PMATH 367 Set Theory & General Topology
Pure Mathematics (2009-2010)

Relations, functions, well-orderings, Schroder-Bernstein theorem, recursion, axiom of choice and equivalents, ordinals, cardinals, continuum hypothesis, singular and inaccessible cardinals. Topological spaces, bases and sub-bases, closure and interior, product spaces, quotient spaces, nets and filters. Hausdorff spaces, completely regular and normal spaces, Urysohn's lemma, Tietze extension theorum. Compactness, Tychonoff's theorum, Stone-Cech compactification. Connectedness, path connectedness, Function spaces.
Prerequisites: AMATH/PMATH 331 or PMATH 351; Not open to General Mathematics students
Notes: Offered in the Fall of even years.

Sections For Fall 2009

PMATH 367 is not held in Fall 2009

Sections For Spring 2009

PMATH 367 is not held in Spring 2009

Professors That Have Taught PMATH 367