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nomadreid
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In the explanation of the quantum eraser, Wikipedia https://en.wikipedia.org/wiki/Quantum_eraser_experiment states
"...the 'which-path' information is 'erased,' whereupon the interference pattern is recovered. (Rather than removing or reversing any changes introduced into the photon or its path, these experiments typically produce another change that obscures the markings earlier produced.)
A key result is that it does not matter whether the eraser procedure is done before or after the photons arrive at the detection screen."
Suppose I run the experiment twice:calling the two patterns K = which-path information known, and U = which-path information is unknown, and distinguishing between U1 and U2 as follows,
(1) one time, I keep the screen there the whole time, both while I am getting a pattern K, and then erasing, and ending up with interference pattern U1
(2) I withdraw the screen while I am erasing, so that on the screen is already imprinted a K pattern, and then put the second screen in its place, and get the interference pattern U2.
It would seem that the U1 and U2 are not the same, since I should be able to superimpose K onto U2 to get U1. However, the last sentence in that Wiki explanation seems to say that this is wrong, since otherwise I could do the screen switch between when the erasure took place and when the photons reached the screen, thereby making an "unauthorized" difference.
What I understand from that last sentence is that the difference between the pattern takes place at the moment of erasure , both at the point of erasure and the screen because the screen is part of the same system as the apparatus where the erasure takes place (entangled), but that it simply takes a bit of time from this quantum information to become classical information as in the case of quantum teleportation. But I am still confused about whether or not U1 and U2 would be the same, since that is classical information. Any clarification would be appreciated, thanks.
"...the 'which-path' information is 'erased,' whereupon the interference pattern is recovered. (Rather than removing or reversing any changes introduced into the photon or its path, these experiments typically produce another change that obscures the markings earlier produced.)
A key result is that it does not matter whether the eraser procedure is done before or after the photons arrive at the detection screen."
Suppose I run the experiment twice:calling the two patterns K = which-path information known, and U = which-path information is unknown, and distinguishing between U1 and U2 as follows,
(1) one time, I keep the screen there the whole time, both while I am getting a pattern K, and then erasing, and ending up with interference pattern U1
(2) I withdraw the screen while I am erasing, so that on the screen is already imprinted a K pattern, and then put the second screen in its place, and get the interference pattern U2.
It would seem that the U1 and U2 are not the same, since I should be able to superimpose K onto U2 to get U1. However, the last sentence in that Wiki explanation seems to say that this is wrong, since otherwise I could do the screen switch between when the erasure took place and when the photons reached the screen, thereby making an "unauthorized" difference.
What I understand from that last sentence is that the difference between the pattern takes place at the moment of erasure , both at the point of erasure and the screen because the screen is part of the same system as the apparatus where the erasure takes place (entangled), but that it simply takes a bit of time from this quantum information to become classical information as in the case of quantum teleportation. But I am still confused about whether or not U1 and U2 would be the same, since that is classical information. Any clarification would be appreciated, thanks.
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