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In order to form an understanding as to what exactly binary language is, there should be a basic understanding of how computers save, transfer, and process data. In order to visualize and conceptualize this information, we should form an understanding of the binary system.

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The binary number system, also called the base-2 number system, is a method of representing number by using combinations of only two numerals: zero (0) and one (1).
Computers use the binary number system to manipulate and store all of their data including numbers, words, videos, graphics, and music.

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In 1854, British mathematician George Boole published a landmark paper detailing an algebraic system of logic that would become known as Boolean algebra.
His logical calculus was to become instrumental in the design of digital electronic circuitry

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In November 1937, George Stibitz, at the time working at Bell Labs, completed a relay-based computer he dubbed the "Model K" (for Kitchen where he had assembled it), which calculated using binary addition. Bell Labs thus authorized a full research program in late 1938 with Stibitz.

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The History of Binary Language Continued

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The History of Binary Language Continued

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Their Complex Number Computer, completed by January 8, 1940, was able to calculate complex numbers. In a demonstration to the American Mathematical Society conference at Dartmouth College on September 11, 1940, Stibitz was able to send the Complex Number Calculator remote commands over telephone lines by a teletype. It was the first computing machine ever used remotely over a phone line.

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Model K was the first Relay Based Computer to use Binary Number (1937)

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The binary numeral system, or base-2 number system, represents numeric values using two symbols (numbers), usually 0 and 1. More specifically, the usual base-2 system is a positional notation with a radix of 2.
Owing to its straightforward implementation in digital electronic circuitry using logic gates, the binary system is used internally by all modern computers.

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Normally we count from left to right.
1..2..3..4..etc
In Binary we count in opposite direction.
8..4..2..1..etc
This is an important feature once converting numbers.

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Binary Language is the building block of all data.
In order to understand storage capacity and sizes, it is important to know how data is read and saved.
The data is fragile, each digit is needed to be whole.

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When you save a word document, the computer will sequence the data in binary form. Each string of digits represent a certain value such as a letter, space, underlined, etc..
Each program has a certain way that it reads and writes data, all of it is written in Binary.

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Binary Language is now the building block of everything around us!

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Binary Language is now the building block of everything around us!