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Forcing Idealized

$124.95

Part of Cambridge Tracts in Mathematics

  • Date Published: February 2008
  • availability: Available
  • format: Hardback
  • isbn: 9780521874267

$ 124.95
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  • Descriptive set theory and definable proper forcing are two areas of set theory that developed quite independently of each other. This monograph unites them and explores the connections between them. Forcing is presented in terms of quotient algebras of various natural sigma-ideals on Polish spaces, and forcing properties in terms of Fubini-style properties or in terms of determined infinite games on Boolean algebras. Many examples of forcing notions appear, some newly isolated from measure theory, dynamical systems, and other fields. The descriptive set theoretic analysis of operations on forcings opens the door to applications of the theory: absoluteness theorems for certain classical forcing extensions, duality theorems, and preservation theorems for the countable support iteration. Containing original research, this text highlights the connections that forcing makes with other areas of mathematics, and is essential reading for academic researchers and graduate students in set theory, abstract analysis and measure theory.

    • Highlights the links between descriptive set theory and forcing; fully explores the connections that forcing makes with other areas of mathematics
    • Contains several dozen determined infinite games
    • Contains new research on this topic: essential reading for academic researchers and graduate students in the areas of set theory, abstract analysis and measure theory
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    Product details

    • Date Published: February 2008
    • format: Hardback
    • isbn: 9780521874267
    • length: 320 pages
    • dimensions: 234 x 160 x 21 mm
    • weight: 0.638kg
    • contains: 3 b/w illus. 26 exercises
    • availability: Available
  • Table of Contents

    1. Introduction
    2. Basics
    3. Properties
    4. Examples
    5. Operations
    6. Applications
    7. Questions
    Bibliography
    Index.

  • Author

    Jindrich Zapletal, University of Florida

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