Tootfinder

Band members pretending to play instruments that don't appear in the song, which was all fairlight and drum machine. Sorry, in feeling bitter for some reason. Scritti Apoliti #totp

Can repeating and non-repeating FRBs be drawn from the same population?
Paz Beniamini, Pawan Kumar
https://arxiv.org/abs/2506.09138 https://

Can repeating and non-repeating FRBs be drawn from the same population?
Do all Fast Radio Burst (FRB) sources repeat? We present evidence that FRB sources follow a Zipf-like distribution, in which the number density of sources is approximately inversely proportional to their burst rate above a fixed energy threshold-even though both the burst rate and number density span many orders of magnitude individually. We introduce a model-independent framework that predicts the distribution of observed fluences and distances, and repetition rates of an FRB population based …

Moscow building damaged in drone attack, Mayor says: https://benborges.xyz/2025/05/29/moscow-building-damaged-in-drone.html

I bought Rosemary's Baby (eBook). I've always wondered 🤷‍♂️ I've never seen the movie either. The funny thing is, it came as a connection after browsing through the Beastie Boys Wikipedia page, following the path:
Beasty Boys -> Ad-Rock -> Molly Ringwald -> Tempest (1982 film) -> John Cassavetes (1929 - 1989) -> Rosemary's Baby (1968 film) -> Ira Levin (1929 - 2007).
...and then finding out there's a pricier, DRM-ed EPUB2 (2011) vs a little b…

The Everyday Security of Living with Conflict
Jessica McClearn, Reem Talhouk, Rikke Bjerg Jensen
https://arxiv.org/abs/2506.09580 https://

The Everyday Security of Living with Conflict
When `cyber' is used as a prefix, attention is typically drawn to the technological and spectacular aspects of war and conflict -- and, by extension, security. We offer a different approach to engaging with and understanding security in such contexts, by foregrounding the everyday -- mundane -- experiences of security within communities living with and fleeing from war. We do so through three vignettes from our field research in Colombia, Lebanon and Sweden, respectively, and by highlighting th…

The fediverse is often full of drama with admins falling out with each other and defederations, and threats and tears.
Now, with the public spat between the Twitter admin and the TruthSocial admin, the rest of the world gets to enjoy a similar spectacle!
They can't defederate of course, because Twitter never became open enough and TruthSocial was already defederated by everyone as soon as it existed.
Only on Fedi can you get the full experience of a public spat and defederation, because only on Fedi can the admins really at-mention and and directly reply and take the final dramatic action of a flouce-defederation.
Trump fans who are Twitter users can't port their followers over to TruthSocial, and Turther Musk fans can't just migrate their account to Twitter.
They're stuck.
So you see Fedi really is the best when it comes to massive public spats between admins and this current admin-drama is only getting more attention because it's between two of the worst people in the world.
#fediverse #interInstanceDrama #adminFight

and also 50 years ago today, following the dead session at ace’s, #JerryGarcia & merl saunders in #berkeley with a mystery drummer. menke/falenga audience tape, quality getting better as it goes:

Last night I dreamed that the great computer scientist, Niklaus Wirth, had died by suicide because he was convinced his intellect was failing, because a simple financial calculation was failing, because he'd caught an exception and just returned zero instead of handling it, because he'd written sketch code and meant to come back and deal with it later but had not done so.
Which is almost certainly all arrant nonsense, but what a BIZARRE thing to dream about.

This https://arxiv.org/abs/2306.07237 has been replaced.
link: https://scholar.google.com/scholar?q=a

Three Edge-disjoint Plane Spanning Paths in a Point Set
We consider the following problem: Given a set $S$ of $n$ distinct points in the plane, how many edge-disjoint plane straight-line spanning paths can be drawn on $S$? Each spanning path must be crossing-free, but edges from different paths are allowed to intersect at arbitrary points. It is known that if the points of $S$ are in convex position, then $\lfloor n/2 \rfloor$ such paths always exist. However, for general point sets, the best known construction yields only two edge-disjoint plane sp…