Derivation of Newtonian Gravitation from LeSage's Attenuation Concept: Difference between revisions
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Revision as of 09:46, 20 July 2026
| Scientific Paper | |
|---|---|
| Title | Derivation of Newtonian Gravitation from LeSage\'s Attenuation Concept |
| Read in full | Link to paper (Internet Archive) |
| Author(s) | Paul A Stowe, Barry Mingst |
Read the full paper here (archived copy — the original link is no longer available)
Abstract
Once fully rendered, one will realize that gravitation is a connective process between matter and the ZPE (Zero Point Energy or aether) field. It not only produces the obvious result we call gravity, but also is the productive agent of elemental charge, inertia (which is why inertial mass is identical to gravitational mass), and the deBroglie wave phenomena. A long time ago, Lord Kelvin (W. Thompson), Lorentz, Maxwell, and Hemholtz recognized that the behavior of matter had characteristics similar to vortex ring structures in a fluid (the atomic vortex hypothesis). This concept was abandoned in the early 1900's. This abandonment was more philosophical than substantive with the real problem being the math describing the model was, "at the time", intractable. Must more success was being obtained by QM methods. This same model rears up again in modern physics in the form of the mathematical topology of string/super string theory as well as in superconductivity and superfluidity. Penrose's twistor is a vortex ring, as is a magnetic field. It is interesting to note that vortex rings can sustain transverse vibrations (analogous to guitar string vibration), indeed Kelvin proved mathematically that linear disturbances in a saturated 3D vortex fluid (he termed a vortex sponge) would produce propagation of pure transverse waves identical to the equations and properties that describe the propagation of light through space. It was this relationship as well as many others that caused this hypothesis to be considered seriously. It also is interesting to note that Maxwell used this conceptual model as the basis for his derivation of the EM relationships.