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A R. As a result, we get, I p = -log h p = log h p for a continual h > 0. This base (h) define the unit that we're using. For various h, inside the base of logarithm of contagion measure I(p), we are going to get: log two units are bits, derived from binary; log 3 units are trits, derived from trinary; log e = ln units are nats, derived from organic logarithm; log 10 units are Hartleys, derived f
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Containing input symbols and G = g1 , g2 , . . . , gm , containing output symbols, where can also be m = n. Since we don't know which symbol fi generated the symbol gj , the characterization of the channel is given by the set P fi gj . Now we can define the mutual contagion I fi ; gj = P(fi |gj ) 1 1 log P f - log P f |g = log P(fi ) , where P(f i ) is an "a ( i) ( i j) priori" estimate. Thus: I f
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