Positive and Negative Electric Charges and Their Fields are Contracted and Dilated Space

<div xmlns="http://www.tei-c.org/ns/1.0"> In our framework, a positive elementary electric charge and its field is a contracted space, while a negative elementary charge and its field is a dilated space. Considering space as a lattice (a cellular structure), we define the space density ρ as the number of space cells per unit volume, with ρ₀ representing the undistorted density of space. From this, we introduce the concept of electric charge density q, given by: q = 1/4π • (ρ -ρ 0 )/ρ [q]=1. This charge density is positive if  &gt; 0 and negative if  &lt; 0. Electric charge, in a given zone of space τ, is then: The fields generated by these charges are the spatial extensions of the corresponding deformations, implying no separation between the charge itself and its field. These definitions apply to electric charges and their fields in general, not solely to elementary charges. The above definition of Charge Density q alone, without any phenomenology, yields, as we show, the Maxwell equation of Electrostatics   E = 4q. Together with the Lorentz Transformation it yields (a known procedure) the entire Maxwell Electromagnetic theory as the Geometrodynamics of Space. </div>