falcon32
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Naty1 said:"But my point is that you cannot argue that extra energy has not been added to the universe."
Of course I can...that is incorrect.
"... In the Integrated Sachs-Wolf effect, we clearly see a photon blueshifted...quite literally, energy has been added to it.''"
You mean the frame of observation has changed slightly.
Why not think about 'the energy that has been added' in one entity as coming from cooling of
the universe as it expands?
But of course all this is rather incomplete reasoning...Where did all "the energy that has been added" to the recent Oklahoma tornadoes come from?? Do you think there was energy added to Earth's atmosphere??
I might have phrased my last post a little too succinctly. Now not to be facetious, but do I think energy is being added to Earth's atmosphere? Every day the Sun shines (those 1400 watts/m2 come in handy now and then)!
Hmm, thinking of a blueshifted photon as cooling from the Universe's expansion is good alternative way to look at this situation -- thanks! However, this would demand that it takes energy to expand the Universe...something I find quite natural, since it is accelerating against gravity, but something that others do not like for their own reasons.
But I still think this is a bit of a paradox.
Suppose you have three experimenters, all with watches that have been synchronized. Experimenter A stays in our Milky Way galaxy, the other two, B and C -- having identical scientific equipment -- travel out to the Andromeda galaxy, and position themselves at the base points of an isosceles triangle, with A being at the apex. The triangle base is wide enough so that B is very far away from Andromeda, and therefore any gravitational effect on photons he shines will be negligible.
But C's triangle leg passes just to the right of Andromeda's black hole (from A's perspective), so that it experiences the maximum gravitational effect (note that any photons C shines will undergo gravitational lensing, and therefore, from his perspective, he must aim a little to his left in order to hit A; likewise B must back up just a bit so that the two paths are still of equal length. So the total geometry closely approximates a triangle, but is not).
Now then, at a predetermined time, both B and C fire light beams at A. Both will travel exactly the same distance. However, the Sachs-Wolf effect will very slightly blueshift C's photons. B's will remain unaffected.
Now since both light beams were created with exactly the same apparatus, and traveled exactly the same distance, why does one have more energy than the other?