answersLogoWhite

0

Because computers uses binary as its language.

And programs are representation of logic.

User Avatar

Wiki User

15y ago

Still curious? Ask our experts.

Chat with our AI personalities

JordanJordan
Looking for a career mentor? I've seen my fair share of shake-ups.
Chat with Jordan
RafaRafa
There's no fun in playing it safe. Why not try something a little unhinged?
Chat with Rafa
SteveSteve
Knowledge is a journey, you know? We'll get there.
Chat with Steve

Add your answer:

Earn +20 pts
Q: Explain why Boolean logic is so important for computers?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Continue Learning about Math & Arithmetic

Why is Boolean logic important in computer science?

Boolean logic can be thought of as "0 and 1" logic, or "True or False" logic. Boolean math started out as "True or False" expressions. In computers, the bits stored in memory are interpreted as either a '0' or a '1' (binary numbers). Computer scientists (usually, though you can prove out the concept either way) map '0' = FALSE and '1' = 'TRUE', and thus the operations and decisions made in a computer can be expressed/evaluated as Boolean logic/math expressions.


What type of logic did George Boole invent in the 19th century?

He invented what is now simply known as Boolean logic. It is what is used in modern computers.


What is the connection of boolean algebra into computers?

The connection stems from the fact that in Boolean logic binary numbers are used and these are used in computers as well. That reminds of a joke you may have heard. There are only 10 kinds of people: -those who understand binary; -those who don't


What is the difference between Boolean algebra and mathematical logic?

Boolean Algebra is the study of the algebra of logic whilst Mathematical logic is a way of applying Boolean algebra. Other applications include set theory, digital logic and probability.


Why do you need to express logic functions using Boolean descriptions?

Boolean algebra is a mathematical method used to describe the behavior and operation of digital logic. Boolean descriptions and relationships can help us design logic and predict the behavior of more complex digital systems.