| Literature DB >> 19479081 |
Luqman Tariq1, Matthijs van den Berg, Rudolf T Hoogenveen, Pieter H M van Baal.
Abstract
BACKGROUND: Effective prevention of excessive alcohol use has the potential to reduce the public burden of disease considerably. We investigated the cost-effectiveness of Screening and Brief Intervention (SBI) for excessive alcohol use in primary care in the Netherlands, which is targeted at early detection and treatment of 'at-risk' drinkers. METHODOLOGY ANDEntities:
Mesh:
Year: 2009 PMID: 19479081 PMCID: PMC2682644 DOI: 10.1371/journal.pone.0005696
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Impact of the SBI. Estimates and their 95% confidence interval (between brackets).
| N | |
| Total Dutch population aged 20–65 years | 10,029,000 |
| Number of excessive and dangerous drinkers in total Dutch population aged 20–65 years | 1,386,000 |
| Number of persons screened in the opportunistic screening programme in the GP practice | 6,176,000 (5,740,000–6,545,000) |
| Number of excessive and dangerous drinkers found during the screening programme | 853,000 (793,000–904,000) |
| Number of excessive and dangerous drinkers receiving the brief intervention | 577,000 (389,000–734,000) |
| Number of drinkers who became moderate drinkers or abstained from alcohol | 39,000 (2,000–92,000) |
Derived from the annual General Public Health and Lifestyle Survey (Dutch initials: POLS) conducted by Statistics Netherlands.
Figure 1Incremental costs and effects of SBI compared to current practice scenario for the target population.
Estimates of total incremental costs and effects due to SBI intervention and their 95% confidence interval (between brackets).
| SBI scenario vs. current practice scenario | |
| Life years gained | 82 (35/140) |
| QALYs gained | 56 (24/94) |
| Costs SBI ( | 61 (48/70) |
| Total costs differences ( | 298 (146/514) |
| € per life year gained | 700 |
| € per QALY gained | 1,100 |
| € per life year gained | 3,600 |
| € per QALY gained | 5,400 |
Discounted with 1.5%.
Discounted with 4%.
QALYs and life years gained discounted with 1.5% and costs discounted with 4%.
Only SBI costs included.
Figure 2Costs per QALY gained for different fractions of effect maintained in long run.
Figure 3Cost-effectiveness acceptability curve for alcohol SBI scenario.
Costs of the SBI intervention, per person.
| Type of costs | Unit | Unit price | Costs |
| Approaching patients by GP-assistant | 1 min | 0.66 | €0.66 |
| Checking AUDIT score 8+, by GP | 1 min | 2.19 | €2.19 |
| Further screening by GP | 5 min | 2.19 | €10.95 |
| Brief intervention by GP | 10 min | 2.19 | €21.9 |
| Follow-up sessions by GP | 20 min | 2.19 | €43.8 |
Summary of assumptions and input data.
| Current practice scenario | SBI scenario | |
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| 4% costs and 1.5% effects | 4% costs and 1.5% effects |
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| 80 years (lifetime) | 80 years (lifetime) |
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| Risky drinkers aged between 20 and 65 who visit the GP yearly (50%) | Risky drinkers aged between 20 and 65 who visit the GP yearly (50%) |
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| Lognormal distributions derived from meta analyses Holman | Lognormal distributions derived from meta analyses Holman |
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| Logit distribution (1/(1+e−x) with x normally distributed | |
| Mean: 1.802 | ||
| SD: 0.237 | ||
|
| Logit distribution (1/(1+e−x) with x normally distributed | |
| Mean: 0.800 | ||
| SD: 0.490 | ||
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| Logit distribution (1/(1+e−x) with x normally distributed | |
| Mean: 2.763 | ||
| SD: 0.168 | ||
|
| Logit distribution (1/(1+e−x) with x normally distributed | |
| Mean: 1.149 | ||
| SD: 0.216 | ||
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| Normal distribution | |
| Mean: 1.149 | ||
| SD: 0.216 | ||
|
| Uniform distribution | |
| Minimum: 0 | ||
| Maximum: 1 | ||
Pooled estimate from all studies selected and described in Bertholet et al. [10]. A logistic random effects regression analyses with only a constant was carried to obtain the effect estimate and the uncertainty surrounding it.
Pooled estimate from all studies selected and described in the systematic review by Fiellin et al. [12]. A logistic random effects regression analyses with only a constant was carried to obtain the effect estimate and the uncertainty surrounding it.
Bertholet et al. [10].