Abstract
A class of random discrete distributions P is introduced by means of a recursive splitting of unity. Assuming supercritical branching, we show that for partitions induced by sampling from such P a power growth of the number of blocks is typical. Some known and some new partition structures appear when P is induced by a Dirichlet splitting. © Institute of Mathematical Statistics, 2006.
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APA
Gnedin, A. V., & Yakubovich, Y. (2006). Recursive partition structures. Annals of Probability, 34(6), 2203–2218. https://doi.org/10.1214/009117906000000584
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