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Set Theory for the Working Mathematician (London Mathematical Society Student Texts)
 
 
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Set Theory for the Working Mathematician (London Mathematical Society Student Texts) [Paperback]

Krzysztof Ciesielski (Author)

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Book Description

0521594650 978-0521594653 August 28, 1997
This text presents methods of modern set theory as tools that can be usefully applied to other areas of mathematics. The author describes numerous applications in abstract geometry and real analysis and, in some cases, in topology and algebra. The book begins with a tour of the basics of set theory, culminating in a proof of Zorn's Lemma and a discussion of some of its applications. The author then develops the notions of transfinite induction and descriptive set theory, with applications to the theory of real functions. The final part of the book presents the tools of "modern" set theory: Martin's Axiom, the Diamond Principle, and elements of forcing. Written primarily as a text for beginning graduate or advanced level undergraduate students, this book should also interest researchers wanting to learn more about set theoretical techniques applicable to their fields.

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Editorial Reviews

Review

"The book contains a large amount of interesting and well-presented material on transfinite recursion and transfinite induction and a very good introduction to Martin's axiom. The short discussion of forcing can give the reader a first glimplse at the method. The treatment of mathematical logic is too sketchy to be of any realuse and may be a source of confusion." Journal of Symbolic Logic

"...a very valuable resource for the working mathematician. Postgraduates and established researchers in many (perhaps all) areas of mathematics will benefit from reading it." Proceedings of the Edinburgh Mathematical Society

Book Description

This text presents methods of modern set theory as tools that can be usefully applied to other areas of mathematics, such as abstract geometry, real analysis, and, in some cases, topology and algebra. These methods include transfinite induction, Zorn's Lemma, the Continuum Hypothesis, Martin's Axiom, the Diamond Principle and elements of forcing. Written primarily as a text for beginning graduate or advanced level undergraduate students, this book should also interest researchers wanting to learn more about set theoretical techniques applicable to their fields.

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Inside This Book (learn more)
First Sentence:
Essentially all mathematical theories deal with sets in one way or another. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
comprehension scheme axiom, countable transitive model, ccc forcings, forcing principle, forcing method, infinitely many axioms, proper initial segment, infinity axiom, maximal principle, order isomorphism, generic filter, generic extension, existence axiom, order isomorphic, linearly ordered set, transfinite induction, indexed family, continuum hypothesis, ordinal number, axiomatic set theory, limit ordinal, inductive construction, contradiction assume, cardinal number
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Proof Let, Proof First, Proof Assume, Proof Clearly, Proof Define, Proof Notice
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