| Week | Monday | Tuesday | Thursday |
|---|---|---|---|
| 1 (April 1-4) | no class | Introduction (1-3) | Representations (4-7) |
| 2 (April 7-11) | Student Presentations, Polar Form (7-8) | Argument, Roots (9-11), Definitions (first half of 12) | Definitions, Functions, Mapping of (w=z^2) (12-14) |
| 3 (April 14-18) | Presentations | Limits (14-15) | Limits and Infinity, Continuity, Differentiability (16-20) |
| 4 (April 21-25) | Presentations | Cauchy-Riemann Equations (21-24) | Analytic Functions (25-27) |
| 5 (April 28-May 2) | Presentations | Exponential and Logarithmic Functions (30-33) | Log Function, Power Function, Trigonometric Functions, Hyperbolic Functions (34-39) |
| 6 (May 5-9) | Presentations | Test 1 | Inverse Trignometric Functions (40), Integrals and Contours (41-43) |
| 7 (May 12-16) | Presentations | Contour Integrals (44-46) | Upper bounds (47), Antiderivatives (48), Cauchy-Goursat Theorem (50) |
| 8 (May 19-23) | Presentations | Simply and Multiply Connected Fomains (52-53), Cauchy Integral Formula (54-55) | Consequences of Extension, Liouville's Theorem, Fundamental Theorem of Algebra, Maximum Modulus Principle (57-59) |
| 9 (May 26-30) | Memorial Day | Maximum Modulus Principle (59), Taylor Series (62-64) | Laurent Series (65-68) |
| 10 (June 2-6) | Presentations | Test 2 | Residues (74-76) |
| 11 (June 9) | Presentations | no class | no class |