Lie Algebras and Homotopy Theory - Jacob Lurie

Members' Seminar

Topic: Lie Algebras and Homotopy Theory
Speaker: Jacob Lurie
Affiliation: Professor, School of Mathematics
Date: November 11, 2019

[AdrienLegendre]

I like his enthusiasm. He is actually out of breath presenting mathematics. There is so much that is so important to present.

[christianlapointe]

How amazing of a time we live in, where amateurs like me can catch a mere glimpse of our times greatest geniuses!!

[anam.caballerowilson]

He sounds so excited about this topic lie algebra. Good.

[kaushaltimilsina]

Wow! Thanks very much for the really interesting talk!

[joemoeller]

At the end he mentions that the derived category of the universal Lie algebra is equivalent to the derived category of the category of functors from FinSurj to Ab. Where can I read about this?

[perguto]

Why does this video have so many views (relatively speaking, for a maths lecture) after just a few hours? Is it just the prominence of the speaker plus the rather simple title?

[joebloggsgogglebox]

I don't understand the comments at 11:30. The result of the commutator map is a loop of dimension a followed by a loop of dimension b, followed by their inverses, which is not the same as a loop of dimension a+b, right? Or am I misunderstanding something?

[SidharthSisawesome]

At 5:35, How does the differential of the commutator map give the Lie Bracket?

[wacksparrow]

Was thinking about CubeB inscribed in CubeA. CubeA is fixed and CubeB rotates around one point. Vectors move through each cube. What is interesting to think about is that there will be at times in which the vectors can either hit the imaginary barrier. Still working on it but interesting to think about in terms of shapes, boundaries, and properties that can be applied.

[Bagatatatoken]

From Higher topos theory to higher cosmoi muchzuki theory

[NothingMaster]

Agitated, breathless, uninspiring, uninsightful, and regurgitative.