Robert Mooney
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Lecture 20: Taylor's Theorem and the Definition of Riemann Sums
Lecture 19: Differentiation Rules, Rolle's Theorem, and the Mean Value Theorem
Lecture 18: Weierstrass's Example of a Continuous and Nowhere Differentiable Function
Lecture 17: Uniform Continuity and the Definition of the Derivative
Lecture 16: The Min/Max Theorem and Bolzano's Intermediate Value Theorem
Lecture 15: The Continuity of Sine and Cosine and the Many Discontinuities of Dirichlet's Function
Lecture 14: Limits of Functions in Terms of Sequences and Continuity
Lecture 13: Limits of Functions
