Soft set theory is a theme of interest for many authors working in various areas because
of its rich potential for applications in many directions. it received the attention of the topologists who always seeking to generalize and apply the topological notions on dierent structures. To contribute to this research area, in this paper, we formulate new soft separation axioms, namely ttsoft Ti (i = 0; 1; 2; 3; 4) and tt-soft -regular spaces. They are defined using total belong and total non-belong relations with respect to ordinary points. This way of definition helps us to generalize existing comparable properties via general topology and to remove a strict condition of the shape of soft open and closed subsets of soft -regular spaces. With the help of examples, we show the
relationships between them as well as with soft Ti (i = 0; 1; 2; 3; 4) and soft -regular spaces. Also, we explore under what conditions they are kept between soft topological space and its parametric topological spaces. We characterize tt-soft T1 and tt-soft -regular spaces and give some conditions that guarantee the equivalence of tt-soft Ti (i = 0; 1; 2) and the equivalence of tt-soft Ti (i = 1; 2; 3).
Further, we investigate some interrelations of them and some soft topological notions such as soft compactness, product soft spaces and sum of soft topological spaces. In the end, we study the main properties of of -fixed soft point theorem.