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- W2489656556 endingPage "342" @default.
- W2489656556 startingPage "333" @default.
- W2489656556 abstract "Abstract In the neuroscience literature, significant use has been made of entropy as a measure of variability, and mutual information as a measure of association. Part of the attraction of these measures arises from their use in statistical physics and in communication theory. The idea is that they are free of distributional assumptions and have elevated theoretical status compared with second-moment measures that may be associated with Gaussian distributions. However, while these measures are theoretically elegant and have desirable invariance properties, apart from difficulties of estimation, they are by construction not informative about the shape of the distributions or the nature of the functional relationships between variables. This chapter presents a brief review of the relevant information theoretic approaches, including links to Gaussian processes and inhomogeneous Poisson processes." @default.
- W2489656556 created "2016-08-23" @default.
- W2489656556 creator A5037732748 @default.
- W2489656556 creator A5077393866 @default.
- W2489656556 date "2007-12-06" @default.
- W2489656556 modified "2023-09-26" @default.
- W2489656556 title "Entropy and Mutual Information" @default.
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