9789814571579-9814571571-NOTES ON FORCING AXIOMS (Lecture Notes Series, Institute for Mathematical Sciences, National University of Singapore)

NOTES ON FORCING AXIOMS (Lecture Notes Series, Institute for Mathematical Sciences, National University of Singapore)

ISBN-13: 9789814571579
ISBN-10: 9814571571
Author: Chi Tat Chong, W Hugh Woodin, Theodore A Slaman, Yue Yang, Qi Feng, Stevo Todorcevic
Publication date: 2014
Publisher: World Scientific Publishing Company
Format: Hardcover 236 pages
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ISBN-13: 9789814571579
ISBN-10: 9814571571
Author: Chi Tat Chong, W Hugh Woodin, Theodore A Slaman, Yue Yang, Qi Feng, Stevo Todorcevic
Publication date: 2014
Publisher: World Scientific Publishing Company
Format: Hardcover 236 pages

Summary

NOTES ON FORCING AXIOMS (Lecture Notes Series, Institute for Mathematical Sciences, National University of Singapore) (ISBN-13: 9789814571579 and ISBN-10: 9814571571), written by authors Chi Tat Chong, W Hugh Woodin, Theodore A Slaman, Yue Yang, Qi Feng, Stevo Todorcevic, was published by World Scientific Publishing Company in 2014. With an overall rating of 4.5 stars, it's a notable title among other Pure Mathematics (Study & Teaching, Mathematics) books. You can easily purchase or rent NOTES ON FORCING AXIOMS (Lecture Notes Series, Institute for Mathematical Sciences, National University of Singapore) (Hardcover) from BooksRun, along with many other new and used Pure Mathematics books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

In the mathematical practice, the Baire category method is a tool for establishing the existence of a rich array of generic structures. However, in mathematics, the Baire category method is also behind a number of fundamental results such as the Open Mapping Theorem or the Banach–Steinhaus Boundedness Principle. This volume brings the Baire category method to another level of sophistication via the internal version of the set-theoretic forcing technique. It is the first systematic account of applications of the higher forcing axioms with the stress on the technique of building forcing notions rather that on the relationship between different forcing axioms or their consistency strengths.

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