This paper introduces and systematically develops the notion of fuzzy primary ideals in the framework of (m, n)-near rings. We begin by formulating a precise definition of fuzzy primary ideals and then clarify the concept through illustrative examples. Subsequently, we establish several fundamental theorems that provide a rigorous characterization of their structural properties and algebraic behavior. These results extend fuzzy ideal theory to the broader setting of (m, n)-near rings and contribute new insights into the underlying structure of fuzzy algebraic systems.
Mohammadi et al. (Thu,) studied this question.
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