  Hilbert volume is an invariant of real projective geometry. Polygons
inscribed in polygons are considered for the real projective plane. The
correspondence between Fock-Goncharov and Cartesian coordinates is examined.
Degeneration and Hilbert area of inscribed quadrilaterals are analyzed. A
microlocal condition is developed for bounded Hilbert area under degeneration.
The condition is applied to give a sequence of strictly convex domains with
bounded Hilbert area and divergent Goldman parameters.
