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Descriptive set theory and definable forcing
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ISBN: 0821834509 Year: 2004 Publisher: Providence, Rhode Island : American Mathematical Society,

Descriptive set theory and forcing : how to prove theorems about Borel sets the hard way
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ISBN: 3540600590 9783540600596 Year: 1995 Volume: 4 Publisher: Berlin Springer


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Potential wadge classes.
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ISBN: 9780821875575 0821875574 Year: 2011 Publisher: Providence American Mathematical Society


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Descriptive set theory and forcing : how to prove theorems about Borel sets the hard way
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ISBN: 1316731596 1316745104 1316747034 1316754758 131671697X 1316748960 9781316754757 1316752828 9781316752821 9781316716977 9781107168060 1107168066 Year: 2016 Publisher: Cambridge : Cambridge University Press,

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Since their inception, the Perspectives in Logic and Lecture Notes in Logic series have published seminal works by leading logicians. Many of the original books in the series have been unavailable for years, but they are now in print once again. In this volume, the fourth publication in the Lecture Notes in Logic series, Miller develops the necessary features of the theory of descriptive sets in order to present a new proof of Louveau's separation theorem for analytic sets. While some background in mathematical logic and set theory is assumed, the material is based on a graduate course given by the author at the University of Wisconsin, Madison, and is thus accessible to students and researchers alike in these areas, as well as in mathematical analysis.

A course on Borel sets.
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ISBN: 0387984127 9780387984124 9780387227672 9786610010271 1280010274 0387227679 Year: 1998 Publisher: New York, New York : Springer,

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Abstract

A Course on Borel sets provides a thorough introduction to Borel sets and measurable selections and acts as a stepping stone to descriptive set theory by presenting important techniques such as universal sets, prewellordering, scales, etc. It is well suited for graduate students exploring areas of mathematics for their research and for mathematicians requiring Borel sets and measurable selections in their work. It contains significant applications to other branches of mathematics and can serve as a self- contained reference accessible by mathematicians in many different disciplines. It is written in an easily understandable style and employs only naive set theory, general topology, analysis, and algebra. A large number of interesting exercises are given throughout the text.

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