Lectures	Sections in Text	Brief Description
1/7	I.1-4	Sets
1/9	II.1-2	Ordered fields
1/11	II.3-4	Least upper bounds
1/14	III.1	Metric spaces
1/16	III.2	Open sets
1/18	III.3	Convergent sequences
1/21		MLK Day - NO CLASS
1/22 (x-hour)	III.4	Completeness
1/23	III.5	Compactness
1/25	III.5	The Heine-Borel Theorem
1/28	III.6	Connectedness
1/29		Minor midterm: In class and take-home
1/30	IV.1	Continuous functions
2/1	IV.2	Continuous functions and limits
2/4	IV.3	Rational functions
2/5 (x-hour)	IV.4	Functions on compact sets
2/6	IV.5	Functions on connected sets
2/8		Winter Carnival: NO CLASS
2/11	IV.6	Sequences of functions
2/13	IV.6	Sequences of functions - The Hilbert Curve
2/15	V.1-3	Derivatives
2/18	V.4	Taylor's Theorem
2/19		Major Midterm: In class and take-home
2/20	VI.1-2	Riemann integral
2/22	VI.3	Integrability
2/25	VI.4-5	Fundamental Theorem of Calculus
2/27	VII.1	Int. and diff. of sequences of functions
3/1	VII.2-3	Infinite series
3/4	VII.2-3	Analytic functions
3/6	VI.5, VII.4	Elementary functions
3/8		Wrap it up

Dana P. Williams
Last updated June 27, 2016 13:25:50 EDT