
Stanford Institute for Theoretical Physics
3 HN recommenders · recommended in 8 months, 2015–2023
1:47:54 · 986K views · Nov 4, 2014
Stanford physicist Leonard Susskind gives the first of two mini-lectures on "ER = EPR", the idea that quantum entanglement and wormholes are related. It covers what lies behind black hole horizons.
HN people point to it as the more detailed follow-up when articles touch on entanglement, holography and black holes.
8 comments from Hacker News
This kind of sounds like a variation/extension on Leonard Susskind's hologram reality, he mentions in these presentations and lectures[1] that a lot of the ideas came from Maldacena and the soup can (I hope that's the right video, it's been a while since I watched them, the related videos should offer more if I got it wrong). There's a little more math and explanation in those videos, just look for the ones regarding horizons and the like, though I'm afraid I can't help you with your search for papers. [1] this video
I found these lectures by Leonard Susskind very insightful: - Leonard Susskind on The World As Hologram ( [LINK] ) - Leonard Susskind | "ER = EPR" or "What's Behind the Horizons of Black Holes?" ( this video ) - Entanglement and Complexity: Gravity and Quantum Mechanics ( [LINK] )
This is probably inspired by the recent hype about messenger lectures by Susskind [LINK] There is also more detailed lecture available here on this particular topic this video
I'm not an expert either, but according to the treatments I've seen on GR, the flipping of time and space inside of black holes is just an artifact of the choice of coordinates, and can be fixed by changing your coordinate system. However, there are some ideas based on holography for solving the black hole information paradox that posit that it doesn't even make sense to talk about the inside and outside of a black hole at the same time at all (black hole complementarity), that the inside of the black hole is actually encoded on the surface of the horizon. This of course just leads to other paradoxes, and the only thing that seems certain is that GR is approximate in some way, and all these questions are the result of stretching the theory to regimes in which it is no longer valid. This is why many people are searching for fundamentally new ways of constructing theories that yield the same answers for experiments we've tested, but begin from different assumptions. [0] However, as for black holes containing the same information, our universe is expanding uniformly at an accelerating rate, and this results in cosmological horizons beyond which objects are moving faster than the speed of light (with respect to the frame of reference). Therefore, black holes in different galaxies shouldn't be able to have access to the same light cones without compromising the principle of locality. Although, if you believe that entangled black holes in different galaxies would lead to the same s
I'm definitely into the "it's an emergent phenomena" camp. I think it's inherently relational, as that's a more efficient way to encode geometry rather than space itself being a quantized "thing". Afaik this theory is the "leading"/imho most promising theory of "quantum gravity", that being the "gravity = entanglement" conjecture and the related ideas of "Complexity= action/volume/whatever" that susskind and many others have been developing for the past 20 so years. All that said I'm nowhere near a physicist and am probably just spewing a total misunderstanding of the situation from my armchair. That said, I've been incessantly watching lectures in this space to try to beat an understanding into my dumb dumb brain because it's super, super fucking cool. - [LINK] - [LINK] - [LINK] - this video - [LINK] I'm also fascinated by the idea of phase transitions, which seems to be how the laws of physics have "evolved" so far. It's crazy how much quantum computation is coming into play with this stuff, ex last year's Nobel prize with the bell inequality. That said I'm sure being a programmer I'm biased to think the universe is inherently computation/math.