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Binary codes require relatively little storage space, and in addition they allow relatively quicker searches by using algorithms such as fast-bit counting to compute the Hamming distance between two binary codes.
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Instead of using a code with base 3 to encode the three states, LTP uses two binary codes representing the positive and the negative components of the ternary code, i.e., two binary codes coding for the two states {-1,1}.
Instead of using a code with base 3 to encode the three states in Eq. 5, LTP uses two binary codes representing the positive and the negative components of the ternary code, i.e., two binary codes coding for the two states {−1, 1}.
In analogy to LTP, the quinary code is split into four binary codes, coding for the states {-2,-1,1,2} {-2,-1,1,2} {-2,-1,1,2}
The association between two binary variables was assessed using the Exact Fisher test.
(Cf. blue stragglers) A likely scenario is a collision with a binary star system, or between two binary systems containing white dwarfs.
The MCC represents a Pearson correlation between two binary vectors.
We implement our system in a tool called BinGold and evaluate it against thirty binary code applications.
Table 1 presents the cross classification of the three binary coded primary analytic variables.
One bit of information represents two choices: yes or no; on or off; or one or zero in binary code, used by computer programmers.
Consumers are in a position to make some choices between the two binary worlds.
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