Tootfinder

Kimi Onoda, Japan's new Minister of State for Economic Security, is a 43 year old half-Irish ex-game industry PR femcel with an extensive history of defending her exclusive attraction to anime boys on twitter

Vardo, vardo, it's home from Kells we go!

R-Horizon: How Far Can Your Large Reasoning Model Really Go in Breadth and Depth?
Yi Lu, Jianing Wang, Linsen Guo, Wei He, Hongyin Tang, Tao Gui, Xuanjing Huang, Xuezhi Cao, Wei Wang, Xunliang Cai
https://arxiv.org/abs/2510.08189

R-Horizon: How Far Can Your Large Reasoning Model Really Go in Breadth and Depth?
Recent trends in test-time scaling for reasoning models (e.g., OpenAI o1, DeepSeek-R1) have led to remarkable improvements through long Chain-of-Thought (CoT). However, existing benchmarks mainly focus on immediate, single-horizon tasks, failing to adequately evaluate models' ability to understand and respond to complex, long-horizon scenarios. To address this incomplete evaluation of Large Reasoning Models (LRMs), we propose R-HORIZON, a method designed to stimulate long-horizon reasoning beha…

Quantum criticality at the end of a pseudogap phase in superconducting infinite-layer nickelates
C. Iorio-Duval, E. Beauchesne-Blanchet, F. Perreault, J. L. Santana Gonz\'alez, W. Sun, Y. F. Nie, A. Gourgout, G. Grissonnanche
https://arxiv.org/abs/2510.12786

Quantum criticality at the end of a pseudogap phase in superconducting infinite-layer nickelates
In many unconventional superconductors, the strange-metal regime is thought to emerge from quantum criticality, yet in cuprates this link is obscured by the enigmatic pseudogap. Superconducting infinite-layer nickelates provide a new arena to test this paradigm but are constrained to thin films, precluding calorimetry. We use the Seebeck coefficient as a low-temperature proxy for entropy per carrier and uncover a clear quantum-critical thermodynamic signature: in La$_{1-x}$Sr$_x$NiO$_2$ at the …

Two years ago, I was in South Korea—definitely the highlight of that year. The food was amazing, the winter vibes were perfect, and everything was so affordable.
But for a long time, I’d had Japan on my list. I’ve been checking plane tickets now and then, only to watch the prices climb higher by the minute. Even though flying to Tokyo is just an hour or two longer than flying to Seoul, it’s nearly twice as expensive. So, I decided to go back to South Korea instead.
This time, I’l…

The Big Short Guy Just Bet $1 Billion That the AI Bubble Pops
"According to the Securities and Exchange Commission filings, his fund, Scion Asset Management, bought $187.6 million in puts on Nvidia and $912 million in puts on Palantir, as CNN reports.
Burry similarly made a long-term $1 billion bet from 2005 onwards against the US mortgage market, anticipating its collapse. His fund rose a whopping 489 percent when the market did subsequently fall apart in 2008."
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The Big Short Guy Just Bet $1 Billion That the AI Bubble Pops
Michael Burry, who shorted the housing market in 2008, has bet over $1 billion that the shares of AI companies Nvidia and Palantir will fall.

Do you want to go to #disobey2025 ?
Tickets were sold out in record time. But do not worry! They have a bunch of tickets they will be selling via a raffle – so this will not be a speed contest. The raffle is open until December 15th 23:59 Finn time (UTC 2).
Check the raffle out here:

Lions vs. Cowboys: Locker room celebration https://www.detroitlions.com/video/lions-vs-cowboys-locker-room-celebration

A very tedious but fruitful activity for investing/trading: going back in time for a company of your choice and following stock price with replay feature in parallel with reading SEC filings and using google search tools to go back in time for the ticker and see what hits come up. 1/n

Subnormal transcendental meromorphic solutions of difference equations with Schwarzian derivative
M. T. Xia, J. R. Long, X. X. Xiang
https://arxiv.org/abs/2510.10626 https://

Subnormal transcendental meromorphic solutions of difference equations with Schwarzian derivative
The existence of subnormal solutions of following three difference equations with Schwarzian derivative $$ω(z+1)-ω(z-1)+a(z)(S(ω,z))^n=R(z,ω(z)),$$ $$ω(z+1)ω(z-1)+a(z)S(ω,z)=R(z,ω(z)),$$ and $$(ω(z)ω(z+1)-1)(ω(z)ω(z-1)-1)+a(z)S(ω,z)=R(z,ω(z))$$ are studied by using Nevanlinna theory, where $n\ge 1$ is an integer, $a(z)$ is small with respect to $ω$, $S(ω,z)$ is Schwarzian derivative, $R(z,ω)$ is rational in $ω$ with small meromorphic coefficients with respect to $ω$. The nece…