Abstract

Special Relativity Theory is more than 110 years aged and during this period it was elaborated until minuscule details. However, there might be some logically deduced discrepancies, which demand a scrupulous study. Nonetheless, every search for inherent contradictions is an uphill task. The author of the considered paper proposed a situation with two series of synchronized clocks. Each series is at rest in its own frame of reference, but one of them is deemed to be stationary and other is moving with a constant relative velocity. The author believes this situation to be contradictable. But really, the suitable mathematical analysis proves that it is none other than a consequence of neglecting the basic tenets of the theory.

Highlights

  • About Time Dilation—moving with a relative constant velocity v = (v, 0, 0) , where the component v is less than speed of light c (the author names them briefly system K and system k)

  • Special Relativity Theory is more than 110 years aged and during this period it was elaborated until minuscule details

  • Each series is at rest in its own frame of reference, but one of them is deemed to be stationary and other is moving with a constant relative velocity

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Summary

About Time Dilation

—moving with a relative constant velocity v = (v, 0, 0) , where the component v is less than speed of light c (the author names them briefly system K and system k) Both abscissa-axis x and ξ are in parallel, and both coordinate origins coincide at the zero moment of time t=0 τ=0 0. In this paper we read: “The Lorentz Transformation is the basis for Einstein’s time dilation and length contraction It is regarded in general by physicists that a stationary system of observers k which are clock-synchronized when at rest are not synchronized when they all move together with respect to a clock-synchronized ‘stationary system’ K, as illustrated in figure 1”. No wonder is in the above results, because the principle of relativity asserts the full equivalence of all different inertial reference frames

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