Tootfinder

Opt-in global Mastodon full text search. Join the index!

No exact results. Similar results found.
@cheryanne@aus.social
2026-02-24 05:33:38

The Sex That Changed My Life
It's the show that reveals who we are by looking at what we desire. Hosted by sex columnist Laura Roscioli...
Great Australian Pods Podcast Directory: greataustralianpods.com/the-se

The Sex That Changed My Life
Screenshot of the podcast listing on the Great Australian Pods website
@bourgwick@heads.social
2026-01-17 21:44:16

added a new hampton grease band date, a new-to-me 1971 music fest in florida, dusserah, also featuring a band called dark star. the ashes of moby grape & iron butterfly didn't show. one site says the amboy dukes, tom petty's mudcrutch, & lynyrd skynyrd played, too. jessejarnow.com/2020/05/…

Acid Rock Music and Pot Waft Over Florida Farm; Dusserah Debuts to Hot Beat and Watchful Eyes
photos from Dusserah
@NuclearDisorder@mastodon.social
2025-12-24 07:40:23

Heute vor 63 Jahren: Am 24. Dezember 1962 führte die #Sowjetunion Test 219 durch – eine der stärksten Atomexplosionen der Geschichte. Mit 24,4 Megatonnen Sprengkraft markierte dieser Test einer #Interkontinentalrakete eine weitere Eskalation im nuklearen Wettrüsten.

CIA-Referenzfoto einer sowjetischen Mittelstreckenrakete (SS-4 in US-Dokumenten, R-12 in sowjetischen Dokumenten) auf dem Roten Platz in Moskau. (01.05.1962)
Quelle: Central Intelligence Agency, http://www.gwu.edu/~nsarchiv/nsa/cuba_mis_cri/photos.htm
Lizenz: Public domain
@thomasfuchs@hachyderm.io
2026-02-03 01:26:22

There will (if everything works!) be 360 degree QuickTime VR-style photos coming soon, made on a camera from 1998…
stay tuned!

@cheryanne@aus.social
2025-12-17 18:08:32

Growth Gang With The Lily Holmes
Leverage desire marketing in your online coaching business for more sales with dream clients...
Great Australian Pods Podcast Directory: greataustralianpods.com/flower

Growth Gang With The Lily Holmes 
Screenshot of the podcast listing on the Great Australian Pods website
@goebelmasse@det.social
2025-12-05 13:27:11

Die Grünen. Sind. Nicht sozial. Hartz IV war kein Unfall, sondern die Krone grüner »Sozialpolitik« unter dem Motto »minus Zuckerbrot, plus Peitsche«. Die Grünen sind geprägt von intellektuell komplett durchgeschossener, städtischer Bourgeoisie im Dunning-Krüger-Modus, erfüllt von Armenhass, Männerhass, Arbeiterhass… kurz: Menschenhass. Alles andere ist nur Maske, die sie in Regierungsbeteilung sofort ablegen. Einschließlich ihrer so genannten »Kernthemen«.

@arXiv_csDS_bot@mastoxiv.page
2026-02-10 10:15:16

Neighborhood-Aware Graph Labeling Problem
Mohammad Shahverdikondori, Sepehr Elahi, Patrick Thiran, Negar Kiyavash
arxiv.org/abs/2602.08098 arxiv.org/pdf/2602.08098 arxiv.org/html/2602.08098
arXiv:2602.08098v1 Announce Type: new
Abstract: Motivated by optimization oracles in bandits with network interference, we study the Neighborhood-Aware Graph Labeling (NAGL) problem. Given a graph $G = (V,E)$, a label set of size $L$, and local reward functions $f_v$ accessed via evaluation oracles, the objective is to assign labels to maximize $\sum_{v \in V} f_v(x_{N[v]})$, where each term depends on the closed neighborhood of $v$. Two vertices co-occur in some neighborhood term exactly when their distance in $G$ is at most $2$, so the dependency graph is the squared graph $G^2$ and $\mathrm{tw}(G^2)$ governs exact algorithms and matching fine-grained lower bounds. Accordingly, we show that this dependence is inherent: NAGL is NP-hard even on star graphs with binary labels and, assuming SETH, admits no $(L-\varepsilon)^{\mathrm{tw}(G^2)}\cdot n^{O(1)}$-time algorithm for any $\varepsilon>0$. We match this with an exact dynamic program on a tree decomposition of $G^2$ running in $O\!\left(n\cdot \mathrm{tw}(G^2)\cdot L^{\mathrm{tw}(G^2) 1}\right)$ time. For approximation, unless $\mathsf{P}=\mathsf{NP}$, for every $\varepsilon>0$ there is no polynomial-time $n^{1-\varepsilon}$-approximation on general graphs even under the promise $\mathrm{OPT}>0$; without the promise $\mathrm{OPT}>0$, no finite multiplicative approximation ratio is possible. In the nonnegative-reward regime, we give polynomial-time approximation algorithms for NAGL in two settings: (i) given a proper $q$-coloring of $G^2$, we obtain a $1/q$-approximation; and (ii) on planar graphs of bounded maximum degree, we develop a Baker-type polynomial-time approximation scheme (PTAS), which becomes an efficient PTAS (EPTAS) when $L$ is constant.
toXiv_bot_toot

@goebelmasse@det.social
2025-12-05 13:27:11

Die Grünen. Sind. Nicht sozial. Hartz IV war kein Unfall, sondern die Krone grüner »Sozialpolitik« unter dem Motto »minus Zuckerbrot, plus Peitsche«. Die Grünen sind geprägt von intellektuell komplett durchgeschossener, städtischer Bourgeoisie im Dunning-Krüger-Modus, erfüllt von Armenhass, Männerhass, Arbeiterhass… kurz: Menschenhass. Alles andere ist nur Maske, die sie in Regierungsbeteilung sofort ablegen. Einschließlich ihrer so genannten »Kernthemen«.