Tootfinder

ArgCMV: An Argument Summarization Benchmark for the LLM-era
Omkar Gurjar, Agam Goyal, Eshwar Chandrasekharan
https://arxiv.org/abs/2508.19580 https://arxiv…

ArgCMV: An Argument Summarization Benchmark for the LLM-era
Key point extraction is an important task in argument summarization which involves extracting high-level short summaries from arguments. Existing approaches for KP extraction have been mostly evaluated on the popular ArgKP21 dataset. In this paper, we highlight some of the major limitations of the ArgKP21 dataset and demonstrate the need for new benchmarks that are more representative of actual human conversations. Using SoTA large language models (LLMs), we curate a new argument key point extr…

A US judge sentences an Arizona woman to 8.5 years in prison for running a "laptop farm" that enabled North Korean workers to secure IT jobs at 309 US companies (Jonathan Greig/The Record)
https://therecord.media/arizona-woman-sentenced-north-korean-laptop-…

Arizona woman sentenced to 8.5 years for running North Korean laptop farm
Prosecutors said Chapman helped the North Korean IT workers obtain jobs at 309 companies, including a major television network, a car maker, a media company, a Silicon Valley technology company and more.

Eighth-Order Accurate Methods for Boundary Value Problems Arising from the Lane-Emden Equation
Dang Quang A, Nguyen Thanh Huong, Vu Vinh Quang
https://arxiv.org/abs/2508.19729 h…

Eighth-Order Accurate Methods for Boundary Value Problems Arising from the Lane-Emden Equation
This paper presents high-order numerical methods for solving boundary value problems associated with the Lane-Emden equation, which frequently arises in astrophysics and various nonlinear models. A major challenge in studying this equation lies in its singularity at one endpoint. Prior to constructing the numerical methods, we establish the existence and uniqueness of the solution and propose a continuous iterative method. This continuous method is then discretized using the trapezoidal quadrat…

Arizona woman sentenced to 8.5 years for running North Korean laptop farm https://therecord.media/arizona-woman-sentenced-north-korean-laptop-farm

The Doeblin-Lenstra conjecture: effective results and central limit theorems
Gaurav Aggarwal, Anish Ghosh
https://arxiv.org/abs/2507.19084 https://arxiv.or…

The Doeblin-Lenstra conjecture: effective results and central limit theorems
We establish effective convergence rates in the Doeblin-Lenstra law, describing the limiting distribution of approximation coefficients arising from continued fraction convergents of a typical real number. More generally, we prove quantitative versions of the Doeblin-Lenstra law for best approximates in higher dimensions, as well as for points sampled from fractal measures on the real line, including the middle-third Cantor measure. Our method reduces the problem to proving effective converge…

Quadratic estimators for unwindowed power spectrum of galaxy-galaxy weak lensing and its application to $P_{\rm gm}(k)$ estimation
Taisei Terawaki, Masahiro Takada, Takanori Taniguchi
https://arxiv.org/abs/2507.18789

Quadratic estimators for unwindowed power spectrum of galaxy-galaxy weak lensing and its application to $P_{\rm gm}(k)$ estimation
Galaxy-galaxy weak lensing provides a powerful means of measuring the average matter distribution around lens galaxies -- i.e., the galaxy bias relation. Properly accounting for the spin-2 nature of weak lensing distortions, we develop a quadratic estimator for measuring the $E$- and $B$-mode angular power spectra from galaxy-galaxy weak lensing, correcting for survey window effects arising from, for example, survey geometry and bright star masks. The estimator can be implemented efficiently by…

Infinite Dimensional Mean-Field Belavkin Equation: Well-posedness and Derivation
Anne de Bouard (CMAP), Gaoyue Guo (MICS), Th\'eo H\'erouard (CMAP)
https://arxiv.org/abs/2507.19231

Infinite Dimensional Mean-Field Belavkin Equation: Well-posedness and Derivation
We analyze the mean-field limit of a stochastic Schr{ö}dinger equation arising in quantum optimal control and mean-field games, where N interacting particles undergo continuous indirect measurement. For the open quantum system described by Belavkin's filtering equation, we derive a mean-field approximation under minimal assumptions, extending prior results limited to bounded operators and finitedimensional settings. By establishing global well-posedness via fixed-point methods-avoiding measure…

Odd relaxation in three-dimensional Fermi liquids
Seth Musser, Sankar Das Sarma, Johannes Hofmann
https://arxiv.org/abs/2508.18342 https://arxiv.org/pdf/25…

Odd relaxation in three-dimensional Fermi liquids
Recent theoretical works predict a hierarchy of long-lived, non-hydrodynamic modes in two-dimensional Fermi liquids arising from the feature -- supposedly unique to two dimensions -- that relaxation by head-on scattering is not efficient in the presence of Pauli blocking. This leads to a parity-based separation of scattering rates, with odd-parity modes relaxing much more slowly than even-parity ones. In this work, we establish that a similar effect exists in isotropic three-dimensional Fermi l…

Data assimilation with the 2D Navier-Stokes equations: Optimal Gaussian asymptotics for the posterior measure
Dimiri Konen, Richard Nickl
https://arxiv.org/abs/2507.18279 https:…

Data assimilation with the 2D Navier-Stokes equations: Optimal Gaussian asymptotics for the posterior measure
A functional Bernstein - von Mises theorem is proved for posterior measures arising in a data assimilation problem with the two-dimensional Navier-Stokes equation where a Gaussian process prior is assigned to the initial condition of the system. The posterior measure, which provides the update in the space of all trajectories arising from a discrete sample of the (deterministic) dynamics, is shown to be approximated by a Gaussian random vector field arising from the solution to a linear parabol…

Se viene Soa Bashelé Presidenta Mudial de la ONU. Somos el mejor país de Chile.
https://www.24horas.cl/internacional/noticias/presidente-boric-bachelet-secretaria-general-onu-discurso