Tootfinder

From Existentialist Comics
*Nihilist making insurance claim*
Insurance agent: And what is the value of the damaged items?
Nihilist:
https://existentialcomics.com/comic/539

I wish I could convey how awesome it could be to appreciate the come up to success it would be with other people instead of focusing on the people that disowned me and discarded me during my success. I'm on the way up and the following people have helped me: <null> Success is important, and I plan to take all of you people that have taken me up with me. <still null>

Die NZZ ist kurz davor, ein Ausländerstimmrecht in der Schweiz zu fordern 😂

Olika syn på våren. Jag : tennisdojor, jeans, hoodie dragen över keps och bombarjacka när jag går ut med hunden. Mötande: flip-flops, shorts och wife beater.
Vi stannade tittade på varandra, nickade vänligt och tänkte nog båda att vi måste berätta för nån vilken knaskastrull vi nyss träffat.

This https://arxiv.org/abs/2402.16784 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

A Strong Version of the Hilbert Nullstellensatz for slice regular polynomials in several quaternionic variables
In this paper we prove a strong version of the Hilbert Nullstellensatz in the ring $\mathbb H[q_1,\ldots,q_n]$ of slice regular polynomials in several quaternionic variables. Our proof deeply depends on a detailed analysis of the common zeros of slice regular polynomials which belong to an ideal in $\mathbb H[q_1,\ldots,q_n]$. This study motivates the introduction of a new notion of algebraic set in the quaternionic setting, which allows us to define a Zariski-type topology on $\mathbb H^n$.

There are too many doomers and nihilist cynics on the internet, and they amplify each other's worst fears and phobias to a deadly deafening crescendo.
Meanwhile you, Dear Reader, still have some measure of dominion over your own psyche. Choosing to live and thrive is still an option.
Despite the death eaters.
#fz_thinkingOutloud

Why Swiss maps are full of hidden secrets
Cartography is serious business in Switzerland — but once in a while, the occasional map gag slips through.
https://bigthink.com/strange-maps/swiss-maps/

Sie hätten wohl mit Traktoren demonstrieren müssen …
From: @…
https://mastodon.derstandard.at/@derStandard/112009…

Wie teuer ist ein PR-Artikel im Tagesanzeiger? Frage für einen grossen Schweizer Telecom-Konzern.
PS: Fakt ist, dass sich dieser seit Jahren weigert, einen Entscheid der Weko umzusetzen und so den Glasfaserausbau blockiert.
https://www.tagesanzeiger.…

A Strong Version of the Hilbert Nullstellensatz for slice regular polynomials in several quaternionic variables
Anna Gori, Giulia Sarfatti, Fabio Vlacci
https://arxiv.org/abs/2402.16784

A Strong Version of the Hilbert Nullstellensatz for slice regular polynomials in several quaternionic variables
In this paper we prove a strong version of the Hilbert Nullstellensatz in the ring $\mathbb H[q_1,\ldots,q_n]$ of slice regular polynomials in several quaternionic variables. Our proof deeply depends on a detailed analysis of the common zeros of slice regular polynomials which belong to an ideal in $\mathbb H[q_1,\ldots,q_n]$. This study motivates the introduction of a new notion of algebraic set in the quaternionic setting, which allows us to define a Zariski-type topology on $\mathbb H^n$.