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Determining optimal screening policies using decision trees and spreadsheets
1Department of Health Care and Epidemiology, University of British Columbia, Vancouver, Canada.
Computers in Biology and Medicine
|January 1, 1989
Summary
This study determines the optimal population screening proportion to minimize healthcare costs. A decision tree model analyzes costs and prevalences for efficient screening strategies.
Area of Science:
- Health economics
- Public health screening
- Decision analysis
Background:
- Screening programs aim to detect diseases early but incur significant costs.
- Determining the optimal screening proportion is crucial for cost-effective healthcare delivery.
- Existing models may not fully capture the complexities of cost-benefit analysis in screening.
Purpose of the Study:
- To identify the ideal proportion of a population to screen to achieve minimum overall costs.
- To develop a flexible model for analyzing the economic impact of varying screening levels.
- To provide a framework for exploring the sensitivity of cost-minimization to different parameters.
Main Methods:
- A decision tree approach was employed, incorporating probabilities and costs of all potential outcomes.
- Models were specified to estimate disease prevalence in both screened and non-screened populations.
- A generalized microcomputer spreadsheet implementation allowed for exploration of sensitivity and optimality.
Main Results:
- The study presents a method for calculating the cost-minimizing screening proportion.
- The spreadsheet model facilitates the analysis of various screening parameters and their impact on costs.
- A numerical example demonstrates the practical application and interpretation of the results.
Conclusions:
- The proposed decision tree approach effectively determines the optimal screening proportion for cost minimization.
- The developed model offers a valuable tool for health policy and resource allocation in screening programs.
- Sensitivity analysis is essential for understanding the robustness of optimal screening strategies under varying conditions.