| 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 ... | |
| Robert R. Stoll - Mathematics - 2012 - 512 pages
Explores sets and relations, the natural number sequence and its generalization, extension of natural numbers to real numbers, logic, informal axiomatic mathematics, Boolean ... | |
| Paul R. Halmos - Mathematics - 2017 - 112 pages
Classic by prominent mathematician offers a concise introduction to set theory using language and notation of informal mathematics. Topics include the basic concepts of set ... | |
| Michael Potter - Philosophy - 2004 - 360 pages
Michael Potter presents a comprehensive new philosophical introduction to set theory. Anyone wishing to work on the logical foundations of mathematics must understand set ... | |
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