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wk	date	reading	topic	homework	links
1	1/4	Ch I.1-4	Sets	Ch I: 3ab, 5a, 7cf, 10ab
	1/6	Ch II.1-2	Ordered fields	Ch II: 2ab, 3, 6
2	1/9	Ch II.3-4	Least upper bound	Ch II: 10a, 11, 12, 13
	1/11	Ch III.1	Metric spaces	Ch III: 1ab
	1/13	Ch III.2	Open sets	Ch III: 3, 4, 5
1/16 Monday - Martin Luther King Jr. day
3	1/18	Ch III.3	Convergent seqn	Ch III: 8, 10, 11, 18
	1/20	Ch III.4	Complete spaces	Ch III: 24
4	1/23	Ch III.5	Compact spaces	Ch III: 32
	1/25	Ch III.5	Heine-Borel thm	Ch III: 35, 36, 37
	1/27	Ch III.6	Connected spaces	Ch III: 38
5	1/30	Ch IV.1	Continuous fns	Ch IV: 1d, 2, 4
	2/1	Ch IV.2	Cont. fns and limits	(none)
	2/3	Ch IV.3	Rational fns	Ch IV: 9a
6	2/6	Ch IV.4	Fns on compact set	Ch IV: 14ab [see example 2 in IV.1]
2/7 Tuesday x-hour: In-class exam
	2/8	Ch IV.5	Fns on connected set	Ch IV: 29b
2/10 Friday - Carnival holiday
7	2/13	Ch IV.6	Sequences of fns	Ch IV: 33ab
	2/15	Ch IV.6	Sequences of fns	The Hilbert curve	Animation
	2/17	Ch V.1-3	Derivatives	(none)
8	2/20	Ch V.4	Taylor's thm	Ch V: 1b, 12
	2/22	Ch VI.1-2	Riemann integral	Ch VI: 11
	2/24	Ch VI.3	Integrability	Ch VI: 5, 8, 20	Lecture notes
9	2/27	Ch VI.4-5	Fund. theorem	Ch VI: 17
	2/29	Ch VII.1	Int/diff of seqn of fns	Ch VII: 1, 4
	3/1	Ch VII.2-3	Infinite series	Ch VII: 8, 14, 41
10	3/5	Ch VII.2-3	Analytic functions	(none)
	3/7	Ch VI.5-VII.4	The elementary fns	(none)
3/10: Final take-home exam due

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