Graphics of 4th and 6th order fluctuations in the 1/r^2 force law

Very interesting results again, the fundamental tensor Taylor expansion shows that the vacuum influences the inverse square law. The method of Note 396(3) is still valid and it would be interesting if an orbit could be calculated directly from these new force laws. It would also be useful if the analytical expressions could be given for the fourth and sixth order corrections. in order to see how the isotropically averaged fluctuations contribute. The saddle in the inverse square law looks to be the key feature. Date: Thu, Jan 4, 2018 at 12:23 PM
Subject: Graphics of 4th and 6th order fluctuations in the 1/r^2 force law
To: Myron Evans <myronevans123>

The fluctuation terms have been computed for a fixed delta r value and graphed. We see that 4th order gives a repelling contribution which leads to a saddle in the force graph. For small r then the force is more attractive. May be an explanation for relativistic effects.


Am 04.01.2018 um 10:30 schrieb Myron Evans:

In this note the tensorial Taylor series (5) is used to calculate the change in the Hooke / Newton inverse square law due to the vacuum, and it is shown to second order that the orbital precession of UFT377 is due to the vacuum. It may be concluded that all precessions are due to the vacuum, or aether, or spacetime. This is a major discovery. The <delta r dot delta r > needed to induce orbital precession is given to second order in Eqs. (18) to (20). It would be very interesting to graph Eq. (5) to higher orders of the tensor Taylor series. Note carefully that the same tensor Taylor series is used in the theory of the Lamb shift in atomic H. So we achieve unification of concept in the description of atomic and orbital physics.

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