Tootfinder

Kleiner Snack gestern in Szczecin 🤤 #foodporn #poland #szczecin

Listen to the most recent episode of my podcast: Ep 27: Caldwell Dreams and The Chosen Season 4 https://podcasters.spotify.com/pod/show/wsshare/episodes/Ep-27-Caldwell-Dreams-and-The-Chosen-Season-4-e2lknit

Ep 27: Caldwell Dreams and The Chosen Season 4 by Wes and Shelly Share
In our 27th episode, Shelly responds to several questions posed by her new church committee at Caldwell Presbyterian Church, “Discovery and Engagement.” She discusses her dreams for Caldwell Church, our wider church community, and the church universal. We also discuss the wonderful TV series, “The Chosen,” and specifically reflect on highlights that stood out for us in season 4, which we just finished last night.

🔊 #NowPlaying on BBCRadio1's #Radio1Anthems
Seamus Haji:
🎵 Last Night A DJ Saved My Life
#BBCR1 #SeamusHaji
https://open.spotify.com/track/7w5xYr4SWtLwsOfKPilcI3
https://xtenda-edits.bandcamp.com/track/seamus-haji-feat-kayjay-last-night-a-dj-saved-my-life-haji-emanuel-radio-edit-xtenda-edits-128

'Am Fluss'
#FotoVorschlag @fotovorschlag.bsky.social

Warum gibt es solche Blumenkübel nicht in der #Johannisstraße in #Osnabrück?
https://osna.social/@maze/11298…

Pure C*-algebras
Ramon Antoine, Francesc Perera, Hannes Thiel, Eduard Vilalta
https://arxiv.org/abs/2406.11052 https://arxiv.org/pdf/…

Pure C*-algebras
We show that every C*-algebra that is (m,n)-pure in the sense of Winter is already pure, that is, its Cuntz semigroup is almost unperforated and almost divisible. More generally, we show that even weaker comparison and divisibility properties automatically lead to pureness. As an application to the non-simple Toms-Winter conjecture, we show that every C*-algebra with the Global Glimm Property and finite nuclear dimension is pure.

This https://arxiv.org/abs/2406.07802 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Bottlenecking in graphs and a coarse Menger-type conjecture
We expand upon the notion of bottlenecking introduced in our earlier work, characterizing a spectrum of graphs and showing this naturally extends to the concept of coarse bottlenecking. We examine how bottlenecking differs from other notions of connectedness. Notably we show how the notion of bottlenecking gives a natural coarse Menger-type conjecture, which is weaker than the Coarse Menger Conjecture of Georgakopoulos and Papasoglu that has recently been disproved by a counter example.

This https://arxiv.org/abs/2405.17930 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Modified double brackets and a conjecture of S. Arthamonov
Around 20 years ago, M. Van den Bergh introduced double Poisson brackets as operations on associative algebras inducing Poisson brackets under the representation functor. Weaker versions of these operations, called modified double Poisson brackets, were later introduced by S. Arthamonov in order to induce a Poisson bracket on moduli spaces of representations of the corresponding associative algebras. Moreover, he defined two operations that he conjectured to be modified double Poisson brackets.…

Natürlich braucht so ein Meereswesen schnellstmöglich Wasser! Was liegt näher als sie als Aquarell fortzuführen.
#workinprogress 🎨 🧜‍♀️
#watercolor #watercolour #aquarell #art #artShop #wandklex #MarineLife #creativeToots #fediart #mastoart