Definition
A soft topological space (X, τ, E) is said to be a soft semi T_1 - space if for two distinct soft points (F, E), (G, E) ∈ , there exist soft semiopen sets (H, E) and(K, E) such that and .
Property
- Every soft semi T_1- space is soft semi T_0.
Reference
- J. Mahanta, P. K. Das ,On soft topological space via semiopen and semiclosed soft sets, arXiv math.GN 1203.4133v1.