Tootfinder

Nous avons déjŠ collecté 4889 € grâce Š vous ! 💪 Mais nous devons encore atteindre notre objectif : 12 439 € pour soutenir la justice. Ensemble, faisons avancer ce projet. Merci ! 🙏 👉 https://chardonsbleus.org/cagnotte-en-ligne

Her ser vi nok en gang hvordan staten og byråkratiet forsŸker å kontrollere hva unge skal tenke, mene og konsumere. Når Valgdirektoratet advarer mot unges mediebruk, handler det ikke bare om «beskyttelse» – det er også et forsŸk på å styre informasjonsflyten og forme unge til lydige borgere som ikke stiller spŸrsmål ved makta. Staten frykter at unge skal finne alternative stemmer og informasjon utenfor de etablerte kanalene, fordi det utfordrer deres monopol på sannhet og kontroll.
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I tend to watch Supreme Court rulings, given my old life in the law biz. I'm surprised at the way the ruling split on the just published FELICIANO v. DEPARTMENT OF TRANSPORTATION case:
Reversed and remanded.
 Gorsuch, J., delivered the opinion of the Court, in which Roberts, C. J., and Sotomayor, Kavanaugh, and Barrett, JJ., joined. Thomas, J., filed a dissenting opinion, in which Alito, Kagan, and Jackson, JJ., joined.

Computing Non-Obtuse Triangulations with Few Steiner Points
Mikkel Abrahamsen, Florestan Brunck, Jacobus Conradi, Benedikt Kolbe, Andr\'e Nusser
https://arxiv.org/abs/2505.23375

Computing Non-Obtuse Triangulations with Few Steiner Points
We present the winning implementation of the Seventh Computational Geometry Challenge (CG:SHOP 2025). The task in this challenge was to find non-obtuse triangulations for given planar regions, respecting a given set of constraints consisting of extra vertices and edges that must be part of the triangulation. The goal was to minimize the number of introduced Steiner points. Our approach is to maintain a constrained Delaunay triangulation, for which we repeatedly remove, relocate, or add Steiner …

Survival of the fittest :-)
Sévérac-le-Château, France 2025

Coolt (hoppas jag). https://www.dn.se/kultur/centre-pompidou-oppnar-filial-i-brasilien/

Centre Pompidou öppnar filial i Brasilien
Parismuseet Centre Pompidou öppnar sin första filial i Sydamerika. Museet slår upp portarna vid Iguazúfallen i Brasilien i november 2027.

I tend to watch Supreme Court rulings, given my old life in the law biz. I'm surprised at the way the ruling split on the just published FELICIANO v. DEPARTMENT OF TRANSPORTATION case:
Reversed and remanded.
 Gorsuch, J., delivered the opinion of the Court, in which Roberts, C. J., and Sotomayor, Kavanaugh, and Barrett, JJ., joined. Thomas, J., filed a dissenting opinion, in which Alito, Kagan, and Jackson, JJ., joined.

This was a fascinating — as well as slightly uncomfortable — listen. Sobering to realize the left has quite a lot to learn before it will be capable of taking power again.
https://www.bbc.co.uk/sounds/play/m000y7sq

The Spark - Karen Stenner and the authoritarian predisposition - BBC Sounds
Helen Lewis meets people offering radical solutions to the big problems of our times.

Bayesian Perspective on Memorization and Reconstruction
Haim Kaplan, Yishay Mansour, Kobbi Nissim, Uri Stemmer
https://arxiv.org/abs/2505.23658 https://

Bayesian Perspective on Memorization and Reconstruction
We introduce a new Bayesian perspective on the concept of data reconstruction, and leverage this viewpoint to propose a new security definition that, in certain settings, provably prevents reconstruction attacks. We use our paradigm to shed new light on one of the most notorious attacks in the privacy and memorization literature - fingerprinting code attacks (FPC). We argue that these attacks are really a form of membership inference attacks, rather than reconstruction attacks. Furthermore, we …

An application of the hit problem to the algebraic transfer
Nguyen Sum
https://arxiv.org/abs/2505.23218 https://arxiv.org/pdf/2505.23…

An application of the hit problem to the algebraic transfer
Let $P_k$ be the polynomial algebra $\mathbb F_2[x_1,x_2,\ldots ,x_k]$ over the field $\mathbb F_2$ with two elements, in $k$ variables $x_1, x_2, \ldots , x_k$, each variable of degree 1. Denote by $GL_k$ the general linear group over $\mathbb F_2$ which regularly acts on $P_k$. The algebra $P_k$ is a module over the mod-2 Steenrod algebra $\mathcal A$. In 1989, Singer [22] defined the $k$-th homological algebraic transfer, which is a homomorphism $$φ_k=(φ_k)_m :{\rm Tor}^{\mathcal A}_{k,k+m…