Arthur Stanley Eddington

Summary

Arthur Stanley Eddington Space Time and Gravitation (1920)

By realising that an observer in the moving system would measure all velocities in terms of the local space and time of that system, Einstein removed the last discrepancies from Lorentz's transformation.
The relation between the space and time coordinates in two systems in relative motion was now obtained immediately from the principles of space and time-measurement. It must hold for all phenomena provided they do not postulate a medium which can serve as a standard for absolute location and simultaneity.
Source: Wikisource

Arthur Stanley Eddington Space Time and Gravitation (1920)

The theory of Larmor and Lorentz shows that if any system at rest in the aether is in equilibrium, a similar system in uniform motion through the aether, but with all lengths in the direction of motion diminished in FitzGerald's ratio, will also be in equilibrium so far as the differential equations of the electromagnetic field are concerned. There is thus a general theoretical agreement with the observed contraction, provided the boundary conditions at the surface of an electron behave in the same way.
Source: Wikisource

Arthur Stanley Eddington Space Time and Gravitation (1920)

It must, however, be remembered that the identification with polar coordinates is only approximate; and, for example, an equally good approximation is obtained if we write , a substitution often used instead of since it has the advantage of making the coordinate-velocity of light more symmetrical.
We next work out analytically all the mechanical and optical properties of this kind of space-time, and find that they agree observationally with those existing round a particle at rest at the origin with gravitational mass .
Source: Wikisource

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