Відео

One of my favorite channels in the whole platform, thanks for your content.

I just found this after struggling with Bott's lectures on K(x). I would love to see you achieving your stated aims, but like the postmodern plot I can't imagine how that could happen! I've subscribed, will start the binge-catchup.

Well, that's cute

Hey folks

Happy birthday, sorry for the long delay since it's literally only some few minutes ago that I stumbled upon your chanel by searching reviews on the The Art and Craft of Problem Solving book..and so by the way I want to ask if you're still reading/experimenting with it ?

The best thing is to find someone who speaks your love language. I am happy that this channel exists! What a beautiful channel!! As a young ameture trying to follow the footsteps of Grothendieck, this channel is amazing to me.

Happy BirthDay! more interviews! try to score more prominent mathematicians like Scholze etc...

Happy birthday and congratulations for getting to be at the IAS. That is a nice experience to be a part of.

Happy birthday!

please continue the interview series! thanks for all your work!

This video has real "early days of UA-cam vibe". Love it!

Happy birthday!

Nice to see a video of my fav k theorist, I really want to visit IAS, even though I live 15 mins away, but never had the chance to visit, looking forward for more videos

Welcome back 🍀

You asked for references to other outreach projects... Back in the late 1960s, my dad and his friend, who were both Math profs at Purdue University, self published a monthly pamphelet named the Indiana School Mathematics Journal. It went to school libraries all over the state of Indiana (U.S.). they had a contest each year for creative solutions to a problem or whatever. Anyway, one of the kids won the lrize once kr twice and eventually became a student and later a colleague. It was a great source of satisfaction for all concerned.

I didn't see the link in the description to the talk that you mentioned at the end

Does this have anything to do with K-Pop? K-theory

Only reason I have heard of K theory because D brane Ramond- Ramond charges can be interpreted in K theory terms but that is as far as I know.

Anyone know if Peter Haine and Eduard Heine are connected? What about Will Cavendish and Henry Cavendish?

Welcome to Oxford! Hope to see the new episodes from the evergreen English lawn!

Unintentional ASMR!

This discussion is applicable for people who wants to be a mathematician and people who are inherently talented means math comes to them effortlessly until or before taking up research mathematics. Math a young man's game since it requires inherent fluid intelligence than crystallized intelligence. It's a great discussion.

also on the most general universal definition of K theory

hey can you make one explaining the definition of higher K groups in terms of classifying space

How old is he?

Hunting and killing dragons (boojums). Black holes as finite systems. Finite stuff goes in and finite life span. Hawking radiation. Q.C.D. neutrino superfluidity in a black hole. A ghost boojum. Neutrino precipitation onto a boundary layer BEC before melting as one neutrino type. The one neutrino type with photon polarization flowing through. Creating a deformed alice ring. Alice and the boojum and ghost particles. Black holes are finite systems with solution sets. Big bang ghost boojum ( superfluidic neutrino production). Is another dragon and completely different animal from black holes. Though some similarities. Breaking symmetries, 1 to 3 foliation, fields, Ect... The universe as a finite system. From 12.5 light year diamiter flash over. To C*D when everything decays into photons and time losses meaning. The size of the universe then as a natural cutoff regime. Put a sister universe next to ours then rewind time to this time frame and you get a big distance. Also you calculate the next over probalistic universe that way. The universe and black holes as finite systems. Q.C.D. and tweedle sets and mapping. Schwartzchild for particle mapping and time slices. Kerr for G-flows and hyper surfaces and quantum boundaries. CERN for particle zoo mapping to energy densities regimes. Good luck in wonderland 😊

Welcome to wonderland! CERN ALICE detector, the white rabbit timing ToF. Root OS and trees. Alice strings and alice rings, and boojums. Snark graph theory and color theory Q.C.D., tweedle sets, quantum cats, and the particle zoo. Mad hatter an anagram for mathed art. 😮 The memetic history of wonderland is rich.

Nice! This is what I was looking for. I am a physicist trying to study k-theory for my thesis project, and literature on this topic is kind of hard for me, but this video encouraged me to keep going :D I will follow the next videos!

Pidim pidim pidim :)

Its amazing beeing friends with people who proved nice theorems, hopefully one day we will see a theorem discoverd by you 😉

Thank you! and I hope that you present Bott periodicity! I am trying to understand that!

Nice video. I was expecting some nonlinear dynamics. The patterns in the homotopic groups of spheres is interesting. Good presentation.

Pretty nice video! I was not aware that the BPQ theorem could take such a friendly form 😃

I really do not understand why people always talk about nobles not being awarded in mathematics. Doing math is itself a pleasure..

Really cool videos! Please produce more!

You are so Sweet 😍

are all the projective modules supposed to be finitely generated? This is needed for Pi_0(proj(z)) to be N I think. Great videos!

Please keep doing this! Thank you

That moment you realize your teacher (Cortiñas) proved an amazing conjecture

Very clear and nicely motivated, I enjoyed the ideas a lot, thank you Hari and Mura! 🎉

I've been enjoying your series, and I saw the construction of an abelian group from semigroups in another talk by prof. Paul Baum after watching your series, and it all clicked! This group completion is like doing god's work, I would like to know if there are similar constructions for a magma to evolve through monoid and then semigroups. I have a few questions from the video, I know that it might not be answered since you have said that you may not be answering but here we go. How does a projective module would look geometrically? How does it look (trivially) for say the reals? Does this imply that the projective module is a semigroup? I know from wiki that it needs to have a basis in order for a module to become a proj. module. Is there a projective module counterpart for fields, what would this be ? I read that it's just called projective module since everything is nice and can be localized "everywhere", idk I guess by definition? Last question, the first homotopy group would be under what type of "classes"? I'm sorry if these questions don't make sense, I'm learning on my own after I fell in love with a ring theory course that I took last semester.

I dont see any previous video he refers to?

Just amazing.

This is great

Incredible!

Thank you. That was the first time in my life that I understood more than 2% of any K-theory material hahahaha

Great idea! And so nicely drawn und presented! Thank you! 👌

We need more videos bringing down advanced topics back to Earth like these. The RH series coming out now is also amazing.