Tootfinder

Numbers play a role in the music of the suite "Ritual & Mayhem". The composer lays out their meaning for us in this article.
#music and #numbers

"Ritual & Mayhem" by the numbers
Stan Stewart - @muz4now

ESWC 2025 has just started with the presentation of the submission numbers to the individual tracks:
research track: 98 papers
resource track: 36 papers
in-use track: 22 papers
Looking forward to great presentations and discussions!
#eswc2025 #semweb

It’s language pedantry! No, it’s math pedantry! Anyhow, “Comparing Numbers Badly” gripes about the mis-use of “order(s) of magnitude” and percentages in comparing numbers: https://www.tbray.org/ongoing/When/202x/2025/05/30/Number-Comparison-Representa…

Comparing Numbers Badly

George Pickens' new Dallas Cowboys jersey number debuts at OTAs https://www.si.com/nfl/cowboys/news/george-pickens-new-dallas-cowboys-jersey-number-debuts-otas

New Steelers cornerback Jalen Ramsey appears to want jersey number already owned by another Pittsburgh veteran

https://www.cbssports.com/nf…

On the number of exceptional intervals to the prime number theorem in short intervals
Ayla Gafni, Terence Tao
https://arxiv.org/abs/2505.24017 https://

On the number of exceptional intervals to the prime number theorem in short intervals
For a fixed exponent $0 < θ\leq 1$, it is expected that we have the prime number theorem in short intervals $\sum_{x \leq n < x+x^θ} Λ(n) \sim x^θ$ as $x \to \infty$. From the recent zero density estimates of Guth and Maynard, this result is known for all $x$ for $θ> \frac{17}{30}$ and for almost all $x$ for $θ> \frac{2}{15}$. Prior to this work, Bazzanella and Perelli obtained some upper bounds on the size of the exceptional set where the prime number theorem in short intervals fails. We…

This is an interesting article about FFOTUS's cell phone.
Apparently many people know the number. And apparently FFOTUS often picks up and answers.
If I had the number I would publish it so that all of us could carry out our First Amendment right to "right to petition the government for redress of grievances".
"The Secret History of Trump’s Private Cellphone"

The Secret History of Trump’s Private Cellphone
“Who’s calling?” the president asks as he answers call after call from numbers he doesn’t know.

'Earmarks of a Shakedown': Congressional Black Caucus Threatens To Boycott Target After Retail Giant Stops Funding Its Nonprofit Arm (Chuck Ross/The Washington Free Beacon)
https://freebeacon.com/democrats/earmarks-of-a-shakedown-congressional-black-caucus-threatens-to-boycott-target-after-retail-giant-stops-funding-its-nonprofit-arm/
http://www.memeorandum.com/250702/p75#a250702p75

Did Dallas Cowboys shop leak George Pickens' new jersey number? https://www.si.com/nfl/cowboys/news/did-dallas-cowboys-shop-leak-george-pickens-new-jersey-number

Counting abelian number fields with restricted ramification type
Julie Tavernier
https://arxiv.org/abs/2507.00448 https://arxiv.org/p…

Counting abelian number fields with restricted ramification type
We count abelian number fields ordered by arbitrary height function whose generator of tame inertia is restricted to lie in a given subset of the Galois group, and find an explicit formula for the leading constant. We interpret our results as a version of the Batyrev-Manin conjecture on $BG$ and rephrase our result on number fields with restricted ramification type in terms of integral points on $BG$. We also prove that such number fields are equidistributed with respect to suitable collections…