Thema: Art = toe ?
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Alt 28.07.21, 10:09
John Ullmann John Ullmann ist offline
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Einstein introduced the paradigm into modern physics, according to which the equations must be represented by time-delayed fields based on the limit speed of light. His field equation of gravity is therefore tied to the pseudo-Euclidean guide field. But with quantum mechanics there is a second theory that claims to be universally valid. This leads to the paradigm that the equations must contain the speed of light and Planck's quantum of action. This is fulfilled by the equations of quantum field theory. With the QED and the QCD there are already two successful theories. But the formulation of quantum gravity is still pending. Only this is the TOE. Its previous successful formulation failed because Einstein's field equation consists of the curvature of space, but the space of quantum mechanics is linear. But Einstein's field equation can also be represented with Dirac's singular delta function. This allows the universe to be represented in the singularity as a quantum.
Consequently, the mass of the universe in the singularity can be represented by the cosmotron, as the particle of the universe. It contains the entire mass of the universe in an absolute state of rest. Due to the total curvature of space, the quantum mechanical waves are reduced to the singularity. There is absolute calm and cold, zero degrees Kelvin. This condition exists during the Planck period. Then the light that has escaped from the stars returns through the pseudo-Euclidean field of guidance. Since the pseudo-Euclidean leading field is antisynchronous, it forms the shape of Klein's bottle. The light that has escaped to the outside comes back through the black hole in space to the mass of the cosmotron and thus to the big bang through the quantum leap of the universe.
The proof of my new theory of the Big Bang requires a fundamental revision of the ideas about quantum field theory. If you want to find out more, please contact johnullmann@gmx.de, I can send you a PDF with the complete theory.
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