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添加2字节 、 2020年11月4日 (三) 14:51
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== In terms of pmf's for discrete distributions 关于离散分布的概率质量函数 ==
 
== In terms of pmf's for discrete distributions 关于离散分布的概率质量函数 ==
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For discrete random variables <math>X</math>, <math>Y</math>, and <math>Z</math> with [[Support (mathematics)|support sets]] <math>\mathcal{X}</math>, <math>\mathcal{Y}</math> and <math>\mathcal{Z}</math>, the conditional mutual information <math>I(X;Y|Z)</math> is as follows
 
For discrete random variables <math>X</math>, <math>Y</math>, and <math>Z</math> with [[Support (mathematics)|support sets]] <math>\mathcal{X}</math>, <math>\mathcal{Y}</math> and <math>\mathcal{Z}</math>, the conditional mutual information <math>I(X;Y|Z)</math> is as follows
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where the marginal, joint, and/or conditional [[probability mass function]]s are denoted by <math>p</math> with the appropriate subscript. This can be simplified as
 
where the marginal, joint, and/or conditional [[probability mass function]]s are denoted by <math>p</math> with the appropriate subscript. This can be simplified as
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其中边缘概率密度函数,联合概率密度函数,和(或)条件概率密度函数可以由<math>p</math>加上适当的下标表示。这可以简化为
 
其中边缘概率密度函数,联合概率密度函数,和(或)条件概率密度函数可以由<math>p</math>加上适当的下标表示。这可以简化为
  
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