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The Foundations of Topological Analysis: A Straightforward Introduction: Book 2 Topological Ideas by Binmore, K. G. (1981) Paperback

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This book is an introduction to the ideas from general topology that are used in elementary analysis. It is written at a level that is intended to make the bulk of the material accessible to students in the latter part of their first year of study at a university or college although students will normally meet most of the work in their second or later years. The aim has been to bridge the gap between introductory books like the author's Mathematical A Straightforward Approach, in which carefully selected theorems are discussed at length with numerous examples, and the more advanced book on analysis, in which the author is more concerned with providing a comprehensive and elegant theory than in smoothing the ways for beginners. An attempt has been made throughout not only to prepare the ground for more advanced work, but also to revise and to illuminate the material which students will have met previously but may have not fully understood.

Unknown Binding

First published June 30, 1981

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About the author

Ken Binmore

43 books81 followers
Professor of Economics at UCL, after holding corresponding positions at LSE and the University of Pennsylvania and Michigan. Onetime Professor of Mathematics at LSE.

Author of 77 published papers and 11 books. Research in evolutionary game theory, bargaining theory, experimental economics, political philosophy, mathematics and statistics.

Grants from National Science Foundation (3), ESRC (1), STICERD (2) and others. Chairman of LSE Economics Theory Workshop (10 years), Director of Michigan Economic Laboratory (5 years). Fellow of the Econometric Society and British Academy. Extensive collaboration with 25 co-authors.

Awarded the CBE in the New Years Honours List 2001 largely for his role in designing the UK 3G Spectrum Auction.

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Profile Image for Lucille Nguyen.
446 reviews12 followers
August 3, 2023
Readable and accessible, a good overview of topological ideas for mathematical analysis.
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