its funny that most geometry colloqium talks at my universtiy start with "actually riemann was thinking about something similar to this when he did this and that"
I was aiming for a specific core bio section which closed 30 seconds after I got it
As it stands I'm registered in Nori's complex, that bio class, and Shotton's algebra
I'll have to pink slip into logic
And find what to replace complex with. It seems like Smart's section was slow by the standards of most complex professors, but even Nori is likely to be mostly subsumed by bootcamp
@Daminark there's good and bad, I don't disapprove necessarily, but I don't approve either (I'm a latin american, how could I be fully approving given the history of how neoliberal policies have affected latin america)
Compute the homology groups of the space $X$ that is the union of two similar 2-genus ($M_2$) such that their boundaries have identified via the identity map.
Here is my solution which I am not sure. I have considered the pairs $(A\cup B, C\cup C)$ such that $C$ is the boundary of both them. So ...
This isn't a debate about philosophy or creativity, I just wanted to note that the most abstract parts of mathematics have their roots in more concrete areas
And I mean, that's what uncreative people do, if they can't create something they talk about creativity. But yeah I mean, people who create them often are inspired by something more concrete but the people who just follow need not be based similarly in more concrete things. It's there, just go for it
I'm really likely to be more in the latter category, I want to be a person good at puzzles and coming up with new things and whatnot, I'd swap my currently self with someone who's good at that in an instant, but experience shows that I'm just not too good at it, so I've been pushing for stuff I can do better
I wish there were a way to acquire that creativity. And maybe hard work could do it. But a life of things being easy doesn't exactly prepare someone for hard work.
I'll say that most of mathematical discovery isn't really creativity so much as, there's a methodical way of thinking about something but when it's explained, that doesn't appear
This is somewhat of a follow-up to a previous question which asked in a roundabout way about how to walk upon a parametric surface approximated by triangular faces. Now I want to know is whether or not my proposed construction of the model itself will actually work in the way I imagine.
Suppos...
I am solving the following problem from AM commutative algebra. I am solving commutative algebra in my spare time to get good grip in it.
Prove that the Zariski topology is Quasi-compact. Here is my proof, I just want to make sure that I have everything correct.
We want to prove that X is quas...