Definition of Binary digit

1. Noun. Either 0 or 1 in binary notation.

Generic synonyms: Digit, Figure



Definition of Binary digit

1. Noun. (computing) Either of the characters 0 or 1 used in the binary numeral system. ¹

¹ Source: wiktionary.com

Medical Definition of Binary digit

1. The smallest unit of digital information expressed in the binary system of notation (either 0 or 1). The signal in computing. (05 Mar 2000)

Binary Digit Pictures

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Lexicographical Neighbors of Binary Digit

binary
binary-coded decimal
binary-compatible
binary acid
binary antonym
binary antonyms
binary arithmetic
binary arithmetic operation
binary code
binary collisions
binary combination
binary complex
binary compound
binary decimal
binary decimals
binary digit (current term)
binary distribution
binary distributions
binary file
binary function
binary functions
binary logarithm
binary name
binary names
binary nomenclature
binary notation
binary noun
binary number
binary number system

Literary usage of Binary digit

Below you will find example usage of this term as found in modern and/or classical literature:

1. SAS(R) 9.1 Companion for Windows by SAS Institute (2004)
"A binary digit can have one of two values: 0 or 1. A binary digit is called a bit and is considered to be off when its value is 0 and on when its value is 1 ..."

2. SAS/CONNECT(R) 9.1 User's Guide: User's Guide by SAS Institute, Institute SAS Institute (2004)
"A binary digit can have one of two values: 0 or 1. A binary digit is called a bit and is considered to be off when its value ..."

3. Internet Costs & Cost Models for Public Libraries: Final Report by Charles R. McClure (1996)
"Bit (Binary DigIT) — A single digit number in base-2, in other words, either a 1 or a zero. The smallest unit of computerized data. ..."

4. Making Things Better: Competing in Manufacturing (1993)
"(The familiar decimal system has ten numerals, zero through nine.) Modern digital computers represent each binary digit, or bit, as a switch; if the switch ..."

5. Defend Your Data!: Guide to Data Recovery by David J. Stang (1991)
"Multiply each binary digit by its place holder value. j Add these products. From Hexadecimal to Decimal Decimal is base 10, using the digits 0 through 9. ..."

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