Tootfinder

"UK MPs call for ban on bottom trawling in protected marine areas"
#UK #UnitedKingdom #Oceans

moviegalaxies: Moviegalaxies, movies 410-466 (2018)
Social graphs for over 700 movies from the moviegalaxies.com website. Each node represents a character in a movie and each edge is a same-scene appearance between two characters in that movie. The weight gives the number of same-scene appearances. Networks are extracted from movie scripts automatically.
This network has 34 nodes and 96 edges.
Tags: Social, Fictional, Weighted

Raiders $75 million blockbuster acquisition named one of the best moves of 2025 NFL offseason https://www.sportingnews.com/us/nfl/las-vegas-raiders/news/raiders-75-mill…

RFK Jr.: HHS Moves to Restore Public Trust in Vaccines (Robert F. Kennedy Jr/Wall Street Journal)
https://www.wsj.com/opinion/rfk-jr-hhs-moves-to-restore-public-trust-in-vaccines-45495112
http://www.memeorandum.com/250609/p111#a250609p111

Movie Wars: How Hollywood and the Media Limit What Films We Can See - Jonathan Rosenbaum
> Ebert reviews a good many film books, and to my knowledge Siskel never did; if he ever read any books about film on his own, it would have surprised me.
#films #movies

Cowboys blockbuster trade not named team's 'best offseason move' https://www.si.com/nfl/cowboys/news/dallas-cowboys-blockbuster-trade-not-named-team-best-offseason-moves

Bivariate asymptotics via random walks: application to large genus maps
Andrew Elvey Price, Wenjie Fang, Baptiste Louf, Michael Wallner
https://arxiv.org/abs/2506.06924

Bivariate asymptotics via random walks: application to large genus maps
We obtain bivariate asymptotics for the number of (unicellular) combinatorial maps (a model of discrete surfaces) as both the size and the genus grow. This work is related to two research topics that have been very active recently: multivariate asymptotics and large genus geometry. Our method consists in studying a linear recurrence for these numbers, and in fact it can be applied to many other linear recurrences. We discuss briefly the generality of our method and future research directions.

First-eigenvalue maximization and inflation of maps
Shin Nayatani
https://arxiv.org/abs/2506.05681 https://arxiv.org/pdf/2506.05681…

First-eigenvalue maximization and inflation of maps
Given a compact manifold equipped with a volume element and a Riemannian metric, we formulate and study a dual pair of optimization problems: one concerning smooth maps from the manifold into the Hilbert space $l^2$ and the other concerning the smallest positive eigenvalue of the Bakry-Emery Laplacian. We present examples of manifolds for which these problems can be solved explicitly. We also prove a Nadirashvili-type theorem.

Enumerating planar stuffed maps as hypertrees of mobiles
Nathan Pagliaroli
https://arxiv.org/abs/2506.06086 https://arxiv.org/pdf/250…

Enumerating planar stuffed maps as hypertrees of mobiles
A planar stuffed map is an embedding of a graph into the 2-sphere $S^{2}$, considered up to orientation-preserving homeomorphisms, such that the complement of the graph is a collection of disjoint topologically connected components that are each homeomorphic to $S^{2}$ with multiple boundaries. This is a generalization of planar maps whose complement of the graph is a collection of disjoint topologically connected components that are each homeomorphic to a disc. In this work, we construct a bij…