@YankBoffin: But how could they see it if the stickee (that is the person who has the sticker) is going faster than the stick-er (the person who views the sticker).
Now, how are you ever going to get to your car tonight after work if, on the way to your car, you first have to go half way there? And to get to that halfway point, you first have to go half way there? But, to get to that point, you first have to get half way there? Ad infinitum...
@spiegel1: Um, if you're driving on the highway, and there's a car in front of you who is going faster than you, can't you still see their bumper sticker?
Assuming that you could read something on a vehicle whose relative velocity is a reasonable % of the speed of light, it doesn't matter if it is you or they who are going faster. If you are going faster, the compression of space-time results in the blue shift (wavelength shrinks) while if the other driver is going faster, the expansion of space-time results in the red shift.
In neither case is the relative speed greater than light speed (as of course, this is impossible - you cannot exceed light speed either in relative or 'absolute' speeds, which is interesting - two objects travelling 0.9c relative to a given reference frame, but in opposite directions are still travelling less than c relative to each other), so it is always possible for light to propagate from the 'stickee' to the 'sticker'.
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Your logic is flawed!
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Now, how are you ever going to get to your car tonight after work if, on the way to your car, you first have to go half way there? And to get to that halfway point, you first have to go half way there? But, to get to that point, you first have to get half way there? Ad infinitum...
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Assuming that you could read something on a vehicle whose relative velocity is a reasonable % of the speed of light, it doesn't matter if it is you or they who are going faster. If you are going faster, the compression of space-time results in the blue shift (wavelength shrinks) while if the other driver is going faster, the expansion of space-time results in the red shift.
In neither case is the relative speed greater than light speed (as of course, this is impossible - you cannot exceed light speed either in relative or 'absolute' speeds, which is interesting - two objects travelling 0.9c relative to a given reference frame, but in opposite directions are still travelling less than c relative to each other), so it is always possible for light to propagate from the 'stickee' to the 'sticker'.
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And if my math is correct, by the time I'm finished with the equation, I should be in my car.
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Write the proof on V=IR