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Jan 6 at 19:31 answer added DrChinese timeline score: 1
Jan 6 at 18:57 comment added DrChinese Part II: It is important therefore to say whether you are specifying: a) electrons or photons; b) entangled pairs or an unentangled single particle; c) if entangled, whether they are correlated or anti-correlated; and d) whether you need the Correlation or Match percentages. Otherwise, we end up running in circles. :)
Jan 6 at 18:56 comment added DrChinese Part I: For entangled electrons in singlet state (i.e. opposite outcomes at the same angle): The Match % is sin^2(θ/2) with a range of 0 to 1. The MisMatch % is cos^2(θ/2) with a range of 0 to 1. Correlation % is Matches - Mismatches. Therefore the Correlation % is sin^2(θ/2)-cos^2(θ/2) with a range of -1 to 1. This is the same as -cos(θ), due to the formula: cos(θ)=cos^2(θ/2)-sin^2(θ/2). When considering the prediction for a single electron with a known spin angle measured at theta relative to that, the Match % is cos^2(θ/2).
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Mar 24, 2023 at 2:22 comment added Mauricio I think the actual rule is $\cos^2(\theta/2)$.
Mar 24, 2023 at 2:21 history edited Mauricio CC BY-SA 4.0
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Nov 18, 2022 at 17:19 comment added WillO Your electrons are in an unentangled state. Of course you will not get any Bell violations from unentangled electrons.
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Oct 14, 2022 at 16:32 answer added TKoL timeline score: 0
Mar 21, 2021 at 13:41 comment added Christian I'm sorry if I'm using the wrong terminology. In "Something Deeply Hidden" by Sean Carroll he states rather flatly that any local theory is impossible because measurements at an angle of 45deg are correlated 71% instead of 50%. I then headed to Wikipedia which also states that "[...] the existence of local hidden variables [...] according to Bell's inequality, could not agree with the dependence predicted by quantum mechanical theory, namely, that the correlation is the negative cosine of the angle."
Mar 20, 2021 at 12:44 comment added glS I don't really understand the relation between this and Bell's theorem. Which version of the theorem are you thinking about?
Mar 18, 2021 at 9:31 review First posts
Mar 18, 2021 at 10:03
Mar 18, 2021 at 9:31 history asked Christian CC BY-SA 4.0