Skip to content

Set Theory

Spend $50 to get a free movie!

ISBN-10: 3540440852

ISBN-13: 9783540440857

Edition: 3rd 2003 (Revised)

Authors: Thomas J. Jech

List price: $219.99
Blue ribbon 30 day, 100% satisfaction guarantee!
Out of stock
what's this?
Rush Rewards U
Members Receive:
Carrot Coin icon
XP icon
You have reached 400 XP and carrot coins. That is the daily max!


Set Theory has experienced a rapid development in recent years, with major advances in forcing, inner models, large cardinals and descriptive set theory. The present book covers each of these areas, giving the reader an understanding of the ideas involved. It can be used for introductory students and is broad and deep enough to bring the reader near the boundaries of current research. Students and researchers in the field will find the book invaluable both as a study material and as a desktop reference.
Customers also bought

Book details

List price: $219.99
Edition: 3rd
Copyright year: 2003
Publisher: Springer Berlin / Heidelberg
Publication date: 3/21/2006
Binding: Hardcover
Pages: 772
Size: 6.10" wide x 9.25" long x 1.75" tall
Weight: 2.794
Language: English

Basic Set Theory
Axioms of Set Theory
Ordinal Numbers
Cardinal Numbers
Real Numbers
The Axiom of Choice and Cardinal Arithmetic
The Axiom of Regularity
Filters, Ultrafilters and Boolean Algebras
Stationary Sets
Combinatorial Set Theory
Measurable Cardinals
Borel and Analytic Sets
Models of Set Theory
Advanced Set Theory
Constructible Sets
Applications of Forcing
Iterated Forcing and Martin's Axiom
Large Cardinals
Large Cardinals and L
Iterated Ultrapowers and L++G++U++++
Very Large Cardinals
Large Cardinals and Forcing
Saturated Ideals
The Nonstationary Ideal
The Singular Cardinal Problem
Descriptive Set Theory
The Real Line
Selected Topics
Combinatorial Principles in L
More Applications of Forcing
More Combinatorial Set Theory
Complete Boolean Algebras
Proper Forcing
More Descriptive Set Theory
Supercompact Cardinals and the Real Line
Inner Models for Large Cadinals
Forcing and Large Cardinals
Martin's Maximum
More on Stationary Sets
Name Index.