Indeterminate Universe Rar For Free Public Full

Therefore, by tri - sectioning the set X with respect to e ach such concept, we get the following neutrosophic triplets corresponding to (,, ): ction, Operation.

IJNS is devoted to the publication of peer-reviewed original research papers lying in the domain of neutrosophic sets and systems.

Papers submitted for possible publication may concern with foundations, neutrosophic logic and mathematical structures in the neutrosophic setting.

Besides providing emphasis on topics like artificial intelligence, pattern recognition, image processing, robotics, decision making, data analysis, data mining, applications of neutrosophic mathematical theories contributing to economics, finance, management, industries, electronics, and communications are promoted.

Variants of neutrosophic sets including refined neutrosophic set (RNS).

Articles evolving algorithms making computational work handy are welcome.

Indeterminate Universe Rar For Free Public Full

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Christianto, F. Smarandache and M.

Aslam 72-76 Refined Neutrosophic Rings I E.O.

Adeleke, A.A.A. Agboola, F.

Smarandache 77-81 On -closed sets and its connectedness in ter ms of neutrosophic topological spaces M.

Parimala, M. Karthika, Florentin Smarandache, Sa id Broumi 82-88 Rened Neutrosophic Rings II 89-94.

ASPG publishes online scholarly journals that are fre e of submission charges.

Papers submitted for possible publication may concern with fo undations, neutrosophic logic and mathematical structures in the neu trosophic setting.

Bes ides providing emphasis on topi cs l ike artificial intelligence, pattern rec ognition, image processing, robotics, decision making, data analysis, data mining, applications of neutrosophic mathematical theories contributing to economics, finance, management, industries, electronics, and communications are promoted.

Let be an item (concept, attribute, idea, proposition, theory, etc.).

Through the process of neutrosphication, we split the nonempty space we work on into three regions two opposite ones corresponding to and, and one corresponding to neutral (indeterminate) (also denoted ) between the opposites, which may or may not be disjoint depending on the application, but they are exhaustive (their union equals the whole space).

A NeutroAlgeb ra is an algebra which has at least one Ne utroOperation or one NeutroAxiom (axiom that is true for some elements, indeterminate for other elements, and false for the other elements).

A Partial Algebra is an algebra that has at least one Partial Operation, and all its Axioms are classical (i.e.

Through a t heorem we prove that Neut roAlgebra is a generalization of Partial Algebra, and we gi ve examples of NeutroAlgebras that are not Par tial Algebras.

We also introduc e the NeutroFunction (and NeutroOp eration).

Neutrosophication by Tri - Sectioning the Space Let X be a given nonempty space (or simply set) included into a universe of discourse U.

Let be an item (concept, attribute, idea, proposition, theory, etc.) defined on the set X.

Through the process of neutrosphication, we split the set X into three region s two opposite o nes and iA, and one neutral (indeterminate) between them, regions which may or may not be disjoint depending on the application, but they are exhaustive (their union equals the whole space).

The region denoted just by is formed by all sets elements where is true degree of truth ( T ), the region denoted by antiA is formed by all sets elements where A is false degree of falsehood ( F ), and the region denoted by is forme d by all sets elements where is indeterminate (neither true nor false) degree of indeterminacy ( I ).

We further on work with the followi ng concepts: Function, Operation, Axiom, and Algebra.