Tootfinder

The U.S. military B-2 Spirit bomber pilots and crew involved with the coordinated strikes on Iran's nuclear facilities last month have been invited to attend a July 4 celebration at the White House
-- but it's not clear what measures have been taken to protect their identities.
The White House confirmed to Military.com that those involved in the mission, dubbed Operation Midnight Hammer, were invited to the White House's July 4 celebration.
It follows comments mad…

Pilots Who Conducted Iran Strikes Invited to White House on July 4, Raising Security Concerns
The B-2 Spirit bomber pilots and crew involved with the strikes on Iran's nuclear facilities last month have been invited to attend a July 4 celebration at the White House, but it's not clear what measures have been taken to protect their identities.

Extendible cardinals, and Laver-generic large cardinal axioms for extendibility
Saka\'e Fuchino
#toXiv_bot_toot

The presentable stable envelope of an exact category
Christoph Winges, Marius Nielsen
https://arxiv.org/abs/2506.02598 https://arxiv.…

The presentable stable envelope of an exact category
We prove an analogue of the Gabriel--Quillen embedding theorem for exact $\infty$-categories, giving rise to a presentable version of Klemenc's stable envelope of an exact $\infty$-category. Moreover, we construct a symmetric monoidal structure on the $\infty$-category of small exact $\infty$-categories and discuss the multiplicative properties of the Gabriel--Quillen embedding. For $E$ an Adams-type homotopy associative ring spectrum, this allows us to identify the symmetric monoidal $\infty$-…

This https://arxiv.org/abs/1712.00555 has been replaced.
link: https://scholar.google.com/scholar?q=a

A monadicity theorem for higher algebraic structures
We develop a theory of Eilenberg-Moore objects in any $(\infty,2)$-category and extend Barr-Beck's monadicity theorem to any $(\infty,2)$-category that admits Eilenberg-Moore objects. We apply this result to various $(\infty,2)$-categories of higher algebraic structures to obtain a monadicity theorem for enriched $\infty$-categories, $\infty$-operads and higher Segal objects. Analyzing Eilenberg-Moore objects in the $(\infty,2)$-categories of symmetric monoidal $\infty$-categories and lax (opla…

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Entretanto, parece que se concretizou o inevitšvel choque entre os dois superidiotas, o Trump e o Musk.
Era inevitšvel. Surpresa zero. Ališs, a minha única surpresa foi ter demorado tanto tempo.

Anzahl der installierten #Windkraftanlagen pro Jahr in Deutschland mit Stand vom 03.07.2025.
Rein numerische Zählung nach Inbetriebnahmejahr ohne Berücksichtigung des Betriebsstatus.
Der Datenbestand enthält ggf. unplausible Datensätze.
Anmerkung: Erster Versuch einer #Datenanalyse

A rank zero $p$-converse to a theorem of Gross--Zagier, Kolyvagin and Rubin
Ashay A. Burungale, Ye Tian
https://arxiv.org/abs/2506.03465 https://

A rank zero $p$-converse to a theorem of Gross--Zagier, Kolyvagin and Rubin
Let $E$ be a CM elliptic curve defined over $\mathbb{Q}$ and $p$ a prime. We show that $${\mathrm corank}_{\mathbb{Z}_{p}} {\mathrm Sel}_{p^{\infty}}(E_{/\mathbb{Q}})=0 \implies {\mathrm ord}_{s=1}L(s,E_{/\mathbb{Q}})=0 $$ for the $p^{\infty}$-Selmer group ${\mathrm Sel}_{p^{\infty}}(E_{/\mathbb{Q}})$ and the complex $L$-function $L(s,E_{/\mathbb{Q}})$. Along with Smith's work on the distribution of $2^\infty$-Selmer groups, this leads to the first instance of the even parity Goldfeld conjectur…

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Nation of Language:
🎵 Inept Apollo
#NowPlaying #NationofLanguage
https://nationoflanguage.bandcamp.com/track/inept-apollo
https://open.spotify.com/track/0YikZXNNkvNlPInLAPMV06