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February 22, 2012

CATEGORY: Blog [back]
TOPIC: Elegance and Enigma: The Quantum Interviews [refresh]
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Blogger Maximilian Schlosshauer wrote on Jan. 11, 2012 @ 15:41 GMT
To say that quantum theory is about describing how atoms behave would be like saying that all Hemingway ever did was show us how to write terse prose. Quantum theory, more than any other physical theory, seems to rub against what we have traditionally come to see as the mission of science: namely, to provide a tangible description of an objectively existing external reality. But rather than telling us what exists, quantum theory talks only about measurements and observation—and not even about what we will observe, but only about the probabilities of observing this or that result.

Many people, Einstein included, have felt that something must be missing from this picture—that a satisfactory, complete physical theory ought to be more than an instrument for computing probabilities of something so observer-focused as measurement outcomes. Much of the persistent and heated debate about the meaning of quantum theory has centered on this issue. Over the course of decades, people have responded to Einstein’s challenge in radically different ways. Personally, I’ve always found it intriguing how a theory can be so concisely formulated and inexhaustibly successful while fitting pretty much any worldview, from deep-seated realism to full-blown positivism. Perhaps this observation contains a lesson in itself.

Last year, I interviewed a bunch of physicists, philosophers, and mathematicians––many of whom are FQXi members––about the mysteries of quantum theory. I put the same set of questions to each of my interviewees, who are some of the most original thinkers working on quantum theory today. The answers, collected in my new book Elegance and Enigma: The Quantum Interviews, turned out to be marvels of bold thought and irresistible wit. They are deeply personal, providing rare glimpses into what motivates a group of scholars, all working off the same theory, to seek out drastically different approaches to the theory’s interpretation.

My first question asked how my interviewees became enamored with quantum theory. (Go to the end of this article to see the full list of questions.) It’s a question close to my heart, because I wouldn’t be a physicist today hadn’t it been for a chance encounter, in my last two years of high school, with Heisenberg’s and Schrödinger’s philosophical writings about quantum theory. Many of my interviewees told similar stories of decisive events: an eye-opening seminar they attended, or a book they had been given or picked up, or a radio broadcast they had heard (sometimes still as teenagers). Many had accepted, without giving it much thought, the standard presentation of quantum theory, only to be suddenly plunged into a sense of acute discomfort by something they happened to hear or read. They have never been the same since.

The first half of my interview questions focused on the core foundational problems of quantum theory. What is the best interpretation of the theory? How are we to understand the concept of measurement? What is the meaning of probabilities? Does quantum theory imply that nature is indeterministic? The second half of the questions looked at the bigger picture. What experiments may bring decisive progress to our understanding of quantum theory? What input may come from philosophy and from the search for a unified theory? How important are personal beliefs and values? What does the future hold?

The interview answers were a stark reminder of how little consensus has been reached in the century since quantum theory’s birth. They testified to a persistent disagreement about what the central problems are, how to address them, and about how much or little we ought to worry.

Take the infamous “measurement problem” as an example. It has its roots in an apparent clash between two ways in which measurement may appear in quantum theory. First, measurement is introduced axiomatically, as a primitive notion: quantum theory gives us a recipe for computing probabilities of measurement results, but without in turn reducing the act of measurement to an explicit account of the physical going-ons inside the measurement apparatus, like we would expect in classical physics. On the other hand, nothing prevents us from using the quantum formalism to describe these going-ons in the same way we describe the going-ons in any other physical system. But in such a description, the apparatus ends up in a strangely suspended state without any definitive measurement result.

So the measurement problem amounts to several different possible concerns. Should we regard the axiomatic notion of measurement as inadequate and instead seek a deeper explanation of the measurement process? Should we worry about the indefinite apparatus state? Is there an inconsistency between this state and how measurement-as-axiom operates?

The interviews not only showed that everybody has a different opinion on how to answer these questions and whether the measurement problem is, as I put it in my interview question, a “serious roadblock or dissolvable pseudo-issue.” They also showed that these opinions were strongly correlated with interpretive attitudes toward the quantum formalism as a whole. Those, such as Christopher Fuchs, a researcher at Perimeter Institute in Waterloo, Canada, and David Mermin, a professor emeritus of physics at Cornell University, who view quantum theory a man-made tool to help us structure and predict our experiences, tended to dismiss the measurement problem. Those, such as GianCarlo Ghirardi, a professor emeritus of physics at the University of Trieste, Italy, and Tim Maudlin, a philosopher at New York University, who believe a satisfactory physical theory ought to provide an observer-independent account of physical reality, were more likely to view the measurement problem as a real difficulty for quantum theory, calling for urgent remedy.

As far as interpretations of quantum theory are concerned, pretty much every possible interpretive flavor was represented among my interviewees. And some people were self-proclaimed agnostics. Lucien Hardy, a physicist at Perimeter Institute, was particularly blunt: “I do not believe any of the currently available interpretive programs.” And some interviewees didn’t think my question made sense to begin with. “The question is completely backward,” Fuchs retorted. “It acts as if there is this thing called quantum mechanics, displayed and available for everyone to see as they walk by it—kind of like a lump of something on a sidewalk. The job of interpretation is to find the right spray to cover up any offending smells.” Jeff Bub, a philosopher at the University of Maryland, College Park, had related concerns. “The program of interpreting quantum mechanics tends to treat the theory like a problem child in the family of theories and propose therapy,” he said. “The aim is to get quantum mechanics to conform to some ideal of classical comprehensibility. If this is what it means to ‘make the best sense of quantum mechanics,’ then I think the exercise is misguided.”

Over the past two decades or so, we have witnessed what has been called the “second quantum revolution.” One development is quantum information theory. It has given us a completely new view on quantum theory as a theory phrased in terms of the processing and communication of information in physical systems. Generations of physicists raised on Heisenberg’s uncertainty principle came away with the impression that quantum mechanics is about imposing all kinds of limits on what we can do in this world—like how we can’t simultaneously determine the position and momentum of a particle with full accuracy. Quantum information theory, if nothing else, has turned the tables by showing that in a world governed by quantum mechanics, we can do lots of things we can’t do in a classical world, like have completely secure communication or solve certain computational problems faster than any classical algorithm could ever do.

The question, of course, is whether quantum information theory has done anything to alleviate conceptual concerns about quantum theory. For Bub, “thinking about quantum mechanics from an information-theoretic standpoint has radically transformed the field of quantum foundations.” Those who see the task of physics as formulating theories that give an account of what exists tended to be more critical. “The notion that quantum information theory or quantum computational theory could contribute to the foundational questions has always puzzled me,” said Maudlin. “I have no concept of how one could turn the usual project on its head and derive or explain physics from information theory.” Whatever view one takes, for Tony Leggett, a Nobel Prize–winning physicist at the University of Illinois at Urbana–Champaign, quantum information theory is having a practical, political benefit: “It is now rather widely accepted that an active interest in the foundations of quantum mechanics does not disqualify one from being a ‘proper’ physicist.”

What might be next major development in the foundations of quantum mechanics? Some interviewees thought it will be the experimental demonstration that, as Leggett put it, “quantum mechanics is not the whole truth about the physical world”—in other words, that we will find a deeper, more general theory, with quantum mechanics simply reduced to an approximation. Daniel Greenberger, at City College of the CUNY, however, isn’t so sure of the prospects. “I think looking for the order in the universe is a noble enterprise, and I like to be part of it, but I am highly skeptical of the outcome,” he said. “Finding the ‘theory of everything’ is a pretty tall order for creatures who understand almost nothing.”

So, now that I have seen all the answers—all three hundred pages of them—what are my overall observations and conclusions about the state of quantum theory? Too many things to mention come to mind, and anyway I wouldn’t want to bias your own reading. But one observation has been robust and is worth mentioning. What the interview answers suggest is that what's happening today is not so much one interpretation fighting another, but rather a sharp contrast, in mindset and approach, between two camps, each encompassing a group of interpretations. The first camp wants to exorcise the observer from the theory and embed quantum theory into a realist interpretive framework with an explicit ontology (that is, with an explicit account of what *is*). The second camp looks at the quantum formalism as a tool for representing an observer’s knowledge, an attitude that in many cases goes along with a desire to understand why we have this formalism to begin with and what particular features of nature make it so successful.

I closed the interviews by asking my interviewees what single question about the foundations of quantum mechanics they would want to put to an omniscient being. But not everyone took the bait, and some gave the question a new spin. “There are no omniscient beings,” Fuchs said. “I believe this is one of the greatest lessons of quantum theory. For there to be an omniscient being, the world would have to be written from beginning to end like a completed book. But if there is no such thing as the universe in any completed and waiting-to-be-discovered sense, then there is no completed book to be read, no omniscient being.” Greenberger didn’t quite warm up to my question either. “Would you really want to live in a universe that was so simple that you could understand it, even if God himself tried to explain it to you?”

Caslav Brukner, a physicist at the University of Vienna, was even more curt. “Who cares about the foundations of quantum mechanics when offered an exclusive opportunity for posing a single question to an omniscient being?”

---

You can check out free samples of the book here, and order a copy here.

THE PARTICIPANTS

Guido Bacciagaluppi, Caslav Brukner, Jeffrey Bub, Arthur Fine, Christopher Fuchs, GianCarlo Ghirardi, Shelly Goldstein, Daniel Greenberger, Lucien Hardy, Anthony Leggett, Tim Maudlin, David Mermin, Lee Smolin, Antony Valentini, David Wallace, Anton Zeilinger, and Wojciech Zurek.

THE QUESTIONS

1. What first stimulated your interest in the foundations of quantum mechanics?

2. What are the most pressing problems in the foundations of quantum mechanics today?

3. What interpretive program can make the best sense of quantum mechanics, and why?

4. What are quantum states?

5. Does quantum mechanics imply irreducible randomness in nature?

6. Quantum probabilities: subjective or objective?

7. The quantum measurement problem: serious roadblock or dissolvable pseudo-issue?

8. What do the experimentally observed violations of Bell's inequalities tell us about nature?

9. What contributions to the foundations of quantum mechanics have, or will, come from quantum information theory? What notion of information could serve as a rigorous basis for progress in foundations?

10. How can the foundations of quantum mechanics benefit from approaches that reconstruct quantum mechanics from fundamental principles? Can reconstruction reduce the need for interpretation?

11. If you could choose one experiment, regardless of its current technical feasibility, to help answer a foundational question, which one would it be?

12. If you have a preferred interpretation of quantum mechanics, what would it take to make you switch sides?

13. How do personal beliefs and values influence one's choice of interpretation?

14. What is the role of philosophy in advancing our understanding of the foundations of quantum mechanics?

15. What new input and perspectives for the foundations of quantum mechanics may come from the interplay between quantum theory and gravity/relativity, and from the search for a unified theory?

16. Where would you put your money when it comes to predicting the next major development in the foundations of quantum mechanics?

17. What single question about the foundations of quantum mechanics would you put to an omniscient being?

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Wilhelmus de Wilde wrote on Jan. 11, 2012 @ 16:43 GMT
Mentionning an omniscient being refers to a form of conscience that is realted to to human being, omniscient might be a dimension where all probable (and for us unprobable) space/time (past and future) quanta are non causal possibillities, so every answer is "present". In our 4D causal deterministic universe we can only dream of it. But our consciousness is the only possible contact-line with that kind of dimension.

keep on thinking free

Wilhelmus

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Eckard Blumschein wrote on Jan. 11, 2012 @ 16:56 GMT
Aren't the useful results of quantum physics possibly similar to white gold earned from intensive more or less speculative work on poorly understood basics?

I do not just wonder why quantum computers do obviously not work as promised. My primary concern are some mathematical assumptions.

After already Stern and Gerlach reported an experiment that I consider at variance with traditional physics, Heisenberg/Born/Jordan as well as Schroedinger/Weyl were not aware of what I consider the necessity to reconsider the usually used transformation from unilateral real function of time into a complex function of frequency with Hermitian symmetry when they introduced instead the Hamiltonian point of view. Dirac was definitely understandably wrong when he explicitly wrote that frequency must not be negative.

Weyl admitted concerning the apparent symmetries: At the moment (since 1932) there is no explanation in sight. Schulman's textbook and Feynman's "shut up and calculate" are not appealing to me.

Unfortunately, I did not find anybody seriously dealing with these questions so far.

Eckard

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Edwin Eugene Klingman replied on Jan. 12, 2012 @ 04:43 GMT
Dear Eckard,

I have recently been inspired by Joy Christian's work to learn about David Hestene's development of 'geometric algebra'. There is a very interesting interpretation of the 'imaginary' i = sqrt (-1) in his work. If you are not familiar with this, I think you might also find his interpretation interesting.

Best regards,

Edwin Eugene Klingman

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Eckard Blumschein replied on Jan. 12, 2012 @ 17:41 GMT
Dear Edwin,

Maintaining that a basic number like i itself cannot be interpreted, I nonetheless appreciate your attempts to help. You certainly meant the interpretation of its application in physics where I disagree with the mainstream.

While I also share your opinion that Joy Christian deserves respect for his courage, I consider my criticism addressing much more foundational questions. Maybe Karl Popper would have understood my reasoning.

Here I found my guess confirmed: Even with geometric algebra, one has to arbitrarily choose between two geometric interpretations of an imaginary number, e.g. clockwise and anticlockwise rotation, a blade with positive or negative orientation, etc. before application to ph1ysics. Quadratic forms deal with symmetric matrices, matrices that can be diagonalized. However, there is no genuine symmetry wrt the point t=0 in reality. Negative elapsed time is merely required for a trick by Heaviside. The original matrices are triangular.

This trifle does usually not disturb application. Electrical engineers do not worry when using non-causal "optimal filters". With F = E + icB, Maxwell's equations can be written very elegantly as a single one: Nabla F = mu_0 c J. Shouldn't we be happy with this linearizing? As a rule of course yes. However, as in case of acoustics, the linearized models have their limits. In application on physics, the limit is t=0. A knowing all who suggested to me the shift operation could not even shift his own age.

Best regards

Eckard

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Paul Reed replied on Jan. 13, 2012 @ 09:25 GMT
Eckard/Edwin

Isn't the basic test of any concept (but referring specifically to a "number like i) to establish its equivalent in physical reality? One is not ruling out some level of hypothecation, albeit properly linked to direct experience. But in all cases, there must be something which exists, and in the form it is purported to do so. I don't do philosophy!

Paul

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Karl Coryat wrote on Jan. 12, 2012 @ 00:59 GMT
Jeff Bub's comment was the best: "[Interpretation] tends to treat the theory like a problem child...The aim is to get quantum mechanics to conform to some ideal of classical comprehensibility." If only we analytic humans weren't hobbled by this classical experience, we might do better at the interpreting part. Asking human physicists to interpret QM is a bit like asking a lifelong slave to interpret a theory of freedom.

The roundtable approach was a great idea and I look forward to reading Max's book.

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Edwin Eugene Klingman replied on Jan. 12, 2012 @ 04:37 GMT
Karl,

"Asking human physicists to interpret QM is a bit like asking a lifelong slave to interpret a theory of freedom."

This is a personal belief that you have. Of course you may be correct, or it could be that you are simply misled by the incorrect interpretations of QM that are available today. I think that will soon change, but then that's a personal belief that I have.

Best regards,

Edwin Eugene Klingman

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Edwin Eugene Klingman wrote on Jan. 12, 2012 @ 04:30 GMT
Thanks Maximilian,

If your results don't prove that current interpretations are the problem, then it's beyond proof. Lucian Hardy seems to have the most sensible approach, "I do not believe any of the currently available interpretative programs."

I agree with Tim Maudlin that a program to "derive or explain physics from information theory" is misguided. As for the "lots of things we can't do in a classical world" can anyone tell me exactly what types of computations are possible other than fast factoring of large numbers? Anyone?

Tony Leggett's remark that "an active interest in the foundations of quantum mechanics does not disqualify one from being a 'proper' physicist," clearly shows just how faddish physics has become. Who exactly defines which ones of us are 'proper' physicists?

Your conclusion seems to be correct, that physicists are split into two camps, one based on realism, the other on formalism. The formalists have been winning for most of QM history. I predict that's about to change.

Looks like an interesting read.

Edwin Eugene Klingman

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Lawrence B. Crowell wrote on Jan. 12, 2012 @ 12:54 GMT
Quantum mechanics is in many ways the simplest thing there is. It is a theory of linear vectors which represent states, Hermitian operators which give eigenvalues, unitarity, commutators and so forth. This then juxtaposed with classical mechanics, which is a theory of symplectic transformations and deterministic dynamics. Of course there is classical statistical mechanics, which is an ensemble theory of classical states. What is mysterious is the existence or apparent observation of a non-quantum reality we call classical or what might be called macroscopic. The difficulty in understanding quantum mechanics comes from some desire to understand it according to macroscopic or classical mechanics. I think the real question is; how is it that macroscopic physics emerges from quantum physics?

Cheers LC

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T H Ray replied on Jan. 12, 2012 @ 14:58 GMT
"I think the real question is; how is it that macroscopic physics emerges from quantum physics?"

Bingo. Of course, the converse is "How is it that quantum physics is subsumed by continuous measurement functions?"

Tom

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John Merryman replied on Jan. 12, 2012 @ 18:02 GMT
It doesn't seem as though the process of emergence has been fully quantified on any level. Logic is linear, but causality isn't necessarily so.

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Georgina Parry replied on Jan. 13, 2012 @ 01:51 GMT
John,

any chance you might reconsider the explanatory framework diagram that I showed you before? You previously said science didn't want it. However as well as answering/overcoming a number of paradoxes and answering numerous foundational questions it gives the way that observed causality in space-time originates in the foundational reality.

The Object reality shown is the youngest iteration of the Object universe undergoing continual change. It is unitemporal so everything in it exists at the same and only time and is able to change due to the relationships between the different objects which give forces leading to changes of spatial position giving a new arrangements /iterations. These are all of the things that are entangled because they exist together rather than just appearing together because data has arrived at the observer together giving a fabricated composite image.

The foundational events are continually providing data to the Data pool which can later be received by an observer to give a space-time observation. Rather than there being a space-time continuum Universe spread over time from beginning to end existing always as the entirety of the Universe.

What is observed will depend upon when and how the observer chooses to look as that will determine the data received and iteration from which the data detected originated.The data relates to a particular actualisation of the object.

What is observed can only be from the data added to the data pool. Events that have not occurred in foundational reality have not provided any data and so will not be observed,(excluding hallucination etc.) So the data pool contains all possibilities from what has occurred but not all possibilities. But the observer can not know what has and has not occurred and has a viewpoint limited to a statistical evaluation, until observation (data selection).

Data can be combined in different ways according to observer reference frame.Causality in space-time may appear linked to the order in which the data is received and processed not the order of production in foundational reality.

attachments: 3_RICP_3D_sized_.pdf

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Florin Moldoveanu wrote on Jan. 12, 2012 @ 17:05 GMT
I read the sample chapter and I was hooked: I ordered the book.

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Jason Wolfe wrote on Jan. 18, 2012 @ 02:49 GMT
The quantum randomness might be noise to some. Just because scientists and engineers cannot control the quantum randomness doesn't mean that it is uncontrollable. You and I can believe whatever we wish; however, quantum randomness is like this backdoor into our physical universe. There is no scientific high quality evidence that anything exists in the randomness. It is an ocean of uncertainty and possibility.

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Paul Reed replied on Jan. 18, 2012 @ 07:55 GMT
Jason

I sense this has been posted in the wrong place(?), but it is an interesting statement. Whether "randomness" is "noise" (ie existent I presume) is one question. Another is, even if it is the physical reality of some existent phenomena, then: So what?? There seems to be some general implication that random or erratic is 'strange', and of itself thus points to a 'deeper understanding'. There can be random, just as there can be non-random. Assuming of course, as you quite rightly question, there is anyway. And this perceived characteristic is not just a reflection of the fact that this physical reality is very difficult to detect, and therefore a function of our analysis and not what exists.

Paul

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Domenico Oricchio wrote on Jan. 27, 2012 @ 13:56 GMT
I thought an experiment to verify the superluminal neutrinos, that can verify the possibility of the curvature of the elementary particles.

I call this Gelmini tunnel (it is a joke to remember the strength of nonsense): some horizontal drilling of a vacuum tube (using drilling rig) that, long some kilometres, and connected in horizontal, permit to obtain a verify of the superluminarity of the neutrinos (one can verify the difference in arrive time between vacuum tube, 730Km-70Km, and filled with water tube, 730Km); it is possible to use long, and old, tunnel with inner vacuum tube to verify all without high costs; it is only an idea, I have not verified the cost and the instrument precision.

I thought an other experiment to verify the number of elementary forces, two (low energy particles accelerator) rings where happen particle-antiparticle annihilations with collision with the same direction (it is opposite to the usual collision), so that the annihilation of the particles (with long lifetime) leave a residue double spin for the forces.

Saluti

Domenico

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