Tootfinder

Schwimmende vertikale Photovoltaikanlage mit 1,87 MW auf Kiessee eröffnet
Eine schwimmende Photovoltaikanlage auf einem See liefert durch vertikal angeordnete Solarmodule mehr Strom auf einer kleineren Fläche als herkömmliche Anlagen.

MIT spinoff Vertical Semiconductor, which aims to make vertical gallium nitride transistors for AI data centers, raised an $11M seed led by Playground Global (Mike Wheatley/SiliconANGLE)
https://siliconangle.com/2025/10/15/mit-s…

MIT spinoff Vertical Semiconductor gets $11M to build more power-efficient AI chips - SiliconANGLE
MIT spinoff Vertical Semiconductor gets $11M to build more power-efficient AI chips - SiliconANGLE

SAG-AFTRA announces a new agreement tailored for serialized microdramas, or "verticals", with budgets under $300K that it plans to circulate later this month (Katie Kilkenny/The Hollywood Reporter)
https://www.hollywoodreporter.com/business

SAG-AFTRA Gets In the Verticals Game
The union will be circulating a new agreement for microdramas with budgets under $300,000 later this month.

Echt een goed verhaal dit , alleen de opmerking dat alleen vreedzaam verzet de weg is deel ik niet, natuurlijk zolang mogelijk vreedzaam, maar er kan een moment zijn dat geweld nodig is, D-day was geen vreedzame operatie.....
https://decorrespondent.nl/…

Tien manieren om je te verzetten tegen fascisme
Fascisme krijgt ruimte door een hardnekkige misvatting: dat jij het niet kunt stoppen. Dat klopt niet. Gezamenlijk kunnen we ons weren tegen de woede en het wantrouwen die onze democratie overspoelen. Dat komt neer op een simpele keuze – die keuze is aan jou.

The zero blocking numbers of grid graphs
Hau-Yi Lin, Wu-Hsiung Lin, Gerard Jennhwa Chang
https://arxiv.org/abs/2508.09873 https://arxiv.org/pdf/2508.09873

The zero blocking numbers of grid graphs
In a zero forcing process, vertices of a graph are colored black and white initially, and if there exists a black vertex adjacent to exactly one white vertex, then the white vertex is forced to be black. A zero blocking set is an initial set of white vertices in a zero forcing process such that ultimately there exists a white vertex. The zero blocking number is the minimum size of a zero blocking set. This paper gives the exact value of the zero blocking number of grid graphs.

On the monodromy conjecture for determinantal varieties
Yifan Chen, Huaiqing Zuo
https://arxiv.org/abs/2510.11425 https://arxiv.org/pdf/2510.11425

On the monodromy conjecture for determinantal varieties
This paper presents a proof of the monodromy conjecture for determinantal varieties. Our strategy centers on an in-depth analysis of monodromy zeta functions, leveraging a generalized A'Campo formula, an examination of multiple contact loci, and the exploitation of the intrinsic symmetric structures inherent to these varieties. Keywords. monodromy conjecture, determinantal varieties, monodromy zeta function.

from my link log —
The seven virtues of simple type theory / higher-order logic.
https://imps.mcmaster.ca/doc/seven-virtues.pdf
saved 2025-08-08

Nika Soon-Shiong, LAT owner Patrick Soon-Shiong's daughter, becomes Drop Site News' publisher, as the left-leaning outlet hits ~400K subs since its 2024 launch (Max Tani/Semafor)
https://www.semafor.com/article/09/14/2025

‘The verdict of history will be merciless’: A new left media rises in the age of Trump
Drop Site News is bringing on a new publisher as it and other leftist news sites get scoops and momentum.

Algebraic hyperbolicity of adjoint linear systems on spherical varieties
Minseong Kwon, Haesong Seo
https://arxiv.org/abs/2508.09414 https://arxiv.org/pdf/…

Algebraic hyperbolicity of adjoint linear systems on spherical varieties
Moraga and Yeong conjectured that for a smooth complex projective variety $X$ of dimension $n$, an ample line bundle $A$ on $X$ and an integer $m \ge 3 n + 1$, very general elements of the adjoint linear system $|ω_{X} \otimes A^{\otimes m}|$ are algebraically hyperbolic. We prove the conjecture for spherical varieties with smooth orbit closures. As a corollary, we conclude that the conjecture holds for horospherical varieties, and for toroidal spherical varieties. Furthermore, for a…

Metric Dimension of Generalized Theta Graphs
Nadia Benakli, Nicole Froitzheim, David Martinez
https://arxiv.org/abs/2510.12100 https://arxiv.org/pdf/2510.1…

Metric Dimension of Generalized Theta Graphs
A vertex $w$ in a graph $G$ is said to resolve two vertices $u$ and $v$ if $d(w,u)\neq d(w, v)$. A set $W$ of vertices is a resolving set for $G$ if every pair of distinct vertices is resolved by some vertex in $W$. The metric dimension of $G$ is the minimum cardinality of such a set. In this paper, we investigate the metric dimension of generalized theta graphs, providing exact values and structural insights for several subclasses.