Electromagnetism in the aether: Difference between revisions

From 2nd Book
Jump to navigationJump to search
(Created page with "Here’s the explanation of electromagnetism in the aether lattice model in ASCII format: <nowiki> ELECTROMAGNETISM IN THE AETHER LATTICE MODEL 1. COULOMB'S LAW (ELECTRIC FORCE) Electric force arises from lattice tension gradients between charges: F_e = k_a * (q1 * q2) / r^2 Where: F_e = Electric force q1, q2 = Electric charges (lattice distortions) r = Distance between charges k_a = Aether electrostatic constant (depends on lattice properties). 2. B...")
(No difference)

Revision as of 18:47, 22 December 2024

Here’s the explanation of electromagnetism in the aether lattice model in ASCII format: ELECTROMAGNETISM IN THE AETHER LATTICE MODEL 1. COULOMB'S LAW (ELECTRIC FORCE) Electric force arises from lattice tension gradients between charges: F_e = k_a * (q1 * q2) / r^2 Where: F_e = Electric force q1, q2 = Electric charges (lattice distortions) r = Distance between charges k_a = Aether electrostatic constant (depends on lattice properties). 2. BIOT-SAVART LAW (MAGNETIC FIELD) A moving charge creates a magnetic field by aligning distortions in the lattice: B = (mu_a / 4pi) * (q * v * sin(theta)) / r^2 Where: B = Magnetic field strength q = Charge (distortion magnitude) v = Velocity of charge (rate of lattice distortion propagation) theta = Angle between velocity and observation point mu_a = Aether magnetic permeability. 3. FARADAY'S LAW (INDUCED ELECTRIC FIELD) Changing magnetic fields induce electric fields: curl(E) = - (dB / dt) Where: E = Electric field (tension gradient in lattice) B = Magnetic field (alignment of distortions) t = Time. 4. AMPÈRE'S LAW WITH MAXWELL'S CORRECTION Changing electric fields induce magnetic fields: curl(B) = mu_a * J + mu_a * epsilon_a * (dE / dt) Where: B = Magnetic field J = Current density (rate of charge motion through lattice) E = Electric field epsilon_a = Aether permittivity (related to lattice compressibility). 5. ELECTROMAGNETIC WAVE PROPAGATION Electromagnetic waves propagate as coupled lattice oscillations: laplacian(E) = mu_a * epsilon_a * (d^2E / dt^2) laplacian(B) = mu_a * epsilon_a * (d^2B / dt^2) Where the speed of light in the lattice is: c = 1 / sqrt(mu_a * epsilon_a) 6. NOVEL PREDICTIONS Lattice Quantization: Electric and magnetic fields might show discrete changes at small scales if the lattice is quantized. Nonlinear Effects: Strong fields could modify local lattice properties, leading to deviations from classical predictions. Variable Constants: The values of mu_a and epsilon_a depend on lattice density and rigidity, which may vary in high-energy regions.