Quentin Asparria

@chmonke i dont think its true always: math.purdue.edu/~heinzer/prepr…

Okay I wanna circle back to this, but update to what I really wanted to say. If (A,m) is non-Noetherian local ring, is the minimal # of generators of m at least as large as dim A?

@SpringerMath Lang's Algebra

What was the first math book that changed your thinking?

@RBehiel is ts a kaluza-klein reference

It’s gonna be a good video, when I’m only 10% done and already having a severe existential crisis. Electromagnetism looks way too much like a fifth circular dimension. This is not ok. Three dimensions of space, one of time. That’s what I like. That’s what I wish we lived in.

@ModalMetamodel perchance

👇👇👇👇👇👇👇👇👇👇👇👇👇👇

@Hitchslap1 almost certainly, though probably not the next Witten

Given 30 years and extreme dedication, do you think a 90 IQ person could become a physicist?

@UsingLyft these are clearly the values of the polynomial -858110x^3 + 6006772x^2 - 8581100x, so the answer is -20594568

Wow this is a good one. Usually these are so easy everyone gets it but this one seems easy enough but lots of ppl are genuinely lost on it. I do think it requires at least avg intelligence but probably a bit higher

FAC might be the best way to learn sheaves (not on sites)

@mouse_math lowk dimension theory

what's the most annoying field of mathematics?

@NoahChrein kashiwara clears

I’ve never read this book and I don’t intend to.

@Anthony_Bonato aleph_1 dimensional if you mean the direct product, aleph_0 if you mean the free module on the naturals

Dimensions be like

@mathandcobb understanding the theory that makes the theorem become a corollary

Is there anything better than fully understanding the statement and an elegant proof of a theorem?

@mango3771345 @kaede106548211 the day i see that will be a happy one

@kaede106548211 What do you want a meme to have? Equivariant cohomologies?

the left is just stuff you learn in first year of undergraduate

@mathandcobb if mac lane can do this, anything is possible

Now, let's be real, are there any algebraic geometers out there cool enough to pull off this look!?

@littmath @emilyriehl Let f be a homogenous polynomial of degree d in n variables, with rational coefficients. If n > d, does there exist some root of unity ζ and x_1, ..., x_n in Q[ζ] s.t. f(x_1, ..., x_n) = 0?

Honestly a bit tired of talking about AI. I wanna talk about MATH.

@RefinedLurk @littmath get familiar with categorical language first of all; i recommend lang or aluffi for the rudiments and maclane for a complete coverage. then learn some comm alg and read ega

@littmath What book should I read to get into the basics or algebraic geometry. I’ve worked through dummit and Foote and Lee smooth manifolds

@heyshipz sexual humor

zoom in. tell me the FIRST word you see.

@UkolSuro i heard his voice while reading it

Can that damn bunny shut the fuck up

@DeivonDrago foundations of mechanics by abraham, marsden, and ratiu

Someone once asked me what my single favorite physics textbook was. Hard question really - as I only rarely go back to my undergrad textbooks, so there is some distance that makes the evaluation hard. But if I had to pick just one, it would be this. Any other suggestions?

@didacum333 @martinmrmar it is proved in serre's "a course in arithmetic".

@martinmrmar The 45 IS pretty interesting, I wouldnt know how to start

Every time I am studying a math subject from a textbook, I try my best to do every exercise in each section.. however sometimes I will get stuck so I will circle the problem as tricky or hard .... To ponder later on.

@miniapeur EGA and switzer mog

there are people out there in the world who have this btw