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Set Theory

Overview of attention for book
Cover of 'Set Theory'

Table of Contents

  1. Altmetric Badge
    Book Overview
  2. Altmetric Badge
    Chapter 1 Axioms of Set Theory
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    Chapter 2 Ordinal Numbers
  4. Altmetric Badge
    Chapter 3 Cardinal Numbers
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    Chapter 4 Real Numbers
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    Chapter 5 The Axiom of Choice and Cardinal Arithmetic
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    Chapter 6 The Axiom of Regularity
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    Chapter 7 Filters, Ultrafilters and Boolean Algebras
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    Chapter 8 Stationary Sets
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    Chapter 9 Combinatorial Set Theory
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    Chapter 10 Measurable Cardinals
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    Chapter 11 Borel and Analytic Sets
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    Chapter 12 Models of Set Theory
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    Chapter 13 Constructible Sets
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    Chapter 14 Forcing
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    Chapter 15 Applications of Forcing
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    Chapter 16 Iterated Forcing and Martin’s Axiom
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    Chapter 17 Large Cardinals
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    Chapter 18 Large Cardinals and L
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    Chapter 19 Iterated Ultrapowers and L[U]
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    Chapter 20 Very Large Cardinals
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    Chapter 21 Large Cardinals and Forcing
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    Chapter 22 Saturated Ideals
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    Chapter 23 The Nonstationary Ideal
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    Chapter 24 The Singular Cardinal Problem
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    Chapter 25 Descriptive Set Theory
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    Chapter 26 The Real Line
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    Chapter 27 Combinatorial Principles in L
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    Chapter 28 More Applications of Forcing
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    Chapter 29 More Combinatorial Set Theory
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    Chapter 30 Complete Boolean Algebras
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    Chapter 31 Proper Forcing
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    Chapter 32 More Descriptive Set Theory
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    Chapter 33 Determinacy
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    Chapter 34 Supercompact Cardinals and the Real Line
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    Chapter 35 Inner Models for Large Cardinals
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    Chapter 36 Forcing and Large Cardinals
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    Chapter 37 Martin’s Maximum
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    Chapter 38 More on Stationary Sets
Attention for Chapter 26: The Real Line
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Chapter title
The Real Line
Chapter number 26
Book title
Set Theory
Published by
Springer Berlin Heidelberg, January 2003
DOI 10.1007/3-540-44761-x_26
Book ISBNs
978-3-54-044085-7, 978-3-54-044761-0