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Mixture Cure Models in Oncology tutorial (Felizzi et al.)

Methodvalidated✓ Source-grounded

This tutorial explains how to use mixture cure models to estimate long-term survival in cancer patients, especially when some patients are expected to be 'statistically cured'. It shows two approaches: one that estimates the cure rate from trial data and another that uses real-world data to inform the cure rate. The methods are implemented in R with free, accessible code.

At a glance

Use when

Estimating long-term survival in cancers where a cure fraction is plausible (e.g., early-stage cancers, immunotherapies with durable responses); conducting economic evaluations of novel oncology therapies

Avoid when

Survival curves show no evidence of plateauing; when all patients are expected to relapse; in aggressive cancers with no curative potential

Inputs

Clinical trial survival data, external real-world data (for informed approach), patient-level or aggregate survival data

Outputs

Estimated cure fraction, long-term survival curves, model parameters (e.g., latency and cure components), survival extrapolations beyond trial follow-up

How it works

The tutorial presents mixture cure models that combine a cured fraction and a non-cured fraction of patients in survival analysis. It covers data integration, maximum likelihood estimation, model fitting, and interpretation. Two models are demonstrated: an 'uninformed' approach estimating the cure fraction from clinical trial data, and an 'informed' approach using external data (e.g., real-world evidence) as input for the cure fraction. Implementation is done in R, with reproducible code available on GitHub.

HTA domains
Clinical Effectiveness, Costs & Economic Evaluation, Patient and Social Aspects
Assumptions
A subset of patients is 'statistically cured' and experiences general population mortality rates; the survival curve reaches a plateau; the model form (e.g., parametric distribution) is correctly specified
Strengths
Improves long-term survival predictions in curative settings; flexible in incorporating external evidence; publicly available R code enhances reproducibility; useful for health technology assessment and economic modeling
Limitations
Requires careful model selection and validation; assumptions about cure may not hold in all cancers; limited applicability when no plateau is observed in survival data; depends on data quality and availability
Also known as
Mixture Cure Model Tutorial, Felizzi et al. tutorial on cure models

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