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Product info

<p/><br></br><p><b> About the Book </b></p></br></br>Introductory treatment emphasizes fundamentals, covering rudiments; arbitrary sets and their cardinal numbers; ordered sets and their ordered types; and well-ordered sets and their ordinal numbers. "Exceptionally well written." -- <i>School Science and Mathematics.</i><p/><br></br><p><b> Book Synopsis </b></p></br></br>"Exceptionally well written." -- <i>School Science and Mathematics</i><br>"A very fine book." -- <i>Mathematics Teacher</i><br>"Of real service to logicians and philosophers who have hitherto had no access to a concise and accurate introduction to the general theory of sets." -- <i>Philosophical Review</i><br>This is the clearest and simplest introduction yet written to the theory of sets. Making use of the discoveries of Cantor, Russell, Weierstrass, Zermelo, Bernstein, Dedekind, and other mathematicians, it analyzes concepts and principles and offers innumerable examples. Its emphasis is on fundamentals and the presentation is easily comprehensible to readers with some college algebra. But special subdivisions, such as the theory of sets of points, are considered.<br>The contents include rudiments (first classifications, subsets, sums, intersection of sets, nonenumerable sets, etc.); arbitrary sets and their cardinal numbers (extensions of number concept, equivalence of sets, sums and products of two and many cardinal numbers, etc.); ordered sets and their order types; and well-ordered sets and their ordinal numbers (addition and multiplication of ordinal numbers, transfinite induction, products and powers of ordinal numbers, well-ordering theorem, well-ordering of cardinal and ordinal numbers, etc.).

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