Documentation about mesures and vector functions. Opposable properties. If a concept Ci is a property that accepts an opposite (like hot and cold), then we denote the opposite vector of Vc as :
Documentation about mesures and vector functions.
Opposable properties. If a concept Ci is a property that accepts an opposite (like hot and cold), then we denote the opposite vector of Vc as :
AntiC(Vci)
For generalization sake, if C is not opposable then we have : AntiC(Vci) = Vci
Relative antinomy. The AntiR function (relative antinomy) is defined as :
AntiR(X, Y) = sqrt(x1*y1)*AntiC(Vc1) … + … sqrt(xi*yi)*AntiC(Vci) … + … sqrt(xn*yn)*AntiC(Vcn)
Absolute antinomy. The AntiA function (relative antinonym) is defined as :
AntiA(X) = AntiR(X, X)
Associated words. Get the of the antinomic of froid relatively to with the source lexicon as concepts terms domains places texts , the target lexicon as concepts terms domains places texts and the request computing method as sum sum+product static resonance dynamic resonance If the relative terms are left empty then the absolute antinomy will be computed.
froid relatively to with the source lexicon as concepts terms domains places texts , the target lexicon as concepts terms domains places texts and the request computing method as sum sum+product static resonance dynamic resonance If the relative terms are left empty then the absolute antinomy will be computed.
froid relatively to
with the source lexicon as concepts terms domains places texts , the target lexicon as concepts terms domains places texts
and the request computing method as sum sum+product static resonance dynamic resonance
If the relative terms are left empty then the absolute antinomy will be computed.
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Generality