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Peter and Jane are each wearing a wristwatch with a second hand that
takes
one minute to make one complete revolution and Peter is moving at a
speed
of 0.9c with respect to Jane. When Peter observes the second hand on his
watch to have made one complete revolution, how many revolutions will
Jane
observe the second hand of her watch to have made?
On Thu, 17 May 2001, Jack Uretsky wrote:
On Thu, 17 May 2001, John Mallinckrodt wrote:
Hi all-
But John's proper translation would give the same answer to
the question as my original translation. So, John, where, in the new
context, is the ambiguity?
Jack, The ambiguity is that my question (like the original one and
unlike yours) does not specify who should determine how much time
passes on my clock. A nitpicker would point out that it could be
*any* person. I am simply pointing to the fact that there is no
way of knowing whether that person rides on the muons or rides on
my detector.
Your question:
The muon has a lifetime of about 1 microsec (\mu_s). A beam
of muons passes through my detector with a speed of 0.9c. What
lifetime do I measure for the muons?
My question:
The muon has a lifetime of about 1 microsec (\mu_s). A beam of
muons passes through my detector with a speed of 0.9c. During the
lifetime of a muon, how much time passes on my clock?
John Mallinckrodt mailto:ajm@csupomona.edu
Cal Poly Pomona http://www.csupomona.edu/~ajm