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Sure, but (1.4) is not presented as an assumption. And even if it was, the point is that such an assumption needs a justification for physical reasons, if we want to derive classical statistical mechanics from classical mechanics.A. Neumaier said:In mathematical physics one doesn't need to justify the assumptions, only the conclusions.
But let us not forget what it has to do with Bohmian mechanics. You object that some aspects of BM are not proved rigorously, and when I point out to you that analogue things are not proved rigorously in classical statistical mechanics, you argue that in classical statistical mechanics that's not a problem. If you hold the opinion that only the former and not the latter is a problem, then you have double standards. If one wants to be fair, one has to admit that either both are problems (of a very similar kind) or both are not problems.