Admissible Sets and Structures
Admissible Sets and Structures
Regular price
Checking stock...
Regular price
Checking stock...
Zusammenfassung
Admissible set theory is a major source of interaction between model theory, recursion theory and set theory. This volume presents the basic facts about admissible sets and admissible ordinals in a way that makes them accessible to logic students and specialists alike.
The feel-good place to buy books
- Free delivery in the UK
- Supporting authors with AuthorSHARE
- 100% recyclable packaging
- B Corp - kinder to people and planet
- Buy-back with World of Books - Sell Your Books

Admissible Sets and Structures by Jon Barwise
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. Admissible set theory is a major source of interaction between model theory, recursion theory and set theory, and plays an important role in definability theory. In this volume, the seventh publication in the Perspectives in Logic series, Jon Barwise presents the basic facts about admissible sets and admissible ordinals in a way that makes them accessible to logic students and specialists alike. It fills the artificial gap between model theory and recursion theory and covers everything the logician should know about admissible sets.
Jon Barwise works in the Department of Mathematics at the University of Wisconsin, Madison.
| SKU | Nicht verfügbar |
| ISBN 13 | 9781107168336 |
| ISBN 10 | 1107168333 |
| Titel | Admissible Sets and Structures |
| Autor | Jon Barwise |
| Serie | Perspectives In Logic |
| Buchzustand | Nicht verfügbar |
| Verlag | Cambridge University Press |
| Erscheinungsjahr | 2017-03-02 |
| Seitenanzahl | 408 |
| Hinweis auf dem Einband | Die Abbildung des Buches dient nur Illustrationszwecken, die tatsächliche Bindung, das Cover und die Auflage können sich davon unterscheiden. |
| Hinweis | Nicht verfügbar |