
Recursion Theory, its Generalisations and Applications
Cambridge University Press
Published on 13. November 1980
Book
Paperback/Softback
328 pages
978-0-521-23543-3 (ISBN)
Description
Recursion theory - now a well-established branch of pure mathematics, having grown rapidly over the last 35 years - deals with the general (abstract) theory of those operations which we conceive as being `computable' by idealized machines. The theory grew out of, and is usually still regarded, as a branch of mathematical logic. This book is a collection of advanced research/survey papers by eminent research workers in the field, based on their lectures given at the Leeds Logic Colloquium 1979. As such it provides an up-to-date view of current ideas and developments in the field of recursion theory as a whole. The individual contributions fit together naturally so as to provide an overview of all the main areas of research in the field. It will therefore be an important and invaluable source for advanced researchers and research students in mathematics and computer science (particularly in Europe, USA and USSR).
More details
Series
Language
English
Place of publication
Cambridge
United Kingdom
Target group
Professional and scholarly
Product notice
Paperback (trade)
Illustrations
Worked examples or Exercises
Dimensions
Height: 229 mm
Width: 152 mm
Thickness: 19 mm
Weight
534 gr
ISBN-13
978-0-521-23543-3 (9780521235433)
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Schweitzer Classification
Other editions
Additional editions

F. R. Drake | S. S. Wainer
Recursion Theory, its Generalisations and Applications
E-Book
01/2011
1st Edition
Cambridge University Press
€70.99
Available for download
Content
1. Fundamental methods for connecting recursively enumerable degrees R. I. Soare; 2. A Survey of Non-RE Degrees ? 0' D. B. Posner; 3. Degrees of Generic Sets C. G. Jockusch; 4. The Degrees of Unsolvability: Some recent results M. Lerman; 5. Some Constructions in ?-Recursion theory R. Shore; 6. The Recursion theory of the continuous functionals D. Norman; 7. Three aspects of recursive enumerability in higher types G. E. Sacks; 8. Computing in Algebraic Systems J. V. Tucker; 9. Applications of Classical Recursion theory to computer science C. H. Smith; 10. 'Natural' programming languages and complexity measures for subrecursive programming languages: An Abstract Approach D. A. Alton; 11. Complexity Theory with Emphasis on the complexity of logical theories R. E. Ladner.