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Attractor

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Porcupine Fish Attractors improve spawning habitat while providing valuable structure for all species of fish in all size lakes.

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This page was last modified on 12 July 2008, at 06:54. Text is available under GNU Free Documentation License. Wikimedia® is a registered trademark of the Wikimedia Foundation ...

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The Lorenz attractor, named for Edward N. Lorenz, is a 3-dimensional structure corresponding to the long-term behavior of a chaotic flow, noted for its butterfly shape. The map shows how the state of a dynamical system (the three variables of a three-dimensiona l system) evolves over time in a complex, non-repeating pattern.Overview · Equations · Butterfly effect · Rayleigh number

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An attractor is a set of states (points in the phase space), invariant under the dynamics, towards which neighboring states in a given basin of attraction asymptotically approach ...

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Services include site design, multimedia, broadcast Flash and corporate identity. [Flash required]

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ATTRACTOR er en konsulent- og kursusvirksomhed , der arbejder på basis af systemisk tænkning. Vi har hovedkontor i Århus og en afdeling i Hørsholm.

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A pretty robust modular  music production app  in your browser.  Synths, drum machines, effects pedals. . .  shows the potential Actionscript 3 has with audio.

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Prosperity Attractor supercharges the Law of Attraction in your life. ... Welcome to WordPress. This is your first post. Edit or delete it, then start blogging!

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The Strange Attractor. An international community of designers, photographers, illustrators and musicians.

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An attractor is a set to which a dynamical system evolves after a long enough time. That is, points that get close enough to the attractor remain close even if slightly disturbed. Geometrically, an attractor can be a point, a curve, a manifold, or even a complicated set with a fractal structure known as a strange attractor. Describing the attractors of chaotic dynamical systems has been one of the achievements of chaos theory.Motivatio n · Mathematical definition · Types of attractors

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