Abstract
The paper studies experiments which, for nonrandom stopping rules, resemble Koopman-Darmois families. It is shown that asymptotically one can limit oneself to sequential stopping rules which depend only on the terms entering in the Koopman-Darmois approximations, whether or not these terms are sums of independent variables. One can also obtain asymptotic results by studying similar problems on suitable processes with independent increments.
Citation
L. Le Cam. "A Reduction Theorem for Certain Sequential Experiments. II." Ann. Statist. 7 (4) 847 - 859, July, 1979. https://doi.org/10.1214/aos/1176344734
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