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boolean domain (Definition)

A boolean domain $\mathbb{B}$ is a generic 2-element set, say, $\mathbb{B} = \{ 0, 1 \}$, whose elements are interpreted as logical values, typically, $0 = \mathrm{false}$ and $1 = \mathrm{true}$.

A boolean variable $x$ is a variable that takes its value from a boolean domain, as $x \in \mathbb{B}$.



"boolean domain" is owned by Jon Awbrey.

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See Also: boolean-valued function

Also defines:  boolean variable

There is 1 reference to this object.

This is version 1 of boolean domain, born on 2009-05-20.
Object id is 765, canonical name is BooleanDomain.
Accessed 721 times total.

Classification:
Physics Classification: 02. (Mathematical methods in physics)
 02.10.Ab (Logic and set theory)
 02.10.Hh (Rings and algebras)
 02.10.Ox (Combinatorics; graph theory)
 02.50.Cw (Probability theory)
 02.50.Tt (Inference methods)
 02.70.Wz (Symbolic computation )
Pending Errata and Addenda
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