Tootfinder

I've just saw a van painted to make an illusion of being broken in half. Like, there's a black crack painted in the middle, all horizontal lines are tilted and there's even a slight black triangle painted on top to enhance the impression. I found it really hard to perceive its true shape.

🇺🇦 #NowPlaying on KEXP's #LiveOnKEXP
Salin:
🎵 Painted Lady
#Salin
https://salinmusic.bandcamp.com/track/painted-lady
https://open.spotify.com/track/36PqiV8B526VjG39KTvECy

#silentSunday #butterflies
Painted Lady butterfly. May 2017

The Kodaira classification of the moduli space of pointed curves in genus $3$
Ruben de Preter
https://arxiv.org/abs/2506.23812 https://

The Kodaira classification of the moduli space of pointed curves in genus $3$
We complete the Kodaira classification of the moduli spaces $\overline{\mathcal{M}}_{g,n}$ of curves with marked points in genus $g=3$, by proving that $\overline{\mathcal{M}}_{3,n}$ is of general type for $n \geq 15$. We prove that the singularities of $\overline{\mathcal{M}}_{3,n}$ impose no adjunction conditions for $n \geq 1$ and that the canonical class of $\overline{\mathcal{M}}_{3,n}$ is big for $n \geq 15$.

Russian economy faces mounting challenges amid rising military spending and banking instability: https://benborges.xyz/2025/06/30/russian-economy-faces-mounting-challenges.html

@…
Programmer/author/pundit Bob Nystrom: "Somehow I found myself writing a blog post about why nerds should try knitting: https://journal.stuffwithstuff.com…

I must be using Microsoft #Copilot wrong. Most of the things I ask it to do end up screwed up. Example: I asked it to tell me all of the URL shorteners that use the .li TLD. It gave me a few and then pointed me to a list someone maintains on GitHub of URL shortener domains. Ok, good start. I ask it to pull all the .li domains from the list for me. It does that. But I spot checked the list and f…

Sonnet 020 - XX
A woman's face with nature's own hand painted,
Hast thou, the master mistress of my passion;
A woman's gentle heart, but not acquainted
With shifting change, as is false women's fashion:
An eye more bright than theirs, less false in rolling,
Gilding the object whereupon it gazeth;
A man in hue all hues in his controlling,
Which steals men's eyes and women's souls amazeth.
And for a woman wert thou f…

Taking break now, need quiet, brain tired, social media loud, stim time, see you later.
#ActuallyAutistic #Autistic #Autism

Representation stability for moduli spaces of admissible covers
Megan Chang-Lee, Siddarth Kannan, Philip Tosteson
https://arxiv.org/abs/2506.22640 https://…

Representation stability for moduli spaces of admissible covers
We prove a representation stability result for the sequence of spaces $\overline M_{g, n}^A$ of pointed admissible $A$-covers of stable $n$-pointed genus-$g$ curves, for an abelian group $A$. For fixed genus $g$ and homology degree $i$, we give the sequence of rational homology groups $H_i(\overline{M}_{g, n}^A;\mathbb Q)$ the structure of a module over a combinatorial category, a la Sam--Snowden, and prove that this module is generated in degree at most $g + 5 i$. This implies that the generat…