  The scaling in $\sigma_{\gamma^*p}(W^2, Q^2)$ cross sections (for $Q^2/W^2 <<
1$) in terms of the scaling variable $\eta = (Q^2 + m^2_0)/\Lambda^2 (W^2)$ is
interpreted in the generalized vector dominance/color-dipole picture (GVD/CDP).
The quantity $\Lambda^2 (W^2)$ is identified as the average gluon transverse
momentum absorbed by the $q \bar q$ state, $<\vec l_\bot^{~2}> = (1/6)
\Lambda^2 (W^2)$. At any $Q^2$, for $W^2 \to \infty$, the cross sections for
virtual and real photons become universal,$\sigma_{\gamma^*p}(W^2,Q^2)/
\sigma_{\gamma p} (W^2) \to 1$. The gluon density corresponding to the
color-dipole cross section in the appropriate limit is found to be consistent
with the results from QCD fits.
