Abstract
Background
The ankle brachial index (ABI) is related to risk of cardiovascular events independent of the Framingham risk score (FRS). The aim of this study was to develop and evaluate a risk model for cardiovascular events incorporating the ABI and FRS.
Design
An analysis of participant data from 18 cohorts in which 24,375 men and 20,377 women free of coronary heart disease had ABI measured and were followed up for events.
Methods
Subjects were divided into a development and internal validation dataset and an external validation dataset. Two models, comprising FRS and FRS + ABI, were fitted for the primary outcome of major coronary events.
Results
In predicting events in the external validation dataset, C-index for the FRS was 0.672 (95% CI 0.599 to 0.737) in men and 0.578 (95% CI 0.492 to 0.661) in women. The FRS + ABI led to a small increase in C-index in men to 0.685 (95% CI 0.612 to 0.749) and large increase in women to 0.690 (95% CI 0.605 to 0.764) with net reclassification improvement (NRI) of 4.3% (95% CI 0.0 to 7.6%, p = 0.050) and 9.6% (95% CI 6.1 to 16.4%, p < 0.001), respectively. Restricting the FRS + ABI model to those with FRS intermediate 10-year risk of 10 to 19% resulted in higher NRI of 15.9% (95% CI 6.1 to 20.6%, p < 0.001) in men and 23.3% (95% CI 13.8 to 62.5%, p = 0.002) in women. However, incorporating ABI in an improved newly fitted risk factor model had a nonsignificant effect: NRI 2.0% (95% CI 2.3 to 4.2%, p = 0.567) in men and 1.1% (95% CI 1.9 to 4.0%, p = 0.483) in women.
Conclusions
An ABI risk model may improve prediction especially in individuals at intermediate risk and when performance of the base risk factor model is modest.
Keywords: Ankle brachial index, cardiovascular diseases, risk assessment
Introduction
The accurate prediction of major cardiovascular events in individuals without vascular disease is an important public health goal, allowing targeting of preventive measures to those at increased risk. The Framingham risk score (FRS), which combines classic cardiovascular risk factors such as cigarette smoking and total cholesterol, is the most well-known method of risk prediction. However, the FRS has limited accuracy1, and attempts have been made to improve prediction by incorporating additional risk factors, novel biomarkers, and measures of subclinical atherosclerosis.2
The ankle brachial index (ABI), which is the ratio of ankle:arm systolic pressure, is a measure of atherosclerosis in symptomatic and asymptomatic individuals. Originally developed as a diagnostic tool for leg artery disease, the ABI is also an indicator of generalized atherosclerosis and of future cardiovascular events, independent of established risk factors.3 Since the ABI can be measured using only a handheld Doppler probe and sphygmomanometer in many healthcare settings, the possibility of using the ABI to enhance risk prediction is of interest.
The ABI Collaboration was formed of investigators performing longitudinal studies of the ABI and incident cardiovascular events. In a meta-analysis comprising 48,294 subjects, a low ABI (≤0.90) compared to a normal ABI (1.11–1.40) was related to a 2–3-fold increase in both 10-year major coronary events and cardiovascular mortality independent of the FRS.3 Furthermore, in cardiovascular risk stratification using the FRS, subsequent inclusion of the ABI resulted in reclassification of risk (low, intermediate, high) in 1 in 5 men and 1 in 3 women. However, the impact of reclassification in improving risk prediction was not assessed.
In this present study, our aim was to develop an ABI prediction model incorporating FRS and ABI into a single equation. The ABI model was then evaluated in a different population and the effect of reclassification of 10-year risk assessed. Since risk prediction varies according to gender and ethnic group,4 the model was developed separately in men and women and only in whites who comprised the largest ethnic group in the ABI Collaboration studies.
Methods
Study design
The study design was an analysis of individual participant data from 18 prospective cohort studies. Risk prediction models were fitted in a development dataset and evaluated in internal and external validation datasets.
Inclusion and exclusion of studies
The study was based on 20 cohort datasets in the ABI Collaboration. The literature search and collation of data from 16 of these studies5–20 were described previously.3 Since then, experts informed us of four further studies,21–24 from which corresponding data were acquired. Two studies included only non-White ethnic groups7,8 and were excluded, leaving 18 studies in the final analysis. Individual participant data were extracted and analysed using version 9.2 of SAS System for Windows (2002–2008; SAS Institute, Cary, NC, USA).
Subjects, variables, and missing data
Subjects with nonvalid ABI, with prevalent coronary heart disease as defined in each study at baseline, and without follow up for vital status were excluded. Framingham covariates extracted were age, gender, systolic and diastolic blood pressures, total and high-density lipoprotein cholesterol, and smoking and diabetes indicators. ABI, study location, and ethnic group were obtained and only subjects included who were classified as ‘white’ using individual study classifications. Analyses were not performed on non-White ethnic groups because of small sample sizes. The numbers of men and women in the final analysis were 24,375 and 20,377, respectively. Only 7.4% of data in men and 2.9% in women were missing, predominantly for total and high-density lipoprotein cholesterol. Imputation was performed separately by gender using the SAS procedure PROC MI with the MCMC full-data imputation method. FRS was calculated for all individuals using the methods of Wilson et al.25 In keeping with our previous investigation,3 ABI was categorized into four groups: ≤0.90, 0.91–1.10, 1.11–1.40, >1.40.
Development, internal validation, and external validation datasets
The studies were divided into two groups separately by gender to create, first, a model development and internal validation dataset and, secondly, an external validation dataset. Studies were allocated to these datasets based on study location (USA or not), earlier vs. later start date, larger vs. smaller study, age range of participants, and median duration of follow up in order to achieve a balance across datasets. Studies with one or more wholly imputed covariates were constrained to be in the external validation dataset. The characteristics of the studies are shown in Table 1. The first dataset was then divided in two by randomly selecting half the participants in each study. Prediction models were fitted in the first half (development dataset) and validated in the other half (internal validation dataset) and finally in the external validation dataset.
Table 1.
Study sample |
Location | Age (range years) |
Follow up (median, IQR) years) |
Cardiovascular deaths |
Major coronary events |
Study start |
|
---|---|---|---|---|---|---|---|
Men | |||||||
Development/internal validation studies | |||||||
Belgian Physical Fitness Study13 | 2020 | EU | 40–57 | 10.0 (10.0–10.0) | 22 | 32 | 1976 |
Edinburgh Artery Study9 | 690 | EU | 55–76 | 15.5 (9.0–15.9) | 84 | 113 | 1987 |
MONICA Augsburg Survey21 | 654 | EU | 25–74 | 12.8 (12.6–12.9) | 54 | 51 | 1989 |
InCHIANTI Study17 | 507 | EU | 23–94 | 6.0 (5.9–6.1) | 34 | – | 1998 |
Hoorn Study16 | 271 | EU | 51–77 | 12.5 (9.8–13.1) | 27 | – | 1989 |
ARIC Study5 | 4748 | USA | 45–64 | 13.2 (12.4–13.9) | 111 | 452 | 1987 |
Cardiovascular Health Study6 | 1555 | USA | 65–96 | 11.2 (7.4–11.6) | 223 | 363 | 1989 |
San Luis Valley Diabetes Study19 | 675 | USA | 24–74 | 15.6 (14.4–16.9) | 53 | 98 | 1984 |
Health ABC Study22 | 663 | USA | 68–80 | 9.1 (8.5–9.4) | 43 | 74 | 1997 |
San Diego Study18 | 243 | USA | 41–81 | 16.6 (10.3–22.3) | 77 | 80 | 1978 |
All studies | 12,026 | 728 | 1263 | ||||
External validation studies | |||||||
Limburg PAOD Study10 | 1037 | EU | 41–78 | 7.1 (6.6–7.7) | 35 | 83 | 1987 |
Men Born in 1914 Study11 | 392 | EU | 68–69 | 13.2 (8.1–13.9) | 85 | 92 | 1982 |
Health in Men Study15 | 3217 | Australia | 65–83 | 6.3 (6.0–6.6) | 142 | – | 1997 |
Mr OS Study24 | 4167 | USA | 64–100 | 6.9 (6.4–7.4) | 215 | – | 2003 |
Framingham Offspring Study14 | 1423 | USA | 29–86 | 7.4 (6.6–8.2) | 20 | 56 | 1995 |
Rotterdam Study12 | 2113 | EU | 55–98 | 10.9 (8.3–11.9) | 216 | 230 | 1990 |
All studies | 12,349 | 713 | 461 | ||||
Women | |||||||
Development/internal validation studies | |||||||
Edinburgh Artery Study9 | 702 | EU | 54–75 | 15.8 (14.2–16.1) | 41 | 57 | 1987 |
MONICA Augsburg Survey21 | 629 | EU | 25–74 | 12.8 (12.7–12.9) | 20 | 13 | 1989 |
Hoorn Study16 | 286 | EU | 50–76 | 12.6 (10.5–13.2) | 25 | – | 1989 |
InCHIANTI Study17 | 654 | EU | 21–95 | 6.1 (5.9–6.2) | 34 | – | 1998 |
San Diego Study18 | 313 | USA | 38–81 | 19.6 (13.0–22.6) | 76 | 65 | 1978 |
San Luis Valley Diabetes Study19 | 838 | USA | 21–71 | 15.8 (14.6–17.1) | 56 | 70 | 1984 |
ARIC Study5 | 5719 | USA | 45–64 | 13.2 (12.5–14.0) | 73 | 235 | 1987 |
Cardiovascular Health Study6 | 2322 | USA | 64–100 | 11.3 (10.0–11.7) | 224 | 302 | 1989 |
Women’s Health and Ageing Study20 | 476 | USA | 65–101 | 5.0 (3.8–5.1) | 63 | 115 | 1992 |
Health ABC Study23 | 742 | USA | 68–80 | 9.2 (8.8–9.4) | 41 | 52 | 1997 |
All studies | 12,681 | 653 | 909 | ||||
External validation studies | |||||||
Limburg PAOD Study10 | 1324 | EU | 40–78 | 7.1 (6.7–7.6) | 27 | 54 | 1987 |
Study of Osteoporotic Fractures23 | 1233 | USA | 65–89 | 17.1 (11.5–20.4) | 244 | – | 1986 |
Framingham Offspring Study14 | 1703 | USA | 29–86 | 7.4 (6.6–8.3) | 5 | 24 | 1995 |
Rotterdam Study12 | 3436 | EU | 55–106 | 11.1 (9.6–12.2) | 334 | 239 | 1990 |
All studies | 7696 | 610 | 317 |
Subjects in each of the development/internal validation studies were allocated randomly to either the development or internal validation datasets. –, not available.
Model fitting
Two models were fitted each for the primary outcome of major coronary events (myocardial infarction or death due to coronary heart disease) and the secondary outcome of cardiovascular mortality (death due to coronary heart disease or stroke) using Cox’s proportional hazards model, as follows: model 1: Framingham risk score25 fitted as a continuous variable (FRS); model 2: as per model 1 with addition of ABI group (FRS + ABI).
These models were first fitted for men and women separately in the development datasets. Details of the fitted FRS + ABI for major coronary events are shown in Supplementary Table 1 and measures of model performance26–28 in Supplementary Table 2 (available online).
For comparison with the FRS, an additional risk factor model was fitted in the development dataset in which, instead of using the overall single FRS value, each individual Framingham risk covariate, such as smoking, was used separately. And then a further model was fitted with addition of ABI group (Supplementary Table 1). Assumptions for Cox’s analyses were checked formally.
Outcome measures
To quantify the effect of inclusion of the ABI in risk prediction models, the C-index and net reclassification improvement (NRI) were derived.
The C-index is analogous to C-statistic, which is the area under the receiver operating characteristic curve and is a measure of the model’s discrimination of events and non-events. The C-index is for survival data, being the fraction of occasions where the predictor score correctly predicts the earlier event for pairs of individuals in the sample. This was achieved using the methods of Harrell et al.29 and Pencina and D’Agostino30 adopting the simplified method for confidence intervals.
For the calculation of the NRI, reclassification tables comparing predicted risk categories for models with and without ABI were constructed for the external validation dataset. Ten-year risk categories of <10%, 10–19%, and ≥20% were selected for major coronary events and <2%, 2–4%, and ≥5% for cardiovascular mortality. NRIs were calculated taking account of censored data.31 Confidence intervals and p-values were derived using methods for the standard NRI.
For major coronary events, analysis was repeated with a wider intermediate group of 5–19%, akin to some recent studies of risk prediction.32,33
Results
Predicting events in the whole study population
Table 2 shows that C-indices in the internal validation dataset were mostly similar to those in the development dataset but in the external validation dataset were mostly lower. In the latter, C-indices for the FRS in men were 0.672 (95% CI 0.599 to 0.737) for major coronary events and 0.684 (95% CI 0.625 to 0.738) for cardiovascular mortality, and in women were particularly low: 0.578 (95% CI 0.492 to 0.661) and 0.449 (95% CI 0.377 to 0.523), respectively. Incorporation of the ABI led to a modest increase in the C-index for men to 0.685 (95% CI 0.605 to 0.764) for major coronary events and 0.710 (95% CI 0.652 to 0.762) for cardiovascular mortality. However, in women, the increase was much larger, to 0.690 (95% CI 0.605 to 0.764) for major coronary events and 0.652 (95% CI 0.579 to 0.719) for cardiovascular mortality so that the C-indices approximated more closely to those of men.
Table 2.
Prediction model | Development | Internal validation | External validation |
---|---|---|---|
Major coronary events | |||
Men | (n = 5632) | (n = 5638) | (n = 4962) |
FRS alone | 0.715 (0.655–0.768) | 0.721 (0.664–0.722) | 0.672 (0.599–0.737) |
FRS+ABI | 0.721 (0.661–0.773) | 0.721 (0.664–0.722) | 0.685 (0.612–0.749) |
Women | (n = 5869) | (n = 5872) | (n = 6459) |
FRS alone | 0.661 (0.587–0.728) | 0.676 (0.599–0.745) | 0.578 (0.492–0.661) |
FRS+ABI | 0.681 (0.607–0.746) | 0.710 (0.633–0.775) | 0.690 (0.605–0.764) |
Cardiovascular mortality | |||
Men | (n = 6010) | (n = 6016) | (n = 12,349) |
FRS alone | 0.809 (0.737–0.865) | 0.794 (0.719–0.852) | 0.684 (0.625–0.738) |
FRS+ABI | 0.817 (0.746–0.872) | 0.797 (0.723–0.855) | 0.710 (0.652–0.762) |
Women | (n = 6339) | (n = 6342) | (n = 7696) |
FRS alone | 0.568 (0.484–0.647) | 0.604 (0.514–0.688) | 0.449 (0.377–0.523) |
FRS+ABI | 0.667 (0.585–0.740) | 0.689 (0.600–0.765) | 0.652 (0.579–0.719) |
Values are C-index (95% CI); The number of subjects in major coronary events data sets are lower than in cardiovascular mortality datasets because of nonfatal events not ascertained in four studies in men (Health in Men, Mr Os, Hoorn, INCHIANTI) and three studies in women (Hoorn, InCHIANTI, Study of Osteoporotic Fractures); ABI, ankle brachial index; cardiovascular mortality, death due to coronary heart disease or stroke; FRS, Framingham risk score; major coronary event, myocardial infarction or death due to coronary heart disease.
The effect of the FRS + ABI model on prediction, in comparison to the FRS, is shown in Figure 1 according to low, intermediate, and high 10-year risk for a major coronary event. Within each FRS risk category, the FRS+ABI model refined the degree of risk corresponding to trends in event rates (except for a low event rate in women classified at intermediate risk of 10–19% by both models).
The impact of reclassification of risk using the FRS + ABI model compared to the FRS is shown in Table 3. For major coronary events, the NRI was 4.3% (95% CI 0.0 to 7.6%, p=0.050) in men and 9.6% (95% CI 6.1 to 16.4%, p < 0.001) in women and included a net increase in risk category in those having an event. For cardiovascular mortality, the NRI was 5.7% (95% CI 2.7 to 7.9%, p < 0.001) in men and 15.7% (95% CI 11.3 to 20.2%, p < 0.001) in women in whom improved classification occurred in those having and not having a cardiovascular death. Detailed reclassification data for the primary outcome of major coronary events are shown in Supplementary Table 3 and Supplementary Table 4.
Table 3.
Persons having event |
Persons not having event |
NRI | p-value | |||
---|---|---|---|---|---|---|
Up | Down | Up | Down | |||
Major coronary events | ||||||
Men | 9.1 | 6.7 | 6.8 | 8.3 | 4.3 (0.0–7.6,) | 0.050 |
Women | 18.9 | 2.5 | 8.0 | 2.9 | 9.6 (6.1–16.4) | <0.001 |
Cardiovascular mortality | ||||||
Men | 5.3 | 6.2 | 4.5 | 10.6 | 5.7 (2.7–7.9) | <0.001 |
Women | 19.2 | 10.7 | 6.2 | 13.4 | 15.7 (11.3–20.2)a | <0.001 |
Values are % (95% CI). Results derived from external validation dataset. Data for primary outcome of major coronary events shown in Supplementary Tables 3 and 4. Reclassification up and down shows the percentage of persons in whom the 10-year risk category increased or decreased, respectively, between < 10%, 10–19%, and ≥20% for major coronary events and <2%, 2–4%, and ≥5% for cardiovascular mortality
Based on crude event rates and not survival method because lack of subjects in low risk group did not permit accurate estimation; Cardiovascular mortality, death due to coronary heart disease or stroke; major coronary event, myocardial infarction or death due to coronary heart disease; NRI, net reclassification improvement: NRI = {(P(event|up) – P(event)) * P(up) + (P(event) – P(event|down)) * P(down)}/{P(event) * (1 – P(event)}, with P(event), P(event|up), and P(event|down) all estimated using the Kaplan–Meier approach.
Predicting events in subjects at intermediate risk
Restricting use of the ABI model to only those at intermediate 10-year FRS risk had a greater effect (Table 4) than in all subjects. In those with a 10–19% risk for a major coronary event, incorporation of the ABI resulted in a NRI of 15.9% (95% CI 6.1 to 20.6%, p < 0.001) in men and 23.3% (95% CI 13.8 to 62.5%, p = 0.002) in women. This was due to a net increase in subjects having an event reclassified as higher risk and in those not having an event reclassified as lower risk. In restricting use of the ABI to those at intermediate 10-year risk of 2–4% for cardiovascular death, NRIs were likewise higher than in the whole population but were similar in men and women: 20.2% (95% CI 11.5 to 29.1%, p < 0.001) and 18.0% (95% CI 13.1 to 22.9%, p < 0.001), respectively.
Table 4.
Persons having event |
Persons not having event |
NRI | p-value | |||
---|---|---|---|---|---|---|
Up | Down | Up | Down | |||
Major coronary events | ||||||
Men | 14.7 | 8.9 | 8.1 | 15.7 | 15.9 (6.1–20.6) | <0.001 |
Women | 38.9 | 13.9 | 13.2 | 26.4 | 23.3 (13.8–62.5) | 0.002 |
Cardiovascular mortality | ||||||
Men | 24.7 | 4.1 | 9.1 | 8.8 | 20.2 (11.5–29.1) | <0.001 |
Women | 26.5 | 0.0 | 8.5 | 0.0 | 18.0 (13.1–22.9)a | <0.001 |
Values are % (95% CI). Results derived from external validation dataset. Data for primary outcome of major coronary events shown in Supplementary Tables 3 and 4. Study subjects are only those in FRS 10-year intermediate risk categories of 10–19% for major coronary events and 2–4% for cardiovascular mortality. Reclassification up and down shows the percentage of persons in whom 10-year risk either increased above or decreased below intermediate risk category, respectively
Based on crude event rates and not survival method because probability estimates not feasible when no person reclassified down; Cardiovascular mortality, death due to coronary heart disease or stroke; major coronary event, myocardial infarction or death due to coronary heart disease; NRI, net reclassification improvement: NRI = {(P(event|up) – P(event)) * P(up) + (P(event) – P(event|down)) * P(down)}/{P(event) * (1 – P(event)}, with P(event), P(event|up), and P(event|down) all estimated using the Kaplan–Meier approach.
The impact of reclassification on major coronary events using the FRS + ABI model was analysed using a wider FRS intermediate 10-year risk category of 5–19% (Supplementary Tables 5 and 6). This categorization resulted in very few numbers in the <5% risk group. In the whole population, the NRI for men was modest (3.1% (95% CI 0.6 to 6.4%, p = 0.018)) but for women was considerable (20.4% (95% CI 11.6 to 22.5%, p < 0.001)), with improved net reclassification for those having and not having an event. Restricting the FRS + ABI model to the 5–19% intermediate group led to a higher NRI in men (7.9% (95% CI 3.7 to 11.5%, p < 0.001)) but a lower NRI in women (13.0% (95% CI 7.3 to 17.9%, p < 0.001)).
Predicting events using cardiovascular risk covariate model
C-indices for the newly developed risk factor model in predicting major coronary events in the external validation dataset were 0.683 (95% CI 0.611 to 0.748) in men and 0.788 (95% CI 0.709 to 0.850) in women, which were slightly higher in men and considerably higher in women than the corresponding FRS C-indices in Table 2. Incorporation of the ABI resulted in only a slight improvement, increasing C-indices to 0.690 (95% CI 0.618 to 0.754) in men and 0.791(95% CI 0.712 to 0.852) in women, with nonsignificant NRIs of 2.0% (95% CI –2.3 to 4.2%, p=0.567) and 1.1% (95% CI –1.9 to 4.0%, p = 0.483), respectively. In only those at intermediate 10–19% risk, NRIs were 7.7% (95% CI 0.0 to 13.0%, p=0.049) in men and 2.4% (95% CI –3.0 to 10.5%, p = 0.275) in women.
Discussion
Main findings
In this analysis combining data from 18 population-based studies, a new ABI risk model incorporating the FRS+ABI was developed and then validated in an external population. In comparison to the FRS, as measured by C-index and NRI, the ABI model led to an improvement in performance, but mostly in women. Restricting use of the ABI model to those at intermediate 10-year risk of 10–19% for major coronary events resulted in higher NRIs than in the whole population. In a wider intermediate risk group of 5–19%, the NRIs were lower than in the 10–19% risk group.
The more impressive results in women than in men might be related to the particularly poor performance of the FRS in women in the external validation dataset in which C-indices were much lower than in the development and internal validation datasets (Table 2). This may have been due to chance or unexpected population differences. The main effect of incorporating the ABI may have been to compensate for this poor performance by bringing the C-indices up towards those of men and not that the ABI model was inherently superior in women than in men. When a better performing model based on fitting individual risk covariates was used instead of the FRS, incorporation of the ABI in the prediction of major coronary events led to no significant improvement. These results suggest that the impact of the ABI is not a fixed phenomenon but is influenced by how well the base risk factor model performs.
Other studies
The Multi-Ethnic Study of Atherosclerosis (MESA) found that the ABI contributed to an improvement in classification of cardiovascular events and non-events compared to traditional risk factors as measured by integrated discrimination improvement.34 In the Atherosclerosis Risk in Communities (ARIC) Study and Rotterdam Study, each components of the ABI Collaboration, the effect on prediction of adding the ABI to a cardiovascular risk equation was examined32,35 and found, in the whole study populations, to have minimal impact. In keeping with the present study, both the ARIC and Rotterdam studies found improved performance if the ABI was used only in patients at intermediate risk. In all men and women combined, the NRI was 0.8% in the ARIC Study and 0.6% in the Rotterdam Study and, in those at intermediate risk, was 8.3% and 7.3%, respectively. A similar result (NRI 7.0%) was found in the elderly aged 70–79 years at intermediate risk in the Health, Aging and Body Composition Study.36 However, it has been pointed out recently that findings in intermediate groups may be overly optimistic due to possible bias in their estimation.37
Comparison with coronary artery calcium
In the Rotterdam Study, coronary artery calcium (CAC) showed better prediction than the ABI when added to a locally developed risk factor model.35 The NRIs for models in the whole population were 19.3% for CAC and 0.6% for ABI and, in those at intermediate risk, were 39.3% for CAC and 7.3% for ABI. Likewise in intermediate risk individuals in MESA, the NRI was much higher for CAC than for other measures of subclinical atherosclerosis including ABI.36 However, measurement of CAC is technically sophisticated, expensive, and involves radiation exposure,38 and so is less suited than the ABI to measurement in primary care or in population screening. The ABI can be measured easily with minimal training, using simple inexpensive equipment and in less than 15 min.39 A risk prediction programme incorporating measures of subclinical disease might benefit from tiered assessment with more complex and costly tests targeted on fewer individuals. Research is required on the costs and effectiveness of such an approach.
Limitations
A principal strength of this study was that, due to large numbers of subjects, models could be tested in both internal and external validation datasets derived from 18 population studies from several countries. A limitation of using multiple studies is that measurement of variables, including ABI, and the ascertainment and definition of endpoints were not identical. However, studies were only included where consistent and valid methods were used. Furthermore, using two study outcomes with hard endpoints (major coronary events and cardiovascular mortality) and finding broadly similar results, provided some reassurance on validity. Nevertheless, very large simulated datasets have been used as an alternative approach to overcoming some of these difficulties.40 A further limitation of the study was that the exclusion criteria at baseline of only subjects with coronary heart disease meant that some subjects with other cardiovascular disease would be included, but were likely to make up a small proportion of the total population. Insufficient data were available to study non-White populations.
The FRS applied in this study25 has been adopted in many practice settings but, more recently, the Framingham group produced a general cardiovascular disease risk factor model to be used in primary care for predicting a wider range of events.41 Due to limitations in our dataset, assessment of these outcomes was not feasible but, if predicting a wide range of events was desirable, evaluation of ABI risk models in this context would be useful, as would the contribution of the ABI to other risk models such as SCORE.42
Clinical implications
The ABI has been recognized for some time as potentially useful in screening healthy individuals for cardiovascular risk.43 However, guidelines have varied recommendations on use of the ABI. Recently, the US Preventive Services Task Force, while recognizing that use of the ABI would reclassify some men and women in the FRS intermediate risk category, considered the evidence insufficient to assess the benefits and harms, and concluded that clinical discretion was required.44 On the other hand, an American College of Cardiology Foundation/American Heart Association guideline included a recommendation, based on level of evidence B (nonrandomized studies), that ‘Measurement of ABI is reasonable for cardiovascular risk assessment in asymptomatic adults at intermediate risk’.45 Recent multi-Society European guidelines had a similar recommendation.46 The results of our study provide some support for the use of an ABI risk model especially in individuals at intermediate risk and when performance of the base risk factor model is modest. Furthermore, if physicians are uncertain about how well the FRS performs in their practice, using the ABI model is likely to compensate for any deficiencies in the FRS.
Supplementary Material
Acknowledgements
The Atherosclerosis Risk in Communities study is carried out as a collaborative study. The authors thank the staff and participants of the ARIC study for their important contributions.
Funding
The ARIC study was supported by the National Heart, Lung, and Blood Institute (contracts HHSN268201100005C, −06C, −07C, −08C, −09C, −10C, −11C, and −12C).
Appendix 1: Studies, institutions, and investigators participating in the Ankle Brachial Index Collaboration
Co-ordinating centre | University of Edinburgh | Isabella Butcher, Gerry Fowkes, Gordon Murray |
---|---|---|
Atherosclerosis Risk in Communities Study | University of Minnesota | Aaron Folsom, Alan Hirsch |
University of North Carolina | David Couper | |
Belgian Physical Fitness Study | Ghent University | Guy deBacker |
University Libre de Bruxelles | Marcel Kornitzer | |
Cardiovascular Health Study | University of Pittsburgh | Anne Newman, Kim Sutton-Tyrrell* |
University of Vermont | Mary Cushman | |
Edinburgh Artery Study | University of Aberdeen | Amanda Lee |
University of Edinburgh | Gerry Fowkes, Jackie Price | |
Framingham Offspring Study | Boston University | Ralph d’Agostino, Joanne Murabito |
Health ABC Study | University of Pittsburgh | Anne Newman, Kim Sutton-Tyrrell* |
Health in Men Study | University of Western Australia | Paul Norman |
Honolulu Heart Program | University of Hawaii | Kamal Masaki |
Hoorn Study | VU University Amsterdam | Lex Bouter, Robert Heine |
Maastricht University | Coen Stehouwer | |
InCHIANTI Study/Women’s Health and Aging Study | Northwestern University Feinberg School of Medicine | Mary McDermott |
Limburg PAOD Study | Maastricht University | Jelle Stoffers, Andre Knottnerus |
Men born in 1914 Study | University of Uppsala | Mats Ogren |
Lund University | Bo Hedblad | |
MONICA Augsburg Study | University of Ulm | Wolfgang Koenig |
Helmholtz Centrum Munich | Christa Meisinger | |
Mr OS Study/Study of Osteoporotic Fractures | University of Pittsburgh | Jane Cauley |
Rotterdam Study | Erasmus Medical Centre | Oscar Franco, Albert Hofman, Myriam Hunink, Jacqueline Witteman, |
San Diego Study | University of California San Diego | Michael Criqui |
University of Nevada School of Medicine | Robert Langer | |
San Luis Valley Diabetes Study | University of Colorado | William Hiatt |
Colorado School of Public Health | Richard Hamman |
deceased.
Footnotes
Conflict of interest
The authors declare that there is no conflict of interest.
References
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