Abstract

The underlying rules for a natural system describing cellular automata are simple, but produce highly complex behavior. A mathematical basis for the spectra of discrete coherent and non-coherent electromagnetic (EM) frequencies was derived, in which the algorithm exhibits an information distribution according to ratios of 2:3 in 1:2 at a semi-harmonic manner. This generalized music (GM) model shows that energy both in elementary particles and animate systems is semi-harmonic, quantized and discrete. A support for an ontological basis of the Standard Model was found, and indicates that the GM-model underlies the quantum field theory of subatomic particles. The present theory combines quantum mechanics and classical periodic systems, obeys to locality and solves the “hidden variable theory of Bohm”. The discovered pattern of electromagnetic field eigenvalues, within a broad range of discrete frequencies, points at a de Broglie/Bohm type of causal interpretation of quantum mechanics, implying an integral resonant pilot-wave/particle modality. The model has been substantiated by a meta-analysis of measured discrete energies of: 37 different Elementary Particles, 45 different EPR-measurements, zero-point energies of elements and about 450 electromagnetic wave frequencies of cells with a mean accuracy of 0.58%. It has been shown that the GM-scale is frequency-locked with zero-point oscillations, and thereby evidently implies involvement of entanglement.

Highlights

  • Elementary particles are the fundamental objects of quantum field theory and are classified according to their spin and energy

  • In a previous study dealing with a meta-analysis of so called EPR-experiments out of about 60 dedicated reports, we revealed that the particular EM frequencies, used to promote entangled states, fitted the abovementioned generalized music (GM)-scale algorithm

  • We propose that Bohm’s interpretation of quantum mechanics, that is nonlocal, causal, and based upon determinate values, is compatible with the GM-spectrum of determinate coherent frequencies

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Summary

Introduction

Elementary particles are the fundamental objects of quantum field theory and are classified according to their spin and energy. The Standard Model of particle physics is the theory describing three of the four known fundamental forces (the electromagnetic, weak, and strong interactions, and not including the gravitational force) in the universe, as well as classifying elementary particles This model is based on quantizing classical fields, like electromagnetic fields, realizing that particles basically just emerge from excitations of these fields. A same congruence may be at stake for the distribution of masses of elementary particles by making use of the Planck-Einstein relationship: Both observations of previous EPR and biological data support the idea that the energy in quantum systems can be interpreted classically, in line with recent proposals of t’Hooft, 2016, and Dolce, 2016 on the basis of periodicity of limit. It is postulated that: The masses of the elementary particles can be based on fixed physical parameters, due to the fact that mass is related to the Einstein-Planck relationship and a frequency scale calculated by a discrete coherent Pythagorean function: the GM-scale

A Pythagorean Function
Parameters for the Masses of Elementary Particles
The GM-Scale
Electrodynamics and Zero-Point Field as Physical Background
Proposal for Interpretations of Quantum Mechanics and the Torus
A Semi-Harmonic Quantum Oscillator and the Ontological Wave Function
Findings
10. Conclusions

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