In this paper, we introduce a Pythagorean Fuzzy nano $M$-open set which is the union of Pythagorean Fuzzy nano $\delta \mathcal{P}$-open sets and Pythagorean Fuzzy nano $\theta \mathcal{S}$-open sets in Pythagorean Fuzzy nano topological spaces. Also, we discuss about near open sets, their properties and examples of a Pythagorean Fuzzy nano $ M$-open set. Moreover, we investigate some of their basic properties and examples of Pythagorean Fuzzy nano $M$-interior and $M$-closure in a Pythagorean Fuzzy nano topological spaces. One real life applications, one on better way of shopping, based on this proposed entropy measure are also illustrated.
Pythagorean Fuzzy nano $M$-open sets Pythagorean Fuzzy nano $M$-closed sets Pythagorean Fuzzy nano $M$-$int(A)$ and Pythagorean Fuzzy nano $M$-$cl(A)$ Pythagorean Fuzzy Entropy
| Primary Language | English |
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| Subjects | Mathematical Logic, Set Theory, Lattices and Universal Algebra |
| Journal Section | Research Article |
| Authors | |
| Submission Date | January 5, 2025 |
| Acceptance Date | May 20, 2025 |
| Publication Date | February 3, 2026 |
| Published in Issue | Year 2026 Volume: 16 Issue: 2 |