Canute said:
Good point. I can understand why physicists are wary of unorthodox interpretations of QM, even while the orthodox interpretations render Nature incomprehensible.
Well, I thought that MWI schemes (there are many variants, but they all contain one thing: strict linearity, no exception, and no genuine collapse) was one of the "orthodox" interpretations, by now. As I said, you cannot seriously consider quantum gravity without at least implicitly taking the superposition principle seriously on a scale which is vastly macroscopic beyond what in "Copenhagen" is considered macroscopic ; namely on the level of black holes!
The other "orthodox" QM interpretation is usually called "Copenhagen", but it should in fact be called "von Neuman" who first, clearly stated the two fundamental processes: process 1: the collapse ; process 2: the unitary evolution.
Finally a "fringe-orthodox" interpretation is Bohmian mechanics. It reduces essentially to classical mechanics, but with two additions: strict linearity of the wavefunction (in that sense it could be classified as an MWI scheme!), and an extra "quantum potential" which, unfortunately, is very non-local (worse than Newtonian gravity, because there is no decrease of the effect with distance).
These three families are called "interpretations" because they are claimed to give "equivalent" results. However, this is not entirely true: for instance, MWI schemes allow for the "undoing" of measurements, while "Copenhagen" schemes don't allow that. At least in principle. We don't know, in practice, how to undo a measurement that has been amplified to the macroscopic level.
The three schemes all have their pros and contras (personally, I find the cocktail for MWI the most drinkable :-)
- MWI clearly has a problem in that the objective description of the world doesn't correspond to the subjective experiences of an observer, if somehow one does not associate this observer with only ONE of its bodystates. On the other hand, it has a lot of "theoretically esthetic" qualities: first of all, there is the same physics for observers as for systems under observation. Second, it is strictly local in its dynamics. Related to this, all symmetries (lorentz invariance, gauge symmetries etc...) are fully respected, all the way. MWI also naturally leads to a description of the universe (if only we knew how to handle gravity).
- "Copenhagen" has the nice property of having an "objective description of the world" which corresponds to observation. However, it suffers from several shortcomings, of which the most pressing is of course the ambiguity of the distinction between "an observation" and "a physical process": they are not compatible, and for some actions, we have to apply sometimes one, and sometimes the other evolution prescription. From this also results that we cannot have "a wavefunction of the universe" because there always needs to be an external observer. Finally, there is something unesthetic: while the unitary part respects certain symmetries such as lorentz invariance, clearly the collapse process doesn't and is bluntly non-local and non-relativistic.
- "Bohmian mechanics" has also the nice property of having an objective, and even deterministic description of the world which corresponds to observation. However, there is also an unesthetic part, similar to the Copenhagen view: while the unitary part respects certain symmetries, the quantum potential doesn't, very bluntly. It is also very odd that certain properties of particles (such as spin) only occur in the wave function description, but not in the classical particle counterpart.
Finally, Bohmian mechanics has in fact two separate dynamical schemes: the wavefunctions scheme (same as MWI, using strict unitarity) where all kinds of ghosts and superpositions occur, uninfluenced by the actual particle positions ; second a "slave dynamics" of featureless point particles which are somehow what we observe. Bohmian mechanics becomes much more opaque when it is applied to quantum field theory, although its afficionados claim that it can be done.
Each scheme renders QM "comprehensible" ; all of them agree on the practical implications of experiments one can do in a laboratory, although they can differ in certain respects concerning currently unfeasable experiments.
They also agree all that for all practical purposes, we can use von Neumann's projection scheme.
My preference for the MWI schemes resides in the formal beauty that goes with it: symmetries and laws apply to all of physics. If that implies that the objective world is different from our subjective experience of it, but that we can establish, starting from the objective world description, what our subjective experience will be like, then so be it. I don't find this any more destabilizing than telling me that what I experience as "time" is also a subjective experience of a geometrical property. The nice thing (from my point of view) of sticking to the "lessons of the formalism" till the end, is that it leads to a better comprehension of that formalism.
But sensitivities can be different, and some people might prefer an uglier mathematics if they can save their agreement between objective world and subjective experience of it. I'm affraid that you hide then for yourself the deeper message of the formalism, but that's just my opinion.
QM is complex and as yet there is no scientific explanation for the data so it can be misinterpreted very easily to suit one's pet theory. It must drive physicsts crazy to see so much New Age babble talked about it. However, it seems to me that there are times, as they fight off the nonsense, when they inadvertantly throw out the baby with the bathwater.
That's the eternal balance between being too open and be drawn into a lot of nonsense, and be too conservative and miss oportunities of break throughs :-)
To be clear, I am not simply suggesting that the nondual doctrine is consistent with the data, but that it has the power to explain the data, i.e. why wavicles are weird, how non-locality is possible, why motion is paradoxical, and many other outstanding problems. It even offers the possibility of solving the timing problem in QM (as I understand it the problem of how the observation occurs when there is nothing to observe until after its been observed).
Honestly, I'm sceptical about that. Ancient people were not any more stupid than we are today ; only they had less hindsight. This means that somehow, logical possibilities of modern physical theories could have occurred to them, without the framework of a formal theory, as any other, correct or wrong, idea could have occured. For instance, the "relativity of motion", or the existence of other dimensions, or the idea that time can flow differently for different people all have occurred ; but also that the constellation of stars in which the planets move determine what will happen to my love life, and how the convulsions of a dying animal will determine the outcome of a military campaign have occurred to people.
From that morass of ideas, it should not be surprising that some *new* ideas in physical theories have already occurred in some old tales. But does that say anything about the validity of those tales ? I think that the only message is that the people who wrote down these tales were very smart people who apparently were able to conceive ideas that emerge also in modern views on physics. Ideas which were being put out of circulation by former views on physics but which are maybe not so strange if you do not know anything about classical physics.
cheers,
Patrick.