Multibrot set

In mathematics, a Multibrot set is the set of numbers in the complex plane that are put into a function multiple times until its absolute value is greater than a specific number.^[1] The Multibrot set is a modification of the Mandelbrot set, where its function is:

${\displaystyle z_{n}=z_{n-1}^{\ \ \ \ \ \,2}+c}$,

the Multibrot set's function is:

${\displaystyle z_{n}=z_{n-1}^{\ \ \ \ \ \,d}+c}$,

where d is any number, real or complex.

The formula for the Multibrot set can also be used for a Julia set.

The English Wikibooks has more information on:

Fractals

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