Credit Weight: 0.5 Prerequisite(s): Mathematics 3233 or permission of the Chair of the Department Description: Topological spaces; neighbourhoods, bases, and sub-bases; product spaces and weak topologies; nets and filters; convergence; separation axioms, including Urysohn’s lemma and Tietze’s extension theorem; compact and locally compact spaces, including Tychonoff’s theorem and compactifications; metrizability; and connectedness. Offering: 3-0; or 3-0
Credit Weight: 0.5 Prerequisite(s): Mathematics 3233 or permission of the Chair of the Department Description: Topological spaces; neighbourhoods, bases, and sub-bases; product spaces and weak topologies; nets and filters; convergence; separation axioms, including Urysohn’s lemma and Tietze’s extension theorem; compact and locally compact spaces, including Tychonoff’s theorem and compactifications; metrizability; and connectedness. Offering: 3-0; or 3-0