  Recently Sasane defined a notion of evaluating a distribution at a point
using delta sequences. In this paper, we explore the relationship between
generalizations of his definition and the standard definition of distributional
point values. This allows us to obtain a description of distributional point
values via delta sequences and a characterization of when a distribution is
actually a regular distribution given by bounded function. We also give a
characterization of limits in a continuous variable by the existence of the
limits of certain sequences.
