#Erdös
Here is my response to that. bsky.app/profile/fort...

Do you have any response to the Jacobian conjecture? Any of the Erdos problems, graph optimizations, or further things?
False. The work was done with AI. You should look into it! Read what Apolge and Buckmeister (the two Anthropic employees who accused openAI of stealing their work) have to say. Apolge is known for announcing multiple results in AI math (esp the Jacobian conjecture). None of it was human done.
October 2, 2026 at 6:02 PM
The Minions have been under contract with Wagner Group for the past several years and have not kept up with recent developments

Bob has been cranking out proofs of Erdos problems though, dunno what’s gotten into him
October 2, 2026 at 3:03 PM
Amused to discover that, as well as establishing my place as a hate figure in some quarters, my paper with Don Saari inventing distributed peer review (arxiv.org/abs/0906.1943) also brings my Erdős Number down to 3 (me → Donald G. Saari → Harry S. Pollard → Paul Erdős). 🧪
Telescope Time Without Tears: A Distributed Approach to Peer Review
The procedure that is currently employed to allocate time on telescopes is horribly onerous on those unfortunate astronomers who serve on the committees that administer the process, and is in danger o...
arxiv.org
October 2, 2026 at 11:24 AM
とのことなので、ワクワクさんが現代のErdosになることを見越して今のうちにワクワクさんと論文書いておいて、ワクワク数1を確保しておきます!

bsky.app/profile/mosk...
私もその日の勤務地は1日の初めにサイコロを振って決めています!
October 2, 2026 at 9:53 AM
you have a graph needing a thousand colours. click to pick vertices and carve out a subgraph. the moment it has no 4-cycles, its chromatic number drops to three—always. hunt for the exception the theorem says cannot exist
On the solution to the Erdős-Hajnal problem on high-girth high-chromatic subgraphs
arXiv:2609.40192 · math.CO
arxiv.org
October 2, 2026 at 7:00 AM
you're the erdos of fucking
October 1, 2026 at 7:25 PM
Survival Probability of Random Networks
Survival Probability of Random Networks
Kevin Peralta-Martínez and José A. Méndez-Bermúdez Complexities 2026, 2(3), 17 In this work, we study in detail all phases of the time evolution of a delta-like excitation in Erdös–Renyi (ER) random networks by means of the survival probability (SP): The initial decay of the SP (both, the fast decay followed by the power-law decay), the correlation hole regime (the regime between the minimum value of the SP and its saturation value), and the saturation of the SP. Specifically, we find that just before reaching the correlation hole, (i) the power-law decay of the SP is proportional to t−D2 and t−D˜2 (in a short time window) and the power-law decay of the time-averaged SP is proportional to t−D˜2 (where D2 and D˜2 are the correlation dimension of the eigenstates of the randomly weighted adjacency matrices of the ER random networks and the correlation dimension associated with the initial state, respectively); however, this agreement is only approximate, depends on the average degree ⟨k⟩, and is limited to short time windows, and (ii) the relative depth of the correlation hole of the SP scales with the average degree ⟨k⟩≈np (here, n and p are the size and the connection probability of the ER random networks). In addition, we show that the eigenstates of the randomly weighted adjacency matrices of ER networks display clear multifractal properties. Read the full article at: www.mdpi.com
sco.lt
October 1, 2026 at 5:31 PM
A bunch of them are legitimately very intelligent in some ways - the thing is that having a great mind for one particular type of thought is not the same as having a great mind for everything, and a lot of people are invested in not understanding this, despite the obvious evidence (e.g., Erdős).
October 1, 2026 at 1:55 PM
Paul Erdos, entirely normal midcentury academic
October 1, 2026 at 12:49 AM
84. Blades of Furry, Vol. 1, by Deya Muniz, Emily Erdos 💙📚🌈🪐📚🌶️

TY @enbyemu.bsky.social for the rec. I LOVED it! I LOVE the art style, all the colours, the ADORABLE expressions, the characters, the friendships, young love, the plot, the humour, the world building, everything! What a treat!
September 30, 2026 at 9:37 PM
amúgy Izlandot említette konkrét példaként, és egyszerűen nincs viccesebb példa. egy 100 négyzetkilométernyi kis sziget hideg téli időjárással közel a sarkkörhöz kevesebb, mint 400 ezres lakossággal? kurva nehéz lehet találni kábé bárhol egy havas-erdős tájat kevés emberrel, muszáj Izlandra menni!
September 30, 2026 at 8:22 PM
chase a packing-density record in a case this paper left open. add triples of vertices while avoiding forbidden dense configurations. beat the best anyone's found and you've made a genuine contribution to an unsolved problem
Asymptotics of the Brown--Erdős--Sós problem at integer exponents
arXiv:2609.38115 · math.CO
arxiv.org
September 30, 2026 at 4:00 PM
September 29, 2026 at 5:50 AM
Theophilus Agama: ON THE EXISTENCE OF SOLUTIONS TO ERDŐS-STRAUS TYPE EQUATIONS https://hal.science/hal-05766100v1 [math]
September 29, 2026 at 3:00 AM
Theophilus Agama: ON THE GENERAL ERDŐS-MOSER EQUATION VIA THE NOTION OF OLLOIDS https://hal.science/hal-05766092v1 [math]
September 29, 2026 at 3:00 AM
We have examples of agents solving a number of open math problems using previously unused/undeveloped proof techniques.

The LLM/agent could not have picked up on syntax/grammar/vocabulary here in lieu of theory and analysis. It required building & applying intermediate steps that did not yet exist.
Primitive sets and von Mangoldt chains: Erdős Problem #1196 and beyond
Boris Alexeev, Kevin Barreto, Yanyang Li, Jared Duker Lichtman, Liam Price, Jibran Iqbal Shah, Quanyu Tang, and I have just uploaded to the arXiv our paper Primitive sets and von Mangoldt chains: E…
terrytao.wordpress.com
September 28, 2026 at 6:50 PM
Ross Federman's Erdos-Bacon-Sabbath number:

E = 6
-> Richard M. Myers -> Kelly Williams -> Peter Kogge -> Jack Snoeyink -> Janos Pach -> Paul Erdos

B = 4
-> Rob Cantor -> Shia LaBeouf -> Kevin Dunn -> Kevin Bacon

S = 5
-> Rob Cantor -> Shia LaBeouf -> Sia -> Beck -> Ozzy Osbourne

= 15 at most
Erdos number stuff:
@gregegansf.bsky.social -> John Baez -> Bertram Konstant -> Fan Chung -> Paul Erdos for 4
September 28, 2026 at 1:31 PM
We evaluated Grok 4.7 on FrontierMath Erdos, and it scored 0%.

Opus 5.5 and GPT-6 Sol evaluations are ongoing.
September 28, 2026 at 10:11 AM
Doing the Erdos thing where you travel around to work with your colleagues but your field of work is drawing furry smut
September 27, 2026 at 3:57 PM
AI has solved Erdos problems and made a very meaningful contribution (at the very least) towards the solution to Navier-Stokes. If you truly believe that AI is still just a "stochastic parrot" you are living under a rock where it is still 2023

That's fine, you do you, but they have improved
September 27, 2026 at 2:36 PM
[Very rough estimates]

Erdos unit distance: 1-20 steaks
ζ 41.6% → 67.2%: probably considerably <1 steak
Navier-Stokes: hundreds of steaks
September 27, 2026 at 2:14 PM
Celebrate the Erdos Unit Distance Conjecture AI solution with this intricate geometry network design.

#abstract #ai #artificialintelligence #algorithm #ai #mathematics
Erdos Unit Distance Conjecture by forge-fiction
Celebrate the Erdos Unit Distance Conjecture AI solution with this intricate geometry network design.
www.teepublic.com
September 27, 2026 at 12:45 PM
Not true. The recent solutions of open math problems (specifically the jacobian conjecture and the Erdős distance problem) proves it. These problem could not be brute forced even with a million times more compute that was used.
No. These are problems that cannot be brute forced. We know this because we have tried. We know they aren't just trying trillions of different solutions because:

1. They don't have enough compute.
2. Even trillions wouldn't be enough.
September 27, 2026 at 4:18 AM
Explosion of AI generated mathematics with counterexamples to conjectures and the future of AI mathematics with Artificial Grothendieck Intelligence
I will look at the two biggest highlights: the Erdős Unit distance conjecture and the Jacobian conjecture + Artificial Grothendieck Intelligence
September 26, 2026 at 11:43 PM