So let \ Delta ( c ^ 1, c ^ 2 ) be the Hamming distance of two codewords c ^ 1 and c ^ 2.
32.
The Fibonacci cube may be defined in terms of Fibonacci codes and Hamming distance, independent sets of vertices in path graphs, or via distributive lattices.
33.
Using the arithmetic distance is necessary since one error in an arithmetic operation can cause a large hamming distance between the received answer and the correct answer.
34.
Also algorithms like Hamming distance, Jaccard coefficient or Tanimoto coefficient have relatively low algorithm complexity but the success rate in text mining studies are also low.
35.
As with the other warning field, most of the assigned 6-bit codes have odd parity, providing a Hamming distance of 2 from each other.
36.
The error-correcting code has a 6-bit Hamming distance : each 31-bit codeword differs from ever other codeword in at least 6 bits.
37.
Bit errors during transmission are detected reliably by the analysis of the CRC check sum : the 32 bit CRC polynomial has a minimum Hamming distance of 4.
38.
Codes with minimum Hamming distance " d " = 2 are degenerate cases of error-correcting codes, and can be used to detect single errors.
39.
Thus a code with minimum Hamming distance " d " between its codewords can detect at most " d "-1 errors and can correct
40.
An example of a majority operator satisfying all postulates is that selecting all models that have a minimal total Hamming distance to models of the knowledge bases to merge.
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