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Adding Events to a Markov Model Using DICE Simulation.

J Jaime Caro1,2, Jörgen Möller3

  • 1Epidemiology & Biostatistics, McGill University, Montreal, QC, Canada (JJC).

Medical Decision Making : an International Journal of the Society for Medical Decision Making
|July 6, 2017
PubMed
Summary
This summary is machine-generated.

Discretely Integrated Condition Event (DICE) simulation enhances Markov models by explicitly incorporating events alongside state transitions. This method offers a transparent and flexible approach to health care decision modeling under uncertainty.

Keywords:
DICE simulationMarkov modelmodelingstructural sensitivity analysistime to eventstreatment switching models

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Area of Science:

  • Health economics and outcomes research
  • Mathematical modeling in healthcare
  • Decision analysis

Background:

  • Health care decisions frequently involve uncertainty, necessitating robust modeling to evaluate choices and outcomes.
  • State-transition (Markov) models are standard but primarily focus on states, neglecting explicit event considerations.

Purpose of the Study:

  • To introduce Discretely Integrated Condition Event (DICE) simulation as an extension of Markov models.
  • To demonstrate how DICE simulation can explicitly incorporate events into health care decision models.

Main Methods:

  • DICE simulation models aspects that persist over time (conditions) and discrete occurrences (events).
  • Markov models are specified in DICE by treating states as conditions with transition events and adding other explicit events.

Main Results:

  • DICE specifications are compact, transparent (tabular), and flexible for alternative structures.
  • Events can represent clinical occurrences, treatments, or health care activities, coinciding with or independent of transitions.
  • Varying cycle times and sensitivity analyses are easily implemented.

Conclusions:

  • DICE simulation expands the Markov formulation to explicitly include numerous events occurring at various times.
  • This approach offers a more comprehensive framework for modeling complex health care scenarios.