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This introduces set theory from the point of view of a computer professional using ASCII. For the traditional notation see There is a less formal introduction to this theory in Rapid History Sets are implicit in much of Aristotlean logic (Ancient Greece... Medieval). George Cantor (1800's) developed the theory as part of his research into the mathematics of infinity. Sets rapidly became the language of modern mathematics. Russell (1990's) uncovered paradoxes in the Cantor theory. This lead to the Zermelo-Frankel axiomatic theory( THEORY below), Halmos's Naive set theory, and Whitehead and Russel's Theory of Types. Introduction These notes are about a language that lets talk both naturally and rigorously at the same time. Everyday language is full of references to sets of objects, classes, types of things, and on. The simple notation proposed here makes much of this rigorous. Sets also form a foundation for several more complex ideas which together form a simple yet effective way of talking about complex pieces of software - such IBM's CICS(Customer Information C??
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