  In this paper we show that there exists an internal dependence of the
simultaneous measurements made by the two pairs of linear polarizers operated
in each leg of the apparatus in Aspect's version of
Einstein-Podolsky-Rosen-Bohm Gedankenexperiment. The corresponding
Shannon-Kolmogorov's information flow linking a polarizer from one leg to a
polarizer from the other leg is proportional to the absolute value of this
function of dependence. It turns out that if Bell's inequality is violated,
then this information flow is strictly positive, that is, the experiment
performed at one leg is informationally dependent on the experiment at the
other leg. By throwing out the sign of absolute value, we define the signed
information flow linking a polarizer from one leg to a polarizer from the other
leg which, in turn, reproduces the probabilities of the four outcomes of the
simultaneous measurements, predicted by quantum mechanics. We make an attempt
to illustrate the seeming random relation between the total information flow,
the total signed information flow, and the violation of Bell's inequality in
terms of a kind of uncertainty principle.
