The Discovery of First-Degree Relativity and the Refutation of GammaBluelamp said:trendsetter37 said:Ahh ok. I'll definitely look into that. I'm not familiar with the Pioneer anomaly math/hubble constant anomaly perspective.
Here is the conformal gravity (aether) math related to the Pioneer anomaly paper I had read:
by Miles Mathis
...
However in recent decades there have been a number of discrepancies found in the use of the equations on data from both accelerators and space satellites. Physical Review Letters published several papers on the satellite problem (the so-called Pioneer Anomaly) of the Jet Propulsion Lab a few years ago. It was never solved to everyone's satisfaction, using the mechanical analyses offered. I became convinced at that time, and remain convinced, that the problem is in the basic equations. So I have returned to the original derivations of nearly a century ago. I have concentrated on the algebraic derivations, ignoring the tensor calculus that was imported into the problem later. The tensor calculus is a math designed to handle a large number of variables, using matrices and other time-saving devices. It is not a good math to use for simple conceptual problems, concerning only a few linear variables. The tensor calculus unnecessarily makes a very dense theory even more difficult. It is supremely difficult, for instance, to properly analyze the basic conceptions of the theory, which are spatial and temporal, when you don't have a time variable, labeled as such. Tensor calculus may be a necessity in the field equations of General Relativity, but in Special Relativity it is more math than the job requires. This is especially true in the initial derivations, where the velocity has no angle to the x-axis, and there are no other mathematical complications.
In its inception, the math of Special Relativity was algebra. Except for one step, Einstein's 1905 derivations1 of both gamma (γ) and the addition-of-velocity equation were algebraic. Even this one step of calculus was unnecessary, as Einstein proved in the appendix to his book Relativity, where he did without it. This is not surprising, since in both places the problem concerns linear uniform motion.
After studying Einstein's various algebraic derivations closely for several years, I am now in a position to prove that his final equations, though close enough for much prediction, are not correct. He ignores one very important step, and this step completely compromises the math. Nor was this step uncovered in later emendations. All current derivations yield equations for two degrees of relativity. First-degree relativity is ignored. This paper is my announcement of the discovery of First-Degree Relativity. I rush to add that in correcting Special Relativity, I am not proposing a return to classical mechanics. Nor am I questioning the basis for time dilation. This paper is in no way a refutation of Relativity, as a whole, nor a dismissal of the need for transformation equations. I simply offer subtle corrections to the existing mathematics. My transformation equations match Einstein's, in form and theory, but they provide small differences at high speeds and distances. This solves the Pioneer Anomaly, as well as several other outstanding problems.
http://milesmathis.com/adp.html
Part One - The Primary Error
Part Two - Another Central
Part Three - The Third Error
Part Four - New Transformation Equations
Part Five - Second-Degree Relativity
to chapter 6 - http://milesmathis.com/five.html