The Documents page has links to the questionnaire assigned on Monday, January 6, as well as the notes we used in class.

Lectures	Sections in Text	Brief Description
1/6	1.1	Introduction
1/7 (x-hour)		No class today
1/8	1.1	Axioms for the real numbers
1/10	1.2	Absolute value, intervals, and inequalities
1/13	1.3	Completeness
1/14 (x-hour)		Proofs using induction and completeness
1/15	1.4	Countable and uncountable sets
1/17	Chapter 1	Review and overview
1/20		No class; Martin Luther King, Jr. holiday
1/21 (x-hour)	2.1	Convergent sequences
1/22	2.1	Convergent sequences
1/24	2.2	Monotone sequences and Cauchy sequences
1/27	2.3	Subsequences
1/28 (x-hour)		Proofs involving sequences
1/29	2.3	Subsequences
1/31	Chapter 2	Review and overview
2/3	3.1	The limit of a function
2/3		Midterm exam distributed
2/4 (x-hour)		Limit proofs
2/5	3.2	Continuous functions
2/6		Midterm exam due 4 PM
2/7		No class; winter carnival holiday
2/10	3.3	Intermediate and extreme values
2/11 (x-hour)
2/12		Quantifiers and convergence
2/14	3.4	Uniform continuity
2/17	3.5	Monotone functions
2/18 (x-hour)	optional	Derivatives
2/19	Chapter 3	Review and Overview
2/21	6.1, 6.2	Infinite series
2/24	6.3	Absolute convergence
2/25 (x-hour)		Sequences of functions
2/26	7.1	Sequences of functions
2/28	7.2, 7.3	Uniform convergence
3/3	7.4	Power series
3/4 (x-hour)	optional	Riemann integrals
3/5	7.4	Power series
3/5		Take-home final exam distributed
3/7		Last day of class
3/10		In-class final 8 AM
3/11		Take-home final exam due at noon

Marcia J. Groszek
Last updated July 18, 2017 09:28:22 EDT