Metric mean dimension equals the supremum of mean quantization dimensions over invariant probability measures, yielding classical variational principles for Katok and Shapira entropies.
Ross.A First Course in Probability.Pearson Prentice Hall
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On quantization and the classical variational principle for the metric mean dimension
Metric mean dimension equals the supremum of mean quantization dimensions over invariant probability measures, yielding classical variational principles for Katok and Shapira entropies.