The photon and its measurability

Abstract

Abstractly, the photon is looked at in Euclidean Space Geometry, this time strictly under the electrodynamics of Galilean Transformations of Velocities c = c ± v, where the velocity c refers to that velocity with which the photon is emitted from its moving primary source which moves with velocity v relative to the laboratory frame. A non-interfering hypothetical observer, not of the real world, would note from the laboratory frame that the interference free photon moves with velocity c . Since any measurement by a real world observer involves interference, the window, lens or mirror of the observers measuring apparatus gives rise to a secondary photon that is in term re-emitted with the very same velocity c relative to its secondary source, namely, the window, lens or mirror of the observers measuring apparatus. This paper will demonstrate that the problems in Modern Physics, involving both electromagnetism and gravitation, have their pure classical solutions under the electrodynamics of Galilean Transformations of Velocities, while abiding strictly by the rules of Galilean Transformations and employing the classical assumptions of the rectilinear behavior of both the photon and the graviton in Euclidean Space.