  It is shown that the previous [1-3] generalization of the final-value theorem
to the average (not necessarily limiting) values, can be extended to the
higher-order running averages $(<>_{t}), lim_{s\rightarrow0}[sF(s)] =
lim_{t\rightarrow\infty} << ... << f(\lambda_{q}) > \lambda_{q-1} >
\lambda_{q-2} ... > \lambda_{1} > t$, if f(t) is such that $\exists m = min[q]
< \infty$ for which the later limit exists.
