  An alternative way of looking at the Riemann hypothesis from the viewpoint of
mathematical control theory is considered. A control theoretic transfer
function is constructed by inverting the values of the Riemann zeta-function
from which the unstable pole at s=1 has been stripped off. A series expansion
is developed for the impulse response of the control system via inverse Laplace
transformation. If the series converges and the unproved growth conjecture of
the impulse response is true, then the Riemann hypothesis is also true.
