Noun | 1. | Mandelbrot set - a set of complex numbers that has a highly convoluted fractal boundary when plotted; the set of all points in the complex plane that are bounded under a certain mathematical iteration |

(mathematics, graphics) | Mandelbrot set - (After its discoverer, Benoit Mandelbrot) The set of all complex numbers c such that| z[N] | < 2 for arbitrarily large values of N, where z[0] = 0 z[n+1] = z[n]^2 + c The Mandelbrot set is usually displayed as an Argand diagram, giving each point a colour which depends on the largest N for which | z[N] | < 2, up to some maximum N which is used for the points in the set (for which N is infinite). These points are traditionally coloured black. The Mandelbrot set is the best known example of a fractal - it includes smaller versions of itself which can be explored to arbitrary levels of detail. The Fractal Microscope. |

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Mandatarius terminos sobi positos transgredi non potest

Mandatary

Mandate

Mandator

mandatorily

Mandatory

mandatory injunction

Mandatum nisi gratuitum nullum est

Mandavi ballivo

Mande

Mandean

Mandeanism

Mandela

Mandelamine

Mandelate

Mandelbrot

**-- Mandelbrot set --**

Mandelbrot, Benoit

mandelbug

Mandelic

Mandelshtam

Mandelstam

Mander

Manderil

Mandevilla

Mandevilla boliviensis

Mandevilla laxa

Mandible

mandibula

Mandibular

Mandibular arch

mandibular bone

mandibular condyle

Mandatary

Mandate

Mandator

mandatorily

Mandatory

mandatory injunction

Mandatum nisi gratuitum nullum est

Mandavi ballivo

Mande

Mandean

Mandeanism

Mandela

Mandelamine

Mandelate

Mandelbrot

Mandelbrot, Benoit

mandelbug

Mandelic

Mandelshtam

Mandelstam

Mander

Manderil

Mandevilla

Mandevilla boliviensis

Mandevilla laxa

Mandible

mandibula

Mandibular

Mandibular arch

mandibular bone

mandibular condyle