The Heavens Declare His Handiwork


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Thomas Lee Abshier, ND
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The Inverse Square Law
By: Thomas Lee Abshier, ND
Conventional physics uses the obvious method of producing the effect of inverse square reduction in intensity associated with the distance from a spherical point. The electron is conceived as emitting a number of particles or photons per second, and the inverse square effect arises strictly as a result of geometry. For example, the electron emits a given number of photons per second in a spherical distribution. Thus, a number of photons n, will pass through a spherical surface segment area A, at a given distance r from the source. At double the distance 2r, only n/4 photons will pass through the same spherical segment area A.
The inverse square law is well explained by the photon emission theory.
Likewise, the photon theory fits into the symmetry of explaining the E field force as one of the particulate “exchange forces”. The Feynman diagrams describe various particles as mediating the electromagnetic (photons), weak (intermediate vector bosons), strong (pions), and gravitic (gravitons) forces.
But, despite the explanatory value of the inverse square law, and the symmetry with the Feynman conception of exchange forces, there are many problems associated with the conventional physics explanation of the E field.
Clearly, the conventional physics concepts of the E and B field have a very shallow explanatory value, even with regard to a phenomenon as straightforward as the inverse square law. Thus, we shall attempt to develop an alternative concept of the E & B field which has a more robust explanatory applicability.
· At moment 0 the E field is at the origin
· At moment 1 the E Field has Intensity1 Volts/m²
· At moment 2, the E Field will be ¼ Intensity1 Volts/m²
· At moment 4, the E field will be 1/8th Intensity1 Volts/m²
· The annihilated electron and positron once combined requires only 1.1 Mev of energy to energy to break its bond and rematerialize as a “real” electron.
· An E field that polarizes the DP will cause the electron and positron to separate.
§ Problem: How does the pair compute distance or simply do a ratio?
§ Problem: Does the distance have to be in quantized increments?
§ Problem: The separation of the DP will require more force when the particles are closer together.