Additional information
| type of fractal | Rudy |
|---|---|
| formula | \[z_{n+1}=z_n^p+c\cdot{z}\] |
| center x | 0.26233406603366210552152892887534108012914657592773 |
| center y | -0.25755458682338561171576429842389188706874847412109 |
| Re(p) | 5 |
| Im(p) | 0 |
| Re(c) | 1.1654361049554695650698477038531564176082611083984 |
| Im(c) | 0.016447302310446543921473860905280162114650011062622 |
| section size | 0.02081015883606331801081168464406800922006368637085 |
| color style | weighted-coloring |
| smoothing function | linear |
| core color | 0x0 |
| puzzle masterpiece? | true |
| colormap | 174 |
| post-processed | false |
| siblings | 2 |
#6A5D2B : 26.93%
#4C7449 : 16.44%
#12250F : 13.99%
#2E592D : 12.15%
#663671 : 9.39%
Rarity
| type of fractal | Rudy | 7.43% |
| Re(p) | 5 | 3.93% |
| color style | weighted-coloring | 34.54% |
| smoothing function | linear | 20.81% |
| core color | 0x0 | 99.53% |
| masterpiece | true | 0.2% |
| colormap | 174 | |
| post-processed | false | 70.26% |
| siblings | 0215, 1424, 2424, 2541, 6565, 7132, 9240, 9356, 9725, 2018, 5591 | |
| puzzle pieces | 0215, 1424, 2424, 2541, 6565, 7132, 9240, 9356, 9725 |