Tootfinder

US DOGE Service Agreement With Department of Labor Shows $1.3 Million Fee—and Details Its Mission
https://www.removepaywall.com/search?url=https://www.wired.com/story/department-of-labor-doge-usds-payment/

Fler ammunitionsfabriker, nya kärnvapenbestyckade strategiska ubåtar, en satsning på drönare i marinen och en ny målsättning om att försvarsutgifterna ska nå 3 % av BNP. Det utlovade Keir Starmer på måndagen. https://www.dn.se/varlden/storbritannien-satsar-p…

Storbritannien satsar på nya kärnvapenbestyckade ubåtar
Storbritannien satsar på nya kärnvapenbestyckade ubåtar – men takten i upprustningen får kritik av förre arméchefen

This https://arxiv.org/abs/2412.16465 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Wheel-like bricks and minimal matching covered graphs
A connected graph G with at least two vertices is matching covered if each of its edges lies in a perfect matching. We say that an edge e in a matching covered graph G is removable if G-e is matching covered. A pair {e; f} of edges of a matching covered graph G is a removable doubleton if G-e-f is matching covered, but neither G-e nor G-f is. Removable edges and removable doubletons are called removable classes, introduced by Lovasz and Plummer in connection with ear decompositions of matching …

Schramm-Loewner evolution contains a topological Sierpi\'nski carpet when $\kappa$ is close to 8
Haoyu Liu, Zijie Zhuang
https://arxiv.org/abs/2506.09609

Schramm-Loewner evolution contains a topological Sierpiński carpet when $κ$ is close to 8
We consider the Schramm-Loewner evolution (SLE$_κ$) for $κ\in (4,8)$, which is the regime where the curve is self-intersecting but not space-filling. We show that there exists $δ_0>0$ such that for $κ\in (8 - δ_0,8)$, the range of an SLE$_κ$ curve almost surely contains a topological Sierpiński carpet. Combined with a result of Ntalampekos (2021), this implies that in this parameter range, SLE$_κ$ is almost surely conformally non-removable, and the conformal welding problem for SLE$_κ$…

Beste Trigger für #Eidgenozze, ch‘schwöör Monn!
(Nur, warum der Rennpappen-Finishh, und warum nicht elektro?)
#eidgenosse #Schweiz

A generalization of Carter-Payne homomorphisms
Mart\'in Forsberg Conde
https://arxiv.org/abs/2506.05800 https://arxiv.org/pdf/250…

A generalization of Carter-Payne homomorphisms
We construct graded homomorphisms between Specht modules of quiver Hecke algebras of type A that differ by an ``$e$-small'' partition-shaped removable set of nodes by expanding on methods by Lyle and Mathas. Our main result constitutes a full generalization of the classical result by Carter and Payne for Specht modules of the symmetric group.

Dumme Idee meiner Freundin, stümperhaft von mir umgesetzt. So muss das sein!