Tootfinder

[Basta] - « Nous riverains, victimes collatérales de la suspension du plan #Ecophyto ».
« Nous soutenons les paysans qui veulent vivre dignement mais exigeons la fin des #pesticides qui les font mourir ainsi que nos enfants », défendent des associations de victimes des pesticides après la …

« Nous riverains, victimes collatérales de la suspension du plan Ecophyto »
« Nous soutenons les paysans qui veulent vivre dignement mais exigeons la fin des pesticides qui les font mourir ainsi que nos enfants », défendent des associations de victimes des pesticides après la décision du gouvernement de suspendre le plan Ecophyto face à la colère agricole.

Using the Arc Browser is one of the strongest possible signals today that the user sees nothing of value or to respect in the open Internet. A tool based on stripping everything it finds to give you an expensive answer that's probably worse than what a normal web search would have given ya. An egocentric product that sees everything outside of the user as mere content

Yes, it is unfortunately via Substack, but this piece by Ken Klippenstein on leaving The Intercept offers yet more insight into the limitations of journalism in corporate cultures: https://www.kenklippenstein.com/p/why-im-resigning-from-the-intercept

Forscher weisen bei X Echokammern nach
Wenn es um Streitfragen geht, leben Teilnehmer der Plattform X in komplett voneinander getrennten Blasen. Das zeigten Forscher am Themenbeispiel Klimawandel.
https://www.heise.d…

This https://arxiv.org/abs/2203.06120 has been replaced.
link: https://scholar.google.com/scholar?q=a

Abstract Excision and $\ell^1$-Homology
We use the abstract setting of excisive functors in the language of $\infty$-categories to show that the best approximation to the $\ell^1$-homology functor by an excisive functor is trivial. Then we make an effort to explain the used language on a conceptual level for those who do not feel at home with $\infty$-categories, prove that the singular chain complex functor is indeed excisive in the abstract sense, and show how the latter leads to classical excision statements in the form of Mayer…

Equicontractive weak separation property on the line does not imply convex finite type condition
Kevin G. Hare
https://arxiv.org/abs/2403.00693 https://

Equicontractive weak separation property on the line does not imply convex finite type condition
Let $\{S_1, S_2, \dots, S_n\}$ be an iterated function system on $\mathbb{R}$ with attractor $K$. It is known that if the iterated function system satisfies the weak separation property and $K = [0,1]$ then the iterated function system also satisfies the convex finite type condition. We show that the condition $K = [0,1]$ is necessary. That is, we give two examples of iterated function systems on $\mathbb{R}$ satisfying weak separation condition, and $0< \dim_H(K) < 1$ such that the IFS does no…

Remember this film? Medium Cool. The final scenes are quite apropos scenes today... (Watch it until the end. These scenes are real.)
https://youtu.be/Eh7wIGAcKxM

Phil Simms, Boomer Esiason out, Matt Ryan in on CBS’ ‘The NFL Today’ pregame show: Sources https://theathletic.com/5457894/2024/04/29/phil-simms-boomer-esiason-matt-ryan-nfl-today/

Phil Simms, Boomer Esiason out, Matt Ryan in on CBS’ ‘The NFL Today’ pregame show: Sources
Ryan will be joined on set by host James Brown, Nate Burleson, Bill Cowher and J.J. Watt.

🔊 #NowPlaying on fip
Ladaniva:
🎵 Narek
#Ladaniva
https://open.spotify.com/track/4exYyCmOMju2jKle8ZhRfN

This https://arxiv.org/abs/2203.06120 has been replaced.
link: https://scholar.google.com/scholar?q=a

Abstract Excision and $\ell^1$-Homology
We use the abstract setting of excisive functors in the language of $\infty$-categories to show that the best approximation to the $\ell^1$-homology functor by an excisive functor is trivial. Then we make an effort to explain the used language on a conceptual level for those who do not feel at home with $\infty$-categories, prove that the singular chain complex functor is indeed excisive in the abstract sense, and show how the latter leads to classical excision statements in the form of Mayer…