  We obtain the statistics of the intensity, transmission and conductance for
scalar electromagnetic waves propagating through a disordered collection of
scatterers. Our results show that the probability distribution for these
quantities, x, follow a universal form x^a Exp(-x^m) . This family of functions
includes the Rayleigh distribution (when a=0, m=1) and the Dirac delta function
(a -> Infinity), which are the expressions for intensity and transmission in
the diffusive regime neglecting correlations. Finally, we find simple
analytical expressions for the nth moment of the distributions and for to the
ratio of the moments of the intensity and transmission, which generalizes the
n! result valid in the above regime.
