| Abraham Adolf Fraenkel - Mathematics - 2004 - 102 pages
A concise work on important topics in number theory, this classic text was devised by a prominent mathematician to explain the essentials of mathematics in a manner accessible ... | |
| Patrick Suppes - Mathematics - 1960 - 267 pages
This clear and well-developed approach to axiomatic set theory is geared toward upper-level undergraduates and graduate students. It examines the basic paradoxes and history of ... | |
| 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 ... | |
| Karel Hrbacek, Thomas J. Jech - Mathematics - 1978 - 190 pages
Thoroughly revised, updated, expanded, and reorganized to serve as a primary text for mathematics courses, Introduction to Set Theory, Third Edition covers the basics ... | |
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