Applying Bell's Theorem to Non-Photonic Entanglement

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In summary, Bell's theorem and the experimental design for the EPR phenomenon can be applied to any entangled objects, not just photons. This includes electrons, muons, and other objects with rest mass. However, the paradoxical flavor may be removed since the detectors could communicate, but the core issues remain the same.
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twoslit
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This may seem like a silly question, but does Bell's theorem and the experimental design giving rise to the EPR phenomenon apply only to photons? Or could one, in principle, demonstrate this with entanglement of things with a rest mass, so moving at less than the speed of light? (I realize of course that this would remove the 'paradoxical' flavor since the detectors could communicate, but I am less interested in this aspect of the EPR.)
 
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twoslit said:
This may seem like a silly question, but does Bell's theorem and the experimental design giving rise to the EPR phenomenon apply only to photons?

It applies to anything entangled in that way - electrons, muons - anything.

It still retains exactly the same issues.

Thanks
Bill
 
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Related to Applying Bell's Theorem to Non-Photonic Entanglement

What is EPR?

EPR, or Einstein-Podolsky-Rosen, is a thought experiment proposed by Albert Einstein, Boris Podolsky, and Nathan Rosen to challenge the principles of quantum mechanics. It involves the concept of entanglement, where two or more particles can become interconnected and affect each other's behavior even when separated by large distances.

What is subluminal speed?

Subluminal speed refers to any speed that is less than the speed of light. In the context of EPR, it is used to describe the speed at which entangled particles can affect each other's behavior.

Can EPR be observed at subluminal speeds?

Yes, EPR has been observed at subluminal speeds in various experiments. However, the effects of entanglement become more prominent and easier to observe at higher speeds.

How does EPR at subluminal speed relate to quantum entanglement?

EPR at subluminal speed is a demonstration of quantum entanglement. It shows that particles can be connected in a way that their states are correlated, even when separated by large distances. This phenomenon is a crucial aspect of quantum mechanics and has significant implications for the understanding of the universe.

What is the significance of studying EPR at subluminal speeds?

Studying EPR at subluminal speeds allows scientists to better understand the principles of quantum mechanics and the behavior of entangled particles. It also has practical applications in fields such as quantum computing and communication, which rely on the manipulation and measurement of entangled particles.

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