Linked from

The 9 pages that link to Mandelbrot set, each with the reason it gives.

• Complex planeBroader topic: Its points encode the behavior of a family of complex dynamical systems.

• FractalBroader topic: Its boundary displays intricate structure at every magnification.

• Hausdorff dimensionRelated: Its boundary is a central example of a complicated set studied through Hausdorff dimension.

• Julia setRelated: Its points index connected Julia sets in the quadratic family.

• Benoit MandelbrotBroader topic: Its intricate boundary became the most recognizable image associated with Mandelbrot.

• Complex dynamicsBroader topic: It catalogs which quadratic maps have connected Julia sets.

• Koch snowflakeRelated: It is a better-known fractal whose boundary also displays intricate structure across scales.

• Fractional dimensionRelated: Its intricate boundary has fractal scaling, though its Hausdorff dimension is not known exactly.

• Chaos and nonlinear dynamicsRelated: Its boundary encodes intricate changes in the behavior of a simple nonlinear iteration.