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A comparison of multiple testing adjustment methods with block-correlation positively-dependent tests.

John R Stevens1, Abdullah Al Masud1,2, Anvar Suyundikov1,3

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This study compares multiple hypothesis testing adjustment methods for high-dimensional data. It highlights how dependence among tests impacts error control and statistical power, crucial for accurate scientific conclusions.

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Area of Science:

  • Statistics
  • Bioinformatics
  • Genomics

Background:

  • High-dimensional data analysis involves numerous simultaneous hypothesis tests, increasing the risk of false positives.
  • Controlling error rates (family-wise error rate or false discovery rate) is essential for reliable conclusions.
  • Common adjustment methods often assume test independence, which may not hold in practice.

Purpose of the Study:

  • To evaluate the performance of common multiplicity adjustment methods under dependent test statistics.
  • To assess the impact of varying degrees of block-correlation positive dependence on these methods.
  • To provide guidance on selecting appropriate methods for complex, high-dimensional datasets.

Main Methods:

  • A simulation study was conducted to compare several widely used multiplicity adjustment techniques.
  • The simulations incorporated varying levels of block-correlation positive dependence among hypothesis tests.
  • Performance was evaluated based on error control and statistical power.

Main Results:

  • The performance of different adjustment methods varied significantly under dependent test conditions.
  • Methods assuming independence showed reduced effectiveness in controlling error rates when tests were correlated.
  • Some methods demonstrated better robustness to positive dependence, maintaining acceptable error control and power.

Conclusions:

  • The assumption of independence in multiple hypothesis testing adjustment methods can lead to inflated type I errors in high-dimensional data with dependent tests.
  • Careful consideration of test dependence is crucial when selecting multiplicity adjustment strategies.
  • Simulation studies are vital for understanding method performance in realistic, complex data scenarios.