This research introduces the concept of ‐open and ‐closed sets within the framework of primal topological spaces, extending the existing body of knowledge in topology. Initially, this paper reviews fundamental topological structures, including open sets, semiopen sets, semistar open sets, and generalized open sets in generalized topological spaces . Subsequently, we systematically integrate these concepts into generalized primal topological spaces , leading to novel insights and relationships within this mathematical structure. A comparative analysis of and highlights their key differences and interconnections, enriching the understanding of these spaces. Finally, this study opens new pathways for future topological research by further incorporating open set concepts into .
Shahbaz et al. (Thu,) studied this question.
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