Tootfinder

4 Ukrainians made Forbes' ranking of wealthiest immigrants in US: https://benborges.xyz/2025/07/16/ukrainians-made-forbes-ranking-of.html

🇺🇦 #NowPlaying on KEXP's #Audioasis
Built to Spill:
🎵 Velvet Waltz
#BuilttoSpill
https://lebigzero.bandcamp.com/track/velvet-waltz-built-to-spill
https://open.spotify.com/track/4LBJyUs3B4ovaIImY5w5gW

#FotoVorschlag " Dinge, die mit L beginnen " (Things starting with L)
I screened quite some photos because I didn't want to choose "Landscape" - But then I found this photo of the #Lynx that I took at the

Grönland gibt's nicht, Liechtenstein ist verschwunden, von Neuseeland hat niemand was gehört
TAZ: Grünspan im Eismeer
Immer mehr Länder fordern geografische Anonymität und möchten mit sofortiger Wirkung von der international regulären Weltkarte gestrichen werden.
https://taz.de/Die-Wahrheit/!6091936/

Die Wahrheit: Grünspan im Eismeer
Immer mehr Länder fordern geografische Anonymität und möchten mit sofortiger Wirkung von der international regulären Weltkarte gestrichen werden.

Segal K-theory factors through Waldhausen categories
Maxine E. Calle, David Chan
https://arxiv.org/abs/2506.13732 https://arxiv.org/p…

Segal K-theory factors through Waldhausen categories
We show that Segal's K-theory of symmetric monoidal categorizes can be factored through Waldhausen categories. In particular, given a symmetric monoidal category $C$, we produce a Waldhausen category $Γ(C)$ whose K-theory is weakly equivalent to the Segal K-theory of $C$. As a consequence, we show that every connective spectrum may be obtained via Waldhausen K-theory.

They make a good point.
#USpol

On the Bay Area regional transit measure: "A gross receipts tax [rather than sales tax] would ensure that the largest and wealthiest companies contribute their fair share to the infrastructure that helps make their record profits possible. This approach avoids placing an additional burden on families already struggling with the crushing cost of living in the Bay Area." #SB63
🎁🔗:

Waldschmidt constants of symmetric sets of points in $\mathbb{P}^3$
Sebastian Calvo, Jack Huizenga, Tomasz Szemberg
https://arxiv.org/abs/2507.11888 https:…

Waldschmidt constants of symmetric sets of points in $\mathbb{P}^3$
Configurations of points defined by complex reflection groups have attracted a lot of attention recently in several directions of research, e.g., the containment problem between ordinary and symbolic powers of ideals, in the theory of unexpected hypersurfaces, in the study of sets of points whose general projections are complete intersections and in the ideas revolving around the Bounded Negativity Conjecture. In order to understand these configurations better several attempts have been underta…

🇺🇦 #NowPlaying on KEXP's #Early
Depeche Mode:
🎵 Personal Jesus
#DepecheMode
https://kiwamusic.bandcamp.com/track/depeche-mode-personal-jesus-kiwa-rework
https://open.spotify.com/track/2wUlYDGGXlSvm2NkGj0Qio

🇺🇦 #NowPlaying on KEXP's #MiddayShow
Built to Spill:
🎵 Velvet Waltz
#BuilttoSpill
https://lebigzero.bandcamp.com/track/velvet-waltz-built-to-spill
https://open.spotify.com/track/4LBJyUs3B4ovaIImY5w5gW