Acer

@acerfur.bsky.social

Pure mathematics student at Cambridge. Loves analytic NT. | 🇬🇧🇵🇹 He/Him | 21 Bi/Demi | SFW | pfp: @tazzthewolf

I shouldn’t let such things bother me, but it does make me bitter when people forget that I do know how to solve things on my own e.g. Erdős 481 and 1/2 of 43, and do have published papers now… so whilst I’m not officially a mathematician, I think I’m closer to it than a random on Twitter lol

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Fun little fact about my fursona: I have the Riemann zeta function plotted on the critical line on my back hah Alas, RH was the problem that got me very interested in maths.

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I think about Move 37 often. It will be so incredible one day when (hopefully safely!) we can get the models to come up with these creative breakthroughs in scientific domains. A novel cancer drug, a RTP superconductor, a proof of RH, etc, etc. are all things that would net benefit humanity.

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Guh I hate that hardly any of the accounts I follow and interact with are on this platform. Would have abandoned Twitter a long time ago if not for that…

AI is capable now of generating new interesting mathematics. But it's much easier for it to generate plausible-sounding nonsense. I am concerned that the latter, copied and promoted by users with no understanding of the mathematics, is going to drown out the former.

One of the big challenges now in using AI for mathematics is the credit/attribution problem. AI has a tendency to use observations/techniques without giving credit as to where it 'learnt' about them (mainly because it's forgotten itself).

Here’s a fun problem I had been thinking about over the last year that I eventually solved: Does there exist a non-trivial entire function f(z) = \sum_{n\geq 0} a_n z^n with the property that f(n) = a_n for n \in \bN? Turns out the answer is yes! Can you find such a construction?

BREAKING: Epstein files contain proof of Riemann hypothesis, says individual familiar with the matter. “Unfortunately the pages are all redacted, so the public will never be quite sure.”

Just learnt that through sieve methods, it is possible to show Fermat’s last theorem is true for infinitely many prime exponents- neat!