- #71
martinbn
Science Advisor
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- 1,993
I don't understand! You wanted photons 1 and 4, which are initially unrelated in any way (arbitrary states and arbitrary far way in space and time from each other) to be entangled or not depending on what Chris does. My example does exactly that! If you disagree you need to tell me why.DrChinese said:None of this fits the requirements I presented. So you don't get the $10, but as consolation prize: I'll buy you that Lone Star anytime you are in Dallas.
And I agree that Chris keeping a spreadsheet can be considered classical.
There is no 2&3 in the task for the bet. I think I stratified all your requirements. Here they are:DrChinese said:But that is not what Chris' role is. He is independently choosing to entangle photons 1 & 4 by doing something to photons 2 & 3. And when Chris chooses to entangle, the final stats should show the perfect correlations (or anti-correlations); and when Chris chooses not to entangle, there can be no correlation. Alice, Bob and Chris are sufficiently distant that their results will be independent. They all send their independent results to some other party for summarizing. We can call that person Dave. Dave buys the beer, by the way.
Why do you not accept my example?
- a. The photons (or whatever classical objects you prefer) detected by Alice and Bob never exist/interact in a common light cone. Let's call these objects 1 and 4 to match my experimental references.
- b. 1 and 4 cannot be entangled or otherwise made identical in their initial states, because the decision to entangle them (or not) will be made in a remote (FTL distant) place by Chris. So Alice, Bob and Chris are spacelike separated at the time that 1 and 4 become entangled - or correlated, or whatever you care to call it. They are also all spacelike separated when Alice and Bob perform their chosen measurements.
- c. Alice and Bob can choose to measure either i) on any same basis (in which case we must see perfect correlation); or ii) on different bases (a la CHSH, and violating a Bell inequality). I'll be impressed if you can do this for even just case i).
- d. Chris can choose to entangle - or not - the 1 and 4 objects. The observed Alice/Bob correlations must change along with this choice. No correlation if Chris chooses not to classically correlate.
PS: I will replay to the rest of your post in a minute.