  We re-visit the Area Law in Turbulence discovered many years ago \cite{M93}
and verified recently in numerical experiments\cite{S19}. We derive this law in
a simpler way, at the same time outlining the limits of its applicability.
Using the PDF for velocity circulation as a functional of the loop in
coordinate space, we obtain explicit formulas for vorticity correlations in
presence of velocity circulation. These functions are related to the shape of
the scaling function of the PDF as well as the shape of the minimal surface
inside the loop. The background of velocity circulation does not eliminate
turbulence but makes observable quantities in inertial range
\textbf{calculable}. The scaling dimension of velocity circulation as a
function of large area remains unknown. Numerical experiments \cite{S19}
suggest transition for log-log derivative of circulation moments
$\left<\Gamma^p\right>$ by the loop area from Kolmogorov index $\frac{2p}{3}$
at $p <4$ down to approximately $0.58 p$ for $4 \leq p \leq 10$ within
available Reynolds numbers. We argue that Area Law applies to these moments
only in the limit $p\rightarrow \infty$ when they are dominated by the tails of
the PDF. So, these numerical experiments suggest that the scaling index in Area
law is less then $\frac{2}{3}$.
