This is just an awesome video to understand the stuffs crystal clear. Thank you so much for making this available to all of us in the Mathematical Community.
Branched covering spaces are more delicate: basically covering spaces with singularities. They are naturally in Riemann surface theory, and also in algebraic geometry, and so are perhaps best treated in those subjects. So I will not be covering them in this course, sorry.
As a programmer I interpret the universal cover as a datatype List[("+" | "-", "a" | "b")]. This data identifies one vertex of the cover. So it's only virtually infinite -- you'll eventually run out of memory trying to store long lists, but you don't know when.
Awesome! Thanx for posting this. I can't wait until you get to homology! :) Between, did you mean this to be AlgTop26, or did AlgTop26 get lost somewhere?
This is just an awesome video to understand the stuffs crystal clear. Thank you so much for making this available to all of us in the Mathematical Community.
Amazing, I'll procrastinate working on problems by watching the next one.
Branched covering spaces are more delicate: basically covering spaces with singularities. They are naturally in Riemann surface theory, and also in algebraic geometry, and so are perhaps best treated in those subjects.
So I will not be covering them in this course, sorry.
thank you so much prof! i have been waiting this for over a year!
Thank you
As a programmer I interpret the universal cover as a datatype List[("+" | "-", "a" | "b")]. This data identifies one vertex of the cover. So it's only virtually infinite -- you'll eventually run out of memory trying to store long lists, but you don't know when.
big big up professor , was really helpful
Awesome! Thanx for posting this. I can't wait until you get to homology! :)
Between, did you mean this to be AlgTop26, or did AlgTop26 get lost somewhere?
Amazing !
Fantastic