New Representations by Ray Delaforce of the Conventional Conical Sections

Feed: Dr. Myron Evans
Posted on: Friday, April 27, 2012 12:02 AM
Author: metric345
Subject: New Representations by Ray Delaforce of the Conventional Conical Sections

These representations by Ray Delaforce show that for x = 1 even the conventional ellipse, parabola and hyperbola have hidden mathematics hitherto undiscovered. The next posting will contain Ray’s own detailed analysis, which is planned for section 4 of UFT216. As soon as the x parameter is allowed to vary from unity a vast array of new fractal type structures appears. All of these could be orbits in theory. So this is a complete surprise and a new subject area for both mathematics and physics and astronomy. In the solar system x is very close to unity for planets, so only a tiny fraction of possible orbits are observed in the solar system. In binary pulsars x is larger, but as x is increased or decreased the orbit takes on a myriad of new possibilities that can be looked for by astronomers. In a whirlpool galaxy the conical sections transform into spirals as planned for Section 3 of UFT216 by Horst Eckardt. Finally in Section 5 of UFT216 by Gareth Evans all of these structures emerge from one universal law of gravitation. It is now obvious to all that the Einstein general relativity is completely obsolete and should be taught as science history only. All claims based on EGR should be disregarded. This is the verdict of simple but powerful mathematics.


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