Boolean algebra,

Definition of Boolean algebra:

1. Study of mathematical operations performed on certain variables (called binary variables) that can have only two values: true (represented by 1) or false (represented by 0). It provides a set of rules (called Boolean logic) that are indispensable in digital computer-circuit and switching-circuit design. Boolean operation are carried out with algebraic operators (called Boolean operators), the most basic of which are NOT, AND, and OR. Named after its inventor, the UK mathematician and computer pioneer George Boole (1815-65). See also Boolean search.

2. The distinguishing factor of Boolean algebra is that it deals only with the study of binary variables. Most commonly Boolean variables are presented with the possible values of 1 ("true") or 0 ("false"). Variables can also have more complex interpretations, such as in set theory. Boolean algebra is also known as binary algebra.

3. Boolean algebra is a division of mathematics that deals with operations on logical values and incorporates binary variables. Boolean algebra traces its origins to an 1854 book by mathematician George Boole.

How to use Boolean algebra in a sentence?

1. I was really bad at boolean algebra and my friend even told me that he was embarrassed by my poor ability to do it.
2. The Boolean variables are represented as binary numbers to represent truths: 1 = true and 0 = false.
3. Elementary algebra deals with numerical operations whereas Boolean algebra deals with logistical operations.
4. My boss requested that I create an algorithm using Boolean Algebra , rather than traditional elementary, as it is common in programming languages.
5. Boolean algebra utilizes conjunction, disjunction, and negation, as opposed to addition, subtraction, multiplication, and division.
6. Boolean algebra is a branch of mathematics that deals with operations on logical values with binary variables.
7. The primary modern use of Boolean algebra is in computer programming languages.
8. In finance, Boolean algebra is used in binomial options pricing models, which helps determine when an option should be exercised.
9. The boolean algebra calculation was useful in determining the psychological or strategic likely outcomes of the individual decision making and understanding their impact on profit.