Jordan Schneider
speaker
408 appearances
2 recordings
2 series
first heard Oct 2025
last heard 21 May
Jordan Schneider’s voice in public audio — every appearance, attributed to the second.
Trend
recordings per month · last 12 monthsRecordings per month over the last 12 months — 2 in all, peaking in May 2026 with 1.
Appearances
Yes, I believe that was a joke.
That's a narrative violation.
Okay, yeah.
So I can basically go through like a simple explanation of what the problem actually is.
Okay.
So just for some context, Paul Erdos, kind of this legendary mathematician, throughout the 20th century, he basically proposes, I think the number is like a little over 1,200 different like little problems.
These are the Erdos problems.
People talk a lot about these as like goals for AI to solve.
And you've heard like over time, there's been kind of like small iterative
kind of solutions to a lot of these problems.
Sort of like collaborative, a mathematician working alongside an AI model or an easy one just getting... There's like a main kind of like place where all of the solutions go.
So sometimes people will find, like AI will like find a different paper that wasn't actually put on the website and then they're like, oh, AI solved it.
It's honestly true.
But this is kind of the first time we've really seen kind of a big step change.
Like this is actually a new solution.
This is using like, you know, kind of novel ideas here.
Yeah, it doesn't exist in papers out there already.
So this was problem number 90.
So I can kind of read the question, then I can explain what it means.
So it's, does every set of n distinct points in the real plane contain at most n to the one plus O of one over log log n many pairs which are one apart?
Showing 1–20 of 408 · page 1 of 21
Next →