  For an expansionary process, the size of the expansion space will increase.
If the expansionary process is time-dependent, time (t) will increase as a
function of the increase in the size of the expansion space. A statistical
information entropy methodology was used to investigate the properties of
time-dependent expansionary processes both in theory and through examples. The
primary objective of this paper was to investigate whether there is a universal
measure of time (T) and how it relates to process related time (t), that is
specific to any given time-dependent expansionary process. It was found that
for such time-dependent processes, time (t) can be rescaled to time (T) such
that, T and the information entropy (H(T)) of the expansionary process are the
same, and directly related to the increase in the size of the expansion space.
