Additional information
| type of fractal | Mandelbrot |
|---|---|
| formula | \[z_{n+1}=z_n^2+c\] |
| center x | -1.024581623259570409454212579945908050035E-01 |
| center y | -9.444612268691835566827695272562819213581E-01 |
| section size | 2.077989065244203164256800689228952665454E-08 |
| color style | iterative-coloring |
| iterative smoothing | smooth |
| core color | 0x0 |
| puzzle masterpiece? | true |
| colormap | 250 |
| post-processed | false |
| siblings | 2 |
#41463F : 19.37%
#9EAB47 : 17.40%
#55BC43 : 15.34%
#2D47A1 : 12.59%
#B25074 : 8.25%
Rarity
| type of fractal | Mandelbrot | 43.33% |
| color style | iterative-coloring | 65.46% |
| iterative smoothing | smooth | 60.53% |
| core color | 0x0 | 99.53% |
| masterpiece | true | 0.2% |
| colormap | 250 | |
| post-processed | false | 70.26% |
| siblings | 0177, 0317, 0507, 1491, 1977, 2433, 2472, 3012, 3318, 3925, 4492, 4647, 4846, 5456, 5716, 5735, 6337, 6510, 6854, 6987, 8179, 8470, 9178, 9380, 9976, 5426, 6315 | |
| puzzle pieces | 0177, 0317, 0507, 1491, 1977, 2433, 2472, 3012, 3318, 3925, 4492, 4647, 4846, 5456, 5716, 5735, 6337, 6510, 6854, 6987, 8179, 8470, 9178, 9380, 9976 |