In the last days I were busy exploring some ideas I had, so I put the FractKali project in stand-by for a little while (after all, the results of this ideas will be included in the software, off course)
The fact is that I found a very tiny formula, that shares both the concept of Samuel Monnier's Ducks, and Tglad's Mandelbox.
The details are on this thread of FF: [link]
The most important aspect of this is that can be expressed easily in 3D using real values. The creator of Mandelbulb 3D did a 3D version of this, it's not easy to handle and requires some special treatment (also it only works in Julia mode with neg. values), but it's nice!
I didn't decide yet if I will call it "Kalisets" or "Kaliducks", choose whatever you want or suggest any other
The formula in complex numbers turned to be z=1/abs(z)+c - the same as z=abs(z)^-1+c, so it turned to be a "power -1 burning ship fractal".
This led me to explore the regular "burning ship" (z=abs(z)^2+c, and z=abs(z^2)+c variation), using "exponential smoothing" inside coloring method, because I expected this patterns must appear inside it also and... they were actually! At the moment, I didn't find anywhere that this was known before, so maybe I did a discovery, no too exciting, but a new discovery after all
Off course I'll be uploading some deviations on this...