hexadecimal - definition. What is hexadecimal
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NUMERICAL SYSTEM ON BASE 16
Hexidecimal; Hex digit; Base 16; Sexidecimal; Sexadecimal; Hexadecimal system; Hexadecimal number; Hexadecimal numeral system; A (digit); B (digit); C (digit); Hexadecimals; Base-16; Hexadecimal notation; Hexdecimal numbering system; Hexdecimal; Base16; Senidenary; Sedenary; Hexidecimals; Hexadecimal digit; Hexadecimal format; \x; Hex system; Hex numeral system; Hexadecimal exponential notation; Hexadecimal floating-point constant; Hexadecimal floating-point literal; Hexadecimal representation; D (digit); E (digit); F (digit); 0x (prefix); Sexadecimal notation; Sexadecimal language; HEX (calculator mode); \xnn; \xNN; Hex format; Hex notation; Intel hex notation; Intel hexadecimal notation; Motorola hexadecimal notation; Motorola hex notation; Hex (base)
  • Ronald O. Whitaker's hexadecimal notation proposal.<ref name="Whitaker_1972"/><ref name="Whitaker_1975"/>
  • Hexadecimal finger-counting scheme

hexadecimal         
[?h?ks?'d?s?m(?)l]
¦ adjective Computing relating to or using a system of numerical notation that has 16 rather than 10 as its base.
Derivatives
hexadecimally adverb
hexadecimal         
<mathematics> (Or "hex") Base 16. A number representation using the digits 0-9, with their usual meaning, plus the letters A-F (or a-f) to represent hexadecimal digits with values of (decimal) 10 to 15. The right-most digit counts ones, the next counts multiples of 16, then 16^2 = 256, etc. For example, hexadecimal BEAD is decimal 48813: digit weight value B = 11 16^3 = 4096 11*4096 = 45056 E = 14 16^2 = 256 14* 256 = 3584 A = 10 16^1 = 16 10* 16 = 160 D = 13 16^0 = 1 13* 1 = 13 ----- BEAD = 48813 There are many conventions for distinguishing hexadecimal numbers from decimal or other bases in programs. In C for example, the prefix "0x" is used, e.g. 0x694A11. Hexadecimal is more succinct than binary for representing bit-masks, machines addresses, and other low-level constants but it is still reasonably easy to split a hex number into different bit positions, e.g. the top 16 bits of a 32-bit word are the first four hex digits. The term was coined in the early 1960s to replace earlier "sexadecimal", which was too racy and amusing for stuffy IBM, and later adopted by the rest of the industry. Actually, neither term is etymologically pure. If we take "binary" to be paradigmatic, the most etymologically correct term for base ten, for example, is "denary", which comes from "deni" (ten at a time, ten each), a Latin "distributive" number; the corresponding term for base sixteen would be something like "sendenary". "Decimal" is from an ordinal number; the corresponding prefix for six would imply something like "sextidecimal". The "sexa-" prefix is Latin but incorrect in this context, and "hexa-" is Greek. The word octal is similarly incorrect; a correct form would be "octaval" (to go with decimal), or "octonary" (to go with binary). If anyone ever implements a base three computer, computer scientists will be faced with the unprecedented dilemma of a choice between two *correct* forms; both "ternary" and "trinary" have a claim to this throne. [Jargon File] (1996-03-09)
Hexadecimal         
In mathematics and computing, the hexadecimal (also base 16 or simply hex) numeral system is a positional numeral system that represents numbers using a radix (base) of 16. Unlike the decimal system representing numbers using 10 symbols, hexadecimal uses 16 distinct symbols, most often the symbols "0"–"9" to represent values 0 to 9, and "A"–"F" (or alternatively "a"–"f") to represent values from 10 to 15.

ويكيبيديا

Hexadecimal

In mathematics and computing, the hexadecimal (also base-16 or simply hex) numeral system is a positional numeral system that represents numbers using a radix (base) of 16. Unlike the decimal system representing numbers using 10 symbols, hexadecimal uses 16 distinct symbols, most often the symbols "0"–"9" to represent values 0 to 9, and "A"–"F" (or alternatively "a"–"f") to represent values from 10 to 15.

Software developers and system designers widely use hexadecimal numbers because they provide a human-friendly representation of binary-coded values. Each hexadecimal digit represents four bits (binary digits), also known as a nibble (or nybble). For example, an 8-bit byte can have values ranging from 00000000 to 11111111 in binary form, which can be conveniently represented as 00 to FF in hexadecimal.

In mathematics, a subscript is typically used to specify the base. For example, the decimal value 45,558 would be expressed in hexadecimal as B1F616. In programming, a number of notations are used to denote hexadecimal numbers, usually involving a prefix. The prefix 0x is used in C, which would denote this value as 0xB1F6.

Hexadecimal is used in the transfer encoding Base16, in which each byte of the plaintext is broken into two 4-bit values and represented by two hexadecimal digits.