In the near future, I believe the closest I might get to "real analysis" is a discussion of measure theory and Fourier analysis. Although I would love to talk about general real analysis and metric space theory (if that's what you're requesting), I already took that course in a previous term, so it's not too high on my priorities right now. You never know, though.
You probably want to look for an (at least slightly advanced) text on group theory. For example, "An Introduction to the Theory of Groups" by Joseph Rotman.
I know this is pretty late, but this was really helpful! The state of group information on the internet is... surprisingly shit? Like, coming from self-researching topology and measure theory, it seems like the resources are just a lot less proof heavy, a whole lot of things stated but not given justification...
Very well explained. I was having a bit difficulty in understanding by reading from books. Then I watched this video and everything was crystal clear. I even used some of your ideas in a students' presentation competition and bagged the 2nd prize. Thanku sir!
I really like how you outline the ideas verbally before doing the algebra. Good job.
In the near future, I believe the closest I might get to "real analysis" is a discussion of measure theory and Fourier analysis. Although I would love to talk about general real analysis and metric space theory (if that's what you're requesting), I already took that course in a previous term, so it's not too high on my priorities right now. You never know, though.
Thanks. Unfortunately, at this point I am not qualified to speak about Fermat's Last Theorem.
I’m currently studying free structures. This video is really helpful! Thanks!
You probably want to look for an (at least slightly advanced) text on group theory. For example, "An Introduction to the Theory of Groups" by Joseph Rotman.
Introduction to Group Theory by Oleg Bogopolski is also decent book.
I seriously thought he said "absolute nonsense" in the beginning
In the definition of free group. \phi: X->G
This video has been so helpful. Can you do one on finitely generated Abelian groups? and the universal theorem?
It's really helpful and clear, I like it!
i shuld've waited or ffwd, btw i would be nice if u made a series on fermat's last thrm.
Really enjoyable explanation - these are great, thanks.
Looks like Andrew Garfield
I believe I corrected one error on the board... is there one that I missed?
I know this is pretty late, but this was really helpful! The state of group information on the internet is... surprisingly shit? Like, coming from self-researching topology and measure theory, it seems like the resources are just a lot less proof heavy, a whole lot of things stated but not given justification...
university of waterloo
Very well explained. I was having a bit difficulty in understanding by reading from books. Then I watched this video and everything was crystal clear. I even used some of your ideas in a students' presentation competition and bagged the 2nd prize. Thanku sir!
what books do you know where i can learn of this? This video is very intresting!
can u make videos with very basic details ?
"Uncomp(l)exified"? Can you be more precise?
All of the above would be amazing. Thank you very much. Your videos are very helpful.
notice that this is amended around 4:40
I would greatly appreciate some real analysis videos. Thank you!
if u say so but keep the good work.
Amazin
I really appreciate this video.
very helpful. thanks a lot!
Thanks keep it up!
I'm happy you're back
Thank you, helpful
So am I.
there is a typo on the board but thanks alot
do you have a gf?