TH 11:00-12:15am
Cabell 225
M: 3-4pm, T: 4-5pm, W: 4-5pm, Kerchof 213
| Lecture | File |
|---|---|
| Lecture 1: Set Theory | |
| Lecture 2: Category Theory & Groups | |
| Lecture 3: Subgroups, Quotients, & Homomorphisms | |
| Lecture 4: Isomorphism Theorems | |
| Lecture 5: Free Groups & Functors | |
| Lecture 6: Permutation Representations | |
| Lecture 7: Sylow Theorems | |
| Lecture 8: Products and Examples | |
| Lecture 9: Symmetric Groups I | |
| Lecture 10: Symmetric Groups II & Rings | |
| Lecture 11: Isomorphism Theorems II | |
| Lecture 12: Localization of Commutative Rings | |
| Lecture 13: Polynomial Rings and Examples | |
| Lecture 14: PIDs | |
| Lecture 15: Modules | |
| Lecture 16: Isomorphism Theorems III | |
| Lecture 17: Torsion & Hom | |
| Lecture 18: Projectives & Frees | |
| Lecture 19: Free Modules over a PID (Part the First) | |
| Lecture 20: Free Modules over a PID (Part the Second) | |
| Lecture 21: Structure Theorem I | |
| Lecture 22: Structure Theorem II | |
| Lecture 23: Jordan Form |