The Black Hole Wars: My Battle with Stephen Hawking
Video Statistics and Information
Channel: SVAstronomyLectures
Views: 538,341
Rating: undefined out of 5
Keywords: Astronomy, space, science, black holes, general relativity, relativity, theory of relativity, Stephen Hawking, space-time, astrophysics, event horizon, quantum mechanics, physics, entropy, quantum black holes, Leonard Susskind, Leonard Susskind (Author)
Id: KR3Msi1YeXQ
Channel Id: undefined
Length: 94min 51sec (5691 seconds)
Published: Wed Sep 04 2013
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A fantastic introductory book, The Black Hole War illustrates many difficult concepts quite easily. I love Leonard Susskind's way of writing and have yet to read his other book!
Susskind is my favorite person.ο»Ώ
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If a black hole had an expanding event horizon due to more matter being added to it, would it look like the boundary was receding at faster than the speed of light? Would it look like our universe from the inside?
If we exist on the boundary layer of our universe, could there be a way of changing the boundary close to us, such that the projected universe would be changed at a position that would appear to be far removed from our projected position (like what happens when you scratch a conventional hologram).
According to him, Alice does not notice anything unusual as she crosses the point of no return. So I have two questions: What does Alice observe as she approaches the singularity? What does Alice observe when the black hole evaporates? (I have to finish the video later, so I don't know yet whether he addresses these.)
I'm so glad I watched that. I've always had this prejudice against the hologram theory, but this solid proof really changed that. Thank you OP for posting this!
I was hoping my question would be asked, but maybe someone here would have an answer:
What if you first check the amount of information that you can realistically store in a certain amount of space pragmatically. Like you uniformly float around some datastorage modules in space moving outward to counteract the eventual slight gravity working on them. Now if you then do the thoughtexperiment of making this uniformally filled spaced larger and larger but with the same density of datastore modules, the storage in it increases with a cubed law. The holographic principle states that you cannot do this indefinitely as any cubed function will eventually get bigger than any squared function.
So, what is blocking us from doing this indefinitely?