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Inference with Few Heterogeneous Clusters
Author(s) -
Rustam Ibragimov,
Ulrich K. Müller
Publication year - 2015
Publication title -
the review of economics and statistics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 8.999
H-Index - 165
eISSN - 1530-9142
pISSN - 0034-6535
DOI - 10.1162/rest_a_00545
Subject(s) - estimator , inference , statistic , statistics , test statistic , cluster analysis , mathematics , null hypothesis , u statistic , statistical hypothesis testing , econometrics , sample size determination , gaussian , series (stratigraphy) , statistical inference , scalar (mathematics) , partition (number theory) , computer science , efficiency , combinatorics , artificial intelligence , paleontology , physics , geometry , quantum mechanics , biology
Suppose estimating a model on each of a small number of potentially heterogeneous clusters yields approximately independent, unbiased and Gaussian parameter estimators. We make two contributions in this set-up. First, we show how to compare a scalar parameter of interest between treatment and control units using a two-sample t-statistic, extending previous results for the one-sample t-statistic. Second, we develop a test for the appropriate level of clustering, which tests the null hypothesis that clustered standard errors from a much finer partition are correct. We illustrate the approach by revisiting empirical studies involving clustered, time series and spatially correlated data

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