| Literature DB >> 23368927 |
Hendrik Koffijberg1, Bas van Zaane, Karel G M Moons.
Abstract
BACKGROUND: Proper evaluation of new diagnostic tests is required to reduce overutilization and to limit potential negative health effects and costs related to testing. A decision analytic modelling approach may be worthwhile when a diagnostic randomized controlled trial is not feasible. We demonstrate this by assessing the cost-effectiveness of modified transesophageal echocardiography (TEE) compared with manual palpation for the detection of atherosclerosis in the ascending aorta.Entities:
Mesh:
Year: 2013 PMID: 23368927 PMCID: PMC3724486 DOI: 10.1186/1471-2288-13-12
Source DB: PubMed Journal: BMC Med Res Methodol ISSN: 1471-2288 Impact factor: 4.615
Figure 1Visualization of the decision analytic part of the model for the manual palpation strategy [A], and the ensuing Markov part of the model [B]. The structure of the model for the modified TEE strategy is similar.
The baseline values for model parameters
| Probability of early death (within 30 days) | EuroSCORE risk equation | | [ | |
| Probability death is due to fatal stroke event | 13.2% | 7.5 – 20.2% | Beta(14,92) | [ |
| Probability that a stroke event is not fatal | 80.8% | 75.3 – 85.8% | Beta(173,41) | [ |
| Probability that stroke is caused by emboli | 71.0% | 63.3 – 77.8% | Beta(107,44) | [ |
| Manual palpation: sensitivity | 31% | 22 – 40% | Beta(33,73) | [ |
| Manual palpation: specificity | 98% | 96 – 100% | Beta(179,4) | [ |
| Modified TEE: sensitivity | 97% | 94 – 100% | Beta(124,4) | [ |
| Modified TEE: specificity | 80% | 74 – 85% | Beta(173,44) | [ |
| Risk reduction of post-operative stroke due to adaptations when applying the modified TEE | 0.46 | 0.196 – 0.910 | LogNormal (−0.864, 0.392) | [ |
| Probability of a major adaptation of surgery given a patient with atherosclerosis | 2.7% | 2.3 – 3.1% | Beta(163,5888) | [ |
| Risk of death (year 1–2 post-surgery): age < 61 years | 1.18% | 0.82 – 1.42% | Uniform | [ |
| Risk of death (year 1–5 post-surgery): age 61–70 years | 2.33% | 1.95 – 2.71% | Uniform | [ |
| Risk of death (year 1–5 post-surgery): age > 70 years | 4.35% | 3.49 – 5.24% | Uniform | [ |
| Utility of the ‘Post Stroke’ health state | 0.439 | 0.186 – 0.653 | Triangular | [ |
| Utility of the ‘No complications’ health state | 1 | - | - | Default |
| Cost of death (Euros) | 2,736 | 1,368 – 5,471 | Uniform | Expert opinion
[ |
| Diagnostic cost of modified TEE tool (Euros) | 212 | 184 –243 | Gamma | Manufacturer |
| Cost of fatal stroke event (Euros) | 2,736 | 1,368 – 5,471 | Uniform | # |
| Discount rate for costs | 4.0% | - | - | Dutch guidelines |
| Discount rate for effects | 1.5% | - | - | Dutch guidelines |
The baseline values that were used as input parameters for the model, along with their range and distribution (if applicable).
* All costs were recalculated to 2012 euros.
$ Range concerns the full range for uniform distributions and 95% confidence intervals for other distribution types.
# The cost of a fatal stroke was assumed equal to the cost of death, as the costs of additional medical care delivered to stroke patients prior to death is already incorporated in the costs of surgery (Additional file 1).
† This risk reduction was based on the comparison of two groups in the original article: group C (13 strokes in 690 patients) versus group A (12 strokes in 268 patients).
‡ Values were recalculated from the actuarial survival curves by age in the source material and concern annual mortality risks applied in the first five years after cardiac surgery.
^ Estimates of the utility of patients after major stroke vary widely therefore a large range was used (min = 0.11, max = 0.71, most likely value = 0.50, resulting in an expected value of 0.439).
Expected probabilities of surgical adaptation and stroke
| | Gender | Age | % atherosclerosis | EuroSCORE predictedmortality risk | Chance ofminor adaptation | Chance ofmajor adaptation | Risk of stroke | Life-years after surgery | Chance of minor adaptation | Chance of majoradaptation | Risk of stroke | Life-yearsafter surgery | ||
| | | | | | | | non-fatal | fatal | | | | non-fatal | fatal | |
| 1 | Men | 55 yr | 10% | 1.04% | 3.03% | 0.08% | 1.01% | 0.24% | 23.06 | 9.43% | 0.26% | 0.84% | 0.23% | `23.10 |
| 2 | Men | 55 yr | 15% | 1.08% | 4.54% | 0.13% | 1.04% | 0.24% | 23.05 | 14.14% | 0.39% | 0.86% | 0.23% | 23.10 |
| 3 | Women | 55 yr | 10% | 1.41% | 3.04% | 0.08% | 1.36% | 0.32% | 26.09 | 9.43% | 0.26% | 1.14% | 0.31% | 26.16 |
| 4 | Women | 55 yr | 15% | 1.46% | 4.54% | 0.13% | 1.40% | 0.33% | 26.08 | 14.14% | 0.39% | 1.16% | 0.31% | 26.15 |
| 1.61% | 6.07% | 0.17% | 1.53% | 0.36% | 15.17 | 18.84% | 0.52% | 1.25% | 0.33% | 15.22 | ||||
| 6 | Men | 65 yr | 30% | 1.71% | 9.10% | 0.25% | 1.61% | 0.38% | 15.15 | 28.29% | 0.78% | 1.29% | 0.33% | 15.20 |
| 2.14% | 6.06% | 0.17% | 2.05% | 0.48% | 17.49 | 18.84% | 0.52% | 1.67% | 0.44% | 17.56 | ||||
| 8 | Women | 65 yr | 30% | 2.28% | 9.10% | 0.25% | 2.15% | 0.50% | 17.44 | 28.27% | 0.78% | 1.71% | 0.44% | 17.53 |
| 9 | Men | 75 yr | 40% | 3.18% | 12.15% | 0.34% | 2.94% | 0.69% | 8.73 | 37.72% | 1.04% | 2.31% | 0.59% | 8.80 |
| 10 | Men | 75 yr | 50% | 3.36% | 15.13% | 0.42% | 3.10% | 0.72% | 8.70 | 47.13% | 1.31% | 2.39% | 0.60% | 8.77 |
| 11 | Women | 75 yr | 40% | 4.13% | 12.13% | 0.34% | 3.83% | 0.90% | 10.44 | 37.70% | 1.04% | 3.02% | 0.77% | 10.55 |
| 12 | Women | 75 yr | 50% | 4.34% | 15.21% | 0.42% | 4.02% | 0.94% | 10.40 | 47.11% | 1.31% | 3.09% | 0.78% | 10.53 |
The probabilities and life-years observed from the model. For both strategies the observed chance of adaptation of the surgical procedure is shown, the observed risk of stroke and the expected number of life-years following surgery. In addition, the EuroSCORE predicted mortality risk is given for each subgroup.
Expected costs and effects for the predefined patient subgroups
| | Gender | Age | % atherosclerosis | Expectedcosts (€) | Expected effects(QALY) | Expectedcosts(€) | Expectedeffects(QALY) | Expectedincremental costs (€) | Expectedincrementaleffects (QALY) | ExpectedICER(€ / QALY) |
| 1 | Men | 55 yr | 10% | 25,896 | 14.31 | 25,943 | 14.32 | 47 | 0.01 | 4,651 |
| 2 | Men | 55 yr | 15% | 25,936 | 14.31 | 25,970 | 14.32 | 34 | 0.01 | 3,376 |
| 3 | Women | 55 yr | 10% | 25,984 | 15.34 | 25,993 | 15.36 | 10 | 0.02 | 481 |
| 4 | Women | 55 yr | 15% | 26,012 | 15.33 | 26,009 | 15.36 | −3 | 0.03 | −103* |
| 26,589 | 10.75 | 26,581 | 10.77 | −8 | 0.02 | −420* | ||||
| 6 | Men | 65 yr | 30% | 26,671 | 10.74 | 26,639 | 10.76 | −32 | 0.02 | −1,603* |
| 26,720 | 11.83 | 26,662 | 11.86 | −58 | 0.03 | −1,946* | ||||
| 8 | Women | 65 yr | 30% | 26,815 | 11.80 | 26,722 | 11.84 | −93 | 0.04 | −2,318* |
| 9 | Men | 75 yr | 40% | 27,629 | 7.01 | 27,479 | 7.04 | −149 | 0.03 | −4,973* |
| 10 | Men | 75 yr | 50% | 27,733 | 6.99 | 27,547 | 7.03 | −186 | 0.04 | −4,648* |
| 11 | Women | 75 yr | 40% | 28,563 | 8.10 | 28,182 | 8.15 | −380 | 0.05 | −7,608* |
| 12 | Women | 75 yr | 50% | 28,719 | 8.08 | 28,264 | 8.14 | −455 | 0.06 | −7,579* |
Cost and effect outcomes for each of the 12 predefined patient subgroups (see text). For both strategies the costs and effects are given, as well as the incremental costs and effects and the incremental cost-effectiveness ratio (ICER).
* In this scenario the modified TEE strategy dominated the manual palpation strategy.
Figure 2The cost-effectiveness plane with incremental costs and effects for 55-year old patients [A], 65-year old patients [B], and 75-year old patients [C]. These figures show the incremental effects (x-axis) and incremental costs (y-axis) of the modified TEE strategy. Each of the 12 subgroups is visualized by an ellipsoid that represents the combined bivariate 95% confidence interval (CI) for incremental costs and effects, and a symbol denoting the mean incremental costs and effects. The scales of the axes in Figures 2A-C are not similar, as the range of incremental costs and effects increases with patient age.
Figure 3Cost-effectiveness acceptability curves indicating the probability that the modified TEE strategy is cost-effective for 55-year old patients [A], 65-year old patients [B], and 75-year old patients [C], as function of a range of cost-effectiveness threshold values. The intersections of the curves with the vertical axis indicate the probability that the modified TEE strategy is cost-saving and results in health gain, i.e. the probability that the cost-effectiveness is still acceptable even if a decision-maker is unwilling to pay anything for additional health gain. The y-axis of Figure 3C was adjusted for visual clarity.