MikeG
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How did you find PF?: Searching for answers about redshift
I have a friend who is a skeptic of the "expanding Universe". Neither of us are physicists, but he is an engineer. He claims that red shift is due to "tired light" not the "doppler"-like effect of light coming from stars moving away. He believes that light tires either due to collision with particles or by the effect of gravity. II have looked on this forum enough to debunk the collision explanation, so enough said about that.
I argue that since photons have no mass, they are not affected by gravity, other than the fact that they travel through space, which of course is curved by gravity. His question remains, however, what happens to the energy in the photon when it downshifts toward red?
The answer presented here to that question is that conservation of energy is a local law, not a universal law. I found that unsatisfying, not necessarily wrong. I tried explaining it to him this way:
"With the emitter and receiver moving away from each other the photon would, in classical physics, 'hit' the receiver at less than the speed of light. But since light only travels at "e" relative to any observer, it can NOT arrive at the receiver at a speed less than e from the receiver's point of view. So, something has to give and it's the amount of energy 'seen' in the 'collision', i.e., the wavelength. My amateur answer is close to the two presented on the forum, which state that conservation of energy is a "local" rule and doesn't apply in the relativistic, expanding geometry of space. I just find my formulation easier to grasp. But is it right?"
I have a friend who is a skeptic of the "expanding Universe". Neither of us are physicists, but he is an engineer. He claims that red shift is due to "tired light" not the "doppler"-like effect of light coming from stars moving away. He believes that light tires either due to collision with particles or by the effect of gravity. II have looked on this forum enough to debunk the collision explanation, so enough said about that.
I argue that since photons have no mass, they are not affected by gravity, other than the fact that they travel through space, which of course is curved by gravity. His question remains, however, what happens to the energy in the photon when it downshifts toward red?
The answer presented here to that question is that conservation of energy is a local law, not a universal law. I found that unsatisfying, not necessarily wrong. I tried explaining it to him this way:
"With the emitter and receiver moving away from each other the photon would, in classical physics, 'hit' the receiver at less than the speed of light. But since light only travels at "e" relative to any observer, it can NOT arrive at the receiver at a speed less than e from the receiver's point of view. So, something has to give and it's the amount of energy 'seen' in the 'collision', i.e., the wavelength. My amateur answer is close to the two presented on the forum, which state that conservation of energy is a "local" rule and doesn't apply in the relativistic, expanding geometry of space. I just find my formulation easier to grasp. But is it right?"