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ORCID

Florentin Smarandache: 0000-0002-5560-5926

Article Type

Correspondence

Abstract

The n-th PowerSet of a Set {or Pn(S)} better describes our real world, because a system S (which may be a company, institution, association, country, society, set of objects/plants/animals/beings, set of concepts/ideas/propositions, etc.) is formed by sub-systems, which in their turn by sub-sub-systems, and so on. We prove that the SuperHyperFunction is a generalization of classical Function, SuperFunction, and HyperFunction. And the SuperHyperAlgebra, SuperHyperGraph are part of the SuperHyperStructure. Almost all structures in our real world are Neutrosophic SuperHyperStructures since they have indeterminate/incomplete/uncertain/conflicting data.

Keywords

n-th PowerSet, Classical Function, HyperFunction, SuperFunction, SuperHyperFunction, Classical Operation, HyperOperation, SuperHyperOperation, Classical Axiom, HyperAxiom, SuperAxiom, SuperHyperAxiom, Classical Algebra, HyperAlgebra, SuperHyperAlgebra, Neutrosophic SuperHyperAlgebra, SuperHyperGraph, SuperHyperTopology, Classical Structure, HyperStructure, SuperHyperStructure, Neutrosophic SuperHyperStructure

Creative Commons License

Creative Commons Attribution 4.0 International License
This work is licensed under a Creative Commons Attribution 4.0 International License.

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