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Point Attractor

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Point Attractor
In non-linear dynamics, an attractor where all orbits in phase space are drawn to one point, or value. Essentially, any system which tends to a stable, single valued equilibrium will have a point attractor. A pendulum which is damped by friction will always stop, so its phase space will always be drawn to the point where velocity and position are equal to zero. See: Attractor, Phase Space.


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The three traditional attractors are the point attractor (the system moving to a single end state), the pendulum attractor (the system oscillates between two extreme states), and the torus attractor (the system moves in a complex but regular pattern over time).
Fixed point attractors are those points of measurement that a system always returns to.
Point Attractor and Career Counseling The simplest is the point attractor.
 
 
 
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