An elementary introduction to analysis. Limits the discussion to one variable, and presents detailed explanations and examples, focusing considerable attention on error estimation and other concepts relevant to computer science.
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An elementary introduction to analysis. Limits the discussion to one variable, and presents detailed explanations and examples, focusing considerable attention on error estimation and other concepts relevant to computer science.
Read Less
Add this copy of Introduction to Real Analysis to cart. $34.49, good condition, Sold by Alien Bindings rated 5.0 out of 5 stars, ships from BALTIMORE, MD, UNITED STATES, published 1982 by Wiley.
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Seller's Description:
Hardcover edition, 5th printing in Good+ condition. The covers have been laminated by a previous owner for extra protection. The laminated coating is beginning to split along the upper half of the rear gutter. The covers are in great shape showing only light wear to the corners and spine ends. Spine ends are indented. The binding is square and tight. Small abrasion to the front flyleaf. The interior pages are clean and unmarked. The book will be carefully packaged for shipment for protection from the elements. USPS electronic tracking number issued free of charge. An elementary introduction to analysis. Limits the discussion to one variable, and presents detailed explanations and examples, focusing considerable attention on error estimation and other concepts relevant to computer science. 370 pages.
Add this copy of Introduction to Real Analysis to cart. $114.27, good condition, Sold by Bonita rated 4.0 out of 5 stars, ships from Newport Coast, CA, UNITED STATES, published 1982 by Wiley.
Introduction to Real Analysis by Bartle and Sherbert is very appropriate for an Introductory Course in Real Analysis because it is standard, formal, and presents clear demonstrations. This third edition is more comprehensible than previous editions because it develops its topics with more details, presents more examples and even some applications. Many students will find this book accesible because It is not required to know concepts about Topology, and the students only have to know integral and differential Calculus. It is highly reccomended for Real Analysis professors.
