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There are many specialized types of Gray codes other than the binary-reflected Gray code. One such type of Gray code is the n-ary Gray code, also known as a non-Boolean Gray code. As the name implies, this type of Gray code uses non-Boolean values in its encodings. For example, a 3-ary Gray code would use the values 0,1,2. [31]
The example is a small combinatorial design, more specifically the binary to Gray code converter: def bin2gray ( B , G , width : int ): """Gray encoder. B -- input intbv signal, binary encoded G -- output intbv signal, gray encoded width -- bit width """ @always_comb def logic (): Bext = intbv ( 0 )[ width + 1 :] Bext [:] = B for i in range ...
EBCDIC [nb 11] systems use a zone value of 1111 2 (F 16), yielding F0 16-F9 16, the codes for "0" through "9", a zone value of 1100 2 (C 16) for positive, yielding C0 16-C9 16, the codes for "{" through "I" and a zone value of 1110 2 (D 16) for negative, yielding D0 16-D9 16, the codes for the characters "}" through "R". Similarly, ASCII ...
The 5-bit Baudot code used in early synchronous multiplexing telegraphs can be seen as an offset-1 (excess-1) reflected binary (Gray) code. One historically prominent example of offset-64 ( excess-64 ) notation was in the floating point (exponential) notation in the IBM System/360 and System/370 generations of computers.
Examples of six-bit binary codes are: International Telegraph Alphabet No. 4 [4] Six-bit BCD (Binary Coded Decimal), used by early mainframe computers. Six-bit ASCII subset of the primitive seven-bit ASCII; Braille – Braille characters are represented using six dot positions, arranged in a rectangle. Each position may contain a raised dot or ...
BCD (binary-coded decimal), also called alphanumeric BCD, alphameric BCD, BCD Interchange Code, [1] or BCDIC, [1] is a family of representations of numerals, uppercase Latin letters, and some special and control characters as six-bit character codes. Unlike later encodings such as ASCII, BCD codes were not standardized. Different computer ...
The binary code assigns a pattern of binary digits, also known as bits, to each character, instruction, etc. For example, a binary string of eight bits (which is also called a byte) can represent any of 256 possible values and can, therefore, represent a wide variety of different items.
In telecommunications, an n-ary code is a code that has n significant conditions, where n is a positive integer greater than 1. The integer substituted for n indicates the specific number of significant conditions, i.e., quantization states, in the code. For example, an 8-ary code has eight significant conditions and can convey three bits per ...