On Some Types of Proximity ψ-set

Abstract

Various forms of ψ-set corresponding to different cases of spaces were introduced in a previous studies and The relationships among them therefore the focus of the study in this paper is the nature of the effects that can be obtained by using proximity spaces when studying this type of set by investigated a new class of sets called ψδ-set and Fψ –set in i-topological proximity spaces.

Follower and Takeoff Points in Proximity Spaces

“…These points were also studied on different areas such as soft spaces [2][3][4] and fuzzy spaces, the researchers were able to find other parallel definitions [5][6][7]. Some of them studied these points on proximity spaces, specifically in the (𝑖-topological Proximity Space) [8][9][10][11]. The proximity space established by Riesz (1908), which is synonymous with the measurement between two sets, has inspired researchers to study those points within this space due to its important applications in image processing and lost image retrieval, as well as its importance in engineering applications [12].…”