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DrChinese
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miosim said:It helps a lot, because now I can propose the experiment that hopefully will directly prove the existence of an “influence over distance” in spirit of Bell’s theorem.
In this experiment we will rotate the polarization of one entangled photon in hope to observe the symmetrical rotation of another entangled photon.
We may start with the experimental setup very similar to Aspect’s, but with the polarized light source of entangled photons. We also will use two polarizers A and B set in parallel with each other and parallel with the light source polarization. However instead of correlation we will simply measure a light intensity on both sides.
Now, let’s place the wave plates (to rotate photon’s polarization) between light source and polarizer A. Because light beam that passes wave plates isn’t parallel any more to the polarizer A the intensity of the beam that passes this polarizer is changed according to Malus’ law.
If the light source is closer to the polarizer A (for the photon a to collapse first) we should observe the intensity of light at another side is changing in sync with side A that will be a direct proof of an “influence over distance”
What is your prediction of this experiment?
The intensity stays the same at all times on both sides at all polarization angles, as I thought I had indicated previously. This is because an entangled stream consists of randomly polarized photons (actually a superposition of H and V so I am being loose in my language) and 50% of those will pass the polarizer at any orientation. Just as would occur with a stream in a mixed state, which by definition is random/unknown. (These states are indistinguishable unless coincidences are determined.)
Same is true when wave plates are added. No change in intensity with an entangled source. When particle A meets a wave plate, it does not change particle B in any way. And vice versa.