MIT 18.100A Real Analysis, Fall 2020 — 1d 5h 45m total, 25 videos

1×	1d 5h 44m 45s
1.25×	23h 47m 48s
1.5×	19h 49m 50s
1.75×	16h 59m 51s
2×	14h 52m 23s

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Videos (25)

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1	Lecture 1: Sets, Set Operations and Mathematical Induction	1:14:22	2022-06-21
2	Lecture 2: Cantor's Theory of Cardinality (Size)	1:25:07	2022-06-21
3	Lecture 3: Cantor's Remarkable Theorem and the Rationals' Lack of the Least Upper Bound Property	1:18:40	2022-06-21
4	Lecture 4: The Characterization of the Real Numbers	1:22:04	2022-06-21
5	Lecture 5: The Archimedian Property, Density of the Rationals, and Absolute Value	1:18:13	2022-06-21
6	Lecture 6: The Uncountabality of the Real Numbers	1:21:41	2022-06-21
7	Lecture 7: Convergent Sequences of Real Numbers	1:00:39	2022-06-21
8	Lecture 8: The Squeeze Theorem and Operations Involving Convergent Sequences	1:14:53	2022-06-21
9	Lecture 9: Limsup, Liminf, and the Bolzano-Weierstrass Theorem	1:13:43	2022-06-21
10	Lecture 10: The Completeness of the Real Numbers and Basic Properties of Infinite Series	1:15:37	2022-06-21
11	Lecture 11: Absolute Convergence and the Comparison Test for Series	1:00:03	2022-06-21
12	Lecture 12: The Ratio, Root, and Alternating Series Tests	1:00:21	2022-06-21
13	Lecture 13: Limits of Functions	1:12:54	2022-07-11
14	Lecture 14: Limits of Functions in Terms of Sequences and Continuity	1:01:14	2022-06-21
15	Lecture 15: The Continuity of Sine and Cosine and the Many Discontinuities of Dirichlet's Function	1:01:58	2022-06-21
16	Lecture 16: The Min/Max Theorem and Bolzano's Intermediate Value Theorem	1:08:24	2022-06-21
17	Lecture 17: Uniform Continuity and the Definition of the Derivative	1:12:55	2022-06-21
18	Lecture 18: Weierstrass's Example of a Continuous and Nowhere Differentiable Function	1:15:36	2022-06-21
19	Lecture 19: Differentiation Rules, Rolle's Theorem, and the Mean Value Theorem	1:14:27	2022-06-21
20	Lecture 20: Taylor's Theorem and the Definition of Riemann Sums	52:32	2022-06-21
21	Lecture 21: The Riemann Integral of a Continuous Function	1:06:35	2022-06-21
22	Lecture 22: Fundamental Theorem of Calculus, Integration by Parts, and Change of Variable Formula	1:12:13	2022-06-21
23	Lecture 23: Pointwise and Uniform Convergence of Sequences of Functions	1:09:17	2022-06-21
24	Lecture 24: Uniform Convergence, the Weierstrass M-Test, and Interchanging Limits	1:15:10	2022-06-21
25	Lecture 25: Power Series and the Weierstrass Approximation Theorem	1:16:07	2022-06-21

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