IgOVa

Can you show, mathematically, how using your idea you would derive the altitude of a geostationary orbit around a planet?

My theory has not added anything new to the calculation of the geostationary orbit, because with my theory, I derived the already known law of universal gravitation. See online "Geostationary orbit"

Gravi22.pdfI would like to introduce my "The unified theory of gravitation and electromagnetism" to the distinguished participants of the forum. But, in the message, the formulae are not printed, although typed correctly. That is why I have placed the text of my theory in the appendix to this message.

I cannot insert a formula in the text of the topic, though the formula is typed correctly, for example:

[latex] \frac {d^2r}{dt^2}=-k_0\,k_1{\left(\frac {d\phi}{dt} \right)}^2r=-\frac {m}{{\Delta}^3 m }\frac {\Delta x^3_0}{r^3}{\left(\frac {d\phi}{dt} \right)}^2r =-{\left(\frac {d\phi}{dt} \right)}^2\frac {1}{{\rho}_s}\frac {m}{r^2}\qquad (11) [/latex]

In this message all right, but in the text of my theme it is not working.