In holographic principle, the boundary is wrt which light cone?

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The holographic principle asserts that the information of a three-dimensional volume is encoded on a two-dimensional boundary. This boundary is defined by light-like surfaces, particularly relevant in contexts such as black holes where the event horizon acts as the boundary. The discussion highlights the complexity of determining the specific boundary for different points within a volume, as the light cones from various positions (e.g., point A and point B) differ significantly. Clarification on this boundary concept is essential for a deeper understanding of the holographic principle.

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nomadreid
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It is stated that in the holographic principle (e.g., in http://en.wikipedia.org/wiki/Holographic_principle) that the the description of a volume of space is encoded on a light-like boundary to the region. But with respect to which position in the volume? In a black hole, it is clear, because all the light from all the positions inside the black hole do not go beyond its event horizon. But in another volume, the light cone of point A inside the volume is not the same as the light cone of point B ≠ A inside the volume. So I do not quite understand the boundary meant here.
Thanks for any enlightenment.
 
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maybe you will find interesting things in googling "daniel domert holographic filetype:pdf"
 

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