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→归一化的确定性与简并性
\begin{aligned}
\begin{aligned}
&Determinism\ Coeffient = \frac{1}{\log N}\sum_{i,j}p_{ij}\log\left(N\cdot {p_{ij}}\right) \\
&Determinism\ Coeffient = \frac{1}{\log N}\sum_{i,j}p_{ij}\log\left(N\cdot {p_{ij}}\right) \\
&Degeneracy\ Coeffient = \frac{1}{\log N}\sum_{i}\frac{p_{ij}}{N}\sum_j\log{\left(\sum_k p_{k,j}\right)}
&Degeneracy\ Coeffient = \frac{1}{\log N}\sum_{i}\p_{ij}\sum_j\log{\left(\sum_k p_{k,j}\right)}
\end{aligned}
\end{aligned}
</math>
</math>
|<ref>Fitelson, B., & Hitchcock, C. (2011). ''Probabilistic measures of causal strength'' (pp. 600-627). na.</ref>
|<ref>Fitelson, B., & Hitchcock, C. (2011). ''Probabilistic measures of causal strength'' (pp. 600-627). na.</ref>
|-
|-
|Eells度量
|Eells度量(等同于Judea Pearl的充要概率PNS)
(即Judea Pearl的充要概率PNS)
|<math>
|<math>
P(e|c) - P(e|C\backslash c)
P(e|c) - P(e|C\backslash c)
|<ref name="pearl_causality" /><ref>Eells, E. (1991). ''Probabilistic causality'' (Vol. 1). Cambridge University Press.</ref>
|<ref name="pearl_causality" /><ref>Eells, E. (1991). ''Probabilistic causality'' (Vol. 1). Cambridge University Press.</ref>
|-
|-
|Cheng度量
|Cheng度量(等同于Judea Pearl的充分概率PS)
(即Judea Pearl的充分概率PS)
|<math>
|<math>
\frac{P(e|c) - P(e|C\backslash c)}{1 - P(e|C\backslash c)}
\frac{P(e|c) - P(e|C\backslash c)}{1 - P(e|C\backslash c)}
|<ref name="pearl_causality" /><ref>Cheng, P. W., & Novick, L. R. (1991). Causes versus enabling conditions. ''Cognition'', ''40''(1-2), 83-120.</ref>
|<ref name="pearl_causality" /><ref>Cheng, P. W., & Novick, L. R. (1991). Causes versus enabling conditions. ''Cognition'', ''40''(1-2), 83-120.</ref>
|-
|-
|Lewis度量
|Lewis度量(等同于Judea Pearl的必要概率PN)
(即Judea Pearl 的必要概率PN)
|<math>
|<math>
\frac{P(e|c) - P(e|C\backslash c)}{P(e|c)}
\frac{P(e|c) - P(e|C\backslash c)}{P(e|c)}