| Paul J. Cohen, Martin Davis - Mathematics - 2008 - 154 pages
This exploration of a notorious mathematical problem is the work of the man who discovered the solution. Written by an award-winning professor at Stanford University, it ... | |
| Keith Devlin - Mathematics - 1994 - 194 pages
This text covers the parts of contemporary set theory relevant to other areas of pure mathematics. After a review of "naïve" set theory, it develops the Zermelo-Fraenkel axioms ... | |
| George Tourlakis - Mathematics - 2003
This two-volume work bridges the gap between introductory expositions of logic or set theory on one hand, and the research literature on the other. It can be used as a text in ... | |
| D. Van Dalen, H. C. Doets, H. De Swart - Mathematics - 2014 - 360 pages
Sets: Naïve, Axiomatic and Applied is a basic compendium on naïve, axiomatic, and applied set theory and covers topics ranging from Boolean operations to union, intersection ... | |
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