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Neutrosophic Theory and its Applications: Collected Papers, Vol. 1 by Florentin Smarandache
English | PDF | 2014 | 482 Pages | ISBN : 159973320X | 14.22 MB
Neutrosophic Theory means Neutrosophy applied in many fields in order to solve problems related to indeterminacy.
Neutrosophy considers every entity <A> together with its opposite or negation <antiA>, and with their spectrum of neutralities <neutA> in between them (i.e. entities supporting neither <A> nor <antiA>). Where <neutA>, which of course depends on <A>, can be indeterminacy, neutrality, tie (game), unknown, vagueness, contradiction, ignorance, incompleteness, imprecision, etc.
Hence, in one hand, the Neutrosophic Theory is based on the triad <A>, <neutA>, and <antiA>.
In the other hand, Neutrosophic Theory studies the indeterminacy in general, labelled as I, with In = I for n ≥ 1, and mI + nI = (m+n)I, in neutrosophic structures developed in algebra, geometry, topology etc.
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