  In the context of the complex-analytic structure within the unit disk
centered at the origin of the complex plane, that was presented in a previous
paper, we show that singular Schwartz distributions can be represented within
that same structure, so long as one defines the limits involved in an
appropriate way. In that previous paper it was shown that essentially all
integrable real functions can be represented within the complex-analytic
structure. The infinite collection of singular objects which we analyze here
can thus be represented side by side with those real functions, thus allowing
all these objects to be treated in a unified way.
