Lynch101
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'Located somewhere in the universe' simply means it is in the universe, such that it will be included in any full description of the universe aka 'physical reality'.PeterDonis said:Okay, so what does "located somewhere in the universe" mean? What does it correspond to in the math of QM?
I strongly suspect that you will be unable to give a valid answer to this question that supports the claims you are making--i.e., that is inconsistent with the things other people are saying that you have been objecting to.
That is, however, the crux of the issue. It's that, by definition, interpretations which say that the mathematics only give us probabilistic predictions for the outcomes of experiments do not have anything in the mathematics which correspond to "located somewhere in the universe".
Since the quantum system must be located somewhere in the universe, at all times, a theory which only gives probabilistic predictions for when the system interacts with a measurement device does not, by definition, describe the system prior to measurement.
If the system is not "located at some single point" then the probability distribution isn't telling us that the system is always located at some single point and it's just a lack of information on our part that gives us the probabilistic predictions.PeterDonis said:If "has a definite location" means "is located at some single point", then the answer to this is obviously no, since, as I have already stated, states with definite positions--where a particle is located at a single point--are not normalizable and hence cannot be realized physically.
If "has a definite location" means something else, then you need to explain what you are using that term to mean.
Given that the system must be located somewhere, what does the probability distribution tell us? Does it tell us the system is distributed across a broader area than a single location, with 'more' of it (or a greater density of it) in one location than another?
If the probability distribution only tells us the probability of the system interacting with a measurement device at a given location, then it doesn't describe the system prior to that interaction - as a matter of definition.