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Noppadon Seesuwan

Publications and source records attributed to Noppadon Seesuwan.

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A repeated k-fold cross-validation approach for evaluating the instability of clinical prediction models: an empirical comparison to the bootstrap approach

Bootstrap-based methods have been recommended for assessing prediction instability in clinical prediction models, but their performance relative to cross-validation (CV) remains unclear. We propose a CV-based approach for assessing prediction instability and compare it with a bootstrap-based approach in logistic regression and random forest models. We conducted a resampling-based empirical experiment using a clinical cohort of 19,418 emergency department patients. Development samples were generated under events-per-variable (EPV) scenarios of 10, 30, and 50, and results were compared with those from the full dataset. Models were evaluated using bootstrap validation and repeated 5-fold CV; nested CV was used for random forest tuning. Predictive performance was assessed using AUC, calibration slope, and calibration-in-the-large. Prediction instability was quantified using mean absolute prediction error (MAPE). For logistic regression, bootstrap validation and repeated 5-fold CV produced broadly similar discrimination and calibration, especially at higher EPV values. For random forest, apparent performance consistently overestimated empirical discrimination. Bootstrap validation and repeated 5-fold CV gave comparable discrimination, but repeated 5-fold CV produced calibration slope estimates closer to the empirical value. Prediction stability improved as EPV increased for both modelling approaches. At EPV 30, bootstrap-derived MAPE was higher than CV-derived MAPE for both logistic regression (median, 0.042 versus 0.020) and random forest (median, 0.077 versus 0.027). A CV-based approach can assess prediction instability while also providing internally validated performance. These findings support CV-based instability assessment as a practical alternative to bootstrap-based assessment, particularly when comparing instability across multiple modelling algorithms.

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Influence of continuous predictor modelling methods on prediction stability in clinical prediction model development: an empirical comparison using real clinical data

Background and objective: Prediction stability is increasingly recognised as important for reliable clinical prediction model development, but the effect of continuous predictor modelling choices is unclear. This study examined how approaches to modelling continuous predictors influence prediction stability. Methods: We used a real clinical dataset of 19,418 emergency department patients to create five sample size scenarios ranging from 437 to 8,739 patients. Six methods were compared: dichotomisation at the median (DIC), tertile categorisation (TER), linear terms (LIN), quadratic terms (QUA), multivariable fractional polynomials (MFP), and extreme gradient boosting (XGB). Prediction stability was evaluated using a bootstrap-based framework. Optimism-corrected AUC and calibration were estimated through internal validation. A method was considered stable when at least 90% of individual predictions had a mean absolute prediction error (MAPE) <=5%. Results: Stability increased with sample size and varied by method. At n = 437, no method met the stability criterion; LIN was the most stable, followed by DIC. At n = 874, DIC and LIN achieved stable predictions with similar calibration, although DIC had lower AUC. At n = 1,748, QUA achieved stability, whereas MFP and XGB did not. At n = 3,496 and n = 8,739, all methods achieved stability. LIN, QUA, MFP, and XGB generally had higher AUCs than DIC and TER, while XGB showed the highest AUC but persistent miscalibration. Conclusion: Continuous predictor modelling methods appeared to influence prediction stability. LIN achieved stable predictions from the base sample size onwards, whereas QUA, MFP, and XGB required larger samples. Although XGB showed high discrimination, calibration concerns persisted. These findings suggest that, in smaller datasets, simpler approaches, particularly LIN, may provide more stable predictions.

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