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Mathematical Logic

Autor Joseph R. Shoenfield
en Limba Engleză Paperback – 9 feb 2001
This classic introduction to the main areas of mathematical logic provides the basis for a first graduate course in the subject. It embodies the viewpoint that mathematical logic is not a collection of vaguely related results, but a coherent method of attacking some of the most interesting problems, which face the mathematician. The author presents the basic concepts in an unusually clear and accessible fashion, concentrating on what he views as the central topics of mathematical logic: proof theory, model theory, recursion theory, axiomatic number theory, and set theory. There are many exercises, and they provide the outline of what amounts to a second book that goes into all topics in more depth. This book has played a role in the education of many mature and accomplished researchers.
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Specificații

ISBN-13: 9781568811352
ISBN-10: 1568811357
Pagini: 352
Dimensiuni: 156 x 234 x 25 mm
Greutate: 0.65 kg
Ediția:Revised edition
Editura: CRC Press
Colecția A K Peters/CRC Press

Recenzii

" ""classic text is as fresh and useful today as when first published. Noted for the economy of its presentation, it includes a wealth of basic and key results from all parts of mathematical logic."" -Solomon Feferman, Stanford University, January 2001
""The book remains an excellent introduction to logic . . . reads as a continuous whole, not a set of isolated topics . . . "" -C. W. Kilmister, The Mathematical Gazette, July 2003"

Cuprins

PREFACE, Dedication, Chapter 1: The Nature of Mathematical Logic, Chapter 2: First-Order Theories, Chapter 3: Theorems in First-Order Theories, Chapter 4: The Characterization Problem, Chapter 5: The Theory of Models, Chapter 6: Incompleteness and Undecidability, Chapter 7: Recursion Theory, Chapter 8: The Natural Numbers, Chapter 9: Set Theory, Appendix The Word Problem, Index

Descriere

A classic introduction to the main areas of mathematical logic, this book asserts that mathematical logic is not a collection of vaguely related results, but a coherent method of attacking interesting problems. The author presents the basic concepts in a clear and accessible fashion, concentrating on what he views as the central topics of mathematical logic: proof theory, model theory, recursion theory, axiomatic number theory, and set theory. There are many exercises, and they provide the outline of what amounts to a second book that goes into all topics in more depth.