Eight arrested as Europe cracks down on lucrative eel smuggling syndicates https://news.mongabay.com/2026/03/eight-arrested-as-europe-cracks-down-on-lucrative-eel-smuggling-syndicates/
from my link log —
No semicolons needed: a survey of programming language syntaxes.
https://terts.dev/blog/no-semicolons-needed/#lua
saved 2026-03-19
This is the most detailed picture of a human cell ever made 🧪
https://www.instagram.com/reel/DX1CGIZMKJs/?igsh=NTc4MTIwNjQ2YQ
What’s not to like about Nick Singleton for Raiders on day 3 of draft? https://raiderswire.usatoday.com/story/sports/nfl/raiders/2026/04/19/whats-not-to-like-about-nick-singleton-for-raiders-on-d…
The single patient record (SPR) will be a national digital record that brings together patients’ health and social care data into a single system, but there's a long history of failed attempts to centralise health data (care.data, GPDPR) - and let's hope #palantir aren't involved.
small update
When given an Invalid URL, the page now show a error message instead of just hanging there like an idiot.
https://kingu.mrpetovan.com/NowPlaying/songlink.html
Self-focusing of helicity drives finite-time singularities in inviscid flows
Mokhtar Adda-Bedia, Sergio Rica
https://arxiv.org/abs/2605.17569 https://arxiv.org/pdf/2605.17569 https://arxiv.org/html/2605.17569
arXiv:2605.17569v1 Announce Type: new
Abstract: This paper deals with the longstanding quest of the possible existence of finite-time singularities in the equations governing the dynamics of inviscid fluids, namely, Euler equations. Here, two contributions are brought for the case of perfect fluids with finite initial energy. First, a self-similar velocity field inspired by Leray Ansatz is proposed which allows for a separation of variables that transforms the original partial differential Euler equations to a nonlinear system of ordinary differential equations. This system can be solved semi-analytically and allows a continuum set of solutions parametrised by a self-similar exponent, $\nu$. Second, we use the conservation laws of Euler equations to select the possible finite-time singular solutions and the related self-similar exponents. We find that the helicity is the driving mechanism of the blow-up through a self-focusing mechanism. The flow near the singularity separates into two phases. A first phase is within a tubular region that shrinks as a power-law $(t_c-t)^\nu$, with $t_c$ the blow-up time, where the helicity is focused. This region is separated by a sharp interface from an outer region where the vorticity, and thus helicity, is identically zero. We found that the finite-time singularity may be either point-like or line-like depending on the dynamics of the tubular region along its axis of symmetry. Incidentally for a point-like singularity we recover the Leray scaling $\nu=1/2$ paving the way to a generalisation of this approach for the Navier-Stokes equations. Finally, we conjecture that if the helicity vanishes initially, no finite-time singularity would be possible, since in this case the singularity occurs at infinite time from the initial condition.
toXiv_bot_toot
Thanks to @… I'm working on the next improvement to my Single-Paddle Morse code key. I thought that adding the stabilizer bar to the bottom had solved the problem of accidentally keying by squeezing the body of the key too firmly, …
In a town hall, PlayStation studio business CEO Hermen Hulst told staff that the company's narrative single-player games will now be PlayStation exclusive (Jason Schreier/@jasonschreier.bsky.social)
https://bsky.app/profile/jasonschreier.bsky.social/post/3mm5jzsls5s…
Can neurons speak? Semantic narration of vision at single-cell resolution https://arxiv.org/abs/2606.18667