boolean - définition. Qu'est-ce que boolean
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Qu'est-ce (qui) est boolean - définition

WIKIMEDIA DISAMBIGUATION PAGE
Booleans; Boolean (disambiguation); Bollean; Boolian

Boolean         
<mathematics, logic> 1. Boolean algebra. <programming> 2. (bool) The type of an expression with two possible values, "true" and "false". Also, a variable of Boolean type or a function with Boolean arguments or result. The most common Boolean functions are AND, OR and NOT. (1997-12-01)
Boolean         
['bu:l??n]
¦ adjective denoting a system of algebraic notation used to represent logical propositions by means of the binary digits 0 (false) and 1 (true), especially in computing and electronics.
¦ noun Computing a binary variable with these possible values.
Origin
C19: from the name of the English mathematician G. Boole + -an.
Boolean         
Any kind of logic, function, expression, or theory based on the work of George Boole is considered Boolean.

Wikipédia

Boolean

Any kind of logic, function, expression, or theory based on the work of George Boole is considered Boolean.

Related to this, "Boolean" may refer to:

  • Boolean data type, a form of data with only two possible values (usually "true" and "false")
  • Boolean algebra, a logical calculus of truth values or set membership
  • Boolean algebra (structure), a set with operations resembling logical ones
  • Boolean domain, a set consisting of exactly two elements whose interpretations include false and true
  • Boolean circuit, a mathematical model for digital logical circuits.
  • Boolean expression, an expression in a programming language that produces a Boolean value when evaluated
  • Boolean function, a function that determines Boolean values or operators
  • Boolean model (probability theory), a model in stochastic geometry
  • Boolean network, a certain network consisting of a set of Boolean variables whose state is determined by other variables in the network
  • Boolean processor, a 1-bit variable computing unit
  • Boolean ring, a mathematical ring for which x2 = x for every element x
  • Boolean satisfiability problem, the problem of determining if there exists an interpretation that satisfies a given Boolean formula
  • Boolean prime ideal theorem, a theorem which states that ideals in a Boolean algebra can be extended to prime ideals