Tootfinder

Reminder
Trump: Americans Who Died in War Are ‘Losers’ and ‘Suckers’
The president has repeatedly disparaged the intelligence of service members.
Vote for Democracy!

https://www.theatlantic.com/politics/archive/2020/09/trump-americans-who-died-at-war-are-losers-and-suckers/615997/

#NowPlaying Bad Nerves.
This is a live version of "Baby Drummer", a song on the first Bad Nerves record from 2020.
They have a new record 'Still Nervous' coming May 31, so you'll probably hear me blather on about them again before and/or after then. LOVE this sound. They're tighter than SHIT & these guys have the whole deal. Catchy, frantic and frenetic, just ho…

Rightwing activists ramp up drive to hand-count ballots
If more localities decide to try hand-counting in the November election, results could be inaccurate, untrustworthy or delayed, fostering more distrust in elections.
In places that opt not to hand-count, supporters of the practice could use this choice as a reason to question or refuse to sign off on certification.
Either way, it raises the risk of throwing the 2024 election into chaos.
“It just gives additional…

Wow 😲 Efficacy of a single low dose of esketamine after childbirth for mothers with symptoms of prenatal depression: randomised clinical trial
https://www.bmj.com/content/385/bmj-2023-078218

A profile of Swedish accounting software maker Fortnox, valued at $4.6B after its stock rose 5x since 2020, as some analysts question its growth prospects (Financial Times)
https://t.co/Y4xOdW5xGE

US election workers face thousands of threats – so why so few prosecutions?
The US Department of Justice circulated a memo to all federal prosecutors and FBI agents. There had been a “significant increase in the threat of violence against Americans who administer free and fair elections”, the memo said.
The increase in threats amounted to “a threat to democracy. We will promptly and vigorously prosecute offenders.”
The memo announced the formation of a new unit within the ju…

This https://arxiv.org/abs/2303.07539 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_csHC_…

HCI Papers Cite HCI Papers, Increasingly So
To measure how HCI papers are cited across disciplinary boundaries, we collected a citation dataset of CHI, UIST, and CSCW papers published between 2010 and 2020. Our analysis indicates that HCI papers have been more and more likely to be cited by HCI papers rather than by non-HCI papers.

får man skriva att man är en "icke vinstdrivande" skola när man i regel gör 6-7 siffror plus och tar ut utdelningar mellan 300-750 kkr varje år?
Utdelningar senaste åren är 742 kkr (2022-12-19), 726 kkr (2021-10-29), 705 kkr (2020-10-28), 300 kkr (2019-11-08), 300 kkr (2018-12-10), 390 kkr (2017-11-30).
Vinster senaste åren:
19-20 1,5 mkr.
20-21 1,2 mkr.
21-22 700 kkr.
22-23 800 kkr.
Uppgifter från årsredovisningarna som ligger på

Yet another House Republican announces retirement — and says 'dysfunction' has 'taken a toll' - Alternet.org
https://www.alternet.org/house-republican-retirement-dysfunct…

Yet another House Republican announces retirement — and says 'dysfunction' has 'taken a toll'
House Republicans will now have one more vacant seat to fill this November after yet another member of the majority announced his retirement on Thursday.Rep. Jake LaTurner (R-Kansas), who was first elected in 2020, stated he would not be seeking a third term in the House of Representatives this fall...

This https://arxiv.org/abs/2402.19146 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_csDS_…

Computing Longest Common Subsequence under Cartesian-Tree Matching Model
Two strings of the same length are said to Cartesian-tree match (CT-match) if their Cartesian-trees are isomorphic [Park et al., TCS 2020]. Cartesian-tree matching is a natural model that allows for capturing similarities of numerical sequences. Oizumi et al. [CPM 2022] showed that subsequence pattern matching under CT-matching model can be solved in polynomial time. This current article follows and extends this line of research: We present the first polynomial-time algorithm that finds the lon…

Bitcoin's fourth halving is now complete, lowering miners' block subsidy rewards from 6.25 BTC to 3.125 BTC; the third halving was on May 2020 (James Hunt/The Block)
https://www.theblock.co/post/289875/bitcoi

Paulie #BuildTheWall Nuts Is back! Pale & Pardoned & Loyal !
The #BeltwayBadBoy & #TrumpWorld vet is again orbiting the #RNC

Paul Manafort, poised to rejoin Trump world, aided Chinese media deal
The former Trump campaign chairman, who’s likely to help manage this summer’s GOP convention, resumed consulting work after being pardoned in 2020.

This https://arxiv.org/abs/2212.07418 has been replaced.
link: https://scholar.google.com/scholar?q=a

Homological dimensions of Burch ideals, submodules and quotients
The notion of Burch ideals and Burch submodules were introduced (and studied) by Dao-Kobayashi-Takahashi in 2020 and Dey-Kobayashi in 2022 respectively. The aim of this article is to characterize various local rings in terms of homological invariants of Burch ideals, Burch submodules, or that of the corresponding quotients. Specific applications of our results include the following: Let $(R,\mathfrak{m})$ be a commutative Noetherian local ring. Let $M=I$ be an integrally closed ideal of $R$ suc…

They panic-bought bidets during the pandemic. It changed their lives.
Bidets — which clean you up with a stream of water, reducing the need for tissue — certainly weren’t the only items that people waited months for during that strange time.
But while many have regretted buying their Pelotons or even their homes, those who installed the bathroom fixture at the height of the Great Toilet Paper Shortage of 2020 are far from remorseful.
Instead, they’ve become true believers…

They panic-bought bidets during the pandemic. It changed their lives.
Four years after the toilet paper shortage of 2020, bidet converts say they’re never going back — and bidet manufacturers say U.S. sales have never been better.

$\operatorname{SL}(n)$ contravariant function-valued valuations on polytopes
Zhongwen Tang, Jin Li, Gangsong Leng
https://arxiv.org/abs/2403.12890 https://…

$\operatorname{SL}(n)$ contravariant function-valued valuations on polytopes
We present a complete classification of $\operatorname{SL}(n)$ contravariant, $C(\mathbb{R}^n\setminus\{o\})$-valued valuations on polytopes, without any additional assumptions.It extends the previous results of the second author [Int. Math. Res. Not. 2020] which have a good connection with the $L_p$ and Orlicz Brunn-Minkowski theory. Additionally, our results deduce a complete classification of $\operatorname{SL}(n)$ contravariant symmetric-tensor-valued valuations on polytopes.