Holographic principle, non-locality, and Lorentz invariance

In summary: Your Name]In summary, the holographic principle suggests that all information in a certain region of space can be encoded on its boundary, leading to non-local effects. While the principle itself does not explicitly mention Lorentz invariance, it is assumed to hold in all theories and any theory, including the holographic principle, must be consistent with it. The effects mentioned by Lubos Moti may appear to violate Lorentz invariance, but this could be due to a misunderstanding or simplification of the concept in his comment.
  • #1
asimov42
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Hi all,

Some recent comments from the forums here led me to do a bit of reading on the holographic principle, and to a posting on "The Reference Frame" by Lubos Moti about the (likely lack of) 'holographic noise' in the experiment by Craig Hogan at Fermilab (http://motls.blogspot.ca/2012/02/hogans-holographic-noise-doesnt-exist.html). At the end of the post, Moti makes the following comment:

"When we talk about exotic miracles attributed to the holographic principle, I find it much more plausible – although "less likely than Yes" – that the holographic principle could modify the motion of celestial bodies at a very low acceleration because some interference effects start to work very differently. Such effects would occur because of astronomically long interference patterns seen in the holographic description of celestial bodies. But note that the effect only has a chance to exist here because the small value of G is incorporated into very low accelerations of the celestial bodies (galaxies etc.)."

Two questions about the above for the experts here:

1) Is the interference effect Moti is referring to a non-local effect? (it appears to be)
2) I had understood that the holographic principle respects Lorentz invariance (Bousso explicitly states this) ... but the above might imply otherwise?

Thanks!
 
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  • #2


Hello,

I am happy to respond to your questions regarding the holographic principle and the comments made by Lubos Moti.

To answer your first question, yes, the interference effect mentioned by Moti is indeed a non-local effect. This is because the holographic principle suggests that all the information in a certain region of space can be encoded on its boundary, which means that the effects in one region can have an impact on another region even if they are not directly connected.

Regarding your second question, it is important to note that the holographic principle does not necessarily conflict with Lorentz invariance. While the principle itself does not explicitly mention Lorentz invariance, it is a fundamental principle of modern physics and is assumed to hold in all theories. Therefore, any theory or model, including the holographic principle, must be consistent with Lorentz invariance. It is possible that the effects mentioned by Moti may appear to violate Lorentz invariance, but this could be due to a misunderstanding or a simplification of the concept in his comment.

I hope this helps to clarify your questions. If you have any further inquiries, please do not hesitate to ask. Thank you for your interest in the holographic principle and for bringing this discussion to our attention.
 

What is the holographic principle?

The holographic principle is a theory in physics that suggests the information in a three-dimensional space can be encoded on a two-dimensional surface. This means that the entire universe could be considered as a hologram, with all its information contained on the outer boundary.

What is non-locality in physics?

Non-locality refers to the idea that objects can be connected in a way that does not depend on distance. This means that two particles can be entangled, and changing one particle's state will immediately affect the other, regardless of how far apart they are.

What is Lorentz invariance?

Lorentz invariance is a fundamental symmetry in physics that states that the laws of physics should be the same for all observers who are moving at a constant velocity. This means that the laws of physics should not change depending on the speed or direction of an observer.

How does the holographic principle relate to black holes?

The holographic principle has been used to explain the behavior of black holes. It suggests that the information about all the matter that falls into a black hole can be encoded on its event horizon, the boundary beyond which nothing can escape.

Why is non-locality important in quantum mechanics?

Non-locality plays a crucial role in quantum mechanics, as it allows for entanglement between particles and instantaneous communication between them. This is important for understanding the behavior of subatomic particles and the potential for quantum computing.

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