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September 1, 1994Journal of the American Statistical Association1,374 citations

Bootstrapping: A Nonparametric Approach to Statistical Inference.

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AAaCMChristopher Z. MooneyRDRobert D. Duval

Key Points

  • This research aims to explore bootstrapping as a nonparametric method for statistical inference.
  • Reviewed traditional parametric and bootstrap statistical inference methods.
  • Examined applications of bootstrap confidence intervals for unknown sampling distributions.
  • Evaluated bias estimation and the effectiveness of the jackknife method.
  • Bootstrap methods effectively estimate bias and produce accurate confidence intervals.
  • Results suggest bootstrapping is reliable even when traditional assumptions are violated.
  • Monte Carlo simulations confirm the robustness of bootstrap estimates under various conditions.

Abstract

PART ONE: INTRODUCTION Traditional Parametric Statistical Inference Bootstrap Statistical Inference Bootstrapping a Regression Model Theoretical Justification The Jackknife Monte Carlo Evaluation of the Bootstrap PART TWO: STATISTICAL INFERENCE USING THE BOOTSTRAP Bias Estimation Bootstrap Confidence Intervals PART THREE: APPLICATIONS OF BOOTSTRAP CONFIDENCE INTERVALS Confidence Intervals for Statistics With Unknown Sampling Distributions Inference When Traditional Distributional Assumptions Are Violated PART FOUR: CONCLUSION Future Work Limitations of the Bootstrap Concluding Remarks

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Cite This Study

Aa et al. (1994) studied this question.

synapsesocial.com/papers/6a0dc7cacae7912d2fa54b56https://doi.org/10.2307/2290969
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