Tootfinder

In 2022, Oregonians narrowly passed Measure 111,
⭐️amending their constitution and guaranteeing affordable health care as a fundamental right to every resident of the state.
Through years of organizing, coalition building and planning,
💥Oregon may enact its Universal Health Plan as early as fall 2027. 
In the face of extreme Medicaid cuts from the Trump administration
-- which will leave roughly 16 million people without health coverage by 2034
-- a state-l…

Could Oregon chart the course for universal health care in the US?
Oregon is on the verge of enacting a single-payer health care plan, but continued organizing is needed to secure this historic victory.

Grassroots – summertime is music festival time #festival #music https://muz4now.com/2022/grassroots-su

Grassroots - summertime is music festival time
Stan Stewart - @muz4now

Kumulativer Zubau von #Balkonsolarleistung in #Deutschland mit Stand vom 03.07.2025.
Die summarische Leistung aller offiziell registrierten #Steckersolaranlagen beträgt…

Generalizations of Ferber-Krivelevich and Gallai Theorems on parity of degrees in induced subgraphs
Jiangdong Ai, Qiwen Guo, Gregory Gutin, Yimin Hao, Anders Yeo
https://arxiv.org/abs/2509.01428

Generalizations of Ferber-Krivelevich and Gallai Theorems on parity of degrees in induced subgraphs
A long-standing and well-known conjecture (see e.g. Caro, Discrete Math, 1994) states that every $n$-vertex graph $G$ without isolated vertices contains an induced subgraph where all vertices have an odd degree and whose order is linear in $n$. Ferber and Krivelevich (Adv. Math., 2022) confirmed the conjecture. In this short paper, we generalize this result by considering $G$ with vertices labeled 0 or 1 and requiring that in an induced subgraph of $G$, the 0-labeled vertices are of even degree…

Extremely hot day in the Netherlands again, especially in the South. In over a century of records until 2019, no station in the country had ever reached a temperature of 39°C.
Today was the third time the city of Maastricht saw it happen, and this was by far the earliest in summer for any station.
#heatwave

General Staff: Russia has lost 1,052,190 troops in Ukraine since Feb. 24, 2022: https://benborges.xyz/2025/07/30/general-staff-russia-has-lost.html

Q&A with Grindr CEO George Arison on developing AI-powered features like Wingman and A-List, Grindr's new telehealth service Woodwork, his RTO mandate, and more (J. Edward Moreno/Sherwood News)
https://sherwood.news/business/grindr-dating-app-push-into-ai-stock/

Grindr built a wildly successful dating app. Will its push into AI finally get Wall Street's attention?
George Arison, who joined Grindr in 2022, says the company is leaning hard into AI and building “a half dozen or so” other businesses that are tangential to Grindr.

Leveraging Minute-by-Minute Soccer Match Event Data to Adjust Team's Offensive Production for Game Context
Andrey Skripnikov, Ahmet Cemek, David Gillman
https://arxiv.org/abs/2508.04008

Leveraging Minute-by-Minute Soccer Match Event Data to Adjust Team's Offensive Production for Game Context
In soccer, game context can result in skewing offensive statistics in ways that might misrepresent how well a team has played. For instance, in England's 1-2 loss to France in the 2022 FIFA World Cup quarterfinal, England attempted considerably more shots (16 to France's 8) and more corners (5 to 2), potentially suggesting they played better despite the loss. However, these statistics were largely accumulated when France was ahead and more willing to concede offensive initiative to England. To …

Loser: U.S. factories
When Democrats in 2022 created and expanded a slew of federal tax breaks for electric vehicles, solar panels, wind turbines, batteries,
they designed them to encourage companies to use components made in the United States.
That spurred a manufacturing boom, including solar-panel glass recyclers in Georgia and electric-vehicle assembly lines in Kentucky.
The new law could derail many of those factories.
The old tax credit for solar power, for…

How the G.O.P. Bill Will Reshape America’s Energy Landscape
Here’s a rundown on the winners and losers in the legislation muscled through Congress.

Remember back in 2022, when people all across the Fediverse lost their absolute minds at the idea of someone building a search index of public posts, and took down several reasonable attempts at it?
I wonder how many of those people are storming the offices of MS, OpenAI, Grok, etc. about all the copyright infringing hoovering they're doing.
Oh, none? Thought so. So much easier to beat up on the solo developer trying to be useful.

Synth Kraze
- music made for the joy of it -
#SynthPop #NowPlaying
https://muz4now.com/2022/s…

Synth Kraze #SynthPop #NowPlaying
Stan Stewart - @muz4now

One--Component Plasma Equation of State Revisited via Angular--Averaged Ewald Potential
G. S. Demyanov, P. R. Levashov
https://arxiv.org/abs/2509.02390 https://

One--Component Plasma Equation of State Revisited via Angular--Averaged Ewald Potential
We present analytic fits of classical one--component plasma (OCP) internal energy over a wide range of coupling parameter $0.01\leΓ\le 170$ using Monte--Carlo data in the thermodynamic limit. We extend the dataset obtained in [Demyanov and Levashov, Phys. Rev. E 106, 015204 (2022)] using the angular--averaged Ewald potential with additional points at strong coupling ($Γ=120,\ 150,\ 170$). We then fit two frequently used functional forms for the OCP equation of state: (i) a five-parameter equa…

🇺🇦 Auf #radioeins läuft...
ZAZ:
🎵 Je Veux
#NowPlaying #ZAZ
#radioeins gespielten Titel als #Spotify Playliste: https://open.spotify.com/playlist/3hdH98B6uyXilhcWxCA6nv

Mass threshold for global existence in chemotaxis systems with critical flux limitation
Xuan Mao, Hengling Wang, Jianlu Yan
https://arxiv.org/abs/2507.19866 https://

Mass threshold for global existence in chemotaxis systems with critical flux limitation
This paper investigates the flux-limited chemotaxis system, proposed by Kohatsu and Senba~(2025), \begin{equation*} \begin{cases} u_t = Δu -\nabla\cdot(u|\nabla v|^{α-2}\nabla v),\\ \:\:0=Δv + u, \end{cases} \end{equation*} posed in the unit ball of $\mathbb{R}^N$ for some $N\geq2$, subject to no-flux and homogeneous Dirichlet boundary conditions. Due to precedents, e.g., Tello (2022) and Winkler (2022), the exponent $α= \frac{N}{N-1}$ is the threshold for finite-time blow-up …

🇺🇦 #NowPlaying on BBCRadio3's #EssentialClassics
Thea Musgrave, Johan Dalene, Nicholas Daniel, BBC Symphony Orchestra & Nil Venditti:
🎵 In Memorium 2022
#TheaMusgrave #JohanDalene #NicholasDaniel #BBCSymphonyOrchestra #NilVenditti
#Spotify

Heute vor 2 Jahren: Am 14. Juni 2023 erklärte der belarussische Präsident Aleksander Lukaschenko in einem Fernsehinterview mit dem russischen Staatssender Russia-1, dass #Belarus, wie am 25.03.23 durch Putin angekündigt, #Kernwaffen von Russland erhalten habe.

From ⁨⁨⁨⁨⁨#AnnafromUkraine⁩⁩⁩⁩⁩ @AnnafromUkraine@youtube.com
WW3 SINCE 2022: #IRAN, #ISRAEL, #US 7 DAYS, UKRAIN…