Tootfinder

"One peculiarity of this revamped public provision is that it is happening without significant economic growth and without being fuelled by debt. Instead, it is reliant on budget restructuring and increased tax collection."
Edwin F. Ackerman, Sheinbaum’s Mission — Sidecar
https://newleftreview.or…

Edwin F. Ackerman, Sheinbaum’s Mission — Sidecar
The Mexican President’s first year.

🇺🇦 Auf radioeins läuft...
DJ Koze:
🎵 Magical Boy (Remix)
#NowPlaying #DJKoze
https://djkoze.bandcamp.com/track/magical-boy-feat-matthew-dear
https://open.spotify.com/track/4nL3pDkCM4AVNFIoLovnjk

Joan dan astean Persona Royal 5 bideojokoa jolasten hasi nintzen. Nolabait jada 40 ordu jolastu dodaz eta... ez dot esango nire bizitza osoan jolastu dodan joku onenetariko bat denik, baina hortxe-hortxe dabil eta ondiño ez dot amaitu: irakurri dodanaren araberan jendeak 90-100 orduren artean sartzen dituz jokoa amaitzeko.
PS: Steamen ~18 eurotan dago eta Linuxen, edota Steam Deckean, oso ondo doa.
#Persona5

🇺🇦 #NowPlaying on KEXP's #AfternoonShow
The Roots:
🎵 Clones
#TheRoots
https://djmonk82.bandcamp.com/track/06-the-roots-clones
https://open.spotify.com/track/2nL1IHbdVkombglWCWx8jR

Bigraded Lie algebras and nilpotent fundamental groups of smooth complex algebraic varieties
Taito Shimoji
https://arxiv.org/abs/2510.09026 https://arxiv.o…

Bigraded Lie algebras and nilpotent fundamental groups of smooth complex algebraic varieties
Let $X$ be a smooth complex algebraic variety. Assume that the fundamental group $π_1(X,x)$ is torsion-free nilpotent. We show that if the betti number $b_1(X)$ is less than or equal to $3$, then $π_1(X,x)$ is isomorphic to $\mathbb{Z}$, $\mathbb{Z}^2$, $\mathbb{Z}^3$, a lattice in the Heisenberg group $H_3(\mathbb{R})$ or $\mathbb{R}\times H_3(\mathbb{R})$. Moreover we show that $π_1(X,x)$ is abelian or $2$-step nilpotent if the rank of $π_1(X,x)$ is less than or equal to seven. We prove t…

Positive Hermitian curvature flow on 2-step nilpotent Lie groups
Ettore Lo Giudice
https://arxiv.org/abs/2510.08846 https://arxiv.org/pdf/2510.08846…

Positive Hermitian curvature flow on 2-step nilpotent Lie groups
We study the positive Hermitian curvature flow for left-invariant metrics on $2$-step nilpotent Lie groups with a left-invariant complex structure $J$. We describe the long-time behavior of the flow under the assumption that $J[\mathfrak{g}, \mathfrak{g}]$ is contained in the center of $\mathfrak{g}$. We show that under our assumption the flow $g_{t}$ exists for all positive $t$ and $(G,(1+t)^{-1}g_{t})$ converges, in the Cheeger-Gromov topology, to a $2$-step nilpotent Lie group with a non fla…

On the US aggression against Venezuela.
Gabriel Hetland, Murder in the Caribbean — Sidecar
https://newleftreview.org/sidecar/posts/murder-in-the-caribbean?pc=1709

Gabriel Hetland, Murder in the Caribbean — Sidecar
The campaign against Venezuela.

The only way I can see for the US to get back to a functioning state is for the GOP and its supporting societies and individuals to be recognized as a criminal organization, like the Mafia in the 1930s -- devoted to the government of criminals, by criminals, for the criminals.
As a consequence, all elections won by GOP candidates since 2016 would be nullified for having been won by criminals. In particular, it would be established that there was no 45th President, nor a 47th.

Rost nilpotence for twisted Milnor hypersurfaces
Charles De Clercq, Evan Marth, Kirill Zainoulline
https://arxiv.org/abs/2510.07095 https://arxiv.org/pdf/2…

Rost nilpotence for twisted Milnor hypersurfaces
We show that the strong Rost nilpotence holds for motives of generic hyperplane sections of twisted Milnor hypersurfaces. Hence, we provide a new family of examples of smooth projective algebraic varieties which satisfy the strong Rost nilpotence principle. As an application, we compute the $p$-canonical dimension for such varieties.

🇺🇦 #NowPlaying on KEXP's #VarietyMix
Daft Punk:
🎵 Something About Us
#DaftPunk
https://souljack.bandcamp.com/track/daft-punk-something-about-us-souljack-flip
https://open.spotify.com/track/1NeLwFETswx8Fzxl2AFl91
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