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Macrovascular Risk Equations Based on the CANVAS Program.

Michael Willis1, Christian Asseburg2, April Slee3

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New risk equations for type 2 diabetes mellitus (T2DM) and cardiovascular disease (CVD) were developed using CANVAS Program data. These equations better predict outcomes than older models, aiding in assessing cardioprotective treatments.

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Area of Science:

  • Cardiology
  • Endocrinology
  • Biostatistics

Background:

  • Existing cardiovascular risk equations for type 2 diabetes mellitus (T2DM) fail to predict cardioprotective effects seen in recent trials.
  • These limitations are particularly evident in high-risk patients with established cardiovascular disease (CVD).

Purpose of the Study:

  • To develop novel cardiovascular and mortality risk equations using patient-level data from the CANVAS Program.
  • To address the shortcomings of current risk prediction models in individuals with T2DM and high CVD risk.

Main Methods:

  • Patient-level data from 10,142 individuals with T2DM and high CVD risk from the CANVAS Program were analyzed.
  • Parametric risk equations were derived for myocardial infarction (MI), stroke, hospitalization for heart failure (HHF), and death, leveraging UKPDS-OM2 structure.
  • Internal validation was performed separately by study treatment arm (canagliflozin + standard of care vs. standard of care alone).

Main Results:

  • The UKPDS-OM2 model poorly predicted outcomes in the CANVAS Program cohort.
  • Refitting coefficients and reselecting covariates within the UKPDS-OM2 framework substantially improved model fit for stroke, death, and MI.
  • Predicting HHF required a broader covariate selection and inclusion of a canagliflozin indicator.

Conclusions:

  • The newly developed risk equations improve upon limitations of existing models like UKPDS-OM2 for T2DM patients at high cardiovascular risk.
  • These equations are better suited for modeling cardioprotective treatments, unlike older models derived from different patient populations and therapeutic eras.
  • Further research is necessary to validate these equations externally.