Alain Connes-views on quantum gravity

In summary, Alain Connes discusses his views on quantum gravity in a wide-ranging interview. He shares his opinions on string theory, the Bourbaki, and the state of research and teaching in different countries. Connes believes that the current way of doing theoretical physics is not conducive to original research and progress. He also criticizes the lack of focus and credibility in the quantum gravity business, where different approaches are constantly being pursued without much success. Connes suggests that a more efficient and supportive environment is needed for young researchers to work on truly good problems and contribute to the understanding of physics.
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Alain Connes---views on quantum gravity

Peter Woit flagged this wide-ranging interview with Alain Connes
http://www.math.columbia.edu/~woit/wordpress/?p=313

Connes voices opinions on string theory, the Bourbaki, and a host of other subjects
http://www.ipm.ac.ir/IPM/news/connes-interview.pdf

it's 40-odd pages long, he seems to get into everything----including the ways different countries' science establishments support research and teaching---and how this affects the quality of research.
 
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Well, Connes is entirely right that the old USSR way of doing science is much more efficient. The way young people have to make their career in physics in these days is simply dreadful. Concerning the students which are educated in certain big schools and have to comply with the corresponding research topics : by the time they figure out that what they have learned - through hard work - is not corresponding at all to the promises of the marketing slogans which appealed to them in the beginning, they are reluctant or simply too lazy to give up this ``high intellectual property´´ and try something new all together. Moreover, the publication pressure on these people is enormous and they deliberatly avoid the interesting questions in physics (working on them is bad for your career). They usually work in safe, mathematical oriented topics within socially accepted paradigms and simply wait until a better physical idea drops out of the sky.

Concerning those who want to do original research: they are recommended to go to mathematics institutes which is not easy for them either since their work is usually really on the borderline between applied mathematics and theoretical physics.

In short, theoretical physics is going to kill itself. In these days, you are supposed to be able to chit-chat about all the latest fashions and you have to go to all these meaningless seminars where the next results about non physical stringy extremal black holes are present with nifty graphics and much poehaa. A scientific branch can only make progress when you can leave good young people in peace for about 5 to 10 years in which they have time to study and write about a truly good problem in which they are free to exploit their *own* ideas. In physics however, you have to *quickly* emerge yourself in some small details of one particular subject without having a good understanding how it relates to the bigger picture, or even if the particular problem itself is meaningful from the mathematical point of view, or wether the physical aspects of the programme at hand are sensible (which they usually are not). Next, you have to produce within two years ``evidence´´ that the whole idea is not just a piece of **** (either computer simulations or some moronic simplified example). Whether your results contribute to the *understanding* of the problem in any significant way is not that important, in the first place they have to *support* the programme and your next job application. In other words, they have to generate credibility and not that much conclusiveness (a negative (more or less) conclusive result would actually be worse).

The most beautiful example of this ``new´´ way of doing science can be found in the quantum gravity business. There, people zap from one approach to the other which clearly proofs the lack of a credible programme and the non - existence of a shelter environment which allows the SAME people to work on ONE problem for a decade or even more. This is not going to bring anything : for example in LQG the Hamiltonian constraint is still an open problem and as far as I know one did not even show yet whether in the master constraint programme (four years old) one is CLASSICALLY able to find a representation of the spacetime diffeomorphism group (ie. some equivalent of the Dirac algebra). It seems to me one should first solve that kind of problems before one starts exploiting this line of thought at the quantum level (but who am I to say this ? :-) )
 
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I find Alain Connes' views on quantum gravity to be intriguing and thought-provoking. His wide-ranging interview covers many important topics in theoretical physics and mathematics, including the current state of string theory and the influence of the Bourbaki group. I appreciate his insights into the role of different countries' science establishments in supporting research and teaching, and how this can impact the quality of scientific work.

In particular, Connes' ideas about noncommutative geometry and its potential role in understanding quantum gravity are fascinating. His approach to unifying quantum mechanics and general relativity through the use of noncommutative spaces and spectral triples is a unique and promising avenue for research.

However, I also recognize that these are complex and controversial topics, and not all scientists may agree with Connes' views. It is important for the scientific community to continue to engage in open and respectful discussions about these ideas, and to rigorously test them through experimentation and observation.

Overall, I believe that Alain Connes' perspectives on quantum gravity offer valuable insights and potential avenues for further exploration in this challenging and fundamental area of physics. I look forward to seeing how his work and ideas continue to evolve and contribute to our understanding of the universe.
 

Related to Alain Connes-views on quantum gravity

1. What are Alain Connes' main contributions to the field of quantum gravity?

Alain Connes is a French mathematician who has made significant contributions to the understanding of quantum gravity. His main contributions include the development of noncommutative geometry, which provides a mathematical framework for describing space-time at very small scales, and the development of the spectral action principle, which relates the geometry of space-time to the dynamics of quantum particles.

2. How does Alain Connes' approach to quantum gravity differ from other theories?

Alain Connes' approach to quantum gravity differs from other theories in that it is based on noncommutative geometry, which considers space-time to be a noncommutative space rather than a smooth manifold. This allows for a more fundamental and unified description of space-time and matter. Additionally, Connes' approach does not require the existence of a fixed background space-time, unlike other theories such as general relativity.

3. Has Alain Connes' theory been supported by experimental evidence?

Currently, there is no direct experimental evidence for Alain Connes' theory of quantum gravity. However, some aspects of his theory, such as the spectral action principle, have been used to make predictions in particle physics and cosmology which have been supported by experimental data. Further research and experiments are needed to fully test and validate Connes' theory.

4. How does Alain Connes' theory address the issue of singularities in general relativity?

One of the major challenges in general relativity is the presence of singularities, such as the Big Bang singularity. Alain Connes' theory of quantum gravity offers a possible resolution to this issue by describing space-time as a noncommutative space, which can potentially avoid the infinities and singularities that arise in general relativity.

5. What are some potential implications of Alain Connes' theory for our understanding of the universe?

If Alain Connes' theory of quantum gravity is confirmed, it could have significant implications for our understanding of the universe. It could provide a more unified and fundamental description of space-time and matter, potentially solving long-standing problems in physics such as the unification of general relativity and quantum mechanics. It could also shed light on the nature of the Big Bang and the origins of the universe.

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