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A sufficient normality condition for Turing's formula

机译:图灵公式的充分正则条件

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This paper establishes a previously unknown sufficient condition for the asymptotic normality of the non-parametric sample coverage estimate based on Good under a fixed underlying probability distribution {pk;k = 1,...} where all pk > 0. The sufficient condition of this paper supports a non-empty class of distributions and excludes the condition of Esty as a marginal case in which it is shown that the n~(1/2)-normalised sample coverage estimate proposed by Esty necessarily degenerates under a fixed {pk}. The convergent statistic in the newly established normality law and the resulting relevant confidence intervals are all of new forms, and specifically are different from those suggested by Esty.
机译:本文在固定的潜在概率分布{pk; k = 1,...}(其中所有pk> 0)下,为基于Good的非参数样本覆盖估计的渐近正态性建立了一个先前未知的充分条件。本文支持非空分布类别,并排除了Esty的条件作为边际情况,在这种情况下,表明Esty提出的n〜(1/2)归一化样本覆盖率估计必须在固定{pk}下退化。新建立的常态定律中的收敛统计量和由此产生的相关置信区间都是新形式,特别是与Esty所建议的不同。

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