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Neutrosophic Sets and Systems

Abstract

Objectives: To introduce novel mappings for plithogenic fuzzy cubic structures and derive core properties of stable and almost stable plithogenic neutrosophic cubic mappings. Methods: This study employs a theoretical approach to develop mappings for plithogenic cubic sets. We conducted a comprehensive analysis of stable and almost stable mappings, utilizing comparative techniques to assess their properties. Unique modifications include the introduction of specific stability criteria and a detailed examination of their implications in decision-making contexts. Findings: Our findings reveal that the newly introduced mappings exhibit distinct stability characteristics, enhancing the theoretical framework of Plithogenic cubic mapping. These mappings not only align with previous reports but also provide novel insights into their applications in optimization and data analysis. The advancements made in this study contribute valuable knowledge to the field, addressing gaps in literature and offering new avenues for future research. Novelty: This study presents innovative mappings and stability properties, advancing the theoretical understanding of Plithogenic cubic sets.

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