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vanhees71 said:I did several times in this thread. Then you use the words in different meanings. In this way one cannot discuss scientific issues. That's all I'm saying.
Well, I think you've misdiagnosed the problem.
vanhees71 said:I did several times in this thread. Then you use the words in different meanings. In this way one cannot discuss scientific issues. That's all I'm saying.
Here the problematic word is "ultimately". What if description by the physics of particles and fields is not ultimate but merely provisional? Would it be schizophrenic even then? Different levels of descriptions require different effective paradigms (see Anderson's "More is Different"), and there is nothing schizophrenic about that. On the other hand, even Bohmian mechanics can make you schizophrenic if you apply it to make free will decisions about everyday life actions. (Should I marry Ana or Rebecca? Well, it's already determined by initial Bohmian positions, so there is nothing I can do about it. Except that I can. Which is impossible. But obviously true. Arrrghhh!)stevendaryl said:That's what makes no sense to me. If detector clicks are natural phenomena that are ultimately described by the physics of particles and fields, then how can they be more real than what they're made out of? To me, that's a schizophrenic point of view.
The pre-quantum theories of physics were not schizophrenic in this way. Bohmian mechanics is not schizophrenic in this way.
Well, many physicists have also a good understanding of philosophy, and Sean Carroll is one of the best examples. The authors of the PBR theorem went even further, they found a way to translate philosophical terms into scientific ones, which is why their work is so important. But still, most physicists (who are not interested in quantum foundations) are not familiar with concepts of ontology and epistemology.fanieh said:Hi, firstly, ontic and epistemic are not stuff of philosophy.. even brilliant physicists like Sean Carrol believes in ontic psi as when he made clear in:
http://blogs.discovermagazine.com/c...hysicality-of-the-quantum-state/#.Wa87v7pFxOx
“According to instrumentalism, palaeontologists talk about dinosaurs so they can understand fossils, astrophysicists talk about stars so they can understand photoplates, virologists talk about viruses so they can understand NMR instruments, and particle physicists talk about the Higgs Boson so they can understand the LHC. In each case, it’s quite clear that instrumentalism is the wrong way around. Science is not “about” experiments; science is about the world, and experiments are part of its toolkit.”
Also remember PBR theorem revolves around ontic and epistemic psi, so these are serious physics stuff.
I'm afraid I don't understand your question. Are you implying that electromagnetic force, for instance, does not work within actual Hilbert space? What do you mean by that?fanieh said:That said. If psi is really ontic, and there is some kind of actual Hilbert Space in the vacuum or whatever the ontic nature may be based on.. is there possibility that we have new force of nature (or new field such as higgs field like thing) that only work in the dynamics within the actual Hilbert space (or other mechanisms) that produces the ontic psi, etc.? Do you know of references with regards to this? Thank you.
Demystifier said:Here the problematic word is "ultimately". What if description by the physics of particles and fields is not ultimate but merely provisional? Would it be schizophrenic even then?
Demystifier said:Well, many physicists have also a good understanding of philosophy, and Sean Carroll is one of the best examples. The authors of the PBR theorem went even further, they found a way to translate philosophical terms into scientific ones, which is why their work is so important. But still, most physicists (who are not interested in quantum foundations) are not familiar with concepts of ontology and epistemology.I'm afraid I don't understand your question. Are you implying that electromagnetic force, for instance, does not work within actual Hilbert space? What do you mean by that?
Fair enough. And what if, as I propose, non-relativistic QM with Bohmian interpretation is fundamental while relativistic QFT is emergent?stevendaryl said:If it turns out the QM is not fundamental, but is just a heuristic approximation to a more accurate theory, then I would no longer care whether it is schizophrenic, and would instead turn my scrutiny to that replacement theory.
Demystifier said:Fair enough. And what if, as I propose, non-relativistic QM with Bohmian interpretation is fundamental while relativistic QFT is emergent?
I guess it's something like MWI applied not to Standard Model but to the true theory of everything. Well, it's possible but I am not aware of any actual reference.fanieh said:I meant supposed there was a real Hilbert space.. then you need a set of new forces of nature for the real Hilbert space to work, forces we can't detect because it only works within the machinery that produces all this quantum ontology (for example imagine a super computer inside each of the Planck space in the vacuum whose only job is to produce quantum probabilities and bind them to objects (or whatever)).
Yes, that's why my article is entitled "How I Stopped Worrying and Learned to Love Orthodox QM".stevendaryl said:Like I said, if that's the case, then I would no longer care about whether QM seems schizophrenic.
Demystifier said:I guess it's something like MWI applied not to Standard Model but to the true theory of everything. Well, it's possible but I am not aware of any actual reference.
It's possible. See e.g. https://arxiv.org/abs/1703.08341 , Sec. 4.1, last paragraph.fanieh said:Is it possible there would be a fifth and sixth fundamental forces of nature whose domain of applicability is related to the quantum ontology (or mechanism within such) only?
stevendaryl said:The minimalist interpretation of quantum mechanics seems to do that. I'm sure you've heard it said by many physicists that
(John Wheeler)
In the minimalist interpretation, we are using quantum mechanics to compute transition probabilities between macroscopic states: We start with a preparation procedure and proceed to a measurement. Quantum mechanics gives probabilities for the various possible measurement results, given the preparation procedure. So in this formulation, it seems to be viewing some things as definite---we chose a definite preparation procedure, we got a definite measurement result. But the microscopic details are not assumed to have definite values. The microscopic details seem to be treated as mere calculational tools for predicting macroscopic outcomes, which are the real things.
Demystifier said:Yes, that's why my article is entitled "How I Stopped Worrying and Learned to Love Orthodox QM".
Demystifier said:It's possible. See e.g. https://arxiv.org/abs/1703.08341 , Sec. 4.1, last paragraph.
This as phrased doesn't make sense. What do you mean by "the Hilbert space is located" ?fanieh said:I see. May I know if the Hilbert Space in Bohmian Mechanics is located in the quantum vacuum or outside the vacuum or outside spacetime? Please describe where it is located. Thank you.
martinbn said:This as phrased doesn't make sense. What do you mean by "the Hilbert space is located" ?
martinbn said:Yes, but there is a big difference between particles and fields are not real and values of observables are not meaningful without a measurment.
Well, the particle is real, it exists out there. It is an objective entity, not an abstract construct. On the other hand the coordinates are part of the mathematical description and are things that need not make sense at all times.stevendaryl said:Can you expand on what the big difference is?
In our mind.fanieh said:I see. May I know if the Hilbert Space in Bohmian Mechanics is located in the quantum vacuum or outside the vacuum or outside spacetime? Please describe where it is located. Thank you.
Demystifier said:In our mind.![]()
If you want to seriously discuss QM, you must first be well familiar with classical mechanics. Are you? Let me assume that you are. Then wave function is "real" in Bohmian mechanics in the same sense in which principal function of classical Hamilton-Jacobi equation is "real" in classical mechanics. (And if you have no idea what I am talking about, then go and learn classical mechanics first.)fanieh said:I thought Bohmian Mechanics Required the Wave Function to be real
I never understood why "properties of system A are meaningless, ... until they are measured by system B" and I believe it is not always true.stevendaryl said:Here's what seems strange to me. You have system A, an electron, say. For simplicity, only consider the property of being spin-up in the z-direction. You have system B, some measuring device. Among other things, it has a pointer that can swing from pointing left, where there is a label "U" to pointing right, where there is a label "D". You somehow connect the two systems so that system B measures the spin of system A: If system A is spin-up in the z-direction, then system B will go into the state of pointing to "U", and if system A is spin-down in the z-direction, then system B will go into the state of pointing to "D".
So for people say that properties of system A are meaningless, or have no definite value, until they are measured by system B seems weird if they are both quantum systems. Does system B need a third system, C to make its pointer-value meaningful? That would lead to an infinite regress.
The way I feel about it is that unless one can formulate the Rules of Quantum Mechanics in a way that does not mention, at the fundamental level, any macroscopic quantities such as "measurement", "preparation procedure", "average over many, many systems", then we don't really understand quantum mechanics. That might be fine. There might be limits to what we can understand. But I object to people pretending otherwise.
Eq. (182) is only valid after the measurement. On the other hand, Eq. (185) contains a tacit (but wrong) assumption that (182) is valid at all times.Georgios Bosch said:A very interesting read, thank you. If you don't mind sharing, what was the deep conceptual error in arXiv:1309.0400?
I think the problematic thing is to call properties which are not prepared as "meaningless". If you have a system in a state, the observables that have no determined value are of course not meaning less but measurable, and in measuring them you usually have an influence on the state of the measured system. Which one this is, depends on the interaction between measurement apparatus and measured system. In the special case of von-Neumann-filter measurements (I'd rather call them a certain kind of preparation procedure) you have prepared a state, where the observable takes the corresponding determined value.stevendaryl said:Here's what seems strange to me. You have system A, an electron, say. For simplicity, only consider the property of being spin-up in the z-direction. You have system B, some measuring device. Among other things, it has a pointer that can swing from pointing left, where there is a label "U" to pointing right, where there is a label "D". You somehow connect the two systems so that system B measures the spin of system A: If system A is spin-up in the z-direction, then system B will go into the state of pointing to "U", and if system A is spin-down in the z-direction, then system B will go into the state of pointing to "D".
So for people say that properties of system A are meaningless, or have no definite value, until they are measured by system B seems weird if they are both quantum systems. Does system B need a third system, C to make its pointer-value meaningful? That would lead to an infinite regress.
The way I feel about it is that unless one can formulate the Rules of Quantum Mechanics in a way that does not mention, at the fundamental level, any macroscopic quantities such as "measurement", "preparation procedure", "average over many, many systems", then we don't really understand quantum mechanics. That might be fine. There might be limits to what we can understand. But I object to people pretending otherwise.
stevendaryl said:Here's what seems strange to me. You have system A, an electron, say. For simplicity, only consider the property of being spin-up in the z-direction. You have system B, some measuring device. Among other things, it has a pointer that can swing from pointing left, where there is a label "U" to pointing right, where there is a label "D". You somehow connect the two systems so that system B measures the spin of system A: If system A is spin-up in the z-direction, then system B will go into the state of pointing to "U", and if system A is spin-down in the z-direction, then system B will go into the state of pointing to "D".
So for people say that properties of system A are meaningless, or have no definite value, until they are measured by system B seems weird if they are both quantum systems. Does system B need a third system, C to make its pointer-value meaningful? That would lead to an infinite regress.
The way I feel about it is that unless one can formulate the Rules of Quantum Mechanics in a way that does not mention, at the fundamental level, any macroscopic quantities such as "measurement", "preparation procedure", "average over many, many systems", then we don't really understand quantum mechanics. That might be fine. There might be limits to what we can understand. But I object to people pretending otherwise.
In physics, there is a widespread belief that fundamental laws must be fully microscopic. You can compare it with a widespread belief in pure math that all math must be based on set theory. Proposing that macro laws could be fundamental can be compared to a proposal that math should be based on category theory (rather than set theory). Yes, some people propose it, but the mainstream does not buy it.martinbn said:This is what I don't understand. Why do you insist on the theory being of certain type? Why is it not ok to mention these notions? It seems to me it is a matter of taste. Almost as saying as long as the theory uses differential equations it is not a good explanation. It is incomplete until a purely algebraic description is found.
martinbn said:This is what I don't understand. Why do you insist on the theory being of certain type?
vanhees71 said:I think the problematic thing is to call properties which are not prepared as "meaningless". If you have a system in a state, the observables that have no determined value are of course not meaning less but measurable, and in measuring them you usually have an influence on the state of the measured system.
Demystifier said:In physics, there is a widespread belief that fundamental laws must be fully microscopic. You can compare it with a widespread belief in pure math that all math must be based on set theory. Proposing that macro laws could be fundamental can be compared to a proposal that math should be based on category theory (rather than set theory). Yes, some people propose it, but the mainstream does not buy it.
martinbn said:This is what I don't understand. Why do you insist on the theory being of certain type? Why is it not ok to mention these notions? It seems to me it is a matter of taste. Almost as saying as long as the theory uses differential equations it is not a good explanation. It is incomplete until a purely algebraic description is found.
The difference between "macroscopic" and "microscopic" observables is that the former are coarse grained, i.e., averages over many microscopic degrees of freedom, which have the tendency to behave classical.stevendaryl said:But to me, calling something "measurable" is the issue. A property is measurable if some procedure can make it's value correlated with a macroscopic property (such as a pointer position). But what makes pointer positions different than properties such as the z-component of spin? Why does the first not need to be measured to have a value? Of course, that would lead to an infinite regress, but how do you stop the regress? It seems to me by saying that there is something special about pointer positions.
Can one electron measure the spin of another electron?
I have another mathematical analogy that can be useful. Saying that cat is made of particles is like saying that a function f(x) is made of points - at each local point x you have to specify f(x). However, you can make a Fourier transform and say that the function is not made of local points but of global functions sin and cos. In other words, you can have locality in the k-space rather than the x-space. Which space is fundamental? We don't know a priori. If forces of nature are local in the x-space, then it seems reasonable that x-space is more fundamental than the k-space. But if forces are not local in x-space (as violation of Bell inequalities suggests), then perhaps "fundamental" does not mean "micro". Perhaps we need to make some big functional transform of all our known laws of physics and obtain a truly local laws in some completely different space. To connect this (farfetched?) speculation with something more familiar, perhaps this big transform is somehow related to AdS/CFT and EPR=ER conjectures.stevendaryl said:I think it's different from that. I couldn't care less whether you base your math on set theory or category theory. But if you had a law of physics that mentions macroscopic systems---say, that cats always land on their feet--it seems to me that either the law should be derivable from particle dynamics (since a cat is made up of particles, after all) or else particle dynamics is actually violated when the particles are part of a cat.
This is a very elegant articulation of the so-called Measurement Problem, and makes very clear why it is called a 'problem', namely: the experiments used to justify quantum mechanics are, by that very theory, not dynamically possible!stevendaryl said:The macroscopic description of a measurement situation might be something like this:
Since "Measured spin-up" and "Measured spin-down" are presumably states of the measuring device, and the measuring device is made up of ordinary particles, then it seems that in principle, the above rule should be re-expressible in the form:
- if you prepare an electron in the spin state \alpha |U\rangle + \beta |D\rangle and perform a measurement of spin in the z-direction, then the device will make a transition to the "Measured spin-up" state with probability |\alpha|^2 and to "Measured spin-down" with probability |\beta|^2.
It seems that in principle, it should be possible to eliminate the measurement aspect of the theory and re-express it as a theory of pure particles. If that can't be done, that seems pretty weird to me. On the other hand, we're pretty sure that it can't be done, because the dynamics of pure particles is deterministic (Schrodinger's equation) regardless of how many particles are involved. So there's something weird going on.
- If you prepare a collection of particles in such-and-such a state, then later they will be in such-and-such a state with probability |\alpha|^2. (Not "measured to be" in that state, because the system already includes the measuring device, which presumably doesn't need to be measured by a third system. Or does it?)
stevendaryl said:I'm not insisting on anything. I'm just explaining why I feel there is something not yet understood about quantum mechanics. My feeling is that macroscopic properties should be derivable from microscopic properties, so that in principle, any mention of macroscopic properties should be eliminable. That's part of the reductionist program, it seems to me.
Physics Footnotes said:Despite what you may read to the contrary (here or elsewhere), this problem has not been resolved, and so it should be no surprise that it is causing you so much head-scratching
Physics Footnotes said:One can certainly avoid the problem by resorting to interpretations that avoid one or more assumptions you have made, but they then have their own problems, resulting in no consensus whatsoever about the best way to respond to the problem.
bhobba said:Its not shut-up and calculate - its more like - well yes they are their but exactly why is it a worry? Its not like any theory explains everything.
atyy said:Indeed why worry about quantum gravity - the existing theory is perfectly fine.
It's only not dynamically possible, if you insist on a collapse assumption, but that's not even part of many flavors of the Copenhagen interpretation!Physics Footnotes said:This is a very elegant articulation of the so-called Measurement Problem, and makes very clear why it is called a 'problem', namely: the experiments used to justify quantum mechanics are, by that very theory, not dynamically possible!
Lord Jestocost said:and those don’t describe how we - as conscious observers - experience our world.
Personally, I'm still figuring out how much I want to get worked up about it. ;-)bhobba said:But the question is why don't you just accept that's how nature is? Why get worked up about it?
bhobba said:The question is - are they worth worrying about. A number of people here, including myself and Vanhees, believe in the Ensemble Interpretation of Einstein - updated for modern times of course. But unlike Einstein many of us accept its just the way the world is and don't get worked up over it. There is no way to tell the difference between an improper mixed state and a proper one so who cares? Yes they are different but so what?
stevendaryl said:The macroscopic description of a measurement situation might be something like this:
Since "Measured spin-up" and "Measured spin-down" are presumably states of the measuring device, and the measuring device is made up of ordinary particles, then it seems that in principle, the above rule should be re-expressible in the form:
- if you prepare an electron in the spin state \alpha |U\rangle + \beta |D\rangle and perform a measurement of spin in the z-direction, then the device will make a transition to the "Measured spin-up" state with probability |\alpha|^2 and to "Measured spin-down" with probability |\beta|^2.
It seems that in principle, it should be possible to eliminate the measurement aspect of the theory and re-express it as a theory of pure particles. If that can't be done, that seems pretty weird to me. On the other hand, we're pretty sure that it can't be done, because the dynamics of pure particles is deterministic (Schrodinger's equation) regardless of how many particles are involved. So there's something weird going on.
- If you prepare a collection of particles in such-and-such a state, then later they will be in such-and-such a state with probability |\alpha|^2. (Not "measured to be" in that state, because the system already includes the measuring device, which presumably doesn't need to be measured by a third system. Or does it?)
kith said:Personally, I'm still figuring out how much I want to get worked up about it. ;-)
bhobba said:That's the issue isn't it.
Some get almost evangelistic about it, others just shrug and accept say what Ballentine says.
Still others like me, while agreeing mostly with Ballentine gain insight by studying various interpretations to understand the formalism better.
And either one of those can get really 'into it' as many threads here show.
Thanks
Bill