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- etimología
cyclic$18391$ - traducción al español
Cyclic Number; Cyclic numbers
cyclic
adj. cíclico, periódico, recurrente
Cyclic Redundancy Check
TYPE OF HASH FUNCTION USED TO DETECT ERRORS IN DATA STORAGE OR TRANSMISSION
Cyclic Redundancy Check; FCS-32; Cyclic redundancy code; CRC16; Crc64; Crc32 mpeg2; Crc16; Cyclic redundancy checks; CRC-24; CRC-16; CRC-8; CRC-64; Cyclical redundancy checking; CRC-CCITT; CRC-12; Crc32c; CRC32c; CRC8; Cyclic redundancy; Cyclic redundancy checksum; CRC-32C; CRC-32K; CRC check; CRC Values; Polynomial representations of cyclic redundancy checks; Polynomial CRC representations; List of CRC polynomials
Examinación CRC, Examinación de la suma de datos para cerciorarse que no hayan faltas en las copias
Cycle
WIKIMEDIA DISAMBIGUATION PAGE
Cyclic; -cycle; Cycles; Cyclical; Cycle (mathematics); Cycles (album); Cycle (Movie); Cycle (disambiguation); Cycle (film)
Ciclo
Definición
cyclic redundancy check
<algorithm> (CRC or "cyclic redundancy code") A number derived
from, and stored or transmitted with, a block of data in order
to detect corruption. By recalculating the CRC and comparing
it to the value originally transmitted, the receiver can
detect some types of transmission errors.
A CRC is more complicated than a checksum. It is calculated
using division either using shifts and exclusive ORs or
table lookup (modulo 256 or 65536).
The CRC is "redundant" in that it adds no information. A
single corrupted bit in the data will result in a one bit
change in the calculated CRC but multiple corrupted bits may
cancel each other out.
CRCs treat blocks of input bits as coefficient-sets for
polynomials. E.g., binary 10100000 implies the polynomial:
1*x^7 + 0*x^6 + 1*x^5 + 0*x^4 + 0*x^3 + 0*x^2 + 0*x^1 + 0*x^0.
This is the "message polynomial". A second polynomial, with
constant coefficients, is called the "generator polynomial".
This is divided into the message polynomial, giving a quotient
and remainder. The coefficients of the remainder form the
bits of the final CRC. So, an order-33 generator polynomial
is necessary to generate a 32-bit CRC. The exact bit-set used
for the generator polynomial will naturally affect the CRC
that is computed.
Most CRC implementations seem to operate 8 bits at a time by
building a table of 256 entries, representing all 256 possible
8-bit byte combinations, and determining the effect that each
byte will have. CRCs are then computed using an input byte to
select a 16- or 32-bit value from the table. This value is
then used to update the CRC.
Ethernet packets have a 32-bit CRC. Many disk formats
include a CRC at some level.
(1997-08-02)
Wikipedia
Cyclic number
A cyclic number is an integer for which cyclic permutations of the digits are successive integer multiples of the number. The most widely known is the six-digit number 142857, whose first six integer multiples are
- 142857 × 1 = 142857
- 142857 × 2 = 285714
- 142857 × 3 = 428571
- 142857 × 4 = 571428
- 142857 × 5 = 714285
- 142857 × 6 = 857142
