  We explore a theory of large-scale gravitational quantization, using the
general relativistic Hamilton-Jacobi equation to create quantization conditions
via a new scalar wave equation dependent upon the total mass and the total
vector angular momentum only. Instead of h-bar, a local invariant quantity
proportional to the total angular momentum dictates the quantization
conditions. In the Schwarzschild metric the theory predicts eigenstates with
quantized energy per mass and angular momentum per mass. We find excellent
agreement to the orbital spacings of the satellites of the Jovian planets and
to the planet spacings in the Solar System. For galaxies we derive the baryonic
Tully-Fisher relation and the MOND acceleration, so galaxy velocity curves are
explained without requiring 'dark matter'. For the universe, we derive a new
Hubble relation that accounts for the accelerated expansion with a matter
density at about 5% of the critical matter/energy density, with the remainder
being large-scale quantization zero-point energy. A possible laboratory test is
proposed.
