Tootfinder

heise übernimmt Hardware-Shop Mindfactory: Bundeskartellamt gibt grünes Licht
Das Bundeskartellamt stimmt der Übernahme von Mindfactory zu. Gute Nachrichten gibt es für Kunden im Vorfeld der Insolvenz.

Multifocal contact lenses are mindblowing.

#DH2025 folk, a gentle reminder about the ADHO conference code of conduct https://adho.org/code-of-conduct/ - while international tensions are understandably high, please be mindful of how you speak to…

🇺🇦 #NowPlaying on BBCRadio3's #Breakfast
Johann Sebastian Bach, Monteverdi Choir, English Baroque Soloists & Sir John Eliot Gardiner:
🎵 Ach Gott, vom Himmel sieh darein (Cantata No 2)
#JohannSebastianBach
https://open.spotify.com/track/30B3dApEpqL2U6rFgsL90M

Upadající montovna, nebo nenšpadný zelený tygr? Česko se probouzí do světa nové industrišlní politiky – Page Not Found - https://pagenotfound.cz/clanek/upadajici-montovna-nebo-nenapadny-zeleny-tygr

Mittwoch: Wetransfer zieht Nutzungsrechte zurück, Robotaxis aus China per Uber
Druck auf Wetransfer erfolgreich Uber-App für Robotaxis Drohnenangriffe kein Grundgesetzverstoß Kartellamt für Mindfactory-Übernahme Bit-Rauschen zu KI

Le trafic est perturbé entre Montparnasse Bienvenue et Châtillon-Montrouge vers Châtillon-Montrouge en raison d'un ajustement de l'intervalle entre les trains .
🤖 18/06 19:50

On Certain Diophantine Equations Involving Lucas and Pell Numbers
Seyran S. Ibrahimov, Nazim I. Mahmudov
https://arxiv.org/abs/2506.14379 https://

On Certain Diophantine Equations Involving Lucas and Pell Numbers
Let \( L_t \) denote the \( t \)-th term of the Lucas sequence and \( P_t \) the \( t \)-th term of the Pell sequence. In this paper, we prove that the Diophantine equation \[ L_m^{n+k} + L_m^n = L_r \] has no solution in positive integers \( r, m, n, k \) with \( m, n \geq 2 \). Additionally, we show that \( (r, m, n, k) = (4, 2, 2, 1) \) is the only solution in positive integers to the Diophantine equation \[ P_m^{n+k} + P_m^n = P_r \] under the same condition \( m, n \geq 2 \).

Un train stationne Š Pernety et Montparnasse Bienvenue vers Saint-Denis – Université et Asnières - Gennevilliers Les Courtilles en raison d'un ajustement de l'intervalle entre les trains Š Pernety et Montparnasse Bienvenue .
🤖 15/06 22:12

Positive density of primes of ordinary reduction for abelian varieties of simple signature
Victoria Cantoral Farf\'an, Wanlin Li, Elena Mantovan, Rachel Pries, Yunqing Tang
https://arxiv.org/abs/2508.11174

Positive density of primes of ordinary reduction for abelian varieties of simple signature
By a result of Serre, if $A$ is an elliptic curve without CM defined over a number field $L$, then the set of primes of $L$ for which $A$ has ordinary reduction has density $1$. Katz and Ogus proved the same is true when $A$ is an abelian surface, after possibly passing to a finite extension of $L$. More recently, Sawin computed the density of the set of primes of $L$ for which an abelian surface $A$ has ordinary reduction, depending on the endomorphism algebra of $A$. In this paper, we prove s…