“…A topological space X is selectively separable (SS), if for any sequence (D n ) n of dense subsets of X there is a finite set F n ⊆ D n , for n ∈ N, such that n F n is dense in X. This notion was introduced by Scheepers [13] and has received a lot of attention ever since (see for instance [1,2,3,4,5,6,8,12]). Bella et al [4] showed that every separable space with countable fan tightness is SS.…”