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I'm not a positivist, but I'm a realist. It's almost a nuissance to discuss about "realism", because this is a notion that the philosophers have loaded with so much unsubstantiated meaning that nobody knows, what is discussed anymore. So what's "realistic" for a scientist? It's defined as reproducible objective and quantitative observations of phenomena in nature, no more no less.Denis said:For positivists like you it is not a problem. For those who think that a physical theory has to describe reality, it is a problem if something supposed to describe something real becomes, somewhere, infinite. Even if the infinity itself is only at a harmless place where the probability to appear is zero.
And my point was that the solution of this problem - even if only a problem for those interested in reality instead of observables only - will probably lead to a different sub-quantum theory with equations and solutions which differ from QT, even in its observable effects, so that, after this, you can come back and find out if that modified theory is better than QT.
With your self-restriction not to care about non-observable problems you restrict yourself from participation in the creation of such sub-quantum theories, which solve problems of different interpretations. Ignorance of problems means, first of all, refusal to participate in their solution. Your choice.
Physics is an interplay between experiment and theory, and this interplay has lead to the discovery of quantum theory, which today is the most realistic theory we have about objectively observable phenomena in nature, and this theory tells us, taken away all the metaphysical additions of various interpretations that are supposed to solve some socalled problems with this discovery, that quantities are objectively indetermined, depending on the state a system is in. Given the Bell experiments of the recent decades together with the overwhelming success of local relativistic QFT, my conclusion is that the most realistic theory, which is QT in its minimal interpretation, in indeterministic. At the same time it describes all objective quantitative observations with an astonishing accuracy, and this makes it realistic in the sense of science.
I don't know, what you refer to when you talk about infinities. If you mean the infinities of perturbative relativistic QFT, then it's also a problem that is completely solved by modern renormalization theory with the physical interpretation of the abstract formalism provided by K. Wilson, Kadanoff et al. That physical theories have limitations in their validity is part of them being "realistic" and not some shortcoming! A bit overexaggerated one might say that finding out the limitations of validity of our theories is the very goal of ongoing scientific research, because this leads to its progress!
Of course, I don't believe that the current status of physical theory is the final answer. As long as there is no consistent formulation of gravity that must be wrong, but I don't believe that any progress can be made without new empirical facts guiding us into the right direction of theory building. To solve philosophical fake problems has never lead to any progress in the natural sciences. It was the great breakthrough of modern natural science to get rid of this "scholastic" idea. To solve a vague "problem of realism" or the socalled "measurement problem" hasn't furthered physical theory building, except by triggering a vigorous research program to test QT, and so far no limit of validity has been found. Although it's likely that one day we'll need a new even better theory, but we won't find it by speculations about philosophical problems but only by the very methodology of modern natural sciences, which is to test QT empirically with ever higher accuracy (implying of course that the same accuracy must be reached by theory in applying QT to the concrete description of these measurements).