Binary is a Latin word that means “consisting of two”. The binary numeral system contains only these two digits: **0 and 1. **

The binary encoding system is standardized for compatibility across different platforms. If you had a Windows computer that ran the binary system and your friend had a Mac computer running decimals, communication would be really difficult.

Computers are constantly converting everything you see on your computer screen and smartphone to the **binary number system**. This is because they don’t understand the decimal number system we use (0, 1, 2, 3, 4, 5, 6, 7, 8, 9).

In addition to the binary system, the **hexadecimal system** (base 16) is also widely used in computer science. Computers don’t run on the hexadecimal system, but programmers use it to represent data in a human-readable format. The hexadecimal system has 16 possible values. It uses 10 decimal digits from 0-9 and 6 letters of the alphabet from A to F. Convert hex to binary to see how programming languages are coded.

When it comes to the binary system, we all have the same question: If technology is so advanced, why do computers still use the binary system? Why canāt they learn to communicate using the **decimal number system** and English words?

Let’s dive into it.

## Why do computers use binary numbers?

We use our computers and digital devices every single day. But did you know that behind the scenes, your smartphone is converting everything into strings of 0ās and 1ās back and forth so it can understand you and you can understand it? When it comes down to the basics, a computer is just a CPU powered by electric currents and an extensive set of instructions.

Digital computers were a great invention ā but they have limitations. **They only understand the binary digits 0 and 1.** They canāt understand decimal digits and English words (**ASCII** code) like humans, but they do a pretty good job trying! There is a very specific reason why computers and other electronic devices use the binary system, and it all lies in this one concept: **Boolean logic**. But before we get into that, letās understand the true meaning behind 0 and 1.

## Why 0ās and 1ās?

A bit is the smallest unit of data in a computer. 0 and 1 are the two possible states in **a bit**. Everything in a computer is a collection of strings containing 0ās and 1ās. The reason why it works so well is because **0 means off and 1 means on**.

If we were to add one more digit to the bit, it would make things more analog ā we would have to think about the middle states between on and off like āon a little bitā and āon a lotā. Using 0 and 1 ensures that our values are **discrete. **

These values 0 and 1 are used to power electric signals, as we shall find out under Boolean logic.

## Understanding Boolean logic

Boolean logic was developed by a guy called George Boole in 1847. You might have heard of **Boolean logic** or algebra before ā especially if you are a student of Computer Science. Boolean logic is the main reason why digital computers use the binary system for everything they do.

Boolean math and the binary system map onto each other seamlessly. This is because **Boolean logic also works on a principle of on and off** ā in Boolean logic, itās translated as **TRUE** or **FALSE**.

Boolean logic works directly with electronic circuits in a computer. A TRUE state allows electric signal to pass through, and a FALSE state stops electric signal from passing through a digital circuit.

Boolean math is operated using these three operators (also called **logic gates**): OR, AND, and NOT.

OR is a Boolean operator that returns TRUE if one or the other or both expressions are true. If either expression is True, OR returns True. If neither expression evaluates to True, OR returns False.

AND is a Boolean operator that returns FALSE if one of the expressions is FALSE. AND returns TRUE if both expressions are TRUE. The AND operator returns TRUE if both expressions are FALSE.

NOT is a Boolean operator that returns TRUE for every FALSE expression, and FALSE for every TRUE expression.

### Boolean Truth Table

This is a handy table for when you need to understand how the Boolean operators work together. Consider two inputs A and B being acted upon by an operator.

A | B | A AND B | A OR B | NOT A |
---|---|---|---|---|

FALSE | FALSE | FALSE | FALSE | TRUE |

FALSE | TRUE | FALSE | TRUE | TRUE |

TRUE | FALSE | FALSE | TRUE | FALSE |

TRUE | TRUE | TRUE | TRUE | FALSE |

## Why the binary number system works so well in computers

The binary system has been around since the invention of computers. It has stuck around for so long because it gets the job done perfectly. So, what makes the binary system work so well in our electronic devices? Simply put, the combination of **physics** and **hardware** in a computer system ties everything up together nicely. Let’s dig deeper.

### Physics

The binary system works so well because every computer is made up of **electronic components**. Every digit in a computer is an electric signal. The binary system controls computer operations by allowing current to pass through circuitry at the on state and stopping current at the off state. Digital logic circuits use a voltage of zero to represent the binary digit 0 and a voltage of five volts to represent the binary digit 1. Binary systems provide discrete values that are simple to work with, as opposed to analog voltage levels that are difficult to work with in computers.

### Hardware

It might seem like the binary system takes up a lot of space. Take for example the binary translation of the letter āaā ā it is 01100001. That looks like a lot of digits. However, the binary system limits values to only **0 and 1 **and this makes it a lot more efficient to store memory in the computer.

Earlier computers used bulky machinery and huge rooms to store their data and power their calculations. Moderns computers use hundreds of **transistors** as tiny as 5 nanometers to store binary code. When you look at it that way, binary digits don’t take up a lot of space.

Therefore, all things considered, the choice of the binary system for computers makes sense.

## Summing it up

In this article, youāve taken a deep dive into the inner workings of your computer. Everything behind the scenes of your smartphone is in 0ās and 1ās. Head over to the text to binary converter to convert your text to the binary digit system. Get a feel for how things look inside your smartphone.