Slides
Discrete Mathematics · 2023 preserves the original course slide deck. It opens with methods of proof, chessboard tilings, the pigeonhole principle, sets and functions, then develops further topics through the course.
The 2023 course page supplies the dated lecture plan and the original reference list.
Reading
The published course references offer several ways into the material:
Kenneth Rosen’s Discrete Mathematics and Its Applications is a broad course reference.
Jay Cummings’s Proofs: A Long-Form Mathematics Textbook focuses on learning to write and understand proofs.
Playing with Discrete Math by Kyle Burke and Craig Tennenhouse is listed as an additional resource on the original course page.
These are reading references, not files reproduced in this course archive. The original course page retains the source links and bibliography.