Frame Dragger
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Demystifier said:Now I have found THE RIGHT solution of the problem,
completely different from my previous one.
It is so simple and obvious that, I am convinced,
everybody will accept it.
The solution consists of several conceptual steps.
0. Forget everything that I said in my previous posts
of this thread!
1. The standard delayed-choice experiment involves
two entangled particles. It cannot be used for FTL
transfer of information because the interference
is encoded in the COINCIDENCES between the entangled particles.
To observe the coincidences, one needs a CLASSICAL COMMUNICATION
between entangled systems, and classical communication
cannot be FTL.
2. Point 1. above is a special case of the general
property of QM: Without classical communication,
entanglement cannot be used to transmit information.
NOT EVEN SLOWER THAN LIGHT FORWARD IN TIME.
3. As we all know from everyday life,
by classical communication, information can be
transfered ONLY FORWARD IN TIME. This is related
to the second law of thermodynamics.
Now let us apply these facts to two variants of the
DrChinese setting.
4. Assume that Charlie does his choice BEFORE Alice and
Bob make their measurements. Can Alice and Bob observe
any consequences of this choice? Yes, but only if
Charlie sends a classical information to Alice and Bob.
5. Now consider a different situation.
Now assume that Charlie does his choice AFTER Alice and
Bob make their measurements. Can Alice and Bob observe
any consequences of this choice? They could if
Charlie could send a classical information to Alice and Bob.
However, Charlie cannot send classical information to the
past. Therefore, Alice and Bob cannot observe
any consequences of the Charlie's choice.
Q.E.D.
To me it seems that your assumption (one from dBB) lies in Point #3. Dr. Chinese is essentially making the case that such is not the case, or at least, that it is not relevant in a DCQE setting. Isn't this a re-expression of your original objections?