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Re: Relativity conundrum



Bob LaMontagne wrote:

Ken Caviness wrote:

But in any case it would not be logical for her to trust her own clocks as
giving "real time" but the station observer's distance measurements as giving
the "real distance". It is my impression that most apparent paradoxes in
relativity turn out to be due to such a mixed-reference-frame treatment of
some problem.


I found the example described by Valev to be quite useful, even if it used mixed
frames.

The SAME approach is used in all textbooks for interpretation of the Michelson-Morley
experiment. See, for instance, J. Mulligan, Introductory College Physics, McGraw-Hill,
1985, pp. 732-733, fig. 25.11. The frame Michelson, Morley and the interferometer were
in allowed them to measure a speed of light c' = D1 / t'. In other words, c' is
EXPERIMENTALLY obtained. However the textbook discusses the event with respect to
another frame, immobile with respect to the interferometer but - note - in this other
frame the time (t') remains unchanged!!! Accordingly, the speed of light in the other
frame proves different from that experimentally obtained:

c^2 (t')^2 = (D1)^2 + v^2 (t')^2

I agree with that approach. The time (t') is the same in the two frames whereas the
speeds c' and c differ.

Pentcho