Baire Category Soft Sets and Their Symmetric Local Properties

In this paper, we study soft sets of the first and second Baire categories. The category are examined to be small from point view topology, while large. family in a topological space forms σ-ideal. This contributes development theory ideal topology. main properties these classes discussed. concepts points where or introduced. These types subclasses non-cluster cluster sets. Then, various results on obtained. Among others, set all at which is regular closed. Moreover, show that there symmetry between each its category. equivalent saying union any collection open again last assertion can regarded as generalized version one fundamental theorems topology known Banach Category Theorem. Furthermore, it shown represented disjoint two sets, other not points.