The Notre Dame lectures : lecture notes in logic, 18 /
| Corporate Authors: | , |
|---|---|
| Other Authors: | |
| Format: | eBook |
| Language: | English |
| Published: |
Boca Raton, FL :
A K Peters/CRC Press, an imprint of Taylor and Francis,
2005.
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| Edition: | First edition. |
| Subjects: | |
| Online Access: | Connect to the full text of this electronic book |
Table of Contents:
- chapter 1 Countable models and the theory of Borel equivalence relations Greg Hjorth
- chapter 2 Borelsets
- chapter 3 Borel equivalence relations
- chapter 4 Infinitary logic
- chapter 5 Scott's analysis
- chapter 6 Glimm-Effros
- chapter 7 Final theorem
- chapter 8 More reading
- chapter REFERENCES
- chapter Index for Countable models and the theory of Borel equivalence relations
- chapter 1 Introduction
- chapter 2 Definitions, preliminary results
- chapter 3 The theory ACFA
- chapter 4 σ-closed sets, independence, and SU-rank
- chapter 5 Study of the fixed field
- chapter 6 Orthogonality and modularity
- chapter 7 Groups, generic types, stabilizers
- chapter 8 General results about models of ACFA
- chapter Index for Model theory of difference fields
- chapter 1 Introduction / Rodney G. Downey
- chapter 2 Reals, computable or otherwise
- chapter 3 Other classes of reals
- chapter 4 Degree-theoretical aspects of representations
- chapter 5 Presentations of reals
- chapter 6 Kolmogorov complexity
- chapter 7 Prefix-free complexity
- chapter 8 Complexity of reals
- chapter 9 Relative randomness
- chapter 10 The structure of Solovay degrees of c.e. reals
- chapter 11 Other measures of relative randomness
- chapter 12 ≤K, ≤c, and ≤T
- chapter 13 Other areas
- chapter REFERENCES
- chapter Index for Some computability-theoretic aspects of reals and randomness
- chapter 1 Introduction
- chapter 2 Open induction
- chapter 3 Bounded induction
- chapter 4 Exponentiation
- chapter 5 McAloon's theorem
- chapter 6 Pigeonhole principle
- chapter 7 Chebyshev's theorem
- chapter 8 Pell equations
- chapter 9 Residue fields.