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bounded gradients animated Thumbnail for gradient in progressive iterations Multibrot sets are bounded sets found in the complex plane for members of the general...
Click to read more »In mathematics, a Multibrot set is the set of values in the complex plane whose absolute value remains below some finite value throughout iterations by...
Click to read more »fractal Douady rabbit Lyapunov fractal Mandelbrot set Misiurewicz point Multibrot set Newton fractal Tricorn Mandelbox Mandelbulb Rendering techniques Buddhabrot...
Click to read more »analogy, the term Misiurewicz point is also used for parameters in a multibrot set where the unique critical point is strictly pre-periodic. This term...
Click to read more »Boundaries of level sets Binary decomposition With spine With external rays Multibrot-4 Douady rabbit A Douady rabbit on a red background A chain of Douady...
Click to read more »z^{d}+c\,} (where d ≥ 3 {\displaystyle d\geq 3\,} ) are often called 'Multibrot sets'. For these families, the bifurcation locus is the boundary of the...
Click to read more »Deferent and epicycle Epicyclic gearing Epitrochoid Hypocycloid Hypotrochoid Multibrot set Roulette (curve) Spirograph J. Dennis Lawrence (1972). A catalog of...
Click to read more »A detail from a non-integer Multibrot set...
Click to read more »fractal Douady rabbit Lyapunov fractal Mandelbrot set Misiurewicz point Multibrot set Newton fractal Tricorn Mandelbox Mandelbulb Rendering techniques Buddhabrot...
Click to read more »fractal Douady rabbit Lyapunov fractal Mandelbrot set Misiurewicz point Multibrot set Newton fractal Tricorn Mandelbox Mandelbulb Rendering techniques Buddhabrot...
Click to read more »fractal Douady rabbit Lyapunov fractal Mandelbrot set Misiurewicz point Multibrot set Newton fractal Tricorn Mandelbox Mandelbulb Rendering techniques Buddhabrot...
Click to read more »fractal Douady rabbit Lyapunov fractal Mandelbrot set Misiurewicz point Multibrot set Newton fractal Tricorn Mandelbox Mandelbulb Rendering techniques Buddhabrot...
Click to read more »Avila, Artur; Lyubich, Mikhail; Shen, Weixiao (2008). "Parapuzzle of the Multibrot set and typical dynamics of unimodal maps". arXiv:0804.2197 [math.DS]...
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