Tootfinder

from my link log —
CBOR for embedded C with a Rust server.
https://www.jaredwolff.com/cbor-for-embedded-c-and-rust/
saved 2020-11-26 https://…

CBOR for Embedded C and Rust
Learn how to serialize your IoT data using CBOR on embedded C an Rust.

Instructions for trapping mosquitoes that are in your bedroom. #mosquitoes https://colinpurrington.com/2020/06/diy-soda-bottle-mosquito-trap/

Trump revives unverified claims of noncitizen voting in 2020 (Washington Post)
https://www.washingtonpost.com/politics/2026/08/18/trump-revives-unverified-claims-noncitizen-voting-2020/
http://www.memeorandum.com/260818/p136#a260818p136

Samuel Donoso, el otro protagonista del caso Hermosilla: pagos en efectivo desde La Moneda e interferencia en 17 nombramientos judiciales
https://reportea.cl/2026/08/26/samuel-

from my link log —
An introduction to quaternions.
http://www.euclideanspace.com/maths/algebra/realNormedAlgebra/quaternions/index.htm
saved 2020-11-26

„Im Zuge der Covid-19-Pandemie spendete sie im April 2020 eine Million US-Dollar für die Forschung am Vanderbilt University Medical Center in Nashville. Im November 2020 wurde bekanntgegeben, dass #Parton|s Spende maßgeblich zur Entwicklung des Moderna-Impfstoffs beigetragen habe.“

Wolfgang Porsche, the Austrian-German automotive magnate,
appears to have abandoned plans to build a private 500-metre tunnel for his cars through the Salzburg hills
after a public uproar over the “tunnel for one”.
In 2020, Porsche bought a storied 17th-century villa on the outskirts of Salzburg for €8.4m (£7.2m),
and last autumn he secured permission from the city authorities for an estimated €10m private access road through the rugged limestone hill.
The 83-ye…

Porsche magnate puts historic Salzburg villa up for sale after row over private ‘tunnel for one’
Plans by Wolfgang Porsche to bore private 500-metre road link through Austrian hill caused anger among locals

Installed @… on my OG 2020 M1 Air 8GB and it's like a brand new computer. I love it.

from my link log —
Towards Sequoia PGP v1.0.
https://sequoia-pgp.org/blog/2020/04/26/202004-towards-sequoia-v1.0/
saved 2020-04-27

Jason Hickel (2020): Weniger ist mehr (Vorwort Maja Göpel)
https://www.oekom.de/buch/weniger-ist-mehr-9783987260292
Gesundschrumpfen vom exponentiellen Wachstum und Tauschwert zu Gebrauchswert nach gerechten Regeln.
1/2

DefoEye: Python-Based Software for Facilitating Time-Series InSAR Analysis of Sentinel-1 Remote-Sensing Data
Alireza Taheri Dehkordi, Hossein Hashemi, Amir Naghibi
https://arxiv.org/abs/2608.04915 https://arxiv.org/pdf/2608.04915 https://arxiv.org/html/2608.04915
arXiv:2608.04915v1 Announce Type: new
Abstract: Many existing time-series Interferometric Synthetic Aperture Radar (TS-InSAR) software tools have limitations, including restricted geographic applicability, commercial licensing, and incomplete end-to-end processing support. Although GMTSAR avoids some of these constraints, it still requires substantial manual intervention and C-shell commands, lacks a user-friendly graphical interface, and omits important steps such as interferogram network pruning and anchoring of unwrapped interferograms. This paper introduces DefoEye (v1), an open-source Python-based software package that wraps GMTSAR and provides a unified, user-friendly TS-InSAR workflow for Sentinel-1 data. DefoEye supports parallel job execution, interferogram network pruning, and multiple anchoring options. Its performance was evaluated from 2020 to 2024 in four regions with different geological settings, deformation mechanisms, and atmospheric and climatic conditions. In Bologna, Italy; Gotland, Sweden; and Houston, USA, DefoEye results were compared with observations from 10 GNSS stations and showed strong agreement, with RMSE values of 4.3-11.9 mm and Pearson correlation coefficients of 0.63-0.95. In Karaj, Iran, where GNSS observations were unavailable, DefoEye was compared with other widely used processing tools and achieved similarly close agreement, with an RMSE of 4.8 mm/yr and a Pearson correlation coefficient of 0.98. These results demonstrate that DefoEye provides reliable TS-InSAR products for geological, hydrological, and environmental applications.
toXiv_bot_toot

Dirichlet symbols and the nonlinear wave equation
Ramlal Debnath, Haakan Hedenmalm
https://arxiv.org/abs/2608.04666 https://arxiv.org/pdf/2608.04666 https://arxiv.org/html/2608.04666
arXiv:2608.04666v1 Announce Type: new
Abstract: We study the operator symbols of Dirichlet type introduced by Hedenmalm and Shimorin (2020), in connection with a given contraction on $L^2$ of the unit disk. They are always holomorphic functions on the bidisk. Such Dirichlet symbols associated with the Grunsky operator of a univalent function on the disk or exterior disk are of particular significance. From the work of Hedenmalm and Shimorin, we know they are characterized as solutions of a certain nonlinear wave equation. We perform a local analysis of such symbols near the diagonal on the bidisk, and in so doing, we provide alternative chart coordinates for the infinite-dimensional manifolds of univalent functions of the disk or the exterior disk. Those coordinates allow us to characterize $\log\psi'$ for $\psi$ in the class $\Sigma$ of normalized univalent functions without explicitly touching the univalence property. Moreover, those manifolds extend the universal Teichm\"uller space of Lipman Bers beyond the quasicircle boundary setting, allowing for more fractality. The fractality of harmonic measure for the domain associated with the given univalent function can be studied in terms of the asymptotic variance introduced by McMullen (2008). The asymptotic variance captures the $L^2$ average amplitude of the nonlinearity. We introduce the new concept of Schwarzian asymptotic variance, which measures the average amplitude of the Schwarzian derivative in place of the nonlinearity. For this new Schwarzian asymptotic variance, we find that the effectiveaverage amplitude of $(1-|z|^2)^2|\Sop(\vp)|^2$ on the disk in the hyperbolic metric sense is at most $72/5=14.4$, considerably smaller than the maximum amplitude of $36$. Here, $\Sop(\vp)$ is the Schwarzian derivative of $\varphi\in\mathscr{S}$, and the analogous statement is valid for $\psi\in\Sigma$ as well.
toXiv_bot_toot

🇺🇦 #NowPlaying on KEXP's #PositiveVibrations
Brain Damage & Big Youth:
🎵 2020 I Pray Thee
#BrainDamage #BigYouth
https://braindamagedub.bandcamp.com/track/2020-i-pray-thee
https://open.spotify.com/track/4bR2mngdkZQ2xI4KNztkkA