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Lucas Fidon edited section_Metrics_for_trajectories_Most__.tex
almost 8 years ago
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Shannon introduced the entropy to be a measure of the quantity of information of a random variable.
Let $X: P \rightarrow E$ be a random variable with $E$ a discrete probability space.
The entropy of $X$ is defined as:
$ S(X) = \sum_{x in E}P_{X}(x)*log(P_{X}(x))$
\subsection{MI-based metric for trajectories}