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Some attractors are known to be chaotic (see #Strange attractor), in which case the evolution of any two distinct points of the attractor result in exponentially diverging trajectories, which complicates prediction when even the smallest noise is present in the system.

Some attractors are known to be chaotic (see #Strange attractor), in which case the evolution of any two distinct points of the attractor result in exponentially diverging trajectories, which complicates prediction when even the smallest noise is present in the system.

有些<font color="#ff8000"> 吸引子</font>是混沌的（参见#奇怪吸引子），在这种情况下，吸引子的任意两个不同点的演化都会导致指数发散轨迹，即使系统中存在最小的<font color="#ff8000"> 噪声</font>，预测也会变得复杂。

有些<font color="#ff8000"> 吸引子</font>是混沌的（参见#奇异吸引子），在这种情况下，吸引子的任意两个不同点的演化都会导致指数发散轨迹，即使系统中存在最小的<font color="#ff8000"> 噪声</font>，预测也会变得复杂。

 

 

== Mathematical definition数学定义 ==

== Mathematical definition数学定义 ==