This is approximate. All references are to the course text by Wolfgang Kuhnel. For the material to be covered, see the Syllabus above.
| Date | Reading | Homework |
| Sept. 2, 4 | 2A-2C of Kuhnel: Local theory of plane and space curves |
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| Sept. 9, 11 | 2C, 2D of Kuhnel: The Frenet Equations and the Fundamental Theorem of Curves | Homework 1 |
| Sept. 14-18 | 2D, 3A of Kuhnel: Curves and Parametrized Surfaces | Homework 2 |
| Sept. 21, 25 | 3B of Kuhnel: Curvature of surfaces | Homework 3 |
Sept. 28- Oct. 2 | 3B of Kuhnel: Curvature of surfaces | Midterm 1 |
| Oct. 5- 9 | 3B, 3D of Kuhnel: Curves on surfaces, geodesics | Homework 4 |
| Oct. 14, 16 | 3D of Kuhnel: Minimal Surfaces | Homework 5 |
| Oct.19- 23 | 4A, 4B of Kuhnel: Intrinsic geometry, the covariant derivative | Homework 6 |
| Oct. 26- 30 | 4B, 4C of Kuhnel: Gauss Equation and the Theorem Egregium | Homework 7 |
| Nov. 2-6 | 4F of Kuhnel: The Gauss-Bonnet Theorem, Frames | Homework 8 |
| Nov. 9- 13 | 4F of Kuhnel: Frames and Gauss-Bonnet | Midterm 2 |
| Nov. 16- 20 | 4F of Kuhnel: Yet more Gauss-Bonnet | Homework 9 |
| Nov. 23 | Class Cancelled | have fun |
| Dec. 8 | Final Exam : Due December 15 | Final Exam |