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CATEGORICAL PROPERTIES OF PREORDERED INTUITIONISTIC FUZZY APPROXIMATION SPACES

CATEGORICAL PROPERTIES OF PREORDERED INTUITIONISTIC FUZZY APPROXIMATION SPACES

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Journal of the Chungcheong Mathematical Society Volume 36, No. 2.jpg

We prove that for any preordered intuitionistic fuzzy approximation space, an intuitionistic fuzzy topology can be created, and conversely, for any intuitionistic fuzzy topology, a reflexive intuitionistic fuzzy relation can be constructed. We also show that there is a relationship, called Galois correspondence, between the functors of these categories. Additionally, by applying certain limitations on the category of intuitionistic fuzzy topological spaces, we obtain an isomorphism between these categories.

1. Introduction

2. Preliminaries

3. Relations between Top and PrApp

4. Relations between IFTop and IFPrApp

5. Relations between Top and IFTop

6. Other relations

7. Conclusion

References

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