COURSE DESCRIPTION
An introduction to point set topology: topological spaces, subspace topologies, product topologies,
quotient topologies, continuous maps and homeomorphisms, metric spaces, connectedness, compactness,
basic separation, and countability axioms. Examples. Instructor may choose further topics such as
Urysohn's lemma, Urysohn's metrization theorem.
Prerequisites: Math 31CH or 140A or 142A
Text Book: Topology without Tears, by Sidney A. Morris
Model answers to the first midtermModel answers to the second midterm
Model answers to the final
RECENT UPDATE
[03.20.2025] The final will cover the material up to Homework 9 Lectures 1-18. Be prepared to write out definitions and proofs of results.