My teaching responsibilities for
Mathematics 418/Mathematics 544 Section 101 Probability I.Lecture MWF 10:00-10:50, Math 202. Office Hours: M 11:30-1 and Th 1:00-2:30* in Math Annex 1207 beginning Mon. Sept. 12. (* time will change on rare days when there is a department meeting)
Proof of Lemma 0.5
Monotone Convergence Theorem
Proof of Theorem 2.2
Late assignments will not be accepted.
Homework 1 Solutions
Homework 2 Solutions
Mathematics 320 Section 101 Real Variables I.Lecture MWF 9:00-9:50, BUCH A104. Instructor: Ed Perkins, Math Annex 1207, email@example.com, 822-6670. Office Hours: M 11:30-1 and Th 1:00-2:30* in Math Annex 1207 beginning Mon. Sept. 12. (* time will change on rare days when there is a department meeting)
Course Outline (including grading system)
Text: The text for the course is Principles of Mathematical Analysis, 3rd edition, Walter Rudin, McGraw-Hill. It is easy to find solutions to the exercises in the text on the web--for example one set is at https://minds.wisconsin.edu/handle/1793/67009 but we do not vouch for correctness of these or any other solutions.
With respect to Homework, sharing of ideas is fine but sharing of written solutions is not. Each homework will be announced and posted here at least a week in advance. The homeworks are due in class on the due date. If you cannot come to class, you may drop off your homework at your instructor's office on the day before it is due. Late assignments will not be accepted.
Proof of Lemma 2.13
Solutions to Homework 1
Solutions to Homework 2
Solutions to Homework 3
Practice Test Solutions
Solutions to Practice Questions from Rudin Ch. 2
A Note about Least Upper Bounds
Proof of Schwarz Inequality for Complex Numbers
An inductively defined sequence
Appendix for Prop. 4.7 and 4.8
Past exam database
Mathematics 419/Mathematics 545 Section 201 Stochastic Processes/Probability II.Lecture MWF 10:00-11:00 Math 202.
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