)
Gingerbreadman map for subset : the color of each point is related to the relative orbit period. To view the gingerbread man, you must rotate the image 135 degrees clockwise.
![Q^{2},[-10..10,-10..10]](http://img.tfd.com/wiki/math/73/70019a033cca0fa15cbddb3e26054b209026cbb6.svg)
In dynamical systems theory, the Gingerbreadman map is a chaotic two-dimensional map. It is given by the piecewise linear transformation:[1]
See also
References
- ^ Devaney, Robert L. (1988), "Fractal patterns arising in chaotic dynamical systems", in Peitgen, Heinz-Otto; Saupe, Dietmar (eds.), The Science of Fractal Images, Springer-Verlag, pp. 137–168, doi:10.1007/978-1-4612-3784-6_3. See in particular Fig. 3.3.