Masses and the Infinity Options Principle: Can We Explain the 3-Generations and the Quantized Mass Problem? by Norbert Schwarzer
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Overview: Abstract
After having found that in spaces or space-times with an infinite number of options the quantized Einstein-Field-Equations take on their simplest (linear) form [A1], we here investigate the problem of how mass could be quantized.
In fact, we will see that, with mass appearing as entanglement of dimensions [A2 – A8], its quantization can be easily achieved.
Along the way we also tried to answer the question why there are just three generations of elementary particles. It was derived that in order to satisfy the necessary outcome for Newton’s gravity law in the far distance, the Ricci curvature has to contain a certain term with a power law r-dependency of the type 1/rі (please note that the exponent is just the number of our ordinary space’ spatial dimensions). Inserting this into the quantum gravity equation, which is resulting from the scaling of any metric solution to the Einstein-Field equations, we found three possible ways for the extraction of the three generations:
A)A simple algebraic equation of third order for the Schwarzschild radius allowing for 3 real solutions.
B)A quantum solution for the wave function f only allowing for certain Schwarzschild radii.
C)Extraction of a wave solution to the metric Dirac equation.
Genre: Non-Fiction > Educational
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https://dropgalaxy.vip/dnpuuuuzc9im
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Requirements: .PDF reader, 3 MB
Overview: Abstract
After having found that in spaces or space-times with an infinite number of options the quantized Einstein-Field-Equations take on their simplest (linear) form [A1], we here investigate the problem of how mass could be quantized.
In fact, we will see that, with mass appearing as entanglement of dimensions [A2 – A8], its quantization can be easily achieved.
Along the way we also tried to answer the question why there are just three generations of elementary particles. It was derived that in order to satisfy the necessary outcome for Newton’s gravity law in the far distance, the Ricci curvature has to contain a certain term with a power law r-dependency of the type 1/rі (please note that the exponent is just the number of our ordinary space’ spatial dimensions). Inserting this into the quantum gravity equation, which is resulting from the scaling of any metric solution to the Einstein-Field equations, we found three possible ways for the extraction of the three generations:
A)A simple algebraic equation of third order for the Schwarzschild radius allowing for 3 real solutions.
B)A quantum solution for the wave function f only allowing for certain Schwarzschild radii.
C)Extraction of a wave solution to the metric Dirac equation.
Genre: Non-Fiction > Educational
Download Instructions:
https://userupload.net/iyhxfnqx5t72
https://dropgalaxy.vip/dnpuuuuzc9im
Trouble downloading? Read This.