复杂样本推断

L. Kish, M. Frankel
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引用次数: 580

摘要

复杂样品的设计引起元素值之间的相关性。在分层中,负相关降低了方差;但是,对于子类平均值,对于它们的差异和复杂的统计数据,这种增益更小。聚类引起元素值之间更大的正相关。由此产生的方差增加是由比率定义来衡量的,而且通常是严重的。这种情况有所减少,但对于子类均值、它们的差异和分析统计来说,这种情况仍然存在。在一项大型实证研究中,比较了三种计算方差的方法。结果是令人鼓舞和有益的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Inference from Complex Samples
The design of complex samples induces correlations between element values. In stratification negative correlation reduces the variance; but that gain is less for subclass means, and even less for their differences and for complex statistics. Clustering induces larger and positive correlations between element values. The resulting increase in variance is measured by the ratio deff, and is often severe. This is reduced but persists for subclass means, their differences, and for analytical statistics. Three methods for computing variances are compared in a large empirical study. The results are encouraging and useful.
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