MATH 4310 - Topology I (3)

(Formerly MATH 431) Homeomorphisms, connectedness, compactness, metric spaces, normal spaces, Urysohn’s lemma, Tietze’s theorem, separation axioms, product topology, Hilbert space, quotient space, paracompactness, nets, and filters, with an introduction to homotopy theory. Prerequisite(s): grades of C or better in MATH 2110, and MATH 3510, or permission of the Department Chair. Offered on demand.