More As To What's Meant By Partially Yau-Exact

Part of what I mean, by that light is of a partially Yau-Exact nature -- is, that even though the transversally-translated indices of any one discrete quantum of electromagnetic energy, are here to be conveyed in such a manner, to where these are to work to involve as much of a cohomology-related generation as a cohomology-related degeneration, as when taken over an evenly-gauged Hamiltonian eigenmetric, -- the radially-translated indices of such a self-same discrete quantum of electromagnetic energy, are here to be conveyed in such a manner, to where these will tend to not work to involve an even bearing of as much of  a cohomology-related generation as a cohomology-related degeneration, as when taken over the self-same evenly-gauged Hamiltonian eigenmetric.  This is, in part, due to the condition, that the electric field of a discrete quantum of electromagnetic energy, is here to display a greater De Rham cohomology -- than its directly corresponding magnetic field is to work to bear.   Since the magnetic field of any one discrete quantum of electromagnetic energy -- is here to be of more of a Doboult-related tense of a cohomological nature, than its correlative electric field is, it then tends to work to make electromagnetic energy to be partially Yau-Exact Instead of being fully Yau Exact.  Sam Roach.