Gravity & V wave
My New Theory of Gravity combines nicely with my New solution for the Schrodinger Equation. Both rely on a sine wave with an exponential component.
I did show that a gravity wave with a factor of e^x can be fitted to the planets in our Solar System.
I was intrigued to see if I could do the same for a V wave function of y = e^x + e(-x).
I have tried several combinations and the best two are shown in the tables on this page (you can download them too).
Now I will not say this removes all questions. Its still a little unclear but it helps to get a confirmation that my interpretation is correct.
The evidence, as I present it, shows Uranus to be abig stumbling block.
Now presuming I am correct (14th Oct 2009) then as a gas giant I can reasonable assume the mass to energy transformation at the core may be disrupted by the surrounding gases.
I have also modified the angles of inclination of the planets. I suspected this may help to improve my results and it does.
I will return to the work I have done and check again how Uranus responds in the hope I can find a significant clue.
Gravity wave factor of e^x fitted to our Solar System
I consider (what I will define here) as the carrier wave being sinusoidal and a carried wave as exponential. I define the carried way as never being sinusoidal as it would merge completely with the carrier wave. The two waves must be intrinsically distinct.
New solution for the Schrodinger Equation





