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Bootstrap Statistical Inference

Examples and Evaluations for Political Science

Bibliographic Data

ID6232565
AuthorsChristopher Z Mooney (0000-0002-2670-9160, corresponding author)
Year1996
Volume40
Issue2
Pages570
Publication date1996-05-01
Peer ReviewedYes
Open AccessNo
TypeARTICLE
VenueAmerican Journal of Political Science (JOURNAL)
Journal identifiersISSN: 0092-5853 • E-ISSN: 1540-5907
PublisherJSTOR (PUBLISHER)
DOI10.2307/2111639
OpenAlexW2079936392
LanguageEN
Citations received23
References cited33

Theory: Bootstrapping is a nonparametric approach to statistical inference that relies on large amounts of computation rather than mathematical analysis and distributional assumptions of traditional parametric inference. It has been shown to provide asymptotically accurate inferences for a wide variety of statistics. Hypothesis: Bootstrapping may make more accurate inferences than the parametric approach under two general circumstances: 1) when the assumptions of parametric inference are not tenable, and 2) when no parametric alternative exists for a problem. Methods: Monte Carlo simulation is used to test the performance of bootstrap and parametric confidence intervals for both types of situations in which bootstrapping is hypothesized to be superior to parametric inference. A single data example is used to illustrate the use of the bootstrap: a seats/votes model of U.S. House elections from 1932 to 1988. Results: My central conclusions are that in the cases examined: 1) bootstrap confidence intervals are at least as good as the parametric confidence interval and sometimes better, 2) OLS parametric confidence intervals do not perform too badly when the model error is non-normal, especially as sample size increases, and 3) when no parametric alternative exists, the bootstrap provides a reasonable method of making statistical inferences

Bootstrapping (finance · Confidence distribution · Confidence interval · Econometrics · Inference · Nonparametric statistics · Parametric model · Parametric statistics · Sampling distribution · Statistical hypothesis testing · Statistical inference · Statistical theory · Statistics · Artificial Intelligence · Computer Science · Data Analysis with R · Mathematics · Statistical Methods and Bayesian Inference · Statistical Methods and Inference

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Unique citing works23
Citations per year0,82
Citation span1998 - 2025 (28)
Citation velocityrecent
Highly citedNo
Citation typesNeutral: 23

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