In this paper, talk about a more general idea of strongly P-regular elements in near-rings and use it to look at fuzzy strongly P-regular near-rings. Our work builds on Zadeh’s fuzzy set theory and Abou-Zaid’s research into fuzzy sub-near rings and near-ring ideals. We apply these ideas to a new algebraic structure. We explore several properties of fuzzy strongly P-regular near-rings, providing examples to illustrate these concepts. Our results add to the ongoing growth of fuzzy algebra and give us new ways to think about how near-ring ideals behave when things are fuzzy.