The third edition of this well known text continues to provide a solid foundation in mathematical analysis for undergraduate and first-year graduate students. The text begins with a discussion of the real number system as a complete ordered field. (Dedekind's construction is now treated in an appendix to Chapter I.) The topological background needed for the development of convergence, continuity, differentiation and integration is provided in Chapter 2. There is a new section on the gamma function, and many new and ...
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The third edition of this well known text continues to provide a solid foundation in mathematical analysis for undergraduate and first-year graduate students. The text begins with a discussion of the real number system as a complete ordered field. (Dedekind's construction is now treated in an appendix to Chapter I.) The topological background needed for the development of convergence, continuity, differentiation and integration is provided in Chapter 2. There is a new section on the gamma function, and many new and interesting exercises are included. This text is part of the Walter Rudin Student Series in Advanced Mathematics.
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Add this copy of Principles of Mathematical Analysis to cart. $49.00, new condition, Sold by GreenGlobe rated 3.0 out of 5 stars, ships from frisco, TX, UNITED STATES, published 1976 by McGraw-Hill Companies.
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New. Sewn binding. Cloth over boards. 352 p. International Series in Pure & Applied Mathematics. In Stock. 100% Money Back Guarantee. Brand New, Perfect Condition, allow 4-14 business days for standard shipping. To Alaska, Hawaii, U.S. protectorate, P.O. box, and APO/FPO addresses allow 4-28 business days for Standard shipping. No expedited shipping. All orders placed with expedited shipping will be cancelled. Over 3, 000, 000 happy customers.
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Item in perfect shape, item received well on time.
rook
Oct 11, 2007
all you need
this book is thorough, and covers everything. it is terse, but because Rudin is trying to bring out the most salient points, not confuse you with trivial steps. This way he makes it clear what is interesting. At each point in his proofs, you should follow his logic and you'll see that he does make the right blend of instruction and hand-holding. Definitely showing that math is a do, not a see activity. He is also comprehensive and doesn't leave much out.
