Tootfinder

Zariya Hollow - Season 1 finale 📖👻🌩️
Dramatized Gothic Mystery | Total listening time: 21h 37m
As the owner of the gothic mansion, Zariya Hollow, Reinhardt invites you to explore its haunted halls and uncover the secrets that lurk within. Each episode, you’ll be taken on a journey into the macabre as you hear stories of terror and ...

Zariya Hollow - Season 1 finale 📖👻🌩️
Dramatized Gothic Mystery | Total listening time: 21h 37m As the owner of the gothic mansion, Zariya Hollow, Reinhardt invites you to explore its haunted halls and uncover the secrets that lurk within. Each episode, you’ll be taken on a journey into the macabre as you hear stories of terror and tragedy. Our podcast is crafted by a dynamic team of LGBTQIA, disabled, and POC creators. 1 seasons, 14 episodes as of Dec 25, 2023.

Hector meets Eddie
#RonHowardGeorge #BillyWarlock
Season 2 Episode 7 "Sandcastles"
#RandomBaywatch

This https://arxiv.org/abs/2010.00335 has been replaced.
link: https://scholar.google.com/scholar?q=a

Cohomology and Deformations of left-symmetric Rinehart Algebras
We introduce a notion of left-symmetric Rinehart algebras, which is a generalization of a left-symmetric algebras. The left multiplication gives rise to a representation of the corresponding sub-adjacent Lie-Rinehart algebra. We construct left-symmetric Rinehart algebra from $\mathcal O$-operators on Lie-Rinehart algebra. We extensively investigate representations of a left-symmetric Rinehart algebras. Moreover, we study deformations of left-symmetric Rinehart algebras, which is controlled by t…

‼️ Gute Nachricht:
Nach den #Überschwemmungen in #Norddeutschland sind viele davon ausgegangen, dass dadurch viele #Wildbienen ertrunken sind, jedoch:
"

Missgeschick im Labor: Hummelköniginnen überleben sieben Tage unter Wasser
Erst dachten Sabrina Rondeau und Nigel Raine, sie hätten ihr Experiment ruiniert und ihre Versuchstiere gleich mit. Doch die zeigten überraschende Überlebenskünste.

Australian businessman Kerry Stokes launches The Nightly, a daily online newspaper with backing from billionaires Katie Page, Chris Ellison, and Gina Rinehart (Sam Buckingham-Jones/Australian Financial Review)
https://www.afr.com/c…

The Nightly: Billionaires Katie Page, Chris Ellison and Gina Rinehart backing Kerry Stokes’ new free newspaper
Dominant in Western Australia, Kerry Stokes wants more of the east coast audience. The Nightly has backing from mining, energy, betting and property giants.

Ein #Rennradfahrer überholt mich auf meinen 200 m auf der #Landstraße zwischen zwei #Feldwegen und brüllt mich im Vorbeifahren an:
„Genau deshalb

I hope this is right. Landscape camera placement makes more sense. The only question is where the #ApplePencil goes, or will it lose its inductive charging feature altogether? #Apple #iPad

"Preisfrage: Wer stellt ein Auto auf eine Fahrradmesse? Die Deutsche Polizei. So richtig überrascht sind wir nicht!"
#CyclingWorld
https://www.re…

Raiders not planning to trade star WR https://www.yardbarker.com/nfl/articles/raiders_not_planning_to_trade_star_wr/s1_14819_40026483

Raiders not planning to trade star WR
While GM proclamations about trades involving marquee players have led to course reversals before, new Raiders front-office boss Tom Telesco did make a notable effort to insist Davante Adams will not be going anywhere this year. When asked if the oft-rumored trade chip could be available this year, Telesco responded with “He’s a Raider.”  Adams had recently expressed excitement about returning for a third season in Las Vegas, but after a run as the No. 1 receiver for playoff-bound teams …

SteinGen: Generating Fidelitous and Diverse Graph Samples
Gesine Reinert, Wenkai Xu
https://arxiv.org/abs/2403.18578 https://arxiv.or…

SteinGen: Generating Fidelitous and Diverse Graph Samples
Generating graphs that preserve characteristic structures while promoting sample diversity can be challenging, especially when the number of graph observations is small. Here, we tackle the problem of graph generation from only one observed graph. The classical approach of graph generation from parametric models relies on the estimation of parameters, which can be inconsistent or expensive to compute due to intractable normalisation constants. Generative modelling based on machine learning tech…