  In this paper, we prove the strong Feller property for stochastic delay (or
functional) differential equations with singular drift. We extend an approach
of Maslowski and Seidler to derive the strong Feller property of those
equations. The argumentation is based on the well-posedness and the strong
Feller property of the equations' drift-free version. To this aim, we
investigate a certain convergence of random variables in topological spaces in
order to deal with discontinuous drift coefficients.
