Branch Mathematics and Statistics Faculty and Staff Publications
Document Type
Article
Publication Date
12-2020
Abstract
In any science, a classical Theorem, defined on a given space, is a statement that is 100% true (i.e. true for all elements of the space). To prove that a classical theorem is false, it is sufficient to get a single counter-example where the statement is false. Therefore, the classical sciences do not leave room for partial truth of a theorem (or a statement). But, in our world and in our everyday life, we have many more examples of statements that are only partially true, than statements that are totally true. The NeutroTheorem and AntiTheorem are generalizations and alternatives of the classical Theorem in any science. More general, by the process of NeutroSophication, we have extended any classical Structure, in no matter what field of knowledge, to some NeutroStructure, and by the process of AntiSophication to some AntiStructure.
Publisher
American Scientific Publishing Group
Publication Title
International Journal of Neutrosophic Science
Volume
13
Issue
1
First Page
28
Last Page
33
DOI
DOI: 10.5281/zenodo.4314667
Language (ISO)
English
Keywords
Structure, NeutroStructure, and AntiStructure
Recommended Citation
Smarandache, Florentin.
"Structure, NeutroStructure, and AntiStructure in Science."
International Journal of Neutrosophic Science
Creative Commons License
This work is licensed under a Creative Commons Attribution 4.0 International License.
Included in
Epistemology Commons, Logic and Foundations Commons, Other Applied Mathematics Commons, Other Mathematics Commons, Other Philosophy Commons, Set Theory Commons
