Ethereal Discontinuity
A Theory of Everything!
Ethereal Discontinuity is an exciting new way of envisioning and interpretting the universe. Matter and space (or the Field) are in fact composed of two fundamental components that permeate everything. The two components are the ethereal component, which is incredibly elastic, and the vacuum component, which is simply the quantity of emptiness at a given coordinate (Fig. 2). Together, these two components manifest everything in the universe!
Ideas and concepts presented by:
J. P. Perezchica
J. P. Perezchica
In th e perceived emptiness of space, the ethereal component density gradient from one coordinate to an adjacent coordinate is a smooth curve, and this arrangement extends outwards in all directions as long as space is perceived to be empty. However, whereever this smooth curve is interrupted, as with an immediate jump in component density, known as a discontinuity, the perceived emptiness of space is broken, and this is interpretted by an observor as 'matter'. In essence, matter--or more specifically, matter particles--are regions of the field that have been cut-off from the surrounding field by a difference in component density at their boundaries. For convenience, this boundary, where particles contact the field around them will be called the "matter-space interface".
For the purpose of discussion, a particle more dense than the average density of the Field, P , (labeled in the illustration above) will be classified as postiviely charged, while one less dense than this average will be defined as negatively charged. At the present moment, it isn't certain whether postive and negative charges are actually and coincidentally arranged this way in the realm of particle physics, but for the sake of discussion they will be on this site.
The relationship between matter and the surrounding field is entirely geometrical, and the nature of the Field can best be described as perfectly elastic. Even more this field builds tension whereever it is stretched and experiences compression whereever it is compressed. Compression and tension at any location in the Field are both related to how much the Field at the given coordinate deviates from the average density of the field, 1 P .
Another item worth mentioning is that discontinuities at the interface of a particle oscillate
The relationship between matter and the surrounding field is entirely geometrical, and the nature of the Field can best be described as perfectly elastic. Even more this field builds tension whereever it is stretched and experiences compression whereever it is compressed. Compression and tension at any location in the Field are both related to how much the Field at the given coordinate deviates from the average density of the field, 1 P .
Another item worth mentioning is that discontinuities at the interface of a particle oscillate
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June 2009
Fig. 2: The Two Components.
Particle-Field Interaction
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"Only recently have I become aware of Geometrodynamics, and I acknowledge there are similar ideas out there."
Fig. 1: A reinterpretation of charged particles conducing a dipolar Electric Field. Particle A (positive) is skirted by compressed field, which exhibits the mechanical property of compression; Particle B (negative) is surrounded by stretched field, which exhibits the mechanical property of tension. The Field behaves elastically. Electrical attraction corresponds to the reduction of both kinds of strain, resulting in a relaxed Field.
Fig. 3: The graph represents varying field density along the imaginary line PQ that intersects particles A and B. The voltage at any coordinate along the line is proportional to P f - P E ; the Electric Field magnitude is given by the slope or tangent of the density gradient curve at the coordinate. The graph is not to scale, and there are variations in the Field for displacements less than 1 P E and more than 1 P E -- the mean density of the Field.