Tootfinder

Jalen Ramsey trade rumors: Rams' Sean McVay says 'obstacles' may prevent reunion with three-time All-Pro DB

https://www.cbssports.com/…

Cowboys Predicted to Cut Ties With Former Highly Touted Quarterback https://heavy.com/sports/nfl/dallas-cowboys/cuts-news-rumors-joe-milton-grier/?adt_ei=[email]

Still running a bit hot after this one, but it certainly felt good 😀#running #runnersofmastodon
My HRV is starting to go up again this past week (from the teens to the twenties), and my mood seems to be improving, we shall how long this lasts. Waiting on IgE shoot approval from…

Windsurf CEO Jeff Wang on what happened after co-founders Varun Mohan and Douglas Chen left for Google, and how Cognition's deal to acquire Windsurf unfolded (Jeff Wang/@jeffwsurf)
https://x.com/jeffwsurf/status/1946376139959841084

Jeff Wang (@jeffwsurf) on X
To put it mildly, the past week at Windsurf has been crazy. There have been a lot of different rumors and reports, so I want to share a transparent account of how it actually went down. Before I start, I just want to say that Varun and Douglas were great founders and this

Some remarks on Folkman graphs for triangles
Eion Mulrenin
https://arxiv.org/abs/2506.14942 https://arxiv.org/pdf/2506.14942

Some remarks on Folkman graphs for triangles
Folkman's theorem asserts the existence of graphs $G$ which are $K_4$-free, but which have the property that every two-coloring of $E(G)$ contains a monochromatic triangle. The quantitative aspects of $f(2,3,4)$, the least $n$ such that there exists an $n$-vertex graph with both properties above, are notoriously difficult; a series of improvements over the span of two decades witnessed the solution to two \$100 Erdős problems, and the current record due to Lange, Radziszowski, and Xu now stand…

Remarks on two problems by Hassett
Klaus Hulek, Yota Maeda
https://arxiv.org/abs/2507.12623 https://arxiv.org/pdf/2507.12623

Remarks on two problems by Hassett
One of the ultimate goals of the Hassett-Keel program is the determination of the log canonical models of the moduli spaces of pointed rational curves $\overline{\mathcal{M}}_{0,n}$. In this paper, we study log canonical models of $\overline{\mathcal{M}}_{0,5}$ with \textit{asymmetric} boundary divisors. Our results generalize previous work by Alexeev-Swinarski, Fedorchuk-Smyth, Kiem-Moon and Simpson for the case $n=5$. We prove that all moduli spaces of weighted pointed rational curves $\overl…

Remarks on Associated Varieties and Minimal Tension Holography
Andrea E. V. Ferrari
https://arxiv.org/abs/2507.13223 https://arxiv.or…

Remarks on Associated Varieties and Minimal Tension Holography
We comment on certain analogies that have recently emerged between path integral localisation phenomena in minimal tension string theory on $\mathrm{AdS}_3\times S^3\times T^4$ and associated varieties of boundary vertex algebras of 3d $\mathcal{N}=4$ theories. We give evidence for the fact that the path integral localisation relies on an intriguing relation between the conformal boundary of $\mathrm{AdS}_3$ and the associated variety of $V_1(\mathfrak{psl}(2|2))$, (the complexification of…

Jonnu Smith rumors: Contract negotiations 'still fluid' as Dolphins tight end remains out of minicamp

https://www.cbssports.com/nfl/news/jonnu-…

Cowboys Predicted to Make $162 Million Move https://heavy.com/sports/nfl/dallas-cowboys/micah-parsons-contract-rumors-news-salary/?adt_ei=[email]