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vanhees71 said:As I said before, in Landau Lifshitz I cannot find the word collapse (by searching the electronic copy I have ;-)), and Weinberg holds the view that the question in interpretational issues is undecided (after a brilliant analysis in an early chapter of his QM lectures book). Then he happily goes on using the standard representation.
I don't think that a Heisenberg cut is in any way justified by the formalism of QT nor is it in anyway justified by observations. It's just a matter of technological challenge how to sufficiently isolate macroscopic systems from perturbations to avoid decoherence to demonstrate quantum effects also on them. You have to decide from case to case at which point in an experimental setup you can treat things (semi-)classically. I think that Bohr was right saying that a measurement apparatus should be within the validity of the semi-classical description. It must be an open system such that you can store the information on the measurements made, which is an irreversible process.
The interaction between measured object and the macroscopic measurement device are part of the Hamiltonian and as such, according to the successful relativistic QFT, a local interaction. The assumption that such a local interaction can cause far-distant instantaneous responses is thus a contradiction in adjecto. According to the standard (minimal) interpretation there's also no need to explain it by far-distant correlations as described by entanglement. It's all standard QT (or functional analysis if you wish).
I replied to this above, but add another comment to show that it is very clear that Weinberg's standard interpretation has a Heisenberg cut p81, section 3.7:
"The discussion of probabilities in Section 3.1 was based on what is called the Copenhagen interpretation of quantum mechanics, formulated under the leadership of Niels Bohr. According to Bohr, “The essentially new feature of the analysis of quantum phenomena is ... the introduction of a fundamental distinction between the measuring apparatus and the objects under investigation."
So LL and Weinberg both have the Heisenberg cut. The Heisenberg cut is part of the standard or minimal interpretation.