Compelling Evidence that Light Travels in a Perfectly Straight Line as it Passes through a Gravitational Field
Buenker RJ
Published on: 2023-01-13
Abstract
The trajectory of light as it passes by the sun is computed by making use of a method introduced by Schiff in 1960. A key assumption thereby is that the light always travels in a straight line with a locally observed speed of c. The fact that the speed of light decreases as the gravitational potential is lowered, as first predicted my Einstein in 1907 [3], and verified by the time-delay measurements of Shapiro et al. for radio waves as they pass Venus, has the effect of rotating the wave front of the light away from the sun. This gives the illusion that the positions of stars are shifted during solar eclipses. The observed angle of deflection is obtained to the same level of accuracy with Schiff’s method as with Einstein’s considerably more complicated General Theory of Relativity (GR) introduced in 1916. Huygens’ Principle is applied to obtain the correct result in both cases. The latter assumes that the angle of deflection depends on the variation of the speed of the light waves with distance from the sun, and does not require any additional information about the actual trajectory of the light. The Uniform Scaling method is a generalization of Schiff’s approach for other physical properties than velocity. It is based on the Principle of Rational Measurement (PRM) which assumes that observers located in different gravitational fields and states of motion will always agree on the absolute values of physical properties, but will generally disagree on the corresponding numerical values because of their use of different units in which to express their results. The Uniform Scaling method allows for the prediction of conversion factors to make such comparisons possible.
Keywords
Uniform Scaling method; Einstein’s Theory of General Relativity (GR); Schiff’s scaling of distance and time; Huygens’ Principle; Shapiro measurements of gravitational time delay; Displacement angle of star images; Rotation of wave fronts; Black holesIntroduction
Since it has been found that the properties of objects change when they are accelerated by virtue of an applied force, [1] it is natural to expect that similar changes occur when bodies move through a gravitational field. Until the dawn of the 20th century, physicists were convinced that Newton’s Universal Law of Gravitation provides a comprehensive description of the effects of gravity. His inverse square law (ISL) is capable of giving accurate predictions of the motion of planets and stars, and it continues to be used in practical applications to the present day. After Einstein completed his paper on the Special Theory of Relativity (SR) in 1905, [2] his attention quickly turned to the broader question of how to incorporate gravitational effects in a consistent manner into the overall theory. The Equivalence Principle (EP [3]) was used as the basis for this extension of kinematic principles.
Einstein was guided in this work by his experience with the relativistic theory of electromagnetic interactions and came to the conclusion that, in contrast to the postulate of SR, the speed of light in free space increases with gravitational potential. This conjecture led him in turn to predict that light rays follow a curved path when they pass by massive bodies such as the sun, and that this would lead to observable effects during solar eclipses. Von Soldner had reported explicit calculations of the angle of curvature as early as 1801 [4] based on the ISL and Newton’s particle theory of light. [5] He found that the results were only slightly dependent on the value for the mass of the particles. [6] His value for the angle of deflection was 0”.84.
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