Tootfinder

Das Gerede über #DigitaleSouveränität regt mich so auf, dass ich eine Kolumne darüber geschrieben habe.
Es gibt ja auch ein paar aktuelle Anlässe. Bundeswehr mit neuer Google-Cloud, Microsoft schaltet Int. Strafgerichtshof-Mailaccount ab, und was sonst noch mit 'Souveränität' gemeint ist:

Motivic action conjecture for Doi-Naganuma lifts
Aleksander Horawa, Yingkun Li
https://arxiv.org/abs/2506.01699 https://arxiv.org/pdf…

Motivic action conjecture for Doi-Naganuma lifts
We prove the motivic action conjecture for the base change to real quadratic fields of weight one newforms with odd, squarefree level and solvable projective image.

#NowPlaying - my proper canterbury education carries on with henry cow's 1973 debut, like "weasels ripped my flesh" era mothers, but british leftist instead of californian libertarian (not that they really sing much here) & a notch less manic.

Percolation on random 2-lifts
Paul Drouvill\'e
https://arxiv.org/abs/2506.01612 https://arxiv.org/pdf/2506.01612

Percolation on random 2-lifts
Given a graph $G$, we consider a model for a random cover of $G$ by taking two parallel copies of $G$ and crossing every pair of parallel edges randomly with probability $q$ independently of each other. The resulting graph $G_q$, is a random $2$-lift of $G$ that may not be transitive but still probabilistically exhibit many properties of transitive graphs. Studying percolation in this context can help us test the reliability and robustness of our proofs methods in percolation theory. Our three …

reading this: #fuzzer? and …

Natura Urbana IX 🏡
城市自然 IX 🏡
📷 Nikon FE
🎞️Ilford FP4 Plus, expired 1995
buy me ☕️ ?/请我喝杯☕️？
#filmphotography

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Folgen Sie dem Link PayPal.Me/dingsterdingster und geben Sie den Betrag ein. Es ist bequem und sicher. Sie haben noch kein PayPal-Konto? Kein Problem.

A family of non Minkowski measurable fractals in $\mathbb{R}^2$
Uta Freiberg, Jonas Lippold
https://arxiv.org/abs/2506.02640 https://…

A family of non Minkowski measurable fractals in $\mathbb{R}^2$
A long-standing conjecture of Lapidus asserts that, under certain conditions, a self-similar fractal set is not Minkowski measurable if and only if it is of lattice-type. For self-similar sets in $\mathbb{R}$, the Lapidus conjecture has been confirmed. However, in higher dimensions, it remains unclear whether all lattice-type self-similar sets are not Minkowski measurable. This work presents a family of lattice-type subsets in $\mathbb{R}^2$ that are not Minkowski measurable, hence providing fu…

A Fiery Brief Fueled by Conservatives Helped Put Trump's Tariffs in Peril (Adam Liptak/New York Times)
https://www.nytimes.com/2025/06/02/us/trump-tariffs-court-brief.html
http://www.memeorandum.com/250602/p13#a250602p13

In a few minutes LoftyAssist is about to have its 500th deployment to prod since November 11th of 2024. That averages out as 2 deployments per day. Obviously didn't push stuff to prod daily there, but some days I can just get cranking.
When I work on the systems, I want them to be instantly deployable. I know I have it easy because my systems are not mission critical, but there are real users behind them managing their money with it. So it is important not to fail, be buggy, etc.

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