A Stocastic Explination of Newtonas Law and Coulombsa Law
discrete space, discrete time, discrete vacuum, dark particle, black hole, diffusion, quantum gravity, stochastic process, bernoulli process, coulomb
Abstract
Assuming that a particle follows the discrete Bernoulli process with a step size proportional to one over twice its mass and that the vacuum is made up of particles with the reduced Planck mass, one can derive both Newton's Law of Gravitation and Coulomb's Law of Electric Force using slightly different parameters of the process. Two classes of experiments, which could affirm the hypothesis, would indicate a preferred reference frame.
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References
J Haller (2014) Measuring a Quantum System's Classical Information. 5(1), 8-16.
J Haller (2013) Dark Particles Answer Dark Energy. 4(7A1), 85-95.
S Chandrasekhar (1943) Stochastic Problems in Physics and Astronomy. 15(1), 1-89.
Reif (1965) Fundamentals of Statistical and Thermal Physics.
R Kubo (1966) The fluctuation-dissipation theorem. 29(1), 255-284.
J Haller (2013) Entropy Rate of Thermal Diffusion. 4(10), 1393-1399.
Edward Nelson (1966) Derivation of the Schrödinger Equation from Newtonian Mechanics. 150(4), 1079-1085.
P Dirac (1958) The Principles of Quantum Mechanics. 262.
Ronald Bracewell (1986) The Fourier Transform and Its Applications 2nd.
R Feynman (1965) Lectures on Physics.
H Lorentz (1916) The theory of electrons and tis application to the phenomena of light and radiant heat.
T Cover, J Thomas (1991) Elements of Information Theory.
A Einstein (1953) The Meaning of Relativity.
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2014-07-06
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