  A synopsis of an analytical theory of scaling in developed turbulence is
proposed on the basis of the Navier-Stokes equations. It is shown that
corrections to the normal Kolmogorov 1941 scaling behavior of the $n$-th order
velocity structure functions are finite Re effects which disappear when the
inertial interval exceeds 5-6 decades. These corrections originate from the
correlation between the velocity differences and energy dissipation which are
characterized by an anomalous (subcritical) exponent. The values of the
experimentally observed scaling indices for the $n$-th order structure
functions for $n$ between 4 and 14 are in agreement with our findings.
