Models and Computability (eBook, PDF)

Redaktion: Cooper, S. Barry

• Format: PDF

Produktbeschreibung

Together, Models and Computability and its sister volume Sets and Proofs will provide readers with a comprehensive guide to the current state of mathematical logic. All the authors are leaders in their fields and are drawn from the invited speakers at 'Logic Colloquium '97' (the major international meeting of the Association of Symbolic Logic). It is expected that the breadth and timeliness of these two volumes will prove an invaluable and unique resource for specialists, post-graduate researchers, and the informed and interested nonspecialist.

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Produktdetails

• Verlag: Cambridge University Press
• Erscheinungstermin: 17. Juni 1999
• Englisch
• ISBN-13: 9780511894343
• Artikelnr.: 38186235

Inhaltsangabe

1. Continuous functionals of dependent and transfinite types U. Berger
2. Degree-theoretic aspects of computably enumerable reals C. S. Claude, R. Coles, P. H. Hertling and B. Khoussainov
3. Simplicity and independence for pseudo-algebraically closed fields Z. Chatzidakis
4. Clockwork or Turing universe? - remarks on causal determinism and computability S. B. Cooper
5. A techniques-oriented survey of bounded queries W. Gasarch and F. Stephan
6. Relative categoricity in abelian groups W. A. Hodges
7. Computability and complexity revisited N. D. Jones
8. Effective model theory: the number of models and their complexity B. Khoussainov and R. A. Shore
9. A survey on canonical bases in simple theories B. Kim
10. True approximations and models of arithmetic J. F. Knight
11. On the topological stability conjecture L. Newelski
12. A mahlo-universe of effective domains with totality D. Normann
13. Logic and decision making D. E. Over
14. The sheaf of locally definable scalars over a ring M. Y. Prest
15. Human styles of quantificational reasoning L. J. Rips
16. Recursion theoretic memories 1954-1978 G. E. Sacks
17. Fields definable in simple groups K. Tent
18. A combinatory algebra for sequential functionals of finite type J. Van Oosten
19. Model theory of analytic and smooth functions A. J. Wilkie.