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Published on: July 3, 2020
Sequential analysis of latent variables using mixed-effect latent variable models: Impact of non-informative and
Véronique Sébille1, Jean-Benoit Hardouin, Mounir Mesbah
1Laboratoire de Biostatistique, Faculté de Pharmacie, Université de Nantes, 1 rue Gaston Veil, 44035 Nantes Cedex 1, France. veronique.sebille@univ-nantes.fr
Sequential methods like the double triangular test (DTT) improve clinical trial efficiency. Combining DTT with mixed-effects Rasch models (MRM) for latent variables offers greater power and smaller sample sizes, even with missing data.
Area of Science:
- Clinical Trials
- Biostatistics
- Psychometrics
Background:
- Sequential methods enable early trial stopping, reducing sample sizes while maintaining statistical error rates.
- Latent variables, such as quality of life or depression, require specialized models for analysis.
- Missing data in clinical trials can be non-ignorable, potentially biasing results.
Purpose of the Study:
- To evaluate the impact of informative and non-informative missing data on the double triangular test (DTT).
- To compare the performance of DTT with mixed-effects Rasch models (MRM) versus traditional score-based methods for latent variables.
Main Methods:
- The study utilized the double triangular test (DTT) combined with either the mixed-effects Rasch model (MRM) or a traditional score-based method (S).
- Simulations investigated type I and II errors, power, and sample size efficiency under various missing data scenarios (informative and non-informative).
Main Results:
- DTT with MRM demonstrated appropriate type I error rates, slightly increasing with informative missing data.
- DTT with MRM achieved high power (close to 0.95), while the S method was underpowered (approx. 23% reduction).
- DTT with MRM required fewer patients and was less affected by increasing missing data proportions compared to the S method.
Conclusions:
- Mixed-effects Rasch models (MRM) integrated with sequential analysis (DTT) offer a more powerful approach for latent variables than traditional methods.
- This combined approach remains robust even with non-informative or informative missing data, enhancing clinical trial efficiency.
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