- Lectures will not be recorded.
- The start of semester pack includes: Housekeeping (pdf), Plagiarism (pdf), Plagiarism declaration (pdf), Academic Misconduct (pdf), SSLC responsibilities (pdf).

- Assignment 1.
- Assignment 2.
- Assignment 3.
**Sources:**The lectures will not follow a set textbook; attendance is therefore highly encouraged. Sources used by the instructor for the first part include Walter Rudin,*Real and Complex Analysis (3rd ed.),*McGraw-Hill 1987; and for the second through fourth parts, Otto Forster,*Lectures on Riemann Surfaces,*Springer 1999. The books listed in the handbook entry for this subject are also excellent sources for most of the material covered. Please find below scans of the handwritten lecture notes:

- Section 1: Recollections: Holomorphic functions.
- Section 2: The Open Mapping Theorem.
- Section 3: Recollections: The Calculus of Residues.
- Section 4: The Riemann Mapping Theorem.
- Section 5: Analytic Continuation.
- Section 6: Sheaves & Riemann Surfaces.
- Section 7: Covering spaces.
- Section 8: Universal covering & deck transformations.
- Section 9: Holomorphic maps & meromorphic functions on Riemann surfaces.
- Section 10: Analytic continuation in Riemann surfaces.
- Section 11: Algebraic Functions.
- Section 12: Differential forms.
- Section 13: Integration.