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Degrees of Unsolvability

Local and Global Theory

Specificaties
Gebonden, 321 blz. | Engels
Cambridge University Press | e druk, 2017
ISBN13: 9781107168138
Rubricering
Cambridge University Press e druk, 2017 9781107168138
Onderdeel van serie Perspectives in Logi
€ 153,79
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Samenvatting

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 eleventh publication in the Perspectives in Logic series, Manuel Lerman presents a systematic study of the interaction between local and global degree theory. He introduces the reader to the fascinating combinatorial methods of recursion theory while simultaneously showing how to use these methods to prove global theorems about degrees. The intended reader will have already taken a graduate-level course in recursion theory, but this book will also be accessible to those with some background in mathematical logic and a feeling for computability. It will prove a key reference to enable readers to easily locate facts about degrees and it will direct them to further results.

Specificaties

ISBN13:9781107168138
Taal:Engels
Bindwijze:Gebonden
Aantal pagina's:321

Inhoudsopgave

Introduction; Part I. The Structure of the Degrees: 1. Recursive functions; 2. Embeddings and extensions of embeddings in the degrees; 3. The jump operator; 4. High/low hierarchies; Part II. Countable Ideals of Degrees: 5. Minimal degrees; 6. Finite distributive lattices; 7. Finite lattices; 8. Countable usls; Part III. Initial Segments ofD and the Jump Operator: 9. Minimal degrees and high/low hierarchies; 10. Jumps of minimal degrees; 11. Bounding minimal degrees with recursively enumerable degrees; 12. Initial segments of D [0,0']; Appendix A. Coding into structures and theories; Appendix B. lattice tables and representation theorems; References; Notation index; Subject index.
€ 153,79
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        Degrees of Unsolvability