The algebraic structure on the neutrosophic triplet set

The algebraic structure on the neutrosophic triplet set
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Publisher : Infinite Study
Total Pages : 7
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Book Synopsis The algebraic structure on the neutrosophic triplet set by : S. Suryoto

Download or read book The algebraic structure on the neutrosophic triplet set written by S. Suryoto and published by Infinite Study. This book was released on with total page 7 pages. Available in PDF, EPUB and Kindle. Book excerpt: The notion of the neutrosophic triplet was introduced by Smarandache and Ali. This notion is based on the fundamental law of neutrosophy that for an idea X, we have neutral of X denoted as neut(X) and anti of X denoted as anti(X). This paper studied a neutrosophic triplet set which is a collection of all triple of three elements that satisfy certain properties with some binary operation. Also given some interesting properties related to them. Further, in this paper investigated that from the neutrosophic triplet group can construct a classical group under multiplicative operation for ℤ𝑛 , for some specific n. These neutrosophic triplet groups are built using only modulo integer 2p, with p is an odd prime or Cayley table.


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