Tootfinder

Calamus 19 Mind you the timid models of the rest, the majority?
A declaration of intellectual independence and a celebration of brotherly love. Honestly this poem feels a little clumsy to me, I can see why Whitman struck the awkward introducing lines in later editions.
As always, looking for the gay content:
Yet comes one, a Manhattanese, and ever at parting, kisses me lightly on the lips with robust love.
And I, in the public room, or on the crossing of the street, or on the ship's deck, kiss him in return
We observe that salute of American comrades
But I can't in all honestly read this use of "kissing" as erotic. Here the public kissing and the "salute of comrades" makes me think it's more of a fraternal kiss.
Which doesn't exclude a romantic kiss as well, or an erotic one. What's so vital about Calamus is how Whitman blends masculine sexual love with the love of comrades. I think both meanings are latent in every poem.

Effective description of Nelson-Barr models and the theta parameter
Gustavo H. S. Alves, Celso C. Nishi
https://arxiv.org/abs/2506.03257 https://

Effective description of Nelson-Barr models and the theta parameter
Nelson-Barr theories solve the strong CP problem with CP spontaneously broken at Λ_{CP} and transmitted to the CP conserving version of the SM through vector-like quarks (VLQs). For an arbitrary number of CP breaking scalars and VLQs, we perform the full one-loop matching calculations at Λ_{CP} up to dimension five operators and the relevant matching calculations at the VLQ scale relevant to tracking the contributions to the parameter \barθ. In the EFT after the CP breaking scalars have been…

I just did the generic "Applications Engineer" job test for City of SF and it definitely was written by someone who hasn't moved past domain controllers and 2005. I got a "15.0", whatever that means for the rule of the list.

Soft theorems of tree-level ${\rm Tr}(\phi^3)$, YM and NLSM amplitudes from $2$-splits
Kang Zhou
https://arxiv.org/abs/2506.00747 https://

Soft theorems of tree-level ${\rm Tr}(ϕ^3)$, YM and NLSM amplitudes from $2$-splits
In this paper, we extend the method proposed in \cite{Arkani-Hamed:2024fyd} for deriving soft theorems of amplitudes, which relies exclusively on factorization properties including conventional factorizations on physical poles, as well as newly discovered $2$-splits on special loci in kinematic space. Using the extended approach, we fully reproduce the leading and sub-leading single-soft theorems for tree-level ${\rm Tr}(ϕ^3)$ and Yang-Mills (YM) amplitudes, along with the leading and sub-lead…