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<p><b>New page</b></p><div>'''Binary System'''<br />
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The '''binary system''', also known as the '''base-2 number system''', is a method of representing numbers that counts by using combinations of only two numerals: zero (0) and one (1). This system is fundamental to digital and computing technology.<br />
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== History ==<br />
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The concept of the binary system dates back to ancient times, with the [[ancient Egyptians]] and [[ancient Chinese]] using binary-like systems for certain tasks. However, the modern binary system was fully described by [[Gottfried Wilhelm Leibniz]] in the 17th century.<br />
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== Binary in Computing ==<br />
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In [[computing]], the binary system is used due to its simplicity and ease of implementation with digital electronic circuitry using logic gates. Each binary digit is termed a '''bit''', and a sequence of bits that a computer can address individually as a group is a '''byte'''.<br />
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== Binary Arithmetic ==<br />
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Binary arithmetic involves the manipulation of binary numbers, typically in computing and digital systems. The basic binary arithmetic operations include [[addition]], [[subtraction]], [[multiplication]], and [[division]].<br />
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== Binary Code ==<br />
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'''Binary code''' is a system of representing text or computer processor instructions by the use of the binary number system's two-binary digits 0 and 1. This is accomplished by assigning a binary word to each character or instruction.<br />
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== See Also ==<br />
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* [[Hexadecimal]]<br />
* [[Octal]]<br />
* [[Decimal system]]<br />
* [[Computer science]]<br />
* [[Information theory]]<br />
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== References ==<br />
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<references /><br />
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[[Category:Computer science]]<br />
[[Category:Mathematics]]<br />
[[Category:Information theory]]<br />
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