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Set Theory of the Continuum

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Cover of 'Set Theory of the Continuum'

Table of Contents

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    Book Overview
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    Chapter 1 Descriptive Set Theoretic Phenomena in Analysis and Topology
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    Chapter 2 An Alternative Proof of Laver’s Results on the Algebra Generated by an Elementary Embedding
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    Chapter 3 Some other Problems in Set Theory
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    Chapter 4 Games in Recursion Theory and Continuity Properties of Capping Degrees
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    Chapter 5 Admissibility and Mahloness in L (ℝ)
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    Chapter 6 Set Theory of Reals: Measure and Category
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    Chapter 7 The Structure of Borel Equivalence Relations in Polish Spaces
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    Chapter 8 Classifying Borel Structures
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    Chapter 9 What is Mac Lane Missing?
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    Chapter 10 Is Mathias an Ontologist?
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    Chapter 11 Degrees of Constructibility
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    Chapter 12 Applications of the Open Coloring Axiom
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    Chapter 13 Amoeba Forcing, Suslin Absoluteness and Additivity of Measure
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    Chapter 14 Measure and Category — Filters on ω
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    Chapter 15 Universally Baire Sets of Reals
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    Chapter 16 The Singular Cardinal Hypothesis Revisited
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    Chapter 17 A Weak Version of at from OCA
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    Chapter 18 One Cannot Show from ZFC that there is an Ulm-Type Classification of the Countable Torsion-Free Abelian Groups
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    Chapter 19 Σ 3 1 -Absoluteness for Sequences of Measures
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    Chapter 20 Vive la Différence I: Nonisomorphism of Ultrapowers of Countable Models
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    Chapter 21 Coding and Reshaping when there are no Sharps
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    Chapter 22 Erratum to: Vive la Différence I: Nonisomorphism of Ultrapowers of Countable Models
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Title
Set Theory of the Continuum
Published by
Springer US, December 2012
DOI 10.1007/978-1-4613-9754-0
ISBNs
978-1-4613-9756-4, 978-1-4613-9754-0
Editors

Judah, Haim, Just, Winfried, Woodin, Hugh

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