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Related Concept Videos

Sample Size Calculation01:19

Sample Size Calculation

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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.
The sample size for the given experiment or sampling effort is fundamental to any study design. Sample size decides the number of...
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Testing a Claim about Population Proportion01:24

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A complete procedure for testing a claim about a population proportion is provided here.
There are two methods of testing a claim about a population proportion: (1) Using the sample proportion from the data where a binomial distribution is approximated to the normal distribution and (2) Using the binomial probabilities calculated from the data.
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Sample Proportion and Population Proportion01:20

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Collecting samples or responses from an entire population takes significant time and effort, so a researcher collects responses from only a sample of that population. Suppose a study needs to collect information about a specific mobile application. After sample collection, the researcher analyzes the data and discovers that most individuals in the sample use that specific mobile application. The sample proportion measures the number of individuals in a sample who either use or don't use the...
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Errors In Hypothesis Tests01:14

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When performing a hypothesis test, there are four possible outcomes depending on the actual truth (or falseness) of the null hypothesis and the decision to reject or not.
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The process of hypothesis testing based on the P-value method includes calculating the P- value using the sample data and interpreting it.
First, a specific claim about the population parameter is proposed. The claim is based on the research question and is stated in a simple form. Further, an opposing statement to the claim  is also stated. These statements can act as null and alternative hypotheses:  a null hypothesis would be a neutral statement while the alternative hypothesis can...
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One-way ANOVA can be performed on three or more samples of unequal sizes. However, calculations get complicated when sample sizes are not always the same. So, while performing ANOVA with unequal samples size, the following equation is used:
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Statistical inference following sample size adjustment based on the 50%-conditional-power principle.

Y H Joshua Chen1, Shuai S Yuan2, Xiaoming Li3

  • 1a Department of Biostatistics and Programming, Sanofi Pasteur , Swiftwater , PA , USA.

Journal of Biopharmaceutical Statistics
|August 30, 2017
PubMed
Summary
This summary is machine-generated.

Sample size adjustment using the 50% conditional power principle can increase trial size only when results are promising. This method avoids inflating statistical error rates and supports conventional inference methods.

Keywords:
Conditional powerinterim analysismaximum likelihood estimatepromising zonesample size adjustment

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Area of Science:

  • Biostatistics
  • Clinical Trial Design
  • Pharmaceutical Research

Background:

  • Sample size adjustments in interim analyses can prevent study failure from low treatment effects.
  • Conventional methods inflate Type I error rates when increasing sample size with null interim results.
  • Resource efficiency is crucial, avoiding investment in ineffective drug candidates.

Purpose of the Study:

  • To assess statistical inference following sample size adjustment based on promising interim results.
  • To evaluate the 50% conditional power principle for adaptive clinical trial designs.
  • To determine the validity of conventional statistical methods under this adjustment strategy.

Main Methods:

  • Numerical studies were conducted to evaluate bias and coverage error.
  • Analysis focused on maximum likelihood estimates (MLE) and confidence intervals.
  • The 50% conditional power principle was applied for sample size increases.

Main Results:

  • Bias in conventional maximum likelihood estimates (MLE) was generally small.
  • Coverage error of conventional confidence intervals was also minimal.
  • The 50% conditional power principle allows sample size increases without inflating Type I error rates.

Conclusions:

  • Conventional, MLE-based statistical inference is recommended with the 50% conditional power principle.
  • This approach ensures consistent statistics for hypothesis testing and inference.
  • Adaptive trial designs can be effectively implemented using this sample size adjustment strategy.