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Boolean algebra

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Boolean algebra

Set of algebraic rules, named after English mathematician George Boole, in which TRUE and FALSE are equated to 0 and 1. Boolean algebra includes a series of operators (AND, OR, NOT, NAND (NOT AND), NOR, and XOR (exclusive OR)), which can be used to manipulate TRUE and FALSE values (see truth table). It is the basis of computer logic because the truth values can be directly associated with bits.

These rules are used in searching databases either locally or across the Internet via services like Google to limit the number of hits to those which most closely match a user's requirements. A search instruction such as ‘tennis NOT table’ would retrieve articles about tennis and reject those about ping-pong.



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95 Paperback Quantitative applications in the social sciences; 158 H61 Written for students and researchers in the fields of behavioral sciences, history and logic, this textbook on comparative methods with Boolean algebra explains how these mathematical theories are used in a wide range of disciplines for basic scientific research.
of Bucharest, Romania) have written this textbook on axioms for lattices and Boolean algebras to address theoretical problems that have remain unsolved.
Some of these other mathematic fields include elementary algebra, s-algebra, abstract algebra, geometric algebra, boolean algebra, linear algebra, and many more.
 
 
 
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