MATH 722
Problem Sets
Exams

Algebraic Topology

Math 722

Spring, 2012
MW 1:30-2:45, Enterprise Hall 77


Instructor:
Dr. Goldin
Office:
Science and Tech I, Room 207
Office Hours:
Mondays & Wednesdays 2:45-3:30 and by appointment
Phone:
The best way to reach me is by email.
703-993-1480. Messages are not checked regularly.
Email:
rgoldin@gmu.edu


Prerequisite
This is a graduate level introductory course to algebraic topology. Students should be familiar with basic point set topology (MATH 631) and basic group theory (MATH 621). If you have had these courses at an undergraduate level, you may also take this course. This is a proof-based course, so students should be comfortable with writing extensive proofs.

Text

The text for this course is Algebraic Topology by Allen Hatcher. It is available electronically for free. You can also buy the book, and are encouraged to do so (though the author receives no royalties, in exchange for making the book free electronically). We will roughly be covering material from Chapters 0-2. Additional good references are Munkrees' books, Topology (for Chapter 1) and Elements of Algebraic Topology (for Chapter 2).

Course Content
We will roughly be covering material from Chapters 0-2. Additional good references are Munkrees' books, Topology (for Chapter 1) and Elements of Algebraic Topology (for Chapter 2).

Test Dates
There is no midterm exam for this course. Problem sets are taken very seriously!
The final exam will occur on Wednesday, May 9, 1:30-4:15pm

Grading
The grade in this course will be based on problem sets and exams. Class attendence is not required, though if you skip class you will experience less leniency regarding late assignments or borderline grades. There will be one final exam and approximately twelve problem sets over the semester. The grade will be determined by:
30% First n/2 problem sets
40% Last n/2 problem sets
30% Final exam
where n is the number of problem sets.

Problem Sets
There will be approximately 12 problem sets, and you will always have a week or more to complete them.

Disability statement
If you are a student with a disability and you need academic accommodations, please see me and contact the Office of Disability Resources at 703.993.2474. All academic accommodations must be arranged through that office.

Honor Code
The University Honor Code is to be followed at all times. Sharing information of any kind about exams or quizzes is prohibited. Any violations will be sent to the Honor Committee and will result in a grade of zero.