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MATHEMATICS OF THE UNIVERSE
THE MINKOWSKI-REIMANN-EINSTEIN -GR THEORY
Copyright 1984-2005 Allen C. Goodrich The Minkowski metric 1908 and the Reimann generalization of euclidean geometry were used by Einstein in the general theory of relativity 1915. A vector is a cartesian tensor of rank one that can only be applicable in cartesian coordinate systems. The universe and gravity are not cartesian coordinate systems. Newton, Minkowski and Einstein visualized the point mass as a point of kinetic and potential energy. Allen C. Goodrich in 1984, showed that any mass m kinetic and potential energies , could only be defined rekative to the rest of the universe M-m using the equations m(2 pi L)^2/t^2 for kinetic and G(M-m)m/L for potential energies in the fundamental equation of the universe. m(2 pi L)^2/t^2 + G(M-m)m/L = a constant. when no charges exist. The first law of thermodynamics states that the total energy of the universe is a constant. From this equation an event would be defined by Delta m(2 pi L)^2/t^2 = Delta -G(M-m)m/L The cartesian tensor vector and point mass are not applicable to the universe or gravity. |
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