˜yĐÄvlog

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Boolean algebra

[ boo-lee-uhn ]

noun

  1. Logic. a deductive logical system, usually applied to classes, in which, under the operations of intersection and symmetric difference, classes are treated as algebraic quantities.
  2. Mathematics. a ring with a multiplicative identity in which every element is an idempotent.


Boolean algebra

/ ˈ˛úłÜːąôɪə˛Ô /

noun

  1. a system of symbolic logic devised by George Boole to codify logical operations. It is used in computers
“Collins English Dictionary — Complete & Unabridged” 2012 Digital Edition © William Collins Sons & Co. Ltd. 1979, 1986 © HarperCollins Publishers 1998, 2000, 2003, 2005, 2006, 2007, 2009, 2012

Boolean algebra

/ ˛ú´Ç̅´Ç̅′ąôŧ-ə˛Ô /

  1. A form of symbolic logic, in which variables, which stand for propositions, have only the values “true” (or “1”) and “false” (or “0”). Relationships between these values are expressed by the Boolean operators AND, OR, and NOT. For example, “a + b” means “a OR b”, and its value is true as long as either a is true or b is true (or both). Boolean logic can be used to solve logical problems, and provides the mathematical tools fundamental to the design of digital computers. It is named after the mathematician George Boole.
  2. Also called Boolean logic
  3. See also logic gate
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˜yĐÄvlog History and Origins

Origin of Boolean algebra1

1885–90; named after George Boole; -an
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Example Sentences

Examples have not been reviewed.

Work with computers long enough and you are sure to hear the phrase “Boolean algebra,” which refers to the machine’s underlying logic.

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Engineers now routinely design computer hardware and software, telephone networks and other complex systems with the aid of Boolean algebra.

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Boolean algebra and Boolean logic are very well known today, and form the backbone of electrical engineering and computer science.

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Boole work, commonly referred to as Boolean algebra, went on to influence binary systems used in electrical circuits and computers.

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The other was Alan Turing, who pointed out in the 1930s that, with Boolean algebra, only three logical functions are needed to process these “trues” and “falses”–or, in computer terms, 1s and 0s.

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