  In the present paper a counter-example to Bell's theorem is given which is
based on common probability densities as standard normal (Gaussian) and uniform
probability densities. The reason for violating the Bell inequalities lies in
the 'softening' of functions similar to the Dirac delta such that they can be
'hidden' inside a sign function. In addtition, the related demand that that
physical signals may not travel faster than light is discussed with the
FitzGerald-Lorentz contraction factor.
