Tootfinder

Steve Bannon on Elon Musk's Big Breakup: 'Told You' (Rachael Bade/Politico)
https://www.politico.com/news/magazine/2025/06/05/steve-bannon-trump-musk-rachael-bade-00391135
http://www.memeorandum.com/250605/p143#a250605p143

Das #Leckerli zum Probieren:
🍏 Diese #Apfeltarte gehört zu meinen Lieblingsrezepten. 🍎 Sie ist schnell gemacht und hat einen herrlichen Geschmack. Wenn man serh hungrig ist, kann man das auch alleine als Hauptspeise essen. Danach ist man aber auch mega-satt.

Schnelle Apfeltarte mit Blätterteig – fruchtige Süßspeise mit Banane - Variante 1
Du suchst ein fruchtiges Dessert? Diese Apfeltarte mit Blätterteig ist schnell gemacht und ideal zur Obstverwertung im Spätsommer!

This https://arxiv.org/abs/2506.01870 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Various irrational series involving binomial coefficients
Motivated by Galois theory, we propose some new irrational series of Ramanujan's type or Zeilberger's type. For example, we conjecture that \begin{equation*}\sum_{k=1}^\infty\frac{\binom{2k}k^2\binom{4k}{2k}}{(84-32\sqrt6)^{4k}} \left(280k+5\sqrt6+26\right)=\frac3π(2\sqrt3+33\sqrt2) \end{equation*} and \begin{align*}&\sum_{k=1}^\infty\frac{(27(37102-15147\sqrt6))^k}{k^3\binom{2k}k^2\binom{3k}k} \left(9k(11\sqrt6+51)-2(19\sqrt6+54)\right) \\&\qquad=\frac{5625}2\left(\sqrt6 L_{-24}(2)-3G\r…

Blaue Holzbiene
Es brummte. Nachgesehen: Überraschung.
Sie braucht Totholz als Nistplatz. Lasst mal ordentlich naturbelassenes Holz im Garten liegen. https://www.nabu.de/tiere-und-pflanzen/insekten-und-spinnen/hautfluegler/bienen/24333.html

Wow. The #bromance isn't just imploding, it's spinning into atomic fission. Steve Bannon just advocated for Musk's deportation, according to a post I just saw on another site.
#Musk #Trump…

These lads really loved Bohemian Rhapsody when they first heard it a few months ago, so no wonder they also like the LIve Aid set. Despite the fact that they don't speak English they have some great insights.
https://www.youtube.com/watch?v=txRyUSmBHNU

Bilevel Optimization for Improved Flexibility Aggregation Models of Electric Vehicle Fleets
Philipp H\"artel, Michael von Bonin
https://arxiv.org/abs/2506.04843

Bilevel Optimization for Improved Flexibility Aggregation Models of Electric Vehicle Fleets
Electric vehicle (EV) fleets are expected to become an increasingly important source of flexibility for power system operations. However, accurately capturing the flexibility potential of numerous and heterogeneous EVs remains a significant challenge. We propose a bilevel optimization formulation to enhance flexibility aggregations of electric vehicle fleets. The outer level minimizes scheduling deviations between the aggregated and reference EV units, while the inner level maximizes the aggreg…

'There's no fraud': Steve Bannon says Elon Musk's DOGE cuts are a huge failure - Raw Story
https://www.rawstory.com/steve-bannon-elon-musk-fraud/

Laura Loomer's White House access erases the line between the fringe and mainstream (Steve Benen/MSNBC)
https://www.msnbc.com/rachel-maddow-show/maddowblog/laura-loomers-white-house-access-erases-line-fringe-mainstream-rcna210863
http://www.memeorandum.com/250604/p51#a250604p51

Some series connecting Fibonacci numbers to $\pi$
Zhi-Wei Sun, Yajun Zhou
https://arxiv.org/abs/2506.01865 https://arxiv.org/pdf/2506…

Some series connecting Fibonacci numbers to $π$
In this paper, we mainly deduce several series identities connecting the Fibonacci numbers to $π$. For example, we prove that \[\sum_{k=1}^{\infty}\frac{(135 k-56) F_{8 k}-2 (105 k-44) F_{8 k-1}}{k^{3}\binom{2k}{k}^3}=\frac{7π^{2}}{3}\]and\[\sum_{k=0}^\infty\frac{\binom{2k}{k}^3}{2^{12k}}\big[ 2 (90 k+13) F_{8 k}-2 (30 k-1) F_{8 k-1}\big]=\frac{64}π.\]