Is it meaningful to discuss these concepts when analyzing local infinitesimal region of space-time? Can these concepts be used to describe completely and effectively the true nature of fields and quanta or waves and particles? The true nature of a space-time quantum is that of a wavicle (containing both effective properties of wave and particle). These wavicles are squares of energy represent able by Hadamard matrices or by inner and outer products of differential vectors. The state of a wavicle is denoted by x and Ñ·Ñx=0 or Ѳx=0. This suggests that the Laplacian or the divergence of the gradient of the scalar function x is identically zero. It implies the existence of local infinitesimal orthogonal primary forces such that the inner scalar dot product of any of these primary forces is also identically zero F·F=F²=0.


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