Stable Domination and Independence in Algebraically Closed Valued Fields - Info and Reading Options
By Deirdre Haskell, Ehud Hrushovski and Dugald Macpherson

"Stable Domination and Independence in Algebraically Closed Valued Fields" is published by Cambridge University Press in Jun 30, 2011 - Cambridge and it has 196 pages.
“Stable Domination and Independence in Algebraically Closed Valued Fields” Metadata:
- Title: ➤ Stable Domination and Independence in Algebraically Closed Valued Fields
- Authors: Deirdre HaskellEhud HrushovskiDugald Macpherson
- Number of Pages: 196
- Publisher: Cambridge University Press
- Publish Date: Jun 30, 2011
- Publish Location: Cambridge
“Stable Domination and Independence in Algebraically Closed Valued Fields” Subjects and Themes:
- Subjects: Model theory - Graph theory
Edition Specifications:
- Format: paperback
Edition Identifiers:
- The Open Library ID: OL27647213M - OL20425709W
- ISBN-13: 9780521335157 - 9780511546471
- ISBN-10: 0521335159
- All ISBNs: 0521335159 - 9780521335157 - 9780511546471
AI-generated Review of “Stable Domination and Independence in Algebraically Closed Valued Fields”:
"Stable Domination and Independence in Algebraically Closed Valued Fields" Description:
Open Data:
This book addresses a gap in the model-theoretic understanding of valued fields that had limited the interactions of model theory with geometry. It contains significant developments in both pure and applied model theory. Part I of the book is a study of stably dominated types. These form a subset of the type space of a theory that behaves in many ways like the space of types in a stable theory. This part begins with an introduction to the key ideas of stability theory for stably dominated types. Part II continues with an outline of some classical results in the model theory of valued fields and explores the application of stable domination to algebraically closed valued fields. The research presented here is made accessible to the general model theorist by the inclusion of the introductory sections of each part
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