2019
DOI: 10.1002/hec.3884
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Beyond the cost‐effectiveness acceptability curve: The appropriateness of rank probabilities for presenting the results of economic evaluation in multiple technology appraisal

Abstract: The cost‐effectiveness acceptability curve (CEAC) shows the probability that an option ranks first for net benefit. Where more than two options are under consideration, the CEAC offers only a partial picture of the decision uncertainty. This paper discusses the appropriateness of showing the full set of rank probabilities for reporting the results of economic evaluation in multiple technology appraisal (MTA). A case study is used to illustrate the calculation of rank probabilities and associated metrics, based… Show more

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Cited by 7 publications
(6 citation statements)
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“…Capturing uncertainty for multiple variables involves assessing standard deviation and confidence intervals; however, this is complicated when dealing with a ratio (incremental cost effectiveness ratio—ICER). A common approach to capturing uncertainty for ratio variables is a probability sensitivity analysis using Monte Carlo simulation, as this can lead to a cost-effectiveness acceptability curve (CEAC) [ 35 ]. In this study, 1000 different values for all cost and QALY values are generated, and this leads to a CEAC curve that plots the probability of cost effectiveness against different threshold values, as shown in Figure 1 below.…”
Section: Resultsmentioning
confidence: 99%
“…Capturing uncertainty for multiple variables involves assessing standard deviation and confidence intervals; however, this is complicated when dealing with a ratio (incremental cost effectiveness ratio—ICER). A common approach to capturing uncertainty for ratio variables is a probability sensitivity analysis using Monte Carlo simulation, as this can lead to a cost-effectiveness acceptability curve (CEAC) [ 35 ]. In this study, 1000 different values for all cost and QALY values are generated, and this leads to a CEAC curve that plots the probability of cost effectiveness against different threshold values, as shown in Figure 1 below.…”
Section: Resultsmentioning
confidence: 99%
“…The methods are (A) net benefit density plot, 18 (B) stochastic dominance plot, 16 (C) incremental benefit density plot, 18 (D) incremental benefit curve, 19 (E) return-risk space, 20 and (F) cumulative rankogram. 21 To produce these plots, the willingness-to-pay threshold was fixed at 50,000 €/quality-adjusted life-year for all figures. The probability density plots are normalized smoothened histograms of the net monetary benefits, using 100 and 500 bins for A and C, and the smoothening parameter was set at 0.5 (see Appendix 1C,D for the smoothening algorithm).…”
Section: Resultsmentioning
confidence: 99%
“…In situations in which a fixed WTP is acceptable, the return-risk space 20 and the cumulative rankogram 21 provide less information than the net benefit density plot 18 and stochastic dominance 16 as they use point estimates and ranks instead of distributions. The incremental benefit curve 19 performs better on graphical discriminatory ability and interpretability than do the net benefit density plot, 18 the incremental benefit density plot, 19 and stochastic dominance.…”
Section: Discussionmentioning
confidence: 99%
“…Rank-o-grams show the distribution of the probabilities that each intervention is most cost-effective, second most cost-effective, third most cost-effective, and so on for each of the 14 interventions, at a fixed willingness to pay threshold, in this case £20 000 per QALY. 53 The x-axis reports each of the possible ranks, for which position 1 means that the intervention is most cost-effective. The y-axis shows the probability that each intervention has been ranked at each of the possible positions and therefore fully encapsulates the uncertainty in the intervention rankings.…”
Section: Methodsmentioning
confidence: 99%