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Finite Structures with Few Types. (Am-152), Volume 152 (English, Gregory Cherlin | Ehud Hrushovski)
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Specifications
| Publisher | Princeton University Press |
| Language | English |
| ISBN-13 | 9780691113326 |
| ISBN-10 | 0691113327 |
| Author | Gregory Cherlin | Ehud Hrushovski |
Product Description
About the Book
This book applies model theoretic methods to the study of certain finite permutation groups, the automorphism groups of structures for a fixed finite language with a bounded number of orbits on 4-tuples. Primitive permutation groups of this type have been classified by Kantor, Liebeck, and Macpherson, using the classification of the finite simple groups. Building on this work, Gregory Cherlin and Ehud Hrushovski here treat the general case by dev…
ISBN: 9780691113326
Book Insights
What You'll Learn
- ·In-depth exploration of topics covered in Finite Structures with Few Types. (Am-152), Volume 152
- ·Key concepts explained with clarity and practical examples
- ·Insights valuable for anyone studying or working in Princeton University Press
Who Should Read This
Students and professionals interested in Princeton University Press, as well as general readers looking to expand their knowledge.
Key Highlights
- ·Brand new physical book delivered across India
- ·15-day hassle-free return policy
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Finite Structures with Few Types. (Am-152), Volume 152 is available in English on GlowMirror.
Who is the author of Finite Structures with Few Types. (Am-152), Volume 152?
Finite Structures with Few Types. (Am-152), Volume 152 is authored by Gregory Cherlin | Ehud Hrushovski.
Who published Finite Structures with Few Types. (Am-152), Volume 152?
Finite Structures with Few Types. (Am-152), Volume 152 is published by Princeton University Press.
How many pages does Finite Structures with Few Types. (Am-152), Volume 152 have?
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About the Book
This book applies model theoretic methods to the study of certain finite permutation groups, the automorphism groups of structures for a fixed finite language with a bounded number of orbits on 4-tuples. Primitive permutation groups of this type have been classified by Kantor, Liebe...
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