Systems whose behavior is not predictable over long periods of time, either from its initial conditions or from its history of inputs. The equations of motion for such a system include threshold values that when breached result in sudden discontinuous changes to qualitatively different states. <\/p>\n
See Bifurcation<\/a>, Catastrophe theory<\/a>, Chaos<\/a>, Complex system<\/a>, Complexity<\/a>, Control parameter<\/a>, Determinism<\/a>, Dissipative system<\/a>, Dynamical system<\/a>, Dynamics<\/a>, Equifinality<\/a>, Fractals<\/a>, Isomorphism<\/a>, Linear dynamical systems<\/a>, Non-linear dynamics<\/a>, System <\/p>\n <\/p>\n <\/body><\/html><\/p>\n","protected":false},"excerpt":{"rendered":" Systems whose behavior is not predictable over long periods of time, either from its initial conditions or from its history of inputs. The equations of motion for such a system include threshold values that when breached result in sudden discontinuous changes to qualitatively different states. See Bifurcation, Catastrophe theory, Chaos, Complex system, Complexity, Control … <\/p>\n