boolean algebra oor Koreaans

boolean algebra

Vertalings in die woordeboek Engels - Koreaans

불 논리

en
variant of ordinary elementary algebra
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Boolean algebra

naamwoord
en
(algebra, logic, computing) An algebra in which all elements can take only one of two values (typically 0 and 1, or "true" and "false") and are subject to operations based on AND, OR and NOT

Vertalings in die woordeboek Engels - Koreaans

부울 대수

en
algebraic structure
en.wiktionary2016

불 대수

en
algebraic structure
and John von Neumann took Boolean algebra and created the digital computer.
요한 폰 노이만이 불리언 대수를 통해 디지털 컴퓨터를 만들었습니다.
en.wiktionary2016

Geskatte vertalings

Vertoon algoritmies gegenereerde vertalings

voorbeelde

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OR gate NOT gate NAND gate NOR gate XOR gate XNOR gate IMPLY gate Boolean algebra Logic gate Mano, M. Morris and Charles R. Kime.
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... in recognition of his distinguished contributions to combinatory topology , Boolean algebras and mathematical logic.
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... he used Boolean algebra to characterise the topology of an abstract space independently of the notion of points.
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He continued his work showing how Boolean algebra could be used to synthesise and simplify relay switching circuits.
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In 1953 showed that the variety generated by a primal algebra has the same essential structure as the variety of Boolean algebras.
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Foster went on to define the concept of a primal algebra generalising a Boolean algebra within the theory of varieties of universal algebras.
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Her inclination towards algebra was never completely forgotten and she always seemed to draw results concerning Boolean algebras from her results about infinitary languages.
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Then in 1934 he published two papers on Boolean algebras : Boolean algebras and their applications to topology and Subsumption of Boolean algebras under the theory of rings.
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He continued devoting his efforts to the structure theory of algebras that are generalizations of Boolean algebras and, more than ten years down the line in 1966, he published Families of algebras with unique (sub-)direct factorization.
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... the construction of a set of structure invariants for certain classes of Boolean algebras, the characterisation of the lattice of congruence relations of a lattice, the imbedding of finite lattices in finite partition lattices, the word problem for free modular lattices, and a construction of a dimension theory for continuous, non-complemented, modular lattices, have an intrinsic interest independent of the problems associated with other algebraic systems.
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