Frame Dragger said:
Let me get this straight... you have a firm grasp of QM, but contextual language eludes you? Yes, I mean Dr. Chinese, as you knew from the first. Care to answer those questions now that you've thrown your tantrum?
Why should I guess? I hope you don't feel it is beneath you to be clearer. And I think I answered the questions, but I am not asking if contextual language eludes you, I'll try to repeat or rephrase my answers.
DrChinese said:
I'd like to see the experiment where Zeilinger concludes local realism is plausible, because there isn't one. There are plenty (of his) proving LR is not.
I did not say Zeilinger says local realism is plausible. He says it has not been ruled out, and I gave the quote. If DrChinese (or you) believes he changed his mind since then, why does not he give me a direct quote?
DrChinese said:
So I don't get where you think LR is considered a viable alternative.
Same answer. Zeilinger said LR has not been ruled out. I gave the quote confirming that. If later he said LR has been ruled out, give me the quote.
DrChinese said:
Why should you accept any scientific evidence?
As you (I mean Frame Dragger) said, this is not a rhetorical pissing match. I accept scientific evidence when I feel satisfied with it. Of course, there are a lot of areas where I just believe experts on their word, at least for the time being, as I cannot sort out everything myself. In this case, however, I don't see enough evidence to rule out local realism. Its elimination is a very radical idea, so the proof should be really good. However, both theoretical and experimental evidence against local realism is dubious in the best case.
DrChinese said:
And why do you suspect that the full universe would not match the results of a subsample?
For one, because the universe is not uniform in space or in time. And the application of fair sampling relevant to Bell is not about the universe. The question at hand is whether the set of detected photons has the same statistics as the set of undetected ones. Hidden variable theories suggest that there is a reason why one photon is detected and another is not. If you impose fair sampling, you reject such a possibility. Let me give you an example. Suppose you throw a lot of knives at a tree. Sometimes a knife gets stuck in the tree, sometimes it is bounced. The knives can have the same velocity and rotate in flight with the same angular velocity, but the results can vary depending on the phase (the knife can hit the tree point first or handle first). So if we try to build the statistics for the phase, the statistics will be different for knives stuck in the tree and for all knives. So, as Santos emphasized, fair sampling eliminates a great deal of local realistic theories immediately, so it would be indeed absurd to blindly accept fair sampling if you're trying to decide if local realistic theories are possible.
DrChinese said:
And why does increasing the sample percentage not lead to a different answer?
I don't know. In general, I don't know why physics laws are the laws we study at school, not some other laws. So what? But if you imply that the same results will hold for 100% efficiency, I don't buy it without proof. Indeed, you may try to break a steel bar by pulling it apart with a force of 1 N. No luck? Try one ton. Still no luck? Then let us conclude that the result remains the same as we increase the load. Of course, you'll just roll your eyes as you know that no material is infinitely strong. How the case of the Bell inequalities is any different? As long as you use some ersatz inequalities (using fair sampling), you can violate them with one hand tied behind your back. However, the entire humanity has not been able to violate the genuine inequalities for 45 years. You want to eliminate local realism? Break the true inequalities. Anything else is not enough. A theorem is a theorem. You cannot ensure its conclusion until its assumptions are fulfilled.
DrChinese said:
And why do other tests - not requiring the fair sampling assumption - give the same results?
Because some of the assumptions of the theorem are not fulfilled. Again, a theorem is a theorem. If the assumptions are not fulfilled, it is easy to avoid the conclusion. Same story as with my example of planar geometry.