Be sure to check back, because this will be updated during the semester.
All numbers indicate sections from Understanding Analysis, Second Edition by Abbott.
Tuesday 12:30  1:50 
Thursday 12:30  1:50 


8/27  Welcome to Real Analysis !  8/29  1.3 The Axiom of Completeness 1.4 Consequences of Completeness 
9/3  No class. Monday classes meet today  9/5  1.4 Consequences of Completeness
Problem Set #1 due Friday 9/6 @ 12:30 pm 
9/10  1.5 Cardinality  9/12  1.5 Cardinality
Problem Set #2 due Friday 9/13 @ 12:30 pm 
9/17  1.6 Cantor's Theorem  9/19  1.6 Cantor's Theorem 
9/24  2.2 The Limit of a Sequence 2.3 The Algebraic and Order Limit Theorems 
9/26  2.4 The Monotone Convergence Theorem
Problem Set #3 due Friday 9/27 @ 12:30 pm 
10/1  2.5 Subsequences and the BolzanoWeierstrass Theorem Exam 1 @ 6:00 pm on Wednesday 10/2 
10/3  2.6 The Cauchy Criterion 
10/8  3.1 The Cantor Set  10/10  3.2 Open and Closed Sets
Problem Set #4 due Friday 10/11 @ 12:30 pm 
10/15  Fall Break  10/17  3.3 Compact Sets
Title for Book Review due @ midnight 
10/22  4.1 Examples of Dirichlet & Thomae 4.2 Functional Limits 
10/24  4.3 Continuous Functions
Problem Set #5 due Friday 10/25 @ 12:30 pm 
10/29  4.4 Continuous Functions on Compact Sets  10/31  4.5 The Intermediate Value Theorem 
11/5  5.2 Derivatives and the Intermediate Value Property
Problem Set #6 due Wednesday 11/6 @ 2:00 pm 
11/7  No Class I'm at a conference 
11/12  5.3 The Mean Value Theorem
Exam 2 @ 6:00 pm on Wednesday 11/13 
11/14  5.4 A Continous NowhereDifferentiable Function 
11/19  6.2 Uniform Convergence of a Sequence of Functions
Progress Report for Book Review due @ midnight 
11/21  6.3 Uniform Convergence and Differentiation 
11/26  6.4 Series of Functions 6.5 Power Series 
11/28  Thanksgiving Break 
12/3  6.7 The Weierstrass Approximation Theorem  12/5  6.7 The Weierstrass Approximation Theorem
Book Review due @ midnight 
Comprehensive Final Exam, Saturday, December 14 @ 2:00pm
