Tootfinder

Senator Ron Wyden: "Paramount just paid Trump a bribe for merger approval. When Democrats retake power, I’ll be first in line calling for federal charges. In the meantime, state prosecutors should make the corporate execs who sold out our democracy answer in court, today." — Bluesky
https://bsky.app/profile/wyden.senate.gov/post/3lsyea6d6hc2t

Por lo visto mi pixel 6a estš afectado por el problema del sobrecalentamiento de la batería, y a partir de julio va a recibir una actualización de software que reduce un poco el rendimiento y la carga de la batería con el fin de evitar dicho sobrecalentamiento.
Lo bueno, por decirlo de alguna manera, que Google me ofrece como compensación (recordemos que el móvil tiene ya 3 años y por lo tanto ya no tiene garantía) 100$ en efectivo o 150$ de descuento en la compra de un pixel nuevo.

Evaluation of LLMs for mathematical problem solving
Ruonan Wang, Runxi Wang, Yunwen Shen, Chengfeng Wu, Qinglin Zhou, Rohitash Chandra
https://arxiv.org/abs/2506.00309

Evaluation of LLMs for mathematical problem solving
Large Language Models (LLMs) have shown impressive performance on a range of educational tasks, but are still understudied for their potential to solve mathematical problems. In this study, we compare three prominent LLMs, including GPT-4o, DeepSeek-V3, and Gemini-2.0, on three mathematics datasets of varying complexities (GSM8K, MATH500, and UNSW datasets). We take a five-dimensional approach based on the Structured Chain-of-Thought (SCoT) framework to assess final answer correctness, step com…

The stability of independence polynomials of complete bipartite graphs
Guo Chen, Bo Ning, Jianhua Tu
https://arxiv.org/abs/2505.24381 https://

The stability of independence polynomials of complete bipartite graphs
The independence polynomial of a graph is termed {\it stable} if all its roots are located in the left half-plane $\{z \in \mathbb{C} : \mathrm{Re}(z) \leq 0\}$, and the graph itself is also referred to as stable. Brown and Cameron (Electron. J. Combin. 25(1) (2018) \#P1.46) proved that the complete bipartite graph $K_{1,n}$ is stable and posed the question: \textbf{Are all complete bipartite graphs stable?} We answer this question by establishing the following results: \begin{itemize} \i…

Interplay of prompt and non-prompt photons in photon-triggered jet observables
Chathuranga Sirimanna (JETSCAPE Collaboration), Yasuki Tachibana (JETSCAPE Collaboration), Abhijit Majumder (JETSCAPE Collaboration), Aaron Angerami (JETSCAPE Collaboration), Ritu Arora (JETSCAPE Collaboration), Steffen Bass (JETSCAPE Collaboration), Yi Chen (JETSCAPE Collaboration), Ritoban Datta (JETSCAPE Collaboration), Lipei Du (JETSCAPE Collaboration), Raymond Ehlers (JETSCAPE Collaboration), Hannah Elf…

Interplay of prompt and non-prompt photons in photon-triggered jet observables
Prompt photons are important yet challenging to observe in relativistic heavy-ion collisions, as they are produced in the early stages and traverse almost the entire QGP medium without interaction. Experimental analyses typically employ isolation cuts, in the hope to identify prompt photons. Most theoretical studies consider only events with actual prompt photons, assuming no contribution from isolated non-prompt photons to reduce computational cost. For the first time, we present a study that …

#Graz: Geh- und #Radweg nahe #Seifenfabrik ab 1. Juli geschlossen

Der Silikonüberzug an einem der Ohrbügel an meinem Podcast-Headset rutsche ständig runter, was auf Dauer ziemlich nervig war. Jetzt ist da halt roter Schrumpfschlauch drauf, der hält. Never take broken for an answer. Ich wollte es eigentlich symmetrisch machen, aber der andere Silikonschlauch bewegt sich keinen halben Millimeter 🤷 #diy

Interesting discussion thread on open science
https://neuromatch.social/@adredish/114942098283461507

Asymptotic behavior of the spectral radius of locally constant strongly irreducible cocycles
Nicolas Martinez Ramos
https://arxiv.org/abs/2507.19624 https://

Asymptotic behavior of the spectral radius of locally constant strongly irreducible cocycles
We establish some conditions under which $\text{GL}(d,\mathbb{R})$-valued cocycles over a subshift of finite type, equipped with an equilibrium state, exhibit exponential asymptotics for the spectral radius. Specifically, we show that the exponential growth rate of the spectral radius converges to the top Lyapunov exponent of the cocycle. This result provides a partial answer to a question posed by Aoun and Sert in \cite{aoun}. Our approach relies on large deviation estimates for linear cocycle…

“it is a truth of this website that no matter what position you hold on any topic, one of the most terminally online people on earth whose full time job appears to be getting angry on the internet will appear to declare that you are a centrist” https://bsky.app/profile/did:plc:3s5wt