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Academic Year 2001/2002


Topology I
MATH 524 SP

General Topology. A continuation of Math 523. Together with Math 523, this course will cover: Introduction to set theory and cardinal numbers, the axiom of choice and some of its equivalences. Topological spaces. Separation axioms, continuity, connectedness, compactness, product spaces, cardinal invariants. Homotopy and the fundamental group. Major results, such as Urysohn metrization theorem, Baire category theorem, Tychonoff product theorem, Stone-Cech compactification theorem. Further sel ected topics. Professorial whim and student interest may combine to effect the inclusion of other topics, elementary or advanced or both.

MAJOR READINGS

To be announced

EXAMINATIONS AND ASSIGNMENTS

Several homework assignments.

Unless preregistered students attend the first class meeting or communicate directly with the instructor prior to the first class, they will be dropped from the class list. NOTE: Students must still submit a completed Drop/Add form to the Registrar's Office.

COURSE FORMAT: Lecture

REGISTRATION INFORMATION

Level: GRAD    Credit: 1    Gen Ed Area Dept: NONE    Grading Mode: Graded   

Prerequisites: MATH523

SECTION 01

Instructor(s): Comfort,W. Wistar   
Times: .M.W... 01:10PM-02:30PM;     Location: SCIE638
Reserved Seats:    (Total Limit: 15)
SR. major:    Jr. major:
SR. non-major: 1   Jr. non-major: 1   SO:    FR:

Special Attributes:
Curricular Renewal:    Quantitative Reasoning
Links to Web Resources For This Course.

Last Updated on MAR-19-2002


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