Set theory / Thomas Jech.

Edition
  • The 3rd millennium ed., rev. and expanded.
Published
  • New York ; London : Springer c2003
Physical description
xiii, 769 p. ; 24 cm.
ISBN
  • 3540440852
  • 9783540440857 (hbk.)
Notes
  • Includes bibliographical references and indexes.
Genre
  • Bibliography
Language
  • English

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Set theory / Thomas Jech.

Author
Edition
  • The Third Millennium edition, revised and expanded.
Published
  • Berlin ; New York : Springer [2003]
Physical description
1 online resource (xiii, 769 pages)
ISBN
  • 354044761X
  • 9783540447610
Local notes
Notes
  • Text in English.
  • Includes bibliographical references (pages 707-732) and indexes.
Contents
  • I. 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 -- II. Advanced Set Theory -- Constructible Sets -- Forcing -- Applications of Forcing -- Iterated Forcing and Martin's Axiom -- Large Cardinals -- Large Cardinals and L -- Iterated Ultrapowers and LU -- Very Large Cardinals -- Large Cardinals and Forcing -- Saturated Ideals -- The Nonstationary Ideal -- The Singular Cardinal Problem -- Descriptive Set Theory -- The Real Line -- III. Selected Topics -- Combinatorial Principles in L -- More Applications of Forcing -- More Combinatorial Set Theory -- Complete Boolean Algebras -- Proper Forcing -- More Descriptive Set Theory -- Determinacy -- Supercompact Cardinals and the Real Line -- Inner Models for Large Cadinals -- Forcing and Large Cardinals -- Martin's Maximum -- More on Stationary Sets -- Bibliography -- Notation -- Index -- Name Index.
Related item
  • Print version:: Jech, Thomas J. Set theory. The 3rd millennium ed., rev. and expanded. Berlin ; New York : Springer, ©2003
Genre
  • Bibliography
  • text
Language
  • English
  • 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.

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