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The forcing method in set theory : an introduction via Boolean valued logic

By: Material type: TextTextPublication details: Switzerland : Springer, ©2024Description: xiii, 242 p. ; 24 cmISBN:
  • 9783031716591
Subject(s): DDC classification:
  • 511.3 VIA-F
Contents:
1. Introduction
2. Preliminaries: Preorders, Topologies, Axiomatizations of Set Theory
3. Boolean Algebras
4. Complete Boolean Algebras
5. More on Preorders
6. Boolean Valued Models
7. Forcing
Summary: The main aim of this book is to provide a compact self-contained presentation of the forcing technique devised by Cohen to establish the independence of the continuum hypothesis from the axioms of set theory. The book follows the approach to the forcing technique via Boolean valued semantics independently introduced by Vopenka and Scott/Solovay; it develops out of notes I prepared for several master courses on this and related topics and aims to provide an alternative (and more compact) account of this topic with respect to the available classical textbooks.
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Item type Current library Collection Call number Status Date due Barcode Item holds
Books Books IIITD General Stacks Mathematics 511.3 VIA-F (Browse shelf(Opens below)) Available 013322
Total holds: 0

Includes bibliographical references.

1. Introduction

2. Preliminaries: Preorders, Topologies, Axiomatizations of Set Theory

3. Boolean Algebras

4. Complete Boolean Algebras

5. More on Preorders

6. Boolean Valued Models

7. Forcing

The main aim of this book is to provide a compact self-contained presentation of the forcing technique devised by Cohen to establish the independence of the continuum hypothesis from the axioms of set theory. The book follows the approach to the forcing technique via Boolean valued semantics independently introduced by Vopenka and Scott/Solovay; it develops out of notes I prepared for several master courses on this and related topics and aims to provide an alternative (and more compact) account of this topic with respect to the available classical textbooks.

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