Tootfinder

En ny studie påstås bevisa att en massa populära råd på internet vid endometrios nu är bevisade att fungera men studien är en dåligt utförd enkätstudie som egentligen inte svarar på någonting mer än vad som är populärt att testa just nu
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'Misleiding van de Tweede Kamer'
De kritiek op Faber is niet mals.
EenVandaag opende er vandaag mee.
Minister Faber belooft strengere aanpak over... | EenVandaag
https://eenvan…

Now at #tdose in Katoen kamer, Tessel Renzenbrink from @… presenting an "Ask Us Anything" talk on getting really easy funding for your project.
@…

Ibland är det skönt att bli förvånad, tänk att sossarna bara ville sänka straffåldern till 14. Jag var beredd på 6 år - jävla clowner. Kommer ALDRIG att få min röst igen någonsin...

Pure Gaps at Many Places and Multi-point AG Codes from Arbitrary Kummer Extensions
Huachao Zhang, Chang-An Zhao
https://arxiv.org/abs/2505.23274 https://…

Pure Gaps at Many Places and Multi-point AG Codes from Arbitrary Kummer Extensions
For a Kummer extension defined by the affine equation $y^{m}=\prod_{i=1}^{r} (x-\a_i)^{λ_i}$ over an algebraic extension $K$ of a finite field $\fq$, where $\la_i\in \Z\backslash\{0\}$ for $1\leq i\leq r$, $\gcd(m,q) = 1$, and $\a_1,\cdots,\a_r\in K$ are pairwise distinct elements, we propose a simple and efficient method to find all pure gaps at many totally ramified places. We introduce a bottom set of pure gaps and indicate that the set of pure gaps is completely determined by the bot…

Now at #tdose in Katoen kamer, a workshop by Michael August Bournique
on The Cyber Resilience Act for Open Source Projects.
@…
#CRA

This https://arxiv.org/abs/2505.13727 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Kummer Surfaces, Isogenies and Theta Functions
The paper discusses geometric and computational aspects associated with $(n,n)$-isogenies for principally polarized Abelian surfaces and related Kummer surfaces. We start by reviewing the comprehensive Theta function framework for classifying genus-two curves, their principally polarized Jacobians, as well as for establishing explicit quartic normal forms for associated Kummer surfaces. This framework is then used for practical isogeny computations. A particular focus of the discussion is the $…

This https://arxiv.org/abs/2211.07055 has been replaced.
link: https://scholar.google.com/scholar?q=a

Geometric complexity theory for product-plus-power
According to Kumar's recent surprising result (ToCT'20), a small border Waring rank implies that the polynomial can be approximated as a sum of a constant and a small product of linear polynomials. We prove the converse of Kumar's result and establish a tight connection between border Waring rank and the model of computation in Kumar's result. In this way, we obtain a new formulation of border Waring rank, up to a factor of the degree. We connect this new formulation to the orbit closure proble…

Realization, Interpolation, Toeplitz corona and Extension Theorem for Tetrablock
Shubham Jain, Surjit Kumar, Milan Kumar Mal, Paramita Pramanick
https://arxiv.org/abs/2505.23492

Realization, Interpolation, Toeplitz corona and Extension Theorem for Tetrablock
We introduce a notion of Schur Agler class associated with the tetrablock and establish a realization theorem for this class. Furthermore, we provide a tetrablock analog of the interpolation theorem, the Toeplitz corona theorem, and an extension theorem.

Now at #tdose in Katoen kamer, a workshop by @… on @… (who uses #Guix