Professor, University of Wisconsin
305 Van Vleck Hall
480 Lincoln Drive
Madison, WI 53706
E-Mail: kunen@math.wisc.edu
Telephone: (608) 263-4831
Ph.D., Stanford University, 1968
Interests: set theory, automated deduction, topology, measure theory.
Many branches of abstract mathematics have been affected by the modern independence proofs in set theory. This book provides an introduction to relative consistency proofs in axiomatic set theory, and is intended to be used as a text in beginning graduate courses in that subject. It is hoped that this treatment will make the subject accessible to those mathematicians whose research is sensitive to axiomatics. The readers should have had the equivalent of an undergraduate course on cardinals and ordinals, but no specific training in logic is necessary. The volume includes a discussion of modern techniques in forcing, as well as coverage of infinitary combinatorics and its relevance to independence proofs. The work also features a lucid treatment of basic facts about constructibility.
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评分前面两章似乎比要比jech可读性更强(尽管一些结论没有证明或直接留做了习题),主要内容是介绍力迫法。读者最好有“普通集合论”(不讲独立性证明,但比较详细的介绍序数和基数)的基础。
评分前面两章似乎比要比jech可读性更强(尽管一些结论没有证明或直接留做了习题),主要内容是介绍力迫法。读者最好有“普通集合论”(不讲独立性证明,但比较详细的介绍序数和基数)的基础。
评分前面两章似乎比要比jech可读性更强(尽管一些结论没有证明或直接留做了习题),主要内容是介绍力迫法。读者最好有“普通集合论”(不讲独立性证明,但比较详细的介绍序数和基数)的基础。
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