Boolean algebra

In the case of Boolean algebras the answer is yes.

All can be determined by using Boolean algebra and a truth table.

Every Boolean algebra can be represented as a field of sets.

For example, suppose and are the Boolean algebra on two elements.

The values are usually chosen as the members of a Boolean algebra.

The set 2 carries a natural product Boolean algebra structure.

He developed Boolean algebra that would later make computer programming possible.

Let 0 and 1 be the two basic primitive values of Boolean algebra.

A "Boolean algebra" may be defined from any of several different bases.

Then it would still be Boolean algebra, and moreover operating on the same values.

Boolean algebra is about things being true and false.

Cardinal functions are often used in the study of Boolean algebras.

Boolean algebra (when something can only be true or false)

Shannon also showed that such switches could solve boolean algebra problems.

Her main interest in math was in the field of Boolean algebra.

The free Boolean algebra on n generators has cardinality 22.

Hence all the mathematical content of Boolean algebra is captured by 2.

Many elementary texts on Boolean algebra were published in the early years of the computer era.

The basic operations of Boolean algebra are the following ones:

Boolean algebra is the starting point of mathematical logic and has important applications in computer science.

The encryption scheme and the private key creation process are based on Boolean algebra.

The generators of a free Boolean algebra can represent independent propositions.

T is said to be a generalized topology in the Boolean algebra.

In Boolean algebra, a linear function is one such that:

The analogous result holds beginning with a Boolean algebra.