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Related Concept Videos

Randomized Experiments01:13

Randomized Experiments

The randomization process involves assigning study participants randomly to experimental or control groups based on their probability of being equally assigned. Randomization is meant to eliminate selection bias and balance known and unknown confounding factors so that the control group is similar to the treatment group as much as possible. A computer program and a random number generator can be used to assign participants to groups in a way that minimizes bias.
Simple randomization
Simple...
Sign Test for Matched Pairs01:17

Sign Test for Matched Pairs

The sign test for matched pairs offers a robust method for comparing two paired samples, often for the effects of an intervention in one of them. This method is very useful in situations where the underlying distribution of the data is unknown. The test compares two related samples—often pre- and post-treatment measurements on the same subjects—to determine if there are significant differences in their median values.
To conduct the sign test, we first calculate the differences in value between...
Friedman Two-way Analysis of Variance by Ranks01:21

Friedman Two-way Analysis of Variance by Ranks

Friedman's Two-Way Analysis of Variance by Ranks is a nonparametric test designed to identify differences across multiple test attempts when traditional assumptions of normality and equal variances do not apply. Unlike conventional ANOVA, which requires normally distributed data with equal variances, Friedman's test is ideal for ordinal or non-normally distributed data, making it particularly useful for analyzing dependent samples, such as matched subjects over time or repeated measures from...
One-Way ANOVA: Equal Sample Sizes01:15

One-Way ANOVA: Equal Sample Sizes

One-Way ANOVA can be performed on three or more samples with equal or unequal sample sizes. When one-way ANOVA is performed on two datasets with samples of equal sizes, it can be easily observed that the computed F statistic is highly sensitive to the sample mean.
Different sample means can result in different values for the variance estimate: variance between samples. This is because the variance between samples is calculated as the product of the sample size and the variance between the...
Wilcoxon Signed-Ranks Test for Matched Pairs01:09

Wilcoxon Signed-Ranks Test for Matched Pairs

The Wilcoxon signed-rank test for matched pairs evaluates the null hypothesis by combining the ranks of differences with their signs. It essentially tests whether the median of the differences in a population of matched pairs is zero. Since the test incorporates more information than the sign test, it generally yields more trustable conclusions. This test also does not require the data to follow a normal distribution, but two conditions must be met for it to be applicable: (1) the data must...
One-Way ANOVA01:18

One-Way ANOVA

One-way ANOVA analyzes more than three samples categorized by one factor. For example, it can compare the average mileage of sports bikes. Here, the data is categorized by one factor - the company. However, one-way ANOVA cannot be used to simultaneously compare the sample mean of three or more samples categorized by two factors. An example of two factors would be sports bikes from different companies driven in different terrains, such as a desert or snowy landscape. Here, two-way ANOVA is used...

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Variance identification and efficiency analysis in randomized experiments under the matched-pair design.

Kosuke Imai1

  • 1Department of Politics, Princeton University, Princeton, NJ 08544, USA. kimai@Princeton.Edu

Statistics in Medicine
|July 12, 2008
PubMed
Summary
This summary is machine-generated.

This study extends Neyman

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Area of Science:

  • Statistics
  • Experimental Design
  • Econometrics

Background:

  • Neyman's 1923 work introduced randomization-based inference for estimating average treatment effects (ATE) in completely randomized designs.
  • Standard estimators rely solely on the treatment assignment mechanism for variance inference.

Purpose of the Study:

  • Extend Neyman's randomization-based inference to matched-pair designs.
  • Analyze the relative efficiency of matched-pair versus completely randomized designs for ATE estimation.
  • Provide methods for empirical evaluation of design efficiency.

Main Methods:

  • Randomization-based inference under matched-pair design.
  • Variance identification for standard ATE estimators.
  • Efficiency analysis comparing matched-pair and completely randomized designs.
  • Empirical evaluation using experimental data.

Main Results:

  • Identified variance for standard ATE estimators in matched-pair experiments.
  • Quantified the relative efficiency gains of matched-pair designs over completely randomized designs.
  • Developed methods for empirical assessment of design efficiency.

Conclusions:

  • Matched-pair designs offer potential efficiency improvements for ATE estimation.
  • Randomization-based analysis minimizes reliance on modeling assumptions.
  • The findings are illustrated with numerical and empirical examples.