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Jade Falcon
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I am not very well versed in quantum mechanics, however I was reading a theory stating that the strong and weak nuclear forces are the same. Any opinions?
By combining and analyzing the principles of Electrostatics, Isaac Newton’s Law of Gravity, Quantum Mechanics, and Einstein’s General Theory of Relativity, I demonstrate both qualitatively and quantitatively that the “Strong Nuclear Force” that holds the protons and neutrons together in the nucleus is the same force as Gravity. This analysis qualitatively evaluates the Schrodinger Wave Equation with the Nuclear Gravitation Field as the Potential Function established by the mass of the nucleus of the atom using Newton’s Law of Gravity. The Schrodinger Wave Equation with the Nuclear Gravitation Field is represented as follows:
Where “G” represents Newton’s Universal Gravitation Constant, “i” represents the square root of -1, “h-bar” represents Planck's constant, “h,” divided by 2π, “Z” represents the number of protons in the nucleus, “Mp” represents the mass of a proton, “N” represents the number of neutrons in the nucleus, “Mn” represents the mass of a neutron, and “ψ(r,θ,φ,t)” represents the wave function of the particle of interest as a function of position in three-dimensional space (in spherical coordinates) and time.
The Schrodinger Wave Equation, above, is the “Classical Quantum Mechanics” equation. With the Nuclear Gravitation Field as the Potential Function in the Schrodinger Wave Equation, the Schrodinger Wave Equation must be modified to include the “Space-Time Compression” effects of General Relativity because of the intensity of the quantized Nuclear Gravitation Field. The quantized Nuclear Gravitation Field of the Uranium-238 nucleus is estimated to be 193g acceleration, or, in other words, is about 193 times greater than the gravitational field at the surface of the Earth at sea level. Earth’s gravitational field at sea level is 1g acceleration equal to 32.2 feet/second2. The gravitational field at the Sun’s surface is 27.8g and General Relativity must be considered in such a gravitational field. The Uranium-238 Nuclear Gravitation Field is 7 times greater than that of the Sun. The “Strong Nuclear Force” (the Nuclear Gravitation Field) intensity “drops off” much faster as it propagates outward from the nucleus than the expected 1/r2 function of Newton’s Law of Gravity from a spherical mass because of the “Space-Time Compression” effects of General Relativity in an intense gravitational field.
Quantum Mechanics provides the means for the “weak force of Gravity” to overcome the “Electrostatic force of Repulsion” of the protons from one another in the nucleus. Classical Physics predicts the Electrostatic Repulsion force to be about 3×1035 times greater than the Gravitational Force of Attraction. The Electrostatic Field disappears when protons are within 10-4 Angstroms from one another because the wavelength of the Electrostatic Field is larger than 10-4 Angstroms.
If you want to read the whole theory, http://www.gravitywarpdrive.com/Nuclear_Gravitation_Field_Theory.htm
By combining and analyzing the principles of Electrostatics, Isaac Newton’s Law of Gravity, Quantum Mechanics, and Einstein’s General Theory of Relativity, I demonstrate both qualitatively and quantitatively that the “Strong Nuclear Force” that holds the protons and neutrons together in the nucleus is the same force as Gravity. This analysis qualitatively evaluates the Schrodinger Wave Equation with the Nuclear Gravitation Field as the Potential Function established by the mass of the nucleus of the atom using Newton’s Law of Gravity. The Schrodinger Wave Equation with the Nuclear Gravitation Field is represented as follows:
Where “G” represents Newton’s Universal Gravitation Constant, “i” represents the square root of -1, “h-bar” represents Planck's constant, “h,” divided by 2π, “Z” represents the number of protons in the nucleus, “Mp” represents the mass of a proton, “N” represents the number of neutrons in the nucleus, “Mn” represents the mass of a neutron, and “ψ(r,θ,φ,t)” represents the wave function of the particle of interest as a function of position in three-dimensional space (in spherical coordinates) and time.
The Schrodinger Wave Equation, above, is the “Classical Quantum Mechanics” equation. With the Nuclear Gravitation Field as the Potential Function in the Schrodinger Wave Equation, the Schrodinger Wave Equation must be modified to include the “Space-Time Compression” effects of General Relativity because of the intensity of the quantized Nuclear Gravitation Field. The quantized Nuclear Gravitation Field of the Uranium-238 nucleus is estimated to be 193g acceleration, or, in other words, is about 193 times greater than the gravitational field at the surface of the Earth at sea level. Earth’s gravitational field at sea level is 1g acceleration equal to 32.2 feet/second2. The gravitational field at the Sun’s surface is 27.8g and General Relativity must be considered in such a gravitational field. The Uranium-238 Nuclear Gravitation Field is 7 times greater than that of the Sun. The “Strong Nuclear Force” (the Nuclear Gravitation Field) intensity “drops off” much faster as it propagates outward from the nucleus than the expected 1/r2 function of Newton’s Law of Gravity from a spherical mass because of the “Space-Time Compression” effects of General Relativity in an intense gravitational field.
Quantum Mechanics provides the means for the “weak force of Gravity” to overcome the “Electrostatic force of Repulsion” of the protons from one another in the nucleus. Classical Physics predicts the Electrostatic Repulsion force to be about 3×1035 times greater than the Gravitational Force of Attraction. The Electrostatic Field disappears when protons are within 10-4 Angstroms from one another because the wavelength of the Electrostatic Field is larger than 10-4 Angstroms.
If you want to read the whole theory, http://www.gravitywarpdrive.com/Nuclear_Gravitation_Field_Theory.htm