
Originally Posted by
RascalPuff
The bending of light as it passes through Einstein's accelerating elevator is well known to students of General Relativity. The example was applied to the alteration of light paths during a total eclipse in Eddington's expedition of 1919, and was applauded as the first experimental proof of Einstein's prediction that gravity could curve light.
Since the time of Eddington's expedition many different settings for the observation of the alteration of light traveling nearby massive sources of gravitation have come to be called 'gravitational lensing': apparently because in order to attribute the curve of light to acceleration of a coordinate system (as it was in 1919), the massive system past which light travels would have to be recognized as accelerating, as they are in Einstein's elevator example(s). The former explanation of the curving of light has apparently been replaced by 'gravitational lensing', therefore, because, 'obviously the massive coordinate systems in consideration here, are not omnidirectionally expanding'.
Whereas, in accordance with Total Field Theory, the massive coordinate systems at point in this (above) consideration, are conceptualized as being in a state of constantly accelerating expansion, and are therefore responsible for the observed curvature of light.
Question:
Why has the explanation for the curvature of light (under the circumstances in point) changed from its original interpretation? Is it not due to the exclusion of the possibility that the entire coordinate near which it (light) is passing, 'obviously is not and could not be' in a state of constantly expanding acceleration?