Additional information
type of fractal | Rudy |
---|---|
formula | \[z_{n+1}=z_n^p+c\cdot{z}\] |
center x | 0.011474063844656358368556681170957745052874088287354 |
center y | 0.0026946166361793894884757438745737090357579290866852 |
Re(p) | 16 |
Im(p) | 0 |
Re(c) | 1.1622299366058188585526522729196585714817047119141 |
Im(c) | 0.0013451370452164461942456963328140773228369653224945 |
section size | 0.0001482140675139111563735072607528309163171797990799 |
color style | weighted-coloring |
smoothing function | spline |
core color | 0x0 |
puzzle piece? | true |
colormap | 215 |
post-processed | false |
siblings | 1 |
#731D92 : 29.17%
#DB6A12 : 14.39%
#A34898 : 12.78%
#CE9A4B : 12.26%
#D2681A : 10.65%
Rarity
type of fractal | Rudy | 7.43% |
Re(p) | 16 | 1.04% |
color style | weighted-coloring | 34.54% |
smoothing function | spline | 10.93% |
core color | 0x0 | 99.53% |
puzzlepiece | true | 1.83% |
colormap | 215 | |
post-processed | false | 70.26% |
siblings | 0615, 1364, 1368, 1696, 2383, 3960, 4456, 4563, 4853, 7052, 7580, 7957, 8245, 8436, 8600, 9764, 9639 | |
puzzle pieces | 0615, 1364, 1368, 1696, 2383, 3960, 4456, 4563, 4853, 7052, 7580, 7957, 8245, 8436, 8600, 9764 |