
- MATH 223 PROBLEM SET 4 DUE: 2 OCTOBER 2007 When you hand in this problem set, please indicate on the top of the front page how
- Math 224 Prelim Exam 613 March 2008 Time limit: 165.75 hours
- MATH 224 PROBLEM SET 5 DUE: 26 FEBRUARY 2008 Reading. 4.104.11.
- MATH 453 PROBLEM SET 5 DUE: 16 NOVEMBER 2006 1. Let X be a topological space. Prove that "is path homotopic to" is an equivalence relation
- MATH 454 SPRING 2007 GENERAL INFORMATION Instructor. Tara S. Holm
- MATH 223 PROBLEM SET 3 DUE: 18 SEPTEMBER 2007 When you hand in this problem set, please indicate on the top of the front page how
- MATH 224 PROBLEM SET 4 DUE: 19 FEBRUARY 2008 When you hand in this problem set, please indicate on the top of the front page how
- TARA S. HOLM CURRICULUM VIT Department of Mathematics Malott Hall Office Phone (607) 255-2392
- DESCRIPTION OF PUBLICATIONS TARA S. HOLM
- MATH 453 PROBLEM SET 2 DUE: 21 SEPTEMBER 2006 1. We say that a sequence of points x1, x2, X converges to x X if for every neighbor-
- MATH 224 PROBLEM SET 9 DUE: 17 APRIL 2008 Reading. 6.66.7.
- MATH 453 PROBLEM SET 4 DUE: 2 NOVEMBER 2006 1. A topological space X is limit point compact if every infinite subset of X has a limit point (in
- MATH 223 PROBLEM SET 2 DUE: 11 SEPTEMBER 2007 When you hand in this problem set, please indicate on the top of the front page how
- MATH 224 PROBLEM SET 1 DUE: 29 JANUARY 2008 When you hand in this problem set, please indicate on the top of the front page how
- MATH 453 EXTENDED GLOSSARY 2 DUE: 14 SEPTEMBER 2006 This week, you have a choice between two terms. You should give a definition of metrizable or of
- TARA S. HOLM CURRICULUM VIT
- Equivariant Cohomology, Homogeneous Spaces and Graphs Tara Suzanne Holm
- MATH 224 SPRING 2008 GENERAL INFORMATION Instructor. Tara S. Holm
- TARA HOLM'S MATH 224 BACKGROUND SURVEY
- MATH 224 PROBLEM SET 7 DUE: 3 APRIL 2008 Reading. 5.5, 6.16.3.
- MATH 224 SPRING 2008 PROJECTS Every student must hand in a written project. Your grade on the project will comprise 25%
- MATH 224 SPRING 2008 PROJECTS Possible topics.
- Math 223 Prelim Exam II 16 November 2007 Time limit: 118.75 hours
- Problem 1. Prove Bernoulli's Inequality which states: If x -1 then (1 + x)n
- MATH 454 PROBLEM SET 1 DUE: 1 FEBRUARY 2007 All section numbers (e.g. 1.1) refer to sections in the textbook Elementary Differential Geome-
- MATH 454 PROBLEM SET 3 DUE: 15 FEBRUARY 2007 All section numbers (e.g. 1.1) refer to sections in the textbook Elementary Differential Geome-
- MATH 454 PROBLEM SET 4 DUE: 1 MARCH 2007 This problem set should be a little shorter I am just trying to make sure you are keeping up
- MATH 453 PROBLEM SET 1 DUE: 7 SEPTEMBER 2006 1. Let A be a subset of a topological space X. Prove that every closed set V that contains A
- MATH 453 EXTENDED GLOSSARY 3 DUE: 28 SEPTEMBER 2006 Again this week, you have a choice between two terms.
- MATH 453 WRITING ASSIGNMENT 4 DUE: 26 OCTOBER 2006 This week's assignment is a bit different from the extended glossaries that you have written so far
- MATH 453 WRITING ASSIGNMENT 5 DUE: 9 NOVEMBER 2006 Here is a tentative schedule for the remainder of the semester, including final exam information.
- MATH 453 PRELIM EXAM DUE: 19 OCTOBER 2006 Please note that my office hours will be different from usual next week: there will be office hours
- MATH 223 PROBLEM SET 1 DUE: 7 SEPT 4 SEPTEMBER 2007 It was my mistake about the due date on this. If you like, you may hand it in until
- MATH 224 SPRING 2008 FINAL ANNOUNCEMENTS 1. Your final projects are due on Wednesday 7 May 2008 at NOON!! Every 5 minutes
- MATH 453 WRITING ASSIGNMENT 6 DUE: 28 NOVEMBER 2006 Here is a tentative schedule for the remainder of the semester, including final exam information.
- MATH 224 PROBLEM SET 2 DUE: 5 FEBRUARY 2008 When you hand in this problem set, please indicate on the top of the front page how
- MATH 223 FALL 2007 GENERAL INFORMATION Instructor. Tara S. Holm
- MATH 453 FALL 2006 GENERAL INFORMATION Instructor. Tara S. Holm
- MATH 223 REVIEW PROBLEM SET DUE: 29 November 2007 Instructions for extra credit: You can earn extra credit this week by handing in solutions
- TARA HOLM'S MATH 223 BACKGROUND SURVEY
- MATH 453 PROBLEM SET 3 DUE: 5 OCTOBER 2006 1. Suppose that f : X Y is a continuous bijection. Show that if X is compact and Y is