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Re. Simultaneity: With reference to the train/platform thought
problem, suppose a mid-point observer in the train frame S-prime
confirms simultaneity when two light sources flash at the ends of his
train of length L.
Then an equivalent observer (equivalent in the
sense that he is situated at the mid point of the platform) in frame
S, also of length L, will not observe simultaneity. However, a
non-equivalent observer in the platform frame S located (beta)L/2 to
the right of the mid-point observer, will observe simultaneity. We
derived this result from our Equation of Light, and the same result
can be obtained by the usual Lorentz transformation procedure. Why
restrict considerations of simultaneity to equivalent observers?
Doesn't this "non-equivalent observer" having observed the flashes
arrive simultaneously, go on to deduce that the events that emitted the
light flashes were not simultaneous since they were not equidistant from
him/her?