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Galois Fields in Quantum Mechanics: Quantum Special General Relativity (QSGR) by Ed Gerck Ph.D.
English | April 4, 2020 | ISBN: N/A | ASIN: B086PVSGN2 | 113 pages | PDF | 0.96 Mb
The conclusion that the measurement of extremely small distances is physically impossible, which preempts continuity, was already considered by Leon Brillouin ca. 1956, and now is proved in this work, as well as reporting on new results including Galois fields as an exact calculation of physical quantities.As people are trying to understand the limitations of our intuitions about quantum processes, the second derivative is included in the force expression (e.g., Schroedinger equation) and this cannot be "doomed" to be continuous beforehand. If the second derivative exists, one should not have to expect necessarily a continuous field. Can be quantum, it is the hypothesis. Galois fields then work as a model. The scalability of quantum computing and the unification of general relativity with quantum mechanics, follow.
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