| Publisher |
(Providence, Rhode Island : American Mathematical Society) |
| Year |
[2020] |
| Size |
1 online resource (pages cm.) |
|
Authors
|
*Larson, Paul B 1970- author
Zapletal, Jind�rich 1969- author
|
| Subjects |
LCSH:Descriptive set theory
LCSH:Equivalence relations (Set theory)
LCSH:Borel sets
LCSH:Independence (Mathematics)
LCSH:Axiomatic set theory
LCSH:Forcing (Model theory)
FREE:Mathematical logic and foundations -- Set theory -- Descriptive set theory
All Subject Search
FREE:Mathematical logic and foundations -- Set theory -- Axiom of choice and related propositions
All Subject Search
FREE:Mathematical logic and foundations -- Set theory -- Consistency and independence results
All Subject Search
FREE:Mathematical logic and foundations -- Set theory -- Other aspects of forcing and Boolean-valued models
All Subject Search
FREE:Combinatorics -- Graph theory -- Coloring of graphs and hypergraphs
All Subject Search
FREE:Combinatorics -- Designs and configurations -- Matroids, geometric lattices
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FREE:Number theory -- Diophantine approximation, transcendental number theory-- Irrationality; linear independence over a field
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FREE:Number theory -- Diophantine approximation, transcendental number theory -- Transcendence (general theory)
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FREE:Dynamical systems and ergodic theory -- Ergodic theory -- Orbit equivalence, cocycles, ergodic equivalence relations
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|
| Contents |
Introduction
The virtual realm
Turbulence
Nested sequences of models
Balanced Suslin forcing
Simplicial complex forcings
Ultrafilter forcings
Other forcings
Preserving cardinalities
Uniformization
Locally countable structures
The Silver divide
The arity divide
Other combinatorics |
| Notes |
Includes bibliographical references and index
Access is restricted to licensed institutions
Electronic reproduction Providence, Rhode Island American Mathematical Society 2020
Mode of access : World Wide Web
Description based on print version record
HTTP:URL=https://www.ams.org/surv/248 Information=Contents
HTTP:URL=https://doi.org/10.1090/surv/248 Information=Contents |
