Quantum-like two-slit behaviour on the large scale
Yves Couder . Explains Wave/Particle Duality via Silicon Droplets [Through the Wormhole]
[youtube]http://www.youtube.com/watch?v=W9yWv5dqSKk&feature=player_embedded[/youtube]
Walking Droplets-A form of Wave-particle duality at macroscopic scale?
http://www.df.uba.ar/users/dasso/fis4_2 ... walker.pdf
Quantum mechanics writ large
http://www-math.mit.edu/~bush/PNAS-2010-Bush.pdf
Slide presentation (2011)
http://www.lpm.u-nancy.fr/webperso/chat ... _EFort.pdf
Awesome. I always wondered if it would be possible to build a physical analogue to model quantum behavior like that. The Schrodinger equation is basically a "wave equation," after all.
If low-cost models of that guy's apparatus could be built it would make a great teaching aid in schools.
Dang I wish I had one of those, right now...
Too bad it can't explain Bell's theorem and non-locality:
http://plato.stanford.edu/entries/bell-theorem/
But the similarities with deBroglie's model are pretty amazing. At least, we can get a "picture" of what's happening. One paper (I think?)that tries to bridge this difficulty is the following one:
de Broglie waves as the “Bridge of Becoming” between quantum theory and relativity
http://lanl.arxiv.org/ftp/arxiv/papers/ ... 7.1678.pdf
What is amazing is that this analog is done at macroscopic scale. We have known for nearly a century about wave particle duality, but only by inference, not direct observation.
ruveyn
What's even more amazing is I recognize this and how profound and simple it is.
What is amazing is that this analog is done at macroscopic scale. We have known for nearly a century about wave particle duality, but only by inference, not direct observation.
ruveyn
What's even more amazing is I recognize this and how profound and simple it is.
Quantum Theory taken in strong mathematical doses is not only not intuitive, it is counter intuitive. Macro Scale analogies such as these helps to overcome this difficulty.
ruveyn
What is even more confusing is that experts can't even agree on what some of the theorems imply. The recent PBR is one example but Bell's theorem is another one. For instance, there are some physicists including Bell himself who question whether Bell's theorem has anything to do with realism/hidden variables. They suggest it means non-locality irrespective of "realism" issues:
Local Causality and Completeness: Bell vs. Jarrett
http://lanl.arxiv.org/PS_cache/arxiv/pd ... 2178v1.pdf
"My own first paper (Physics 1, 195 (1965.) on this subject starts with a summary of the EPR argument from locality to deterministic hidden variables. But the commentators have almost universally reported that it begins with deterministic hidden variables." (Bell)
This being the situation we must conclude that in no way whatsoever Bell’s inequality has something to do with realism. It simply identifies in a straightforward and lucid way that what quantum phenomena impose to us is to accept the unescapable fact that natural processes involving entangled states of composite and far-away systems turn out to be unavoidably non-local.
The interpretation of quantum mechanics: where do we stand?
http://arxiv.org/PS_cache/arxiv/pdf/090 ... 0958v1.pdf
Non-Local Realistic Theories and the Scope of the Bell Theorem
http://www.springerlink.com/content/h20 ... lltext.pdf
A Criticism of the article "An experimental test of non-local realism"
http://arxiv.org/abs/0809.4000
Against ‘Realism’
http://arxiv.org/PS_cache/quant-ph/pdf/ ... 7057v2.pdf
