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Related Concept Videos

Cluster Sampling Method01:20

Cluster Sampling Method

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Appropriate sampling methods ensure that samples are drawn without bias and accurately represent the population. Because measuring the entire population in a study is not practical, researchers use samples to represent the population of interest.
To choose a cluster sample, divide the population into clusters (groups) and then randomly select some of the clusters. All the members from these clusters are in the cluster sample. For example, if you randomly sample four departments from your...
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Sample Size Calculation01:19

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Knowledge of the sample size is the first requirement to conduct random sampling or an experiment. The sample size is the total number of units, observations, or groups (in some cases) used to get the data to estimate a population parameter. As the name suggests, the sample size is that of the sample drawn from the population and differs from the population size.
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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.
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Sampling Plans01:23

Sampling Plans

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Sampling is a crucial step in analytical chemistry, allowing researchers to collect representative data from a large population. Common sampling methods include random, judgmental, systematic, stratified, and cluster sampling.
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Margin of Error

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The margin of error is also called the maximum error of an estimate. The margin of error is the maximum possible or expected difference between the observed sample parameter value and the actual population parameter value. For proportion, it is the maximum difference between the value of sample proportion obtained from the data and the true value of population proportion. As the true value of the population parameter is not known, the margin of error is calculated using the sample statistic.
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Related Experiment Video

Updated: May 28, 2025

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Hybrid sample size calculations for cluster randomised trials using assurance.

S Faye Williamson1, Svetlana V Tishkovskaya2, Kevin J Wilson3

  • 1Biostatistics Research Group, Population Health Sciences Institute, Newcastle University, Newcastle upon Tyne, UK.

Clinical Trials (London, England)
|February 12, 2025
PubMed
Summary
This summary is machine-generated.

Determining sample size for cluster trials is complex. Bayesian assurance offers a more robust method than traditional power calculations by incorporating parameter uncertainty, leading to more reliable trial sample sizes.

Keywords:
AssuranceBayesian designcluster randomised trialsexpected powerhybrid approachintra-cluster correlationminimal clinically important differencesample size determination

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Area of Science:

  • Biostatistics
  • Clinical Trials Methodology
  • Health Research Methods

Background:

  • Sample size determination for cluster randomized trials (CRTs) is challenging due to the need for accurate intra-cluster correlation coefficient (ICC) estimation.
  • Traditional power calculations are sensitive to ICC inaccuracies, potentially leading to under- or over-powered trials.
  • Imprecise ICC estimates often arise from studies with few clusters, complicating sample size planning.

Purpose of the Study:

  • To propose a hybrid Bayesian assurance and frequentist approach for sample size determination in CRTs.
  • To incorporate uncertainty in key parameters like ICC, standard deviation, and coefficient of variation of cluster size.
  • To demonstrate the approach using a CRT design for post-stroke incontinence.

Main Methods:

  • Utilized Bayesian assurance as an alternative to traditional power, incorporating prior distributions for key parameters.
  • Specified prior distributions for standard deviation, ICC, and coefficient of variation of cluster size.
  • Applied the method to a CRT for post-stroke incontinence, comparing results with standard power calculations.

Main Results:

  • Bayesian assurance allows sample size calculation using elicited prior distributions for ICC, unlike power calculations that use single point estimates.
  • The proposed approach avoids sample size misspecification when prior distributions differ significantly, even with similar medians.
  • Accounting for uncertainty in all nuisance parameters did not substantially increase the required sample size.

Conclusions:

  • Bayesian assurance enhances understanding of trial success probability and provides more robust sample sizes against parameter uncertainty.
  • This method is particularly beneficial when reliable parameter estimates are difficult to obtain.
  • The hybrid approach offers a more reliable alternative for sample size determination in CRTs.