Running with the phenomena-noumena thing, you can know how something interacts with you at least, yes?
Say, you may interact with an apple-an-sich, which might at least tell you something about the apple, namely about your interaction therewith. Or, you may interact with a neighbor-an-sich, which might tell you something about the neighbor, namely how the neighbor interacts at least. — jorndoe
If we expect apple-omniscience/certainty, then we're over-demanding.
In terms of (phenomena-noumena) epistemics, what would be required (perhaps expected) to know a ding-an-sich (without interaction)? Becoming das-ding...? — jorndoe
I think that's an oxymoron, no? — bert1
Yes, I don't think so either. My desire to just get rid of an inherent conflict between our direct aquaintance of experience and our descriptions of ontologies in physics. I think there is much less conflict by getting rid of this notion of a bottom to the universe with a fixed set of objects just arranged in different ways. Already, the conflict is weakened somewhat imo if it is emphasized the way that physics can be seen as models or tools that describe or trace functional aspects of the universe rather than intrinsic things. — Apustimelogist
It's unexplained either way imo. I just am not compelled to commit to the idea that its brute nature requires appeal to anything beyond local dynamics. I don't need to appeal to the whole universe (the only isolated system that exists) to observe examples of conserved quantities from interactions, as implied by conservation laws, in local systems. And I imagine you could say the same thing if the local system was further decomposable so one could focus on what is happening at a single component of it. — Apustimelogist
Yes, it especialliy depends if you interpret the wave-function as a physical object I think. — Apustimelogist
This richness of physical properties is not compatible with the notion of a system being purely decomposable into its subsystems in all cases. There are many properties such as a correlators that are properties of the total system that don't arise from properties of subsystems.
Since some properties are assigned to the system as a whole, which can be quite extended, they provide the nonlocal beables required by Bell's theorem. This is a combination of points above. Consider an extended two photon system. This has correlator properties like <AB> that are assigned to the whole system, no matter how extended it is and by the above these properties are not merely a property or combination of properties of any of the subsystems.
and interpreting them as a 'faithful portrait' of reality is wrong. — boundless
I think that 'non-representationalist' interpretations of QM — boundless
But IMO the 'reductionistic' picture takes conservation laws as accidental properties of interactions — boundless
In the thermal interpretation, as I understand it, the wave-function is a pure fiction — boundless
I wouldn't say that its not like the portait cannot possibly in principle be faithful (where it does not have wrong predictions); but that it cannot tell us anything about reality intrinsically beyond tools that are used by us to essentially anticipate what comes next or came before or what could happen in some scenario. — Apustimelogist
I feel like my point should be interpretation-independent. — Apustimelogist
I disagree. They would still be an inherent part of the descriptions of those interactions, it just doesn't have to be anything more than local to that picture. — Apustimelogist
Not entirely sure this is the case. Hard to tell. Imo, the 'holism' can be explained away given that the wave-function isn't real and entanglement depends on local entangling interactions ans locally incompatible observables. — Apustimelogist
But it is contrary to a deeply rooted intuition, shared by philosophers, physicists, and the proverbial man in the street, that at any point in time there is one and only one state of the universe which is “true”, and with which every true statement about the world must be consistent: what is here called unicity. In §2.4, it was argued that because of the noncommutation of quantum projectors, classical unicity must be replaced by quantum pluricity.
Abandoning unicity is certainly a radical proposal, which can only be justified if by doing so one obtains a more coherent and internally consistent understanding of the quantum world, together with a resolution of some of its major problems and paradoxes, such as those described above in §8. In this connection it is worth noting that according to CH the use of a quasiclassical quantum framework, §5, allows one to understand why unicity works so well in the macroscopic quantum world, and hence why its failure in the microscopic domain can be so counterintuitive and hard to grasp. To be sure, there may be other ways of dealing with the quantum mysteries, and it is up to future research to determine whether CH runs into serious problems or continues to resolve the quantum paradoxes to which it is applied. It is also not a foregone conclusion that the quantum Hilbert space, though basic nowadays in almost all applications of quantum theory—quantum foundations is the only notable exception—will continue this leading role or be replaced by something else. Should that occur it would, of course, require the revision or abandonment of any quantum interpretation, such as CH, based firmly on Hilbert space mathematics.
In a sense, yes, they would describe the behavior of the interactions. But whereas the 'bottom-up' perspective says that conservations law are 'contingent consequences' of the behavior of interactions, the 'top-down' picture (i.e. interactions are more fundamental) says the reverse. — boundless
I don't see how this isn't some kind of 'non-realism', thought. It seems to imply this rejection of 'unicity' — boundless
It seems to me that whatever is conserved is always implied in the described behavior of the interactions. Obviously you might be able to apply these principles as a blanket description of various systems of different sizes and claim holism in virtue of the fact you could be talking about large spatially separated systems. Thinking about it then; for me, I would accept a holistic explanation if say, the forces and displacements in the above link were non-local. But if they are solely local or mediated locally, then I don't see the need for a holistic description. Sure I may not be able to directly explain why these descriptions apply, but if everything interacts only locally then I don't see the need for holistic descriptions. The blanket description for the system would not be distinct from compatible descriptions applied to all the sub-components of a system. — Apustimelogist
Based on the Stanford article, I would say the stochastic interpretation manages to fulfil unicity in the sense of: "a single point represents the exact state of a system at any given time" ehich applies to particles but not the wave-function. — Apustimelogist
Ok, I think I can get what you are sayinh. However, to be fair, it seems to me even in this kind of 'bottom-up' model, conservation laws, symmetries seem like something that happens due to some kind of 'happy chance'. — boundless
but IMO the picture is simpler. — boundless
Ok, interesting. Just for curiosity, but in this interpretation do the 'real' momenta of particles coincide with the 'observed' ones? — boundless
Imo it would only be 'happy chance' if one of the equivalent descriptions could be the case while the other (e.g. conservation laws) failed, but clearly that isn't the case if one follows from the other formally. — Apustimelogist
I don't think it is simpler imo; because, if these conservation behaviors are properties of individual interactions, and individual interactions can only propagate locally, then there is no reason for me to attribute this as a holistic property of the whole system. The principle applied to the system would be rendered redundant if it holds for subsystems, subsystems of subsystems... right down to local interactions. It would be explanatorily simpler to say that the conservation property holds for the whole system in virtue of the fact it holds at any interaction propagating in some local part of the system. — Apustimelogist
Not sure exactly what you mean but stochastically behaving particles (whether classical or quantum) do not have well-defined velocity / momentum in general so in stochastic mechanics velocity fields are constructed using averages regarding particle motion. — Apustimelogist
Ok. But what about uniformity/universality of physical laws?
Why, say, do electromagnetic interaction and gravitation seem to behave the same everywhere?
If there weren't any kind of 'top-down' constraints, how can one explain this universality? — boundless
This objection is of course not a problem for dBB as far as predictions go but it would be certainly strange that when we measure velocities, the 'real' velocity is something else.
It seems that stochastic interpretations do not share this conceptual pecularity. Interesting. — boundless
With regard to explanation, you could equally ask why should there not be universality without reason? — Apustimelogist
The Bohmian formulation is very closely related to the stochastic one. Effectively The stochastic mechanics momentum / velocities are equivalent to the standard quantum ones. Bohmian mechanics includes very similar kinds of momentum /velocity to the stochastic ones abd then essentially adds extra deterministic particle trajectories on top of it. The way I personally see it, the main difference between Bohm and stochastic mechanics is that the latter eschews this last assumption of additional deterministic trajectories. Without that, the natural way to viee trajectories is stochastic and we see this directly in the path integral formulation of standard mechanics because the paths in this formulation that are used to calculate ptobabilities are the same as the stochastic mechanics particle trajectories. Because quantum mechanics is so bizarre though, it is always assumed these paths in the path integral formulation are not real but purely computational tools. Stochastic mechanics just takes them at face value. — Apustimelogist
I thought Bohm's idea was just an inelegant and superfluous attempt to retain discrete particles and a purely objective pre or no-collapse reality. But what is the motivation for retaining this idea given what we know now? — Bodhy
Isn't it the case we now have significant experimental refutation of hidden variables, such as Bell's Theory, Legget-Garg inequalities, and Kochen-Specker theorem? — Bodhy
IMO, this takes us some way beyond the traditional positions of monism, dualism, reductionism etc. to some sort of metaphysics which needs a new vocabulary, like the kind of constructivist pluralism I've been talking about here. — Bodhy
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