Low Price Guarantee
We Take School POs
A Course in Mathematical Logic for Mathematicians
Contributor(s): Manin, Yu I. (Author), Koblitz, Neal (Translator), Zilber, B. (Contribution by)

View larger image

ISBN: 1461424798     ISBN-13: 9781461424796
Publisher: Springer
OUR PRICE: $66.49  

Binding Type: Paperback - See All Available Formats & Editions
Published: March 2012
Qty:

Click for more in this series: Graduate Texts in Mathematics
Additional Information
BISAC Categories:
- Mathematics | Logic
- Philosophy | Logic
Dewey: 511.3
Series: Graduate Texts in Mathematics
Physical Information: 0.83" H x 6.14" W x 9.21" L (1.24 lbs) 384 pages
 
Descriptions, Reviews, Etc.
Publisher Description:
1. The ?rst edition of this book was published in 1977. The text has been well received and is still used, although it has been out of print for some time. In the intervening three decades, a lot of interesting things have happened to mathematical logic: (i) Model theory has shown that insights acquired in the study of formal languages could be used fruitfully in solving old problems of conventional mathematics. (ii) Mathematics has been and is moving with growing acceleration from the set-theoretic language of structures to the language and intuition of (higher) categories, leaving behind old concerns about in?nities: a new view of foundations is now emerging. (iii) Computer science, a no-nonsense child of the abstract computability theory, has been creatively dealing with old challenges and providing new ones, such as the P/NP problem. Planning additional chapters for this second edition, I have decided to focus onmodeltheory, the conspicuousabsenceofwhichinthe ?rsteditionwasnoted in several reviews, and the theory of computation, including its categorical and quantum aspects. The whole Part IV: Model Theory, is new. I am very grateful to Boris I. Zilber, who kindly agreed to write it. It may be read directly after Chapter II. The contents of the ?rst edition are basically reproduced here as Chapters I-VIII. Section IV.7, on the cardinality of the continuum, is completed by Section IV.7.3, discussing H. Woodin's discovery.
 
Customer ReviewsSubmit your own review
 
To tell a friend about this book, you must Sign In First!