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THE FUNDAMENTAL EQUATION OF THE UNIVERSE
No force is necessary to cause orbital motion.
The planets orbit the sun (( roughly the center of the effective mass (M-m) of the rest of the universe )) at a special mean orbital radius to conserve total energy. SEE BOOK: ONE WITH THE UNIVERSE- THE MECHANICS OF THE UNIVERSE by Allen C. Goodrich SEE: ISBN 0-595-41598-9 THE MECHANICS OF THE UNIVERSE Copyright 1984-2007 Allen C. Goodrich Orbital motion has nothing to do with a force of gravity. Any orbiting mass, m, has a kinetic energy m (2 pi L )^2 / t^2 because of its velocity ,v , as m v^2 . Any orbiting mass m has a potential energy because of its orbital radius L and the product of the mases m and the rest of the effective mass of the universe M-m, where M is the effective mass of the total universe. In the solar system this mass M would effectively be the sum of the masses of the sun and the rest of the masses of the planets of the solar system. Potential energy would be G ( M-m ) m / L. The sum of kinetic and potential energies would be a constant for any particular planet, and any positive change of kinetic energy would have to equal a negative change of the potential inergy, to conform with the first law of thermodynamics, which says that the total energy of the universe is a constant. No force or source of an energy change is available to the orbiting mass ( if it is not in contact with another mass ) , so it continues to orbit at the same radial distance from the center of the mass of the rest of the effective universe. All of the planets and moons were found to orbit in this manner, thus confirming the importance of the modified first law of thermodynamics, as the fundamental equation to the universe. |
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