I think that a ‘reductive’ explanation of quantum mechanics might not be as appealing as it seems to you.
Those fluid mechanics experiments are brilliant, and I’m deeply impressed by them for coming up with them, let alone putting it into practice! However, I don’t find it especially convincing as a model of subatomic reality. Just like the case with early 20th-century analog computers, with a little ingenuity it’s almost always possible to build a (classical) mechanism that will obey the same math as almost any desired system.
Definitely, to the point that it can replicate all observed features of quantum mechanics, the fluid dynamics model can’t be discarded as a hypothesis. But it has a very very large Occam’s Razor penalty to pay. In order to explain the same evidence as current QM, it has to postulate a pseudo-classical physics layer underneath, which is actually substantially more complicated than QM itself, which postulates basically just a couple equations and some fields.
Remember that classical mechanics, and most especially fluid dynamics, are themselves derived from the laws of QM acting over billions of particles. The fact that those ‘emergent’ laws can, in turn, emulate QM does imply that QM could, at heart, resemble the behaviour of a fluid mechanic system… but that requires postulating a new set of fundamental fields and particles, which in turn form the basis of QM, and give exactly the same predictions as the current simple model that assumes QM is fundamental. Being classical is neither a point in its favour nor against it, unless you think that there is a causal reason why the reductive layer below QM should resemble the approximate emergent behaviour of many particles acting together within QM.
If we’re going to assume that QM is not fundamental, then there is actually an infinite spectrum of reductive systems that could make up the lower layer. The fluid mechanics model is one that you are highlighting here, but there is no reason to privilege it over any other hypothesis (such as a computer simulation) since they all provide the same predictions (the same ones that quantum mechanics does). The only difference between each hypothesis is the Occam penalty they pay as an explanation.
I agree that, as a general best practice, we should assign a small probability to the hypothesis that QM is not fundamental, and that probability can be divided up among all the possible theories we could invent that would predict the same behaviour. However, to be practical and efficient with my brain matter, I will choose to believe the one theory that has vastly more probability mass, and I don’t think that should be put down as bullet swallowing.
Is QM not simple enough for you, that it needs to be reduced further? If so, the reduction had better be much simpler than QM itself.
I think that a ‘reductive’ explanation of quantum mechanics might not be as appealing as it seems to you.
Those fluid mechanics experiments are brilliant, and I’m deeply impressed by them for coming up with them, let alone putting it into practice! However, I don’t find it especially convincing as a model of subatomic reality. Just like the case with early 20th-century analog computers, with a little ingenuity it’s almost always possible to build a (classical) mechanism that will obey the same math as almost any desired system.
Definitely, to the point that it can replicate all observed features of quantum mechanics, the fluid dynamics model can’t be discarded as a hypothesis. But it has a very very large Occam’s Razor penalty to pay. In order to explain the same evidence as current QM, it has to postulate a pseudo-classical physics layer underneath, which is actually substantially more complicated than QM itself, which postulates basically just a couple equations and some fields.
Remember that classical mechanics, and most especially fluid dynamics, are themselves derived from the laws of QM acting over billions of particles. The fact that those ‘emergent’ laws can, in turn, emulate QM does imply that QM could, at heart, resemble the behaviour of a fluid mechanic system… but that requires postulating a new set of fundamental fields and particles, which in turn form the basis of QM, and give exactly the same predictions as the current simple model that assumes QM is fundamental. Being classical is neither a point in its favour nor against it, unless you think that there is a causal reason why the reductive layer below QM should resemble the approximate emergent behaviour of many particles acting together within QM.
If we’re going to assume that QM is not fundamental, then there is actually an infinite spectrum of reductive systems that could make up the lower layer. The fluid mechanics model is one that you are highlighting here, but there is no reason to privilege it over any other hypothesis (such as a computer simulation) since they all provide the same predictions (the same ones that quantum mechanics does). The only difference between each hypothesis is the Occam penalty they pay as an explanation.
I agree that, as a general best practice, we should assign a small probability to the hypothesis that QM is not fundamental, and that probability can be divided up among all the possible theories we could invent that would predict the same behaviour. However, to be practical and efficient with my brain matter, I will choose to believe the one theory that has vastly more probability mass, and I don’t think that should be put down as bullet swallowing.
Is QM not simple enough for you, that it needs to be reduced further? If so, the reduction had better be much simpler than QM itself.