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Inference on tree-structured subgroups with subgroup size and subgroup effect relationship in clinical trials
1Department of Mathematics, The Hong Kong University of Science and Technology, Hong Kong, People's Republic of China.
This study introduces a new data-adaptive multiple testing procedure for clinical trials, accounting for subgroup size and effect. This method enhances interpretability and efficiency in subgroup analysis, improving statistical inference.
Area of Science:
- Clinical Trials
- Biostatistics
- Statistical Inference
Background:
- Classical multiple testing procedures in clinical trials often lack interpretability and efficiency.
- Existing methods fail to adequately consider subgroup size and effect relationships in simultaneous subgroup inference.
- There is a need for advanced statistical methods to handle complex subgroup structures.
Purpose of the Study:
- To propose a novel data-adaptive and interactive multiple testing procedure for clinical trial subgroups.
- To develop a method that incorporates subgroup size and effect relationships within a tree structure.
- To improve the interpretability and efficiency of statistical inference for prespecified tree-structured subgroups.
Main Methods:
- The proposed method is built upon the selective traversed accumulation rules (STAR).
- It employs a data-adaptive and interactive approach for multiple testing.
- The procedure is designed to work with prespecified tree structures and considers subgroup size and effect.
- Accommodations for post hoc identified tree structures are also discussed.
Main Results:
- The proposed STAR-based method offers a more interpretable and efficient inference for tree-structured subgroups.
- The method demonstrates its merit through re-analysis of the panitumumab trial data.
- It provides a practical solution for simultaneous statistical inference on multiple candidate subgroups.
Conclusions:
- The developed procedure offers a significant advancement in statistical inference for clinical trial subgroups.
- It addresses limitations of classical methods by incorporating subgroup characteristics.
- The method facilitates more robust and meaningful conclusions from subgroup analyses in clinical research.
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