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小第1行：
第1行： − 此词条暂由彩云小译翻译，未经人工整理和审校，带来阅读不便，请见谅。+ 第5行：
第5行： − 在动力系统中，多稳定性是系统状态跨越向量空间中多个稳定平衡点的性质。由于数学上的必然性，在稳定点之间也必然存在不稳定的平衡点。在某些维度上稳定而在另一些维度上不稳定的点被称为不稳定点，就像前三个拉格朗日点一样。+ 第53行：
第53行： − 最初对输入敏感，然后达到停滞状态-+
Moved page from wikipedia:en:Multistability (history)
此词条暂由彩云小译翻译，翻译字数共232，未经人工整理和审校，带来阅读不便，请见谅。
In a [[dynamical system]], '''multistability''' is the property of having multiple [[Stability theory|stable equilibrium points]] in the [[vector space]] spanned by the states in the system. By mathematical necessity, there must also be unstable equilibrium points between the stable points. Points that are stable in some dimensions and unstable in others are termed unstable, as is the case with the first three [[Lagrangian points]].
In a [[dynamical system]], '''multistability''' is the property of having multiple [[Stability theory|stable equilibrium points]] in the [[vector space]] spanned by the states in the system. By mathematical necessity, there must also be unstable equilibrium points between the stable points. Points that are stable in some dimensions and unstable in others are termed unstable, as is the case with the first three [[Lagrangian points]].
In a dynamical system, multistability is the property of having multiple stable equilibrium points in the vector space spanned by the states in the system. By mathematical necessity, there must also be unstable equilibrium points between the stable points. Points that are stable in some dimensions and unstable in others are termed unstable, as is the case with the first three Lagrangian points.
In a dynamical system, multistability is the property of having multiple stable equilibrium points in the vector space spanned by the states in the system. By mathematical necessity, there must also be unstable equilibrium points between the stable points. Points that are stable in some dimensions and unstable in others are termed unstable, as is the case with the first three Lagrangian points.
在动力系统系统中，多稳定性是系统状态跨越向量空间中多个稳定平衡点的性质。根据数学上的必然性，在稳定点之间也一定存在不稳定的平衡点。在某些维度上稳定而在另一些维度上不稳定的点被称为不稳定点，就像前三个拉格朗日点一样。
by being initially sensitive to input, before reaching a stagnant state –
by being initially sensitive to input, before reaching a stagnant state –
在达到停滞状态之前，最初对输入很敏感
for example [[market share]] instability, which can develop into a stable [[monopoly]] for one of multiple possible vendors.
for example [[market share]] instability, which can develop into a stable [[monopoly]] for one of multiple possible vendors.