Article: Information entropy of non-probabilistic processes.

We derive an expression for the entropy of non-probabilistic distributions encountered in spatial and mathematical mappings. The entropy of non-probabilistic distributions can be formulated using probabilistic notions of the hypothetical random redistribution of finite information. We show that the discrete approximation to the information content of spatial maps can be based on the discrete hypergeometric distribution. The resultant "associative" entropy is distinct from the Shannon entropy for probability distributions and addresses several shortcomings of the current entropy paradigm as applied to spatial analysis. The associative entropy statistic is distributed ...

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