ABSTRACT
This chapter shows how a most simple, but Einstein-field-compatible metric with constant diagonal and shear components gives solutions of wave character and the necessary properties required for the photon. With the magnetic field being “hidden” within the compactified coordinates or degrees of freedom, the magnetic field effects can only indirectly be detected on the scale of our grainy space. Thus, magnetic monopoles might well exist within the compactified coordinates residing there as stable oscillations or standing waves, but they cannot be observed as elementary particles on our level, because any deformation of the hidden coordinates is only detectable via its effects on the “ordinary” coordinates. Assuming a magnetic monopole particle to be some kind of permanent such shape deformation but only its electrical counterpart from the resulting “ordinary spatial deformation.” Things are probably vice versa within the scale level underneath ours. There, one will not find electric monopoles, but magnetic ones instead.
