) Hecke operators on congruence subgroups

8 April

21) Hecke operators
22) Changing levels

22 April

23) Atkin-Lehner theory