Tootfinder

The Honeycomb yoke and throttles came in, and they're friggin' awesome. I'm hoping they take less effort (pain) than the other devices did. Very excited to put these to good use.
#msfs2024 #flightsim

Bicomplex polar weighted homogeneous polynomials
Yesenia Bravo, In\'acio Rabelo, Agust\'in Romano-Vel\'azquez
https://arxiv.org/abs/2506.00255 …

Bicomplex polar weighted homogeneous polynomials
We study the topology of real polynomial maps $\mathbb{R}^{4n} \longrightarrow \mathbb{R}^{4}$ expressed in terms of bicomplex variables and their conjugates, which we refer to as bicomplex mixed polynomials. We introduce the notion of polar weighted homogeneity, a property that generalizes the concept of weighted homogeneity in the complex setting. This leads to the existence of global and spherical Milnor fibrations. Moreover, we include a discussion on bicomplex vector calculus, a bicomplex …

どんな内容のレポートがほしいって具体的に指示していて、内容も予測したものを出力させてはいるんですが、
このぐらい周辺情報を集めて綺麗にまとめてくれると便利ですね。
AI生成とはいえ、内容は重要なものなので、記事の類と思って読んでいただければ。
あと、Hackers' Pubという、ActivityPub対応のQiita、Zennを目指したプラットフォームのテストでもあります。
ブログどこに書こうかな……って考えている方は、検討してみるといいですよ。私も少し招待コード出せます。開発者の洪民憙さんにお願いすれば確実です。

Why Québec Is Right to Take On Spotify: Cultural Sovereignty in the Age of Algorithmic Homogenization http://musictechpolicy.com/2025/05/26/why-quebec-i…

Why Québec Is Right to Take On Spotify: Cultural Sovereignty in the Age of Algorithmic Homogenization
Spotiy is about to run into a real buzz saw in Quebec.

Homogenisation and spectral convergence of high-contrast convolution type operators
Mikhail Cherdantsev, Andrey Piatnitski, Igor Velcic
https://arxiv.org/abs/2507.02638

Homogenisation and spectral convergence of high-contrast convolution type operators
The paper deals with homogenisation problems for high-contrast symmetric convolution-type operators with integrable kernels in media with a periodic microstructure. We adapt the two-scale convergence method to nonlocal convolution-type operators and obtain the homogenisation result both for problems stated in the whole space and in bounded domains with the homogeneous Dirichlet boundary condition. Our main focus is on spectral analysis. We describe the spectrum of the limit two-scale operator…

Fette Beute

On Homogeneous CR Manifolds of Arbitrary Order of Levi Nondegeneracy
Stefano Marini, Costantino Medori
https://arxiv.org/abs/2506.00897 https://

On Homogeneous CR Manifolds of Arbitrary Order of Levi Nondegeneracy
This paper present homogeneous CR hypersurfaces satisfying the $CR$-invariant property of being $k$-nondegenerate for an arbitrary integer $k\geq 1$. The construction of such homogeneous manifolds are based on $CR$ algebras defined by irreducible representations of $\mathfrak{su}(2)$. An explicit study of the iterated Levi forms with their respective kernels, along with the local model equation, is given.

2-Homogeneous bipartite distance-regular graphs and the quantum group $U^\prime_q(\mathfrak{so}_6)$
Paul Terwilliger
https://arxiv.org/abs/2506.02190 https…

2-Homogeneous bipartite distance-regular graphs and the quantum group $U^\prime_q(\mathfrak{so}_6)$
We consider a 2-homogeneous bipartite distance-regular graph $Γ$ with diameter $D \geq 3$. We assume that $Γ$ is not a hypercube nor a cycle. We fix a $Q$-polynomial ordering of the primitive idempotents of $Γ$. This $Q$-polynomial ordering is described using a nonzero parameter $q \in \mathbb C$ that is not a root of unity. We investigate $Γ$ using an $S_3$-symmetric approach. In this approach one considers $V^{\otimes 3} = V \otimes V \otimes V$ where $V$ is the standard module of $Γ$. W…

Figured I'd post a picture of the Honeycomb Aeronautical Charlie Rudder Pedal. Pretty solid, but I need to figure out how to keep it from moving or to reduce the resistance of the pedals. Should be fairly straightforward.
#gaming #pedals

Unramified Brauer groups of homogeneous spaces with finite stabilisers and the Grunwald Problem
Lucas Lagarde
https://arxiv.org/abs/2506.02600 https://

Unramified Brauer groups of homogeneous spaces with finite stabilisers and the Grunwald Problem
We provide an algorithm for calculating the unramified Brauer group of a homogeneous space $X$ of a semi-simple simply connected group $H$ with finite geometric stabiliser over any field of characteristic 0. When $k$ is a number field, we use the obtained description of the unramified Brauer group in order to study the Brauer-Manin obstruction to weak approximation on $X$. In particular, we provide an algorithm to compute the Brauer-Manin obstruction on $X$, which guarantees effectivity of the …