Tootfinder

National Park Service closes Dupont Circle ahead of WorldPride Parade;
“Entirely unnecessary and infuriating situation," says one D.C. lawmaker.
https://51st.news/national-park-service-closes-dupont-circle-worldpride-parade/

National Park Service closes Dupont Circle ahead of WorldPride Parade
“Entirely unnecessary and infuriating situation," says one D.C. lawmaker.

Tonight #Maven and Maven Exec plugin in combination with Weld brought me to me knees.
Weld refused to load my classes and resources even if Maven reports compilation is successful, I can see the classes in target/classes, and when using -X I see it adds the jars and target/classes to the classpath.
Still Weld throws a bunch of ClassNotFound exceptions.
To make things a lot worse, there're no good hits when searching.
😖 emoji-with-pulling-my-hair emoji-with-me-banging-my-head-against-the-desk 😩

🔊 #NowPlaying on #BBCRadio3:
#ClassicalMixtape
- Switch up your listening with classical music
Take time out with a 30-minute soundscape of classical music by your favourite composers such as Ginastera, Tchaikovsky, and Borodin.
Relisten now 👇
https://www.bbc.co.uk/programmes/m002cp76

Logical Inferentialism & Attacks on Classical Logic
Khashayar Irani
https://arxiv.org/abs/2506.04295 https://arxiv.org/pdf/2506.0…

Logical Inferentialism & Attacks on Classical Logic
This paper undertakes a foundational inquiry into logical inferentialism with particular emphasis on the normative standards it establishes and the implications these pose for classical logic. The central question addressed herein is: 'What is Logical Inferentialism & How do its Standards challenge Classical Logic?' In response, the study begins with a survey of the three principal proof systems that is, David Hilbert's axiomatic systems and Gerhard Gentzen's natural deduction and his sequent c…

This https://arxiv.org/abs/2303.00143 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Hecke Actions on Loops and Periods of Iterated Shimura Integrals
In this paper we show that the classical Hecke correspondences T_N, N>0, act on the free abelian groups generated by the conjugacy classes of the modular group SL_2(Z) and the conjugacy classes of its profinite completion. We show that this action induces a dual action on the ring of class functions of a certain relative unipotent completion of the modular group. This ring contains all iterated integrals of modular forms that are constant on conjugacy classes. It possesses a natural mixed Hodge…

This https://arxiv.org/abs/2004.09217 has been replaced.
link: https://scholar.google.com/scholar?q=a

Vanishing Chern classes for numerically flat Higgs bundles
I consider Higgs bundles satisfying a notion of ampleness that was introduce Bruzzo, Graña Otero and Hernández Ruipérez, and prove that the Chern classes of rank $r$ H-ample Higgs bundles over dimension $n$, polarized, smooth, complex, projective varieties are positive under opportune hypothesis. I extend this to non-negativeness of Chern classes of all numerically effective Higgs bundles; and use this condition to prove the vanishing of Chern classes of numerically flat Higgs bundles.

Implications of a turbulent convection model for classical Cepheids
M. Deka, F. Ahlborn, T. A. M. Braun, A. Weiss
https://arxiv.org/abs/2506.04759 https://…

Implications of a turbulent convection model for classical Cepheids
The appearance of blue loops in the evolutionary tracks of intermediate-mass core He-burning stars is essential for explaining the observed characteristics of Cepheids. The blue loops for lower mass Cepheids cannot always be reproduced when only classical, local mixing length theory (MLT) is used. Additionally, classical models result in a mass discrepancy compared to pulsational and dynamical mass determinations. Both problems can be resolved through an ad-hoc extension of the MLT for convecti…

Existence of infinitely many homotopy classes from $\mathbb S^3$ to $\mathbb S^2$ having a minimimzing $W^{s,\frac 3s}$-harmonic map
Adam Grzela, Katarzyna Mazowiecka
https://arxiv.org/abs/2506.05060

Existence of infinitely many homotopy classes from $\mathbb S^3$ to $\mathbb S^2$ having a minimimzing $W^{s,\frac 3s}$-harmonic map
In 1998 T. Rivière proved that there exist infinitely many homotopy classes of $π_3(\mathbb S^2)$ having a minimizing 3-harmonic map. This result is especially surprising taking into account that in $π_3(\mathbb S^3)$ there are only three homotopy classes (corresponding to the degrees $\{-1,0,1\}$) in which a minimizer exists. We extend this theorem in the framework of fractional harmonic maps and prove that for $s\in(0,1)$ there exist infinitely many homotopy classes of $π_{3}(\mathbb S^…

First of many Hospitals to close.
Rural southwest Nebraska clinic closes, blaming expected Medicaid cuts
https://www.klkntv.com/rural-southwest-nebraska-clinic-closes-blaming-expected-medicaid-cuts/

🇺🇦 #NowPlaying on BBCRadio3's #ClassicalLive
Wolfgang Amadeus Mozart, Christiane Karg, Leif Aruhn-Solén, Jóhann Kristinsson, Danish National Concert Choir, Danish National Symphony Orchestra & Manfred Honeck:
🎵 Mass in C minor, K. 427
#WolfgangAmadeusMozart