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Euclidean, hyperbolic, discrete, convex, coarse geometry, metric spaces, comparisons in Riemannian geometry, symmetric spaces.

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Example of compact $CD(K,\infty)$ space, but doubling condition fails

It's well known that the doubling condition may not hold on $CD(K,\infty)$ space. Can one give an example such that: $(X,d)$ is a compact metric space, $\mu$ is a Borel probability measure and $(X,d, …
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