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Mixture and Non-mixture Cure Models for HTA (Gibson et al. guidance)

Guidelinepeer-reviewed✓ Source-grounded

This guidance explains how to use cure models—statistical tools that estimate the proportion of patients who are 'cured' by a treatment—in health technology assessment. It helps analysts, reviewers, and decision-makers understand when and how to apply mixture and non-mixture cure models, especially when long-term follow-up data are limited.

At a glance

Use when

Assessing treatments with potential for cure (e.g., cancer immunotherapies, gene therapies); limited follow-up data; need for long-term survival extrapolation

Avoid when

No biological plausibility of cure; insufficient evidence of survival plateau; high uncertainty in cure fraction estimation

Inputs

Survival data with potential for long-term survivors, treatment follow-up data, baseline covariates

Outputs

Estimated proportion of cured patients, survival curves incorporating cure fraction, extrapolated long-term outcomes

How it works

The document provides a tutorial on mixture and non-mixture cure models, describing their structure, assumptions, and implementation. It emphasizes the use of flexible parametric non-mixture cure models in HTA contexts where a cure assumption is plausible but follow-up is short. The guidance includes practical examples and Stata code for model implementation, and discusses model selection, interpretation, and validation.

HTA domains
Clinical Effectiveness, Costs & Economic Evaluation, Patient and Social Aspects
Assumptions
A subset of patients is permanently disease-free ('cured'); survival approaches a plateau; appropriate parametric form for uncured patients' survival
Strengths
Enables extrapolation beyond observed follow-up; accounts for potential cures; flexible parametric forms improve fit; supports cost-effectiveness analyses in curative settings
Limitations
Relies on strong assumptions about cure; sensitive to model specification; limited validation in real-world HTA submissions; requires careful interpretation when follow-up is short
Also known as
Cure Models for HTA, Gibson et al. cure models

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