Tootfinder

I suddenly remembered when I bought my first 16m color VESA card and the very first thing I did was spend hours exploring the Mandelbrot set.
Those were the days.

Is it just me, or do Trump's golden gimgaws look a lot like the Mandelbrot?

Replaced article(s) found for physics.data-an. https://arxiv.org/list/physics.data-an/new
[1/1]:
- Universal emergence of local Zipf-Mandelbrot law
Davide Cugini, Andr\'e Timpanaro, Giacomo Livan, Giacomo Guarnieri

Replaced article(s) found for physics.soc-ph. https://arxiv.org/list/physics.soc-ph/new
[1/1]:
- Universal emergence of local Zipf-Mandelbrot law
Davide Cugini, Andr\'e Timpanaro, Giacomo Livan, Giacomo Guarnieri

Julia sets appear quasiconformally in the Mandelbrot set, II: A parabolic proof
Tomoki Kawahira, Masashi Kisaka
https://arxiv.org/abs/2510.01013 https://ar…

Julia sets appear quasiconformally in the Mandelbrot set, II: A parabolic proof
Following the ideas of A.~Douady, we give an alternative proof of the authors' result: for any boundary point $c_0$ of the Mandelbrot set $M$, we can find small quasiconformal copies of $M$ in $M$ that are encaged in nested quasiconformal copies of the totally disconnected Julia set of a parameter arbitrarily close to $c_0$.