  Non-Abelian Gauss law is interpreted in terms of area bits described in a
local frame which fit together into closed surfaces and the Non-Abelian Stokes
law in terms of length bits described in a local frame which fit together into
closed loops. A new equation relating the area variables and the phase space
variables (or equivalently, angular momentum variables of the lattice
Yang-Mills theory and phase space variables of the continuum theory) is
obtained. Canonical quantization applied to these variables implies area
quantization. A complete orthonormal basis of states satisfying the Gauss
constraint is obtained.It has the interpretation of quantized area bits with
undefined orientations and edges but fitting together into closed surfaces.
