Tootfinder

Making Sense of Open-Source: Ideals, Reality, and What's on the Horizon
Hosted by the Sensemaking Scenius and featuring @erlend.sh, an online video gathering Dec 3rd
https://smokesignal.events/did:plc:ad5bwszsc5m5jpj2sfa6uzjk/3m62suufa7y2j

🇺🇦 Auf radioeins läuft...
Erlend Øye:
🎵 Fine Day
#NowPlaying #ErlendØye
https://lumanmusic.bandcamp.com/track/erlend-ye-fine-day-luman-unofficial-remix

Today I cycled past three young girls (I shall guess in the 10 to 11 age range). As I passed them, one gave a little chuckle and the girl next to her whispered, "Ikke le!" [Don't laugh!]. She said more but I could not make it out, as I was moving away from them. As I got a bit further, one of them half shouted, "Erlend Loe". I ignored it, then they repeated, "Erlend Loe". Finally they shouted "Erlend Loe" a bit louder.

Much thanks and heartfelt support to @… for writing up the kind of article that I, too, have been dreading to have to write: that absolutist OSS is bad and we protect the commons with fair licensing, non-commercial and otherwise

🇺🇦 Auf radioeins läuft...
Erlend Øye:
🎵 Spider
#NowPlaying #ErlendØye
https://open.spotify.com/track/235EBdvrXWkjdfrYOrehm4

🇺🇦 #NowPlaying on BBCRadio3's #NightTracks
Erlend Viken Trio:
🎵 Thor Lohne
#ErlendVikenTrio

Polynomial convexity of $\bar\partial$-flat perturbations of totally real sets
Leandro Arosio, H{\aa}kan Samuelsson Kalm, Erlend F. Wold
https://arxiv.org/abs/2510.11943 https:/…

Polynomial convexity of $\bar\partial$-flat perturbations of totally real sets
We show that if $X$ is a totally real $d$-dimensional manifold attached to a polynomially convex compact set $K$ in $\mathbb{C}^n$, $d

Replaced article(s) found for math.DG. https://arxiv.org/list/math.DG/new
[1/1]:
- Filtered complexes and cohomologically equivalent subcomplexes
Erlend Grong, Francesca Tripaldi

🇺🇦 Auf radioeins läuft...
Erlend Oye:
🎵 Garota
#NowPlaying #ErlendOye
https://open.spotify.com/track/5jaAGfPCSEQxzHPp8ghYzR