In experiments on dielectric relaxation, useful information can be obt
ained not only from the relaxation function but also from the product
of the depolarization current and the time. It is shown that this prod
uct must have a maximum, and the time t(m) of this maximum is expected
to have physical significance. In particular, if the relaxation funct
ion is described by a stretched exponential function, exp[-(t/tau)(bet
a)], then t(m) = tau, and a comparison between t(m), and the value of
tau derived from fitting the relaxation function to a stretched expone
ntial function provides an important test of how well this function ac
tually fits the experimental results. Such a presentation of the data
is also useful, for instance, in the analysis of experiments on photol
uminescence and on the decay of photocurrents in amorphous semiconduct
ors. [S0163-1829(97)51442-1].