Physics. An attractor for which the approach to the final set of physical properties is chaotic
The orbital point in the mathematical mapping of a dynamic system that is neither fixed nor oscillating, but rather spirals inward
an attractor for which the approach to its final point in phase space is chaotic
An attractor whose variables never repeat their values but always are found within a restricted range, a small area of state space
The first strange attractor was discovered by Edward Lorentz in 1962 while developing models for weather forecasting This discovery provided the foundation for the discipline we now call Chaos theory The solution to a system of equations which converges to a single point is called a finite attractor If the solution converges to a periodic orbit, it is a periodic attractor If neither case is true and the solution is a fully determined curve that has no recursion and is a fractal, it is a strange attractor More of an explanation will require some heavy duty math