  The phenomenological universalities (PU) are extended to include
time-depended quantum oscillatory phenomena, coherence and supersymmetry. It
will be proved that this approach generates minimum uncertainty coherent states
of time-dependent oscillators, which in the dissociation (classical) limit
reduce to the functions describing growth (regression) of the systems evolving
over time. The results obtained reveal existence of a new class of macroscopic
quantum (or quasi-quantum) phenomena, which may play a vital role in coherent
formation of the specific growth patterns in complex systems.
