Dror Bar-Natan: What Knots Reveal About Quantum Field Theory
Theories of Everything with Curt Jaimungal
Curt Jaimungal
4.6 • 607 Ratings
🗓️ 8 September 2021
⏱️ 169 minutes
🔗️ Recording | iTunes | RSS
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| 0:30.1 | Dror Barnatin is a professor of pure mathematics at the University of Toronto, previously |
| 0:35.3 | specializing in knot theory, and more recently specializing |
| 0:38.5 | in finite type invariance and Kavanaugh homology. We touch on quantum field theory's |
| 0:43.1 | connection to not theory, how to learn mathematics in general. We also touch on Ed Witten as |
| 0:48.5 | Drawer Barnettin's advisor for his PhD was Ed Witten, and Jor gives some anecdotes about Eric Weinstein, as while Eric |
| 0:55.8 | was pursuing his PhD, Dror served as an informal advisor to Eric at Harvard. Professor Barnatton |
| 1:01.9 | taught a course in linear algebra that I took while I was at the University of Toronto, |
| 1:06.1 | although I was a terrible student and I regret that I skipped the majority of his classes |
| 1:10.8 | because he had an |
| 1:11.7 | exceedingly intuitive approach. For example, there are vector space axioms, can I adieu, |
| 1:17.0 | and they seem extremely disconnected from any reason or motivation. So what the professor would do |
| 1:21.4 | would be before introducing a particular abstraction, he would say, imagine seven times a vector |
| 1:26.2 | instead of imagine a times a vector, |
| 1:28.2 | and then generalize it, which gave the abstraction some concreteness. For those new to this channel, |
| 1:33.1 | my name is Kurt Jymungle. I'm a filmmaker with a background in math and physics, dedicated to |
| 1:38.4 | explicating what are called theories of everything, from a mathematical physics perspective, |
| 1:42.9 | but also the possible connections consciousness has to the fundamental laws of nature, from a mathematical physics perspective, but also the possible connections |
| 1:44.6 | consciousness has to the fundamental laws of nature, provided these laws exist at all and are |
| 1:49.5 | knowable to us. This particular podcast isn't one to be listened to, or at least you can, but |
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