Mathematicians these days mostly integrate increasingly bizarre functions. Nobody's proven things since a few decades ago, with the advent of formal proofs.
Hi, can anyone help me to answer my question here: http://math.stackexchange.com/questions/755241/set-geometry-and-inclusion I have posted that since 4 days ago so I opened a bounty of 50 points
@Pedro Today, someone gave me primers on hyperbolic geometry and I learned how to prove the independence of 5th postulate of Euclidean geometry from the others.
@PedroTamaroff I know that algebraic geometry is about polynomial equations but when I say set of matrices I think it is about algebra and I said geometry because a set of matrices could have some shape
@Fernado I like the thing in the comments. "An integral domain is one in which the $0$ ideal is prime. But the definition of prime forbids the $0$ ring from having any."
@PedroTamaroff I'm not sure why I should give time to a book that introduces the definitions for normal subgroups, quotient groups, and short exact sequences within about two pages, all without the slightest attempt at giving any intuition or motivation
@SamiBenRomdhane Est ce que vous pouvez m'aider à résoudre un problème en Algèbre. Au fait j'ai étudié à l'IPEIT 2006-2008 MP mais je me rappelle plus des noms des profs qui m'ont enseigné :)
The cool thing about my community college was that I could take math classes at a local university for the same as community college tuition (for me free)
@Bel C'est une très belle question et je pense qu'elle mérite un bon temps de réflexion. Est-ce que je peux savoir qu'est ce que tu fais (étude) maintenant?
lol, I just received a very nice problem, that is actually a tricky problem. In fact, it's a question well-packed in another one that is not really straightforward. (I laught a bit when I saw it)
It's been a while since I've studied any number theory so I'ge lost a bit of the starry-eyed feel.
I'm interested somewhere on the geometry-algeraic geometry-arithmetic geometry continuum. But there's the one word in common, regardless of where I end up.
The grad algebra sequence here next year will be good for that. The prof who is teaching it is into algebraic geometry, algebraic number theory, and K-theory.