#windows #linux #download #useful #veryuseful #awesome #tool #app #software

I am dropping here some tools people might appreciate to simplify their windows/linux workflow

#jdownloader https://jdownloader.org/
#youtube #downloader #yt-dlp : https://github.com/yt-dlp/yt-dlp
#portableapps (win): https://portableapps.com/apps
#easy2boot #e2b #usb #swissknife : https://easy2boot.xyz/

Other lists are coming later on
One is Fdroid apps - opensource apps for android phone
My favorite is linux centered

Shitshitshit. Sitting at my Zoom desk, in my dressing gown, wondering where my friend could be, for our zoom brunch ...

Where? 😧 in her car, driving to meet me at the real breakfast place. #aaaaahhhhh

She'll pick me up instead. Phew.
I will do a failure bow when she arrives.
#veryUseful #soHuman
😂

https://abiggergame.today/failurebow/

This paper's Theorem 1.8 seems to extend the Koebe 1/4 Theorem of #ComplexAnalysis into n-dimensional real spaces, which could be #VeryUseful in getting reliable¹ #DistanceEstimate formulas for 3D #fractals.

> Quasiconformal analogues of theorems of Koebe and Hardy-Littlewood.
> K. Astala and F. W. Gehring
> Michigan Math. J. Volume 32, Issue 1 (1985), 99-107.
> https://projecteuclid.org/euclid.mmj/1029003136

Has some pre-requisites I need to research further, like knowing what K-quasiconformal means. If only I understood it enough to calculate the coefficient c (which is 4 for conformal complex functions), which depends only on the K of the function and the dimension of the space...

The "integrate the log of the Jacobian over the largest ball that fits inside the domain" part might be tricky in practice too, maybe some luck will mean something turns out to be harmonic so it can be evaluated at the center only? Not sure about any of this. Maybe I'm in over my head...

#AmReading #maths

¹ reliable means "this is a proven lower bound" so that sphere-marching renderers will never overstep