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Enter expression, e. Enter a set of expressions, e. Enter equation to solve, e. Enter equation to graph, e.

MthSc 453, Summer I 2012

rudin chapter 6 problem 13

Mathematics Stack Exchange is a question and answer site for people studying math at any level and professionals in related fields. It only takes a minute to sign up. Connect and share knowledge within a single location that is structured and easy to search. I have written an answer for the problem 20, chapter 3 of Walter Rudin's Principle of Mathematical Analysis. I think the proof is correct, but since I am new with this kind of proofs, I am skeptical about the subtle points. So it would be really helpful to me if someone can comment on my proof, and maybe give some hints if some error is found.

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Notes for the final. Prerequisites: Math or consent of instructor. There will be no class on Tuesday, August 25 and Wednesday, November Text: Foundations of Analysis , by Joseph L. Taylor Course description: The purpose of this course is the rigorous development of the calculus of one variable, starting from a rigorous development of the real numbers.
This course is a rigorous analysis of the real numbers, as well as an introduction to writing and communicating mathematics well. Topics will include: construction of the real numbers, fields, complex numbers, topology of the reals, metric spaces, careful treatment of sequences and series, functions of real numbers, continuity, compactness, connectedness, differentiation, and the mean value theorem, with an introduction to sequences of functions. It is the first course in the analysis sequence, which continues in Real Analysis II. This class is about the exciting challenge of wrestling with big ideas. I believe everyone in the class is fully capable of mastering this material.
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