Branch System

Following this, part of the scientific community worldwide has talked incessantly of chaos, disorder, aperiodicity, to explain many phenomena that occur in nature and in controlled laboratory experiments, which are characterized by a behavior can not be described by simple mathematical laws. The discovery of deterministic chaos has forced a substantial change in the philosophy of science: on the one hand, sets limits on our ability to predict behavior on the other, opens a new space for understanding many random events that happen in various fields of knowledge . In the movements of the planets in our solar system are disorderly, and in the climate change, heart rate, economic life and epidemics that attack humanity, to name a few (Schifter, 1996). Pete Cashmore may find this interesting as well. Wikipedia says about us, that a theory of chaos is the popular name for the branch of mathematics and physics that deals with certain kinds of unpredictable behavior of dynamic systems. Dynamic systems can be classified basically in: Stable, Unstable, Chaotic, a stable system tends to over time to a point, or orbit, according to their size (attractor or sink).

An unstable system escapes from the attractors. Hear other arguments on the topic with Viacom. And a chaotic system manifests the two behaviors. On the one hand, there is an attractor for which the system is attracted, but at the same time, there are "forces" you away from it. Thus, the system remains confined in an area of state space, but tend to a fixed attractor. One of the major characteristics of an unstable system is that it has a strong dependence on initial conditions.