Real Analysis II.

This course is a continuation of Math 131. Glad you could join us! There's a lot of interesting and deep ideas in this course that you will enjoy learning about. Topics include: RiemannStieltjes integration, function spaces, equicontinuity, uniform convergence, the inverse and implicit function theorems, differential forms, and an introduction to Lebesgue integration and measure theory.
Text: Rudin's Principles of Mathematical Analysis.
Course webpage: http://www.math.hmc.edu/~su/math132/.
Coursework: Homeworks will be assigned and collected weekly. Lowest homework score will be dropped. There will be one midterm and one final exam. Each component (homework, midterm, final) is worth at least 30% of your final grade, with the "best" component worth 40%.
Honor Code: Cooperation on HW assignments is ﬁne (and in fact encouraged), but appropriate acknowledgements should be given, and you are expected to write up your solutions INDIVIDUALLY, i.e., it should be the case that after said cooperation you have understood the solution well enough to explain it on the homework! It is appropriate to acknowledge the assistance or cooperation of others when given.
Absences, late homework:
The learning you are doing in this class takes place in a larger
framework of school and life. While I am excited about teaching and
I'm sure you are excited about learning, work is not the most important
thing, and sometimes life outside the classroom can take precedence.
I can be somewhat flexible in
accomodating requests for homework extensions and absences for other
important events. Please make these requests 24 hours in advance, if possible.
Homeworks, due Wednesdays in box outside my office door by 2pm (Olin 1269).
