Tootfinder

Series C, Episode 08 - Rumours of Death
FORRES: My money's on the woman. Look at that movement. I had a feeling she'd be athletic. Every part a moving part.
GRENLEE: Yes, all right, Forres. Back to work while you can still see.
https://blake.torpidity.net/s/308/353 📺 B7B8

Putin is ordering Russians to make their own game consoles, and it's seriously because LGBTQ and other inclusive stuff in games freaks him out. What an asshole. Methinks Vladimir doth protest too much.
You can't make this shit up.
https://gamerant.com/russia-gaming-con…

Russia Is Making Its Own Gaming Consoles
Russian President Vladimir Putin announces plans for a series of homegrown consoles, following previous sanctions that limited sales of Western ones.

Fresh from The End:
**The End Issue #86. Fix Your Feelings Of Existential Dread With Finished Audio Fiction**
https://www.theend.fyi/newsletter/fix-your-feelings-of-existential-dread-with-finished-audio-fiction…

Issue #86: Fix Your Feelings Of Existential Dread With Finished Audio Fiction
Featuring THE HACKER CHRONICLES & UNDERWOOD AND FLINCH, +5 complete series, 6 season finales, and 7 new seasons coming soon! Published on Apr 25, 2024.

Putin is ordering Russians to make their own game consoles, and it's seriously because LGBTQ and other inclusive stuff in games freaks him out. What an asshole. Methinks Vladimir doth protest too much.
You can't make this shit up.
https://gamerant.com/russia-gaming-con…

Russia Is Making Its Own Gaming Consoles
Russian President Vladimir Putin announces plans for a series of homegrown consoles, following previous sanctions that limited sales of Western ones.

This https://arxiv.org/abs/2401.11160 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_csIT_…

New Perfect and Distance-Optimal Sum-Rank Codes
Constructions of infinite families of distance-optimal codes in the Hamming metric and the sum-rank metric are challenging problems and have attracted many attentions. In this paper, we give the following three results. 1) If $λ|q^{sm}-1$ and $λ<\sqrt{\frac{(q^s-1)}{2(q-1)^2(1+ε)}}$, an infinite family of distance-optimal $q$-ary cyclic sum-rank codes with the block length $t=\frac{q^{sm}-1}λ$, the matrix size $s \times s$, the cardinality $q^{s^2t-s(2m+3)}$ and the minimum sum-rank …

I’m in ur git tools, crashing them with emoji.
🤭
https://github.com/newren/git-filter-repo/issues/547

Crash when path contains emoji · Issue #547 · newren/git-filter-repo
Tried the git-clean contrib script on a project that has paths that contain emoji (platform: Fedora Silverblue) and got the following crash: $ git-clean --force Error: Passed b'web/\xf0\x9f\x94\x92...

Reviewing Reddit's IPO filings: signs of slowing user growth, struggles to grow overseas, a dependence on Google, enticing brands, a new Class C stock, and more (Paresh Dave/Wired)
https://www.wired.com/story/reddit-ipo-filings-reveal-the-co…

Reddit IPO Filings Reveal the Company’s Hopes—and Fears
WIRED reviewed edits made by Reddit to its IPO filings over the years ahead of its stock market debut this week. Here are seven big takeaways.

Hausdorff dimension of some exceptional sets in L\"{u}roth expansions
Ao Wang, Xinyun Zhang
https://arxiv.org/abs/2404.17135 https://

Hausdorff dimension of some exceptional sets in Lüroth expansions
In this paper, we study the metrical theory of the growth rate of digits in Lüroth expansions. More precisely, for $ x\in \left( 0,1 \right] $, let $ \left[ d_1\left( x \right) ,d_2\left( x \right) ,\cdots \right] $ denote the Lüroth expansion of $ x $, we completely determine the Hausdorff dimension of the following sets \begin{align*} E_{\mathrm{sup}}\left( ψ\right) =\Big\{ x\in \left( 0,1 \right] :\limsup\limits_{n\rightarrow \infty}\frac{\log d_n\left( x \right)}{ψ\left( n \right)}=1 …

Sky Wars: Russia Vs Ukraine The Russian military leadership was faced with a difficult task. After the loss of many tactical and strategic aircraft due to several successful operations of the Ukrainia Source : https://uacrisis.org/en/ukraine-in-flames-589

This https://arxiv.org/abs/2311.08142 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Intermediate long wave equation in negative Sobolev spaces
We study the intermediate long wave equation (ILW) in negative Sobolev spaces. In particular, despite the lack of scaling invariance, we identify the regularity $s = -\frac 12$ as the critical regularity for ILW with any depth parameter, by establishing the following two results. (i) By viewing ILW as a perturbation of the Benjamin-Ono equation (BO) and exploiting the complete integrability of BO, we establish a global-in-time a priori bound on the $H^s$-norm of a solution to ILW for $ - \frac …