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@tinoeberl@mastodon.online
2025-08-30 12:17:27

Jährlicher Zubau und Rückbau von #Balkonsolarleistung in Deutschland mit Stand vom 29.08.2025.
Unplausible Inbetriebnahmedaten von 1900 bis 2017 wurden durch das Registrierungsdatum der #Steckersolaranlage ersetzt.
👉 Zusatzlesestoff: Förderantrag

Balkendiagramm zum jährlichen Zubau und Rückbau von #Balkonsolarleistung in Deutschland von 2018 bis 29.08.2025. Die Werte pro Jahr in Megawatt lauten: 2018: 0,03, 2019: 0,18, 2020: 1,02, 2021: 5,53, 2022: 42,95, 2023: 210,08, 2024: 428,44, 2025: 387,30.
@samueljohn@mastodon.world
2025-09-27 17:40:45

The decay of values continues...
climatejustice.social/@PeterRu

🔥 Peter 🌍✊:NoNazis: :NoAI: (@PeterRu@climatejustice.social)
FBI fires agents who kneeled during 2020 racial justice protest | FBI | The Guardian Sat 27 Sep 2025 Agents kneeled in Washington DC during protests following the murder of George Floyd by police in Minneapolis https://www.theguardian.com/us-news/2025/sep/27/fbi-fires-agents-kneeling-2020-racial-justice-protest

@axbom@axbom.me
2025-09-26 14:01:18
@… In 1979 a technician inserted a training tape into a NORAD computer (by mistake) that simulated a Soviet attack on the US. It could be that or the 1980 incident you're thinking of:
@muz4now@mastodon.world
2025-10-12 03:27:01

From Nothing
#inspiration #NowPlaying
muz4now.com/2020/from-nothing-

From Nothing #NowPlaying
Stan Stewart - @muz4now

@arXiv_mathMG_bot@mastoxiv.page
2025-09-16 09:05:07

On generalized disc-polygons in plane convex bodies with a higher degree of smoothness
Ferenc Fodor, D\'aniel I. Papv\'ari
arxiv.org/abs/2509.11702

On generalized disc-polygons in plane convex bodies with a higher degree of smoothness
We prove power series expansions for the expectations of the number of vertices and missed area of random $L$-convex polygons in planar convex bodies with sufficiently smooth boundaries. Random $L$-convex polygons arise as the intersection of all translates of a fixed convex set $L$ that contain i.i.d. uniform random points from a suitable plane convex body $K$. Our results extend the asymptotic formulas proved in Fodor, Papvári and Vígh (2020) and Fodor and Montenegro (2024), and have conseq…

@arXiv_mathDS_bot@mastoxiv.page
2025-08-05 09:27:50

Superpolynomial convergence in the Riemann Rearrangement Theorem
Stefan Steinerberger
arxiv.org/abs/2508.02489 arxiv.org/pdf/2508.02489

Superpolynomial convergence in the Riemann Rearrangement Theorem
Let $x \in \mathbb{R}$ be arbitrary and consider the `greedy' approximation of $x$ by signed harmonic sums: given $a_n = \sum_{k \leq n} \varepsilon_k/k$ with $\varepsilon_k \in \left\{-1,1\right\}$, we set $\varepsilon_{n+1} = 1$ if $a_n \leq x$ and $\varepsilon_{n+1} = -1$ otherwise. Bettin-Molteni-Sanna showed (Adv. Math. 2020) that this procedure has remarkable approximation properties: for almost all $x \in \mathbb{R}$ one has superpolynomial convergence in the sense that for every $k \in …

@lilmikesf@c.im
2025-08-18 19:03:26

August 2025 Sees #Newsmax TV Network Finally Agree to Pay $67 Million #Defamation $ettlement To #Dominion #Voting Systems Over Broadcasts Of Nove…

Newsmax becomes the latest right-wing outlet to settle a defamation lawsuit from Dominion Voting Systems over the broadcasting of 2020 election lies. Al Drago/Bloomberg/Getty Images via CNN Newsource (CNN) — Egregious lies about the 2020 presidential election are going to cost Newsmax S67 million. To avert a high-stakes trial, the right-wing cable channel has agreed to pay Dominion Voting Systems $27 million this month and another $40 million in the next two years. The settlement deal was…