@lost__physicist if any mathematical ontological argument is forced to be refined, you just end up with a known-invalid ontological argument instead of an invalid-but-not-known-invalid ontological argument 😅
@k_sonin many problems in number theory can be stated in elementary terms. for example, the complex generalisation of Fermat’s Last Theorem: do there exist positive integers a, a’, b, b’, c, c’ such that (a + a’ i)^n + (b + b’ i)^n = (c + c’ i)^n for some n>2?
@b_n_d_l_e I see. Personally I’d argue that all Millennium problems, all Hilbert problems, all Landau problems, all Smale problems etc. are among the main conjectures in math. I’d put the Jacobian conjecture in the top 50 or so conjectures, & there are thousands & thousands of conjectures!
@b_n_d_l_e (Smale’s problems are a list of math problems for the 21st century, directly inspired by Hilbert’s problems for the 20th century)
If youre saying few mathematicians care abt the Jacobian conjecture, to me it seems youre implying few mathematicians care abt all/most Smale problems
@b_n_d_l_e “some bullshit that <5 people on the planet care about”
it’s a Smale problem…
are Hilbert problems “some bullshit nobody cares about” too??
@Musingsonmath No because the calculations that confirm it were given along with the announcement (the shitpost tweet 😅), and can be checked even by an amateur
@peligrietzer it’s not just a quirk of yours, don’t worry.
I’d say that liking sport roughly correlates with how “traditionally social” one is, and there are many many untraditionally social (e.g. academically social) and antisocial people who couldn’t care less about sport, myself included