Abstract

A popular variant of the collector's problem is the following: Assume there are NN different types of coupons with equal occurring probabilities. There is one main collector who collects coupons. When she gets a "double," she gives it to her younger brother. Hence, when the main collector completes her collection, her brother's album will still have, say, UNU_N empty spaces. We show that, as N→∞N \to \infty, the limiting distribution of UN/ln⁡NU_N/\ln N is exponential with parameter 11.

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