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This study compares cure-mixture models for time-to-event predictions in clinical trials. Cure modeling improves prediction intervals when a cured fraction exists, but increases interval width.

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Area of Science:

  • Clinical Trials
  • Biostatistics
  • Survival Analysis

Background:

  • Real-time prediction in time-to-event clinical trials utilizes various parametric and nonparametric modeling approaches.
  • Parametric cure-mixture modeling, proposed by Chen (2016), addresses scenarios with a potentially cured patient fraction.

Purpose of the Study:

  • To apply a Weibull cure-mixture model for predictions in the RTOG 0129 head-and-neck cancer trial.
  • To compare predictions from a Weibull cure-mixture model against a standard Weibull model and a nonparametric Bayesian bootstrap model.

Main Methods:

  • Application of a Weibull cure-mixture model to RTOG 0129 data for interim predictions.
  • Comparison of realized data with predictions from Weibull cure-mixture, standard Weibull, and Bayesian bootstrap nonparametric models.

Main Results:

  • The standard Weibull model predicted earlier events than the cure-mixture model, with divergence increasing as evidence for a cure emerged.
  • Nonparametric predictions frequently resulted in undefined values or infinite intervals, especially early in the trial.
  • Simulations indicated cure modeling provides better-calibrated prediction intervals for cured components but at the expense of interval width.

Conclusions:

  • Weibull cure-mixture modeling is effective for time-to-event predictions in clinical trials with a cured fraction.
  • Cure modeling offers improved prediction interval calibration when a cured component is present or suspected.
  • While beneficial for accuracy, cure modeling may lead to wider prediction intervals compared to simpler models.