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Illustrations on Using the Distribution of a P-value in High Dimensional Data Analyses
Xiaojun Hu1, Gary L Gadbury2, Qinfang Xiang1
1Endo Pharmaceuticals, Chadds Ford, Pennsylvania 19317.
Statistical methods analyzing P-value distributions in high-dimensional experiments can be misleading. Invalid P-values or correlations between them can significantly distort results, impacting hypothesis testing accuracy.
Area of Science:
- Statistics
- Bioinformatics
- Genomics
Background:
- High-dimensional experiments generate large datasets requiring robust statistical analysis.
- Methods utilizing P-value distributions are increasingly common for analyzing such data.
- The validity of these methods hinges on accurate P-value computation and independence.
Purpose of the Study:
- To investigate the impact of invalid P-values and P-value correlations on statistical analyses.
- To examine the distribution of P-values under null and alternative hypotheses.
- To provide insights into potential biases in high-dimensional data analysis.
Main Methods:
- Analysis of P-value distributions derived from test statistics.
- Focus on the number of rejected null hypotheses as a test statistic.
- Demonstration using simulated and real-world microarray data.
Main Results:
- Invalid P-value computations can introduce significant effects into P-value distributions.
- Correlated P-values can also lead to misleading results, even with correct distributions.
- Illustrates the potential for bias in high-dimensional statistical inference.
Conclusions:
- Emphasizes the critical importance of valid P-value generation in statistical analysis.
- Highlights the risks associated with P-value correlation in high-dimensional settings.
- Suggests careful consideration of P-value properties for reliable data interpretation.
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