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Q: What is the principle of duality in boolean algebra?

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The prototypical Boolean algebra; i.e. the Boolean algebra defined over the Boolean domain, has two elements in it: 0 and 1. For more information about Boolean algebra, please refer to the related link below.

Most likely it is called BOOLEAN ALGEBRA I.

George Boole invented Boolean algebra.

One use of Boolean algebra is to minimize any function or logic gate.

Algebra is a very broad topic covering all sorts of things, including Boolean algebra. Boolean algebra in itself is the study of a variable called "Boolean." This variable can only take two values: true and false. See 'related links' for more information.

Related questions

If {X,R} is a Partially Ordered Set, then {X,R(inverse)} is also a Partially Ordered Set.

The prototypical Boolean algebra; i.e. the Boolean algebra defined over the Boolean domain, has two elements in it: 0 and 1. For more information about Boolean algebra, please refer to the related link below.

J. Kuntzmann has written: 'Fundamental Boolean algebra' -- subject(s): Algebra, Boolean, Boolean Algebra

AND, OR, and NOT are the basic operators in Boolean Algebra.

Most likely it is called BOOLEAN ALGEBRA I.

A. G. Pinus has written: 'Boolean constructions in universal algebras' -- subject(s): Algebra, Boolean, Algebra, Universal, Boolean Algebra, Universal Algebra

George Boole invented Boolean algebra.

Chris A. Theodore has written: 'Boolean algebra and digital computers' -- subject(s): Algebra, Boolean, Boolean Algebra, Logic circuits

Denis Artem'evich Vladimirov has written: 'Boolesche Algebren [von] D.A. Vladimirov' -- subject(s): Algebra, Boolean, Boolean Algebra 'Bulevy algebry' -- subject(s): Algebra, Boolean, Boolean Algebra

true and false

One use of Boolean algebra is to minimize any function or logic gate.

Algebra is a very broad topic covering all sorts of things, including Boolean algebra. Boolean algebra in itself is the study of a variable called "Boolean." This variable can only take two values: true and false. See 'related links' for more information.