Tootfinder

OpenCore Legacy Patcher: Wichtiger Macher geht offenbar zu Apple
Entwickler Mykola Grymalyuk, der zu den wichtigsten Machern des OCLP-Projekts gehört, hat eine neue Stelle angetreten. Er sucht für Apple nun nach Bugs.

🇺🇦 #NowPlaying on KEXP's #DriveTime
Neko Case:
🎵 Bad Luck
#NekoCase
https://nekocaseofficial.bandcamp.com/track/bad-luck
https://open.spotify.com/track/1OCLpatReeEFSuvINgzVp0

Quaternionic Analysis of Conformal Maps and the Willmore Functional
Ross Ogilvie, Martin Ulrich Schmidt
https://arxiv.org/abs/2506.17723 https://

Quaternionic Analysis of Conformal Maps and the Willmore Functional
Quaternionic analysis, which describes conformal maps from Riemann surfaces into $\mathbb{R}^3$ or $\mathbb{R}^4$, is extended to weakly conformal maps. As a consequence we present a new proof that on any compact Riemann surface $X$ the Willmore functional, the integral of the square of the mean curvature, attains a minimum on the space of smooth conformal maps from $X$ to $\mathbb{R}^3$ or $\mathbb{R}^4$. This was first proven by Kuwert and Schätzle under the assumption that the infimum of th…

🇺🇦 #NowPlaying on #BBC6Music's #Grounding
Azam Ali:
🎵 Abode
#AzamAli
https://azamali.bandcamp.com/track/abode
https://open.spotify.com/track/6oClFS0o5O5NDnyE5Y5dlp

There may be exactly $n$ $Q$-points
Lorenz Halbeisen, Silvan Horvath, Tan \"Ozalp
https://arxiv.org/abs/2507.15123 https://arxiv…

There may be exactly $n$ $Q$-points
We generalize the main result of arXiv:2505.17960 and show the consistency of the statement ``There are exactly $n$ $Q$-points up to isomorphism" for any finite $n$. Furthermore, we show that the above statement for $n=2$ can alternatively be obtained by a length-$ω_2$ countable support iteration of Matet-Mathias forcing restricted to a Matet-adequate family.

:heart_trans: I just ordered a #TransFlag! :heart_trans:
https://butikk.oslopride.no/collections/alle-balkongflagg/products/balkongflagg-trans…

I got 18 miles in on the Oakleaf trail, this evening. I made it up to Mequon and back again but I spent a solid 40 minutes biking in the dark.

🇺🇦 #NowPlaying on BBCRadio3's #Breakfast
Nikolai Yakovlevich Myaskovsky, Oslo Philharmonic Orchestra & Vasily Petrenko:
🎵 Sinfonietta, Op.68 (2nd mvt. Andantino graciozo)
#NikolaiYakovlevichMyaskovsky #OsloPhilharmonicOrchestra #VasilyPetrenko

The urge to sing ‘the lion sleeps tonight’ is never more than a whim away
(from the top comment on https://www.youtube.com/watch?v=OQlByoPdG6c )

The urge to sing ‘the lion sleeps tonight’ is never more than a whim away
(from the top comment on https://www.youtube.com/watch?v=OQlByoPdG6c )