On b-anti-Open Sets: A Formal Definition, Proofs, and Examples

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Sudeep Dey
Priyanka Paul
Gautam Chandra Ray

Abstract


The concepts of open sets, closed sets, the interior of a set, and the exterior of a set are the most basic concepts in the study of topological spaces in any setting. When we turn our attention to the concept of anti-topological spaces, we encounter analogous fundamental concepts, such as the definition of anti-open sets, anti-closed sets, anti-interior, anti-exterior, etc. These concepts have already been introduced and studied by mathematicians worldwide. In this article, we introduce and study the concepts of b-anti-open set, b-anti-closed set, anti-b-interior, and anti-b-closure in the context of anti-topological spaces and investigate some of their basic properties.


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How to Cite
Dey, S., Paul, P., & Ray, G. C. (2023). On b-anti-Open Sets: A Formal Definition, Proofs, and Examples. Neutrosophic Systems With Applications, 13, 23-31. https://doi.org/10.61356/j.nswa.2024.79
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Research Articles

How to Cite

Dey, S., Paul, P., & Ray, G. C. (2023). On b-anti-Open Sets: A Formal Definition, Proofs, and Examples. Neutrosophic Systems With Applications, 13, 23-31. https://doi.org/10.61356/j.nswa.2024.79

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