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Introduction to Analysis (Pure and Applied Undergraduate Texts) 5th Revised edition
Purchase options and add-ons
- ISBN-100821847872
- ISBN-13978-0821847879
- Edition5th Revised edition
- PublisherAmerican Mathematical Society
- Publication dateJanuary 13, 2009
- LanguageEnglish
- Dimensions7.17 x 0.67 x 10.47 inches
- Print length240 pages
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Editorial Reviews
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Product details
- Publisher : American Mathematical Society
- Publication date : January 13, 2009
- Edition : 5th Revised edition
- Language : English
- Print length : 240 pages
- ISBN-10 : 0821847872
- ISBN-13 : 978-0821847879
- Item Weight : 1.01 pounds
- Dimensions : 7.17 x 0.67 x 10.47 inches
- Best Sellers Rank: #442,007 in Books (See Top 100 in Books)
- #283 in Calculus (Books)
- #922 in Mathematics (Books)
- #987 in Applied Mathematics (Books)
- Customer Reviews:
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Top reviews from the United States
- 5 out of 5 stars
A Good Place to Start
Reviewed in the United States on March 14, 2012This book broke me into analysis. It gives the reader a gentle introduction to the subject. The proofs are rigorous and easy to follow. Before embarking upon an analysis class, a person should take an introduction to proof class. Without such a class, the language of analysis will make no sense to the reader. For example, if you do not know how to do proof by induction, then you will struggle in analysis. The negative reviews for this book likely stem from readers who did not take such a class. Thanks to this book and Munkres' topology, I am now able to read and enjoy Baby Rudin. Baby Rudin is good, but I would not have liked it without first using Munkres and Gaughan. Note that Gaughan is not a complete substitute for Rudin. Rudin is general whereas Gaughan focuses mainly on the real line. Albeit, Gaughan is much easier on a reader who is new to the subject. Gaughan's treatment of sequences sets the stage for the book. He then goes into continuity and uniform continuity. The definitions and theorems are lucid. Gaughan then delves into differentiation, integration, and power series. The ordering of the topics allows the reader to move from topic to topic without having to flip back and forth through the book.
16 people found this helpfulSending feedback...Sending feedback...HelpfulThank you for your feedback.Sorry, we failed to record your vote. Please try againThanks, we'll investigate in the next few days.Sorry, We failed to report this review. Please try again - 5 out of 5 stars
Excellent
Reviewed in the United States on March 1, 2014This book has been beneficial to me in the Real Analysis course I am taking. It is good for any math real analysis course.
2 people found this helpfulSending feedback...Sending feedback...HelpfulThank you for your feedback.Sorry, we failed to record your vote. Please try againThanks, we'll investigate in the next few days.Sorry, We failed to report this review. Please try again - 4 out of 5 stars
Well organized
Reviewed in the United States on December 20, 2013I greatly appreciate the fluency of the logic and discussion found in this book. It was fantastic. I've attempted this course at another school using the professors notes (it was death). This book is so much easy to use and understand; it was a night and day difference. There seem to be a lot of different methods for proving these basic theorems inherent to the concepts and principles underlying calculus and this book is very clear and smart about accomplishing this task. I would recommend this book and I am not going to sell it. It is great.
5 people found this helpfulSending feedback...Sending feedback...HelpfulThank you for your feedback.Sorry, we failed to record your vote. Please try againThanks, we'll investigate in the next few days.Sorry, We failed to report this review. Please try again - 5 out of 5 stars
Gaughn's revolution
Reviewed in the United States on December 28, 2013anyone getting into mathematics needs to have this book on there shelf! it is probably the greatest abstract algebra (modern Algebra) in history. for those taking a class that deals with algebra theory, you have to use this book!
One person found this helpfulSending feedback...Sending feedback...HelpfulThank you for your feedback.Sorry, we failed to record your vote. Please try againThanks, we'll investigate in the next few days.Sorry, We failed to report this review. Please try again - 5 out of 5 stars
Nice book
Reviewed in the United States on February 23, 2020Fast delivery and good.
Sending feedback...Sending feedback...HelpfulThank you for your feedback.Sorry, we failed to record your vote. Please try againThanks, we'll investigate in the next few days.Sorry, We failed to report this review. Please try again - 5 out of 5 stars
Five Stars
Reviewed in the United States on September 26, 2014It is really in a good condition though it is not a new book.
Sending feedback...Sending feedback...HelpfulThank you for your feedback.Sorry, we failed to record your vote. Please try againThanks, we'll investigate in the next few days.Sorry, We failed to report this review. Please try again - 3 out of 5 stars
Depends on your class and teacher.
Reviewed in the United States on June 14, 2014Though I don't like bringing in the atmosphere in which the book is used, intro to analysis really suggests that this is going to be a students first exposure to rigorously enforced proofs. The book, therefore, is probably going to be hard to understand, and with a book that's so concise about it's explanations really can only be used in a setting where the teacher is going to provide the foundations of understanding the symbols and logic behind the proofs the book tends to breeze through. The class I was in took so long to understand the concepts we hardly made it anywhere in this book. So in a class where you're lectures expose you to the terminology and general shape of the proofs so that you can decipher the book I'm sure this could be used. If you're not getting that in your class maybe you'll want to find some additional reference material that will walk through it a bit slower.
Mindless complaint: Really wish authors wouldn't start with a Chapter 0. It makes it feel so unimportant.
3 people found this helpfulSending feedback...Sending feedback...HelpfulThank you for your feedback.Sorry, we failed to record your vote. Please try againThanks, we'll investigate in the next few days.Sorry, We failed to report this review. Please try again - 1 out of 5 stars
Difficult
Reviewed in the United States on July 17, 2013Difficult to read; hard to understand; examples are not helpful; using terminology not in the norm of upper level math classes.
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