Tootfinder

Das #Leckerli zum Probieren:
Knackig, süß und ohne Industriezusätze: Diese #Müsliriegel mit #Haferflocken,

Müsliriegel selber machen – gesunder Snack für unterwegs
Du suchst einen gesunden Snack für unterwegs? Diese Müsliriegel sind einfach gemacht, lecker und ideal für Wanderungen oder den kleinen Hunger!

🇺🇦 #NowPlaying on BBCRadio3's #EssentialClassics
Johann Friedrich Fasch, Hermann Baumann, Radovan Vlatković, Academy of St Martin in the Fields & Iona Brown:
🎵 Concerto in D major for two horns, 'Die Jagd' (1st mvt)
https://open.spotify.com/track/5qXtHR6XXrdJF5fX2Rf7U5

Largest dyadic dual VC-dimension of non-piercing families
Xinqi Huang, Yuzhen Qi, Mingyuan Rong, Zixiang Xu
https://arxiv.org/abs/2506.13606 https://

Largest dyadic dual VC-dimension of non-piercing families
The dyadic dual VC-dimension of a set system \( \mathcal{F} \) is the largest integer \( \ell \) such that there exist \( \ell \) sets \( F_1, F_{2}, \dots, F_\ell \in \mathcal{F} \), where every pair \( \{i, j\} \in \binom{[\ell]}{2} \) is witnessed by an element \( a_{i,j} \in F_i \cap F_j \) that does not belong to any other set \( F_k \) with \( k \in [\ell] \setminus \{i, j\} \). In this paper, we determine the largest dyadic dual VC-dimension of a non-piercing family is exactly $4$, provi…

Strijd om lijsttrekkerschap zorgt binnen NSC voor chaos en verdeeldheid - #nos
https://nos.nl/artikel/2571405-strijd-om-lijsttrekkerscha…

Republicans confirm the first judge of Trump's second term -- and she's a doozy (Steve Benen/MSNBC)
https://www.msnbc.com/rachel-maddow-show/maddowblog/trump-judges-whitney-hermandorfer-rcna218823
http://www.memeorandum.com/250715/p72#a250715p72

This👇needs to be remembered. https://substack.com/@johncleese/note/c-125827219?r=e7vv

John Cleese on Substack
Steve Bannon illustrates the key point we made in ‘The Life of Brian’ - that people makes what they like of religious teaching Matthew 26,52 And then Jesus said unto him ‘Put your sword back into its place, for those who take the sword will perish by the sword” Steve Bannon has rewritten this as “Live by the sword, die by the sword” as though it was a command. I prefer Jesus’s warning of the consequences of violence Only a MAGA Christian could believe that Christ was inciti…

This👇needs to be remembered. https://substack.com/@johncleese/note/c-125827219?r=e7vv

John Cleese on Substack
Steve Bannon illustrates the key point we made in ‘The Life of Brian’ - that people makes what they like of religious teaching Matthew 26,52 And then Jesus said unto him ‘Put your sword back into its place, for those who take the sword will perish by the sword” Steve Bannon has rewritten this as “Live by the sword, die by the sword” as though it was a command. I prefer Jesus’s warning of the consequences of violence Only a MAGA Christian could believe that Christ was inciti…

Trump Organization eyes a new Trump-branded wireless service, complete with gold phones (Steve Benen/MSNBC)
https://www.msnbc.com/rachel-maddow-show/maddowblog/trump-mobile-phone-service-t1-rcna213261
http://www.memeorandum.com/250616/p76#a250616p76

A remark on the $t$-intersecting Erd\H{o}s-Ko-Rado theorem
William Linz
https://arxiv.org/abs/2507.11285 https://arxiv.org/pdf/2507.1…

A remark on the $t$-intersecting Erdős-Ko-Rado theorem
The $t$-intersecting Erdős-Ko-Rado theorem is the following statement: if $\mathcal{F} \subset \binom{[n]}{k}$ is a $t$-intersecting family of sets and $n\ge (t+1)(k-t+1)$, then $|\mathcal{F}| \le \binom{n-t}{k-t}$. The first proof of this statement for all $t$ was a linear algebraic argument of Wilson. Earlier, Schrijver had proven the $t$-intersecting Erdős-Ko-Rado theorem for sufficiently large $n$ by a seemingly different linear algebraic argument motivated by Delsarte theory. I…

🇺🇦 #NowPlaying on BBCRadio3's #ThisClassicalLife
The Balfour Gardiner Festival Chorus:
🎵 Bohemian Rhapsody
#TheBalfourGardinerFestivalChorus