Is Lambda in Bell's Ansatz a Parameter for Many-Worlds Interpretation?

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In summary, Bell's theorem shows that the predictions of quantum mechanics cannot be explained by any non-local and realistic theory. This means that all interpretations of quantum mechanics make the same predictions and cannot eliminate non-locality. Therefore, the question of whether non-locality is a prediction or an interpretation has no true consensus among experts. Additionally, while some interpretations may preserve locality, they may come at the expense of reality.
  • #1
jk22
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Bell writes for the result of measurement in A $$A (\theta_A,\lambda) $$.

It is said lambda could be any parameter.

I would like to interprete lambda and thought of two possibilities :

-$$\lambda=\phi $$ the angle of polarization of the photon arriving at A. This seems reasonable

-since lambda could be any parameter it could be : the coordinate of the universe in which result is A for the measurement setting given. Hence a many-worlds view.

Thus can we deduce from Bell theorem that if one wants to reproduce quantum results with MWI it should still use nonlocal formulas ? Hence MWI does not solve the nonlocality issue ?
 
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  • #2
jk22 said:
Thus can we deduce from Bell theorem that if one wants to reproduce quantum results with MWI it should still use nonlocal formulas ? Hence MWI does not solve the nonlocality issue ?

It's not clear what you mean by "solve the non-locality issue". It is a fact that the predictions of quantum mechanics cannot be explained by any non-local and realistic theory, but that doesn't mean that there's any "issue" to "solve". It means that if we believe the experiments that support the predictions of quantum mechanics we don't have to spend time considering hypothetical local realistic theories to explain QM.

All interpretations make the same predictions, so no interpretation can either explain or eliminate non-locality. All you can ever get from an interpretation is a more-or-less palatable way of thinking about the mathematical machinery that makes these predictions.
 
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  • #3
Nugatory said:
All interpretations make the same predictions, so no interpretation can either explain or eliminate non-locality.
Would you say that non-locality is a prediction or an interpretation?
I think there is no true consensus among experts.
 
  • #5
Reading the paper it appears that locality is preserved (since the measurement information must be transferred at c or less). However it is not still at the expense of reality?
 

1. Is Bell's Ansatz a widely accepted theory?

Yes, Bell's Ansatz, also known as Bell's theorem, is a well-established theory in the field of quantum mechanics. It has been extensively tested and has been confirmed by numerous experiments, making it widely accepted among scientists.

2. What is the main concept behind Bell's Ansatz?

The main concept behind Bell's Ansatz is the idea that quantum entanglement, a phenomenon in which two or more particles become linked in such a way that the state of one particle is dependent on the state of the other, exists and cannot be explained by classical physics.

3. How does Bell's Ansatz relate to the Einstein-Podolsky-Rosen paradox?

Bell's Ansatz is a response to the Einstein-Podolsky-Rosen (EPR) paradox, which is a thought experiment that challenges the principles of quantum mechanics. Bell's theorem shows that the predictions of quantum mechanics are incompatible with local hidden variable theories, which were proposed by Einstein, Podolsky, and Rosen as a possible explanation for the EPR paradox.

4. What are the implications of Bell's Ansatz for our understanding of reality?

Bell's Ansatz challenges our traditional understanding of reality and suggests that there may be non-local connections between particles that cannot be explained by classical physics. It also supports the idea that there are inherent uncertainties and limitations in our ability to measure and observe the quantum world.

5. How does Bell's Ansatz impact technologies and applications?

Bell's Ansatz has played a significant role in the development of technologies such as quantum computing and cryptography, which rely on the principles of quantum entanglement. It has also led to further research and advancements in the field of quantum mechanics, which has the potential to revolutionize various industries and technologies in the future.

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