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. 2007 Jan 16;146(2):133-41.
doi: 10.7326/0003-4819-146-2-200701160-00008.

Incorporating quality of evidence into decision analytic modeling

Affiliations

Incorporating quality of evidence into decision analytic modeling

R Scott Braithwaite et al. Ann Intern Med. .

Abstract

Our objective was to illustrate the effects of using stricter standards for the quality of evidence used in decision analytic modeling. We created a simple 10-parameter probabilistic Markov model to estimate the cost-effectiveness of directly observed therapy (DOT) for individuals with newly diagnosed HIV infection. We evaluated quality of evidence on the basis of U.S. Preventive Services Task Force methods, which specified 3 separate domains: study design, internal validity, and external validity. We varied the evidence criteria for each of these domains individually and collectively. We used published research as a source of data only if the quality of the research met specified criteria; otherwise, we specified the parameter by randomly choosing a number from a range within which every number has the same probability of being selected (a uniform distribution). When we did not eliminate poor-quality evidence, DOT improved health 99% of the time and cost less than 100,000 dollars per additional quality-adjusted life-year (QALY) 85% of the time. The confidence ellipse was extremely narrow, suggesting high precision. When we used the most rigorous standards of evidence, we could use fewer than one fifth of the data sources, and DOT improved health only 49% of the time and cost less than 100,000 dollars per additional QALY only 4% of the time. The confidence ellipse became much larger, showing that the results were less precise. We conclude that the results of decision modeling may vary dramatically depending on the stringency of the criteria for selecting evidence to use in the model.

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Conflict of interest statement

Potential Financial Conflicts of Interest: None disclosed.

Figures

Figure 1
Figure 1. Schematic diagram of decision analytic model
This model was constructed with extreme parsimony solely to illustrate the approach. Squares signify choices (for example, use the adherence intervention [ADH INT] versus do not use the adherence intervention [NO ADH INT]), circles signify potential consequences (for example, live versus die), and triangles signify consequences that may endure over a significant time frame and therefore may affect quality or quantity of life (for example, treat HIV). The circle inscribed with “M” is a Markov node (MarkovAdh), denoting that the model has the capacity to represent changes in clinical status over time. HIVtreat = receives and adheres to HIV treatment; HIVnotreat = does not receive or does not adhere to HIV treatment.
Figure 2
Figure 2. Cost-effectiveness plane and 95% confidence ellipses for directly observed therapy in the absence of any evidence criteria (A) and with quality of evidence criteria applied to research design (B), internal validity (C), and external validity (D)
Each point signifies the incremental cost-effectiveness of a particular model run. Points that cluster within a narrow 95% confidence ellipse (the analogue of a 95% CI) suggest great precision, whereas points that scatter throughout a wide 95% confidence ellipse suggest low precision. The location of each point on the cost-effectiveness plane indicates its cost-effectiveness. As a general guide, when points lie to the left of a decision making threshold ($100 000 per quality-adjusted life-year [QALY] is a commonly used threshold), incremental costs are high relative to incremental benefits, and cost-effectiveness is unfavorable. In contrast, when points lie to the right of that threshold, incremental costs are low relative to incremental benefits, and cost-effectiveness is favorable. Our results became notably less precise when stricter evidence criteria were applied, most dramatically with an external validity (EV) criterion. IV = internal validity.
Figure 3
Figure 3. Acceptability curves for directly observed therapy (DOT) in the absence of any evidence criteria (A) and with strength of evidence criteria applied to research design (B), internal validity (C), and external validity (D)
The horizontal axis shows a range of values that society may be willing to pay for health benefits, and the curve’s elevation (on the vertical axis) denotes the probability that DOT has an incremental cost-effectiveness that is more favorable than the corresponding willingness to pay. DOT became notably less cost-effective when stricter evidence criteria were applied, most dramatically with an external validity (EV) criterion. IV = internal validity.

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