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Quantification of margins and uncertainties: A probabilistic framework

机译:边际和不确定性的量化:一个概率框架

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Quantification of margins and uncertainties (QMU) was originally introduced as a framework for assessing confidence in nuclear weapons, and has since been extended to more general complex systems. We show that when uncertainties are strictly bounded, QMU is equivalent to a graphical model, provided confidence is identified with reliability one. In the more realistic case that uncertainties have long tails, we find that QMU confidence is not always a good proxy for reliability, as computed from the graphical model. We explore the possibility of defining QMU in terms of the graphical model, rather than through the original procedures. The new formalism, which we call probabilistic QMU, or pQMU, is fully probabilistic and mathematically consistent, and shows how QMU may be interpreted within the framework of system reliability theory.
机译:边际和不确定性量化(QMU)最初是作为评估对核武器的信心的框架而引入的,此后已扩展到更一般的复杂系统。我们显示出,当不确定性受到严格限制时,只要置信度被确定为具有可靠性,QMU就等同于图形模型。在更现实的情况下,不确定性有很长的尾巴,我们发现QMU置信度并不总是可靠的代理,这是根据图形模型计算得出的。我们探索了根据图形模型而不是通过原始过程定义QMU的可能性。新的形式主义,我们称为概率性QMU,即概率性QMU,具有完全的概率性和数学上的一致性,并且说明了如何在系统可靠性理论的框架内解释QMU。

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