Scott Aaronson memorializes another passing physicist and explains a little quantum computing along the way:
https://www.scottaaronson.com/blog/?p=5730
Scott Aaronson memorializes another passing physicist and explains a little quantum computing along the way:
https://www.scottaaronson.com/blog/?p=5730
There have been, and will be, many tributes to Steven Weinberg this week; I highly recommend this very personal one from Scott Aaronson:
https://www.scottaaronson.com/blog/?p=5566
Haven't had a chance to view it myself yet, but Sean Carroll's latest guest on his Mindscape podcast is Stephen Wolfram, so ought be interesting (over to 2.5 hrs.):
https://www.youtube.com/watch?v=0bMYtEKjHs0
A new round of always-fun lateral thinking puzzles from Futility Closet today:
https://www.futilitycloset.com/2020/12/28/podcast-episode-325-lateral-thinking-puzzles/
...and here's an hour-plus of science-writer John Horgan talking to science-writer Amanda Gefter:
https://www.youtube.com/watch?v=aGb9SVZhCwc
“Science predicts only the predictable….It is only the way we look at the universe that gives us the illusion of structure.”
"The range of non-crackpot speculative ideas about fundamental physics that normally get much attention is unfortunately quite narrow. In this environment Penrose is a breath of fresh air, providing here a different point of view on several topics, backed by serious and detailed argument. In some ways this is a popular book, but in others it is something else, deserving the attention of experts in the subject. I can’t recommend it too highly to anyone with a serious interest in fundamental questions about physics."
"I started college as a philosophy major, and I was interested in art history, the arts. But I grew to hate certain things in philosophy. I was really frustrated that people were trying to figure out what a long-dead man meant when he said something. Nobody is tearing their hair out saying, 'What did Einstein mean by relativity?' Once he shared it, he shared it. It was ours."It's all a great reminder of the varied, unpredictable journeys people often take to reach their destinations! Dr. Levin, by the way, has written three other books, including a novel.
| Eric Weinstein via Wikipedia |
"Both he [Weinstein] and Garrett are pursuing what seems to me one of the deepest questions around: what is the relationship between the SU(3)xSU(2)xU(1) geometry of the Standard Model, and the 4d pseudo-Riemannian geometry of space-time and general relativity? Garrett was trying to understand this in terms of E(8) symmetry, and I’m looking forward to seeing what Eric’s ideas about this are."A bit above my pay grade, but still interesting-sounding stuff! Maybe in a day or two we'll hear more about it.
“ 'The Riemann zeta function remains one of the mysteries of modern mathematics. It is a function that we understand a lot about except for the most important question,' says Peter Sarnak, Professor in the School of Mathematics. 'It connects the theory of prime numbers, or encodes deep information about the theory of prime numbers, with the zeros. It controls the prime numbers in a way that nothing else we know does. While understanding prime numbers is an important problem, it is the generalizations of the Riemann zeta function and the objects associated with these that make it more significant.' ”....I haven't had occasion to read the 2nd and 3rd volumes of Matthew Watkin's trilogy on prime numbers, but I can't help but think that the above article may overlap with or relate to some of the notions reached by Watkins who also writes of the 'vibrational' nature of the number system.
"Quasi-crystals were discovered in 1984 and exist in spaces of one, two, or three dimensions. Dyson suggests mathematicians obtain a complete enumeration and classification of all one-dimensional quasi-crystals, the most prevalent type, with the aim of identifying one with a spectrum that corresponds to the Riemann zeta function and one that corresponds to the L-functions that resemble the Riemann zeta function. If it can be proved that a one-dimensional quasi-crystal has properties that identify it with the zeros of the Riemann zeta function, then the Riemann Hypothesis will have been proved."