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General Topology (Graduate Texts in Mathematics, 27)
Purchase options and add-ons
- ISBN-100387901256
- ISBN-13978-0387901251
- PublisherSpringer
- Publication dateJune 27, 1975
- LanguageEnglish
- Dimensions6.24 x 0.76 x 9.49 inches
- Print length312 pages
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Product details
- Publisher : Springer (June 27, 1975)
- Language : English
- Hardcover : 312 pages
- ISBN-10 : 0387901256
- ISBN-13 : 978-0387901251
- Item Weight : 3.02 pounds
- Dimensions : 6.24 x 0.76 x 9.49 inches
- Best Sellers Rank: #3,320,304 in Books (See Top 100 in Books)
- #702 in Topology (Books)
- #11,662 in History & Philosophy of Science (Books)
- #157,388 in Unknown
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This book is very formal and not at all intuitive. As a young man, thinking math is a formal game, I enjoyed this, as it seemed divorced from other subjects and stood beautifully alone. You could just memorize all the definitions and get a perfect score on a test. But eventually one wants to be able to see how various subjects are related to each other. This book does an excellent job of teaching the fundamental language of convergence, but very little else. This material is basic to many mathematical subjects but does not go far into any of them. I recommend it as a start, but warn the reader that he still knows very little afterwards other than language, and a few density and compactification theorems. Many of us really will not use Stone Cech compactifications very much, interesting as they are abstractly. One more plus for the book, his treatment of set theory in an appendix is very nice, and frequently cited. I give it 5 stars for what it is, a fine textbook of basic general topology, but want to apprise you of what the limitations are. It is appropriately titled, but if you are a novice as I was, try not to confuse "general topology" with topology. I regard this as analogous to an excellent grammar book, but one needs to read some literature eventually. This is mostly the sort of basic material that is either assumed or taught in the first semester of grad school in math. For me, it might actually have been helpful if it had been titled "what every young analyst should know".
Other things in this book are also practically useful. Convergence in the general sense (net or filter) is useful in mathematical finance. The part on locally compactness and paracompactness is a must for anyone working in differential geometry. And if you work in analysis, then the chapter on space of continuous functions is a good reference to look up.
The exercise problems are also good resources when you need some help. I still remember one cute problem on the neighbourhood systems. It helped me understand how a family of seminorms would yield a topology on a linear space.
Evetually, I read this book from cover to cover. And I would say this is one of the best education I've ever received.
If there has to be a complain, the proofs are somewhat hard to read. But this is more or less determined by the nature of the subjects. And when you are well-motivated and equipped with certain mathematical maturity, this problem will gradually go off.
In summary, this book is comprehensive, useful and beautifully written. It is a treasure that every mathematician's library should have.






