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The Galilean transformation crashes

In the following we will suppose that the Galilean transformation is true. In coordinate system O the time required for light to travel (round-trip) the arm along the [Pg.98]

X axis (71 ) and that required to go perpendicularly to axis (7 ) are the same  [Pg.99]

in the O coordinate system, there will be no phase difference between the two beams (one coming from the parallel, the other from the perpendicular arm) and therefore no interference will be observed. Let us consider now a similar measurement in O. In the arm co-linear with x, when light goes in the direction of V, it has to take more time (ti) to get to the end of the arm  [Pg.99]

The times tj, and do not equal each other for the moving system and there will be the interference, we were talking about a little earlier. [Pg.99]

Lorentz was forced to put the Galilean transformation into doubt (apparently the foundation of the whole science). [Pg.99]


The Vanishing of Apparent Forces The Galilean Transformation The Michelson-Morley Experiment The Galilean Transformation Crashes The Lorentz Transformation New Law of Adding Velocities The Minkowski Space-Time Continuum How do we Gel E =... [Pg.104]


See other pages where The Galilean transformation crashes is mentioned: [Pg.90]    [Pg.98]    [Pg.112]    [Pg.90]    [Pg.98]    [Pg.112]   


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