Syllabus

Topics. This will be the second semester of a two semester graduate-level introduction to the theory of measure and integration in abstract and Euclidean spaces. Math 5051 and 5052 form the basis for the Ph.D. qualifying exam in analysis.

Prerequisites. Math 5051, or permission of instructor.

Time. Classes meet Mondays, Wednesdays, and Fridays, 10:00 am to 11:00 am, in Cupples I Hall, room 218.

Text. The lectures will follow the book Real Analysis for Graduate Students, Version 2.1, by Richard F. Bass. ISBN-13: 978-1502514455
This textbook was also used in Math 5051.
Note that, although a PDF version is freely available, the printed version is cheap and handy to have at times when computers are not available.

Homework assignments: Solutions are due at the end of class on the due date. Late homework will not be accepted.

	HW #7, due Fri, Feb 5 HW #8, due Fri, Feb 19 HW #9, due Wed, Mar 9 HW #10, due Fri, Apr 1 HW #11, due Fri, Apr 15 HW #12, due Mon, May 2

Collaboration on homework is permitted and encouraged, but each student must submit individually written solutions.

Tests. There will be one midterm examination on Wednesday, March 9th, in class.
There will be a cumulative final examination, emphasizing later material, on Friday, May 6th, 2016 at 10:00am-12:00pm in Room 199.
Students may choose to take the real analysis qualifying examination at that date instead, which will last from 10:00am until 1:00pm in the same location.

No electronic devices will be allowed during these tests.

Grading. One grade will be assigned for all homework, one for the midterm, and one for the final examination. These grades will contribute as follows to the course grade: Homework 50%, Midterm 20%, Final 30%. Students taking the Cr/NCr or P/F options will need a grade of D or better to pass.
Letter grades, computed from the course score, will be at least the following:

Office Hours. See the instructor in Cupples I, room 105a, on Mondays or Wednesdays between 11am and 12 noon, or by appointment.