ajw1 said:
How is that a nice job? I haven't seen any evidence for this statement so far. And again: articles on this subject all confirm the nonlocal behaviour for entangled particles.
@ThomasT, do you have any reference supporting your statement?
I at first thought that pallidin was being facetious.

But on reading his last post, maybe not. In any case, there's nothing particularly bold about my assertions (or conjectures).
I thought that the pre-Bell or sans-Bell mainstream view was a local causal one.
The historical development of qm, the design and execution of entanglement experiments, and the similarity between the angular dependencies produced in archetypal A-B optical Bell tests and polarimetric setups are all compatible with a local causal view.
Optical disturbances between crossed polarizers don't produce a linear correlation between the angular difference and the resultant intensity. The situation with two, presumably identical, opposite-moving quantum optical disturbances is essentially the same. The correlation between the angular difference and the joint detection rate isn't linear, but follows, ideally, the Law of Malus.
keep in mind that it's the
relationship between separated disturbances that's being measured by a global parameter. This relationship is itself a global parameter. Is it so surprising that measuring the same thing with the same devices and the same (or opposite) settings produces predictable results, and even accurate conditional predictions wrt individual detections?
Nonseparability of the joint state in standard qm doesn't by itself imply nonlocality -- quantum entanglement experiments are designed to produce the observed statistical dependencies via local interactions and transmissions. The qm treatment contains all the necessary info. The values of the hidden variables that determine individual detections are irrelevant.
Bell's theorem and Bell inequalities are, afaik, the sole basis for inferring nonlocality.
The inference of nonlocality has to do with the representation of locality. The locality condition is the separability of the joint state. An lhv representation requires this. However, separability excludes statistical dependence (the interdependence of detection events at one end and sample spaces at the other end) as well as nonlocality.
So, violation of inequalities based on this locality condition might be due to nonlocal interactions and transmissions, or they might be due to statistical dependence, which we can understand vis local causality -- and, therefore, the existence of nonlocality hasn't been conclusively demonstrated.
There are as well other reasons to believe that we inhabit a locally causal universe. So, it's an assumption that's not easily abandoned. The meaning of Bell's theorem and violations of the inequalities have been approached in different ways. Maybe it's gotten more complicated than necessary. Another reason why some physicists think that there's no definitive word on the existence of nonlocality has to do with the inability to close all of the loopholes in a single experiment. But (if that's still the case) that's another discussion.