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AJR 2004; 182:1327-1332
© American Roentgen Ray Society


Evaluating Changes in Coronary Artery Calcium: An Analytic Method That Accounts for Interscan Variability

John E. Hokanson1, Todd MacKenzie2, Gregory Kinney1, Janet K. Snell-Bergeon1, Dana Dabelea1, James Ehrlich3, Robert H. Eckel4 and Marian Rewers1,5

1 Department of Preventive Medicine and Biometrics, University of Colorado Health Sciences Center, 4200 E Ninth Ave., B 119, Denver, CO 80262.
2 Department of Medicine, Dartmouth College, Hanover, NH.
3 Colorado Heart Imaging, Inc., Denver, CO.
4 Department of Medicine, University of Colorado Health Sciences Center, Denver, CO 80262.
5 Barbara Davis Center for Childhood Diabetes, Denver, CO.

Received May 6, 2003; accepted after revision November 6, 2003.

 
Supported by the National Heart, Lung, and Blood Institute (grant RO1-HL61753); National Institutes of Health (grants M01 RR00051 and P30 DK57516); and Merck, Inc. (university program grant).

Address correspondence to J. E. Hokanson (john.hokanson{at}uchsc.edu).


Abstract
Top
Abstract
Introduction
Subjects and Methods
Results
Discussion
References
 
OBJECTIVE. Coronary calcium measured by electron beam CT is associated with coronary disease and can be used to predict coronary disease events. Studies investigating changes in coronary calcium need to address interscan variability as it relates to the overall coronary calcium score in defining progression or regression of coronary calcium over time.

SUBJECTS AND METHODS. Electron beam CT was performed on 1,074 participants. Coronary calcium volume scores were repeated 5 min apart. Interscan variability was examined using Bland-Altman plots and homogeneity tests. Transformations of the Box-Cox family (including power, roots, and logarithm) were applied to calcium volume scores. The transformation that stabilized the variation in calcium volume scores was applied to progression of calcium volume scores in 109 subjects with diabetes.

RESULTS. The variability in calcium volume score increased as the level of coronary calcium increased (rho = 0.67, p < 0.001 for the relation between the absolute difference and the mean value of calcium volume scores). This heterogeneity was removed using the square root transformation of the calcium volume score (rho = 0.09, p < 0.15 for the relation between the absolute difference in the square root of the calcium volume score and the mean square root of the calcium volume score). This transformation was applied to calcium volume scores taken a mean of 2.7 years apart in 109 subjects with diabetes. A significant change in calcium volume score was defined as a difference between the square root–transformed to calcium volume scores greater than or equal to 2.5 mm3 (> 99th percentile of interscan variability). Significant progression was observed in 10% of the subjects. The square root of the calcium volume score corrected for the bias in progression of calcium volume because of the level of coronary calcium.

CONCLUSION. Using the square root of the calcium volume score stabilized interscan variability across the range of coronary calcium. Defining change in coronary calcium as greater than or equal to 2.5 mm3 of the difference in the square root–transformed calcium volume scores provided an estimate that was unbiased with respect to baseline coronary calcium. This analytic technique may facilitate investigations of the relevance of changes in coronary calcium to clinical outcomes and the use of changes in coronary calcium as a measure of the therapeutic impact on subclinical disease in clinical trials.


Introduction
Top
Abstract
Introduction
Subjects and Methods
Results
Discussion
References
 
Coronary artery calcium measured by electron beam CT correlates with the extent of coronary plaque burden by angiography [13], is associated with the presence of coronary disease [4], and has been shown to be helpful in predicting coronary disease events [58]. A debate continues as to the importance of electron beam CT in the screening of asymptomatic individuals as a prognostic indicator of future clinical coronary disease events [4, 9].

Recent studies have shown that the extent of coronary calcium changes over time in some individuals [1012], and larger scale epidemiologic studies of changes in coronary calcium are planned for the future [13]. Investigators are now using changes in coronary calcium as a measure of efficacy in clinical trials of lipid-lowering therapy [14, 15]. Most studies have used annualized percent change in coronary calcium volume as a measure of changes in coronary calcium. These studies have not fully accounted for the potential of interscan variability in determining significant changes in coronary calcium.

Interscan variability of coronary calcium has been clearly established. Technical factors can limit the extent of interscan variability— for example, setting the trigger time to 40% of the ECG R-R interval versus the conventional 80% trigger [1618]. However, interscan variability cannot be completely eliminated. The use of a volumetric score compared to the Agatston score also reduces interscan variability [19, 20]. Of particular importance in the evaluation of changes in coronary calcium is the relation between interscan variability and the coronary calcium score [2022]—that is, the relation between measurement variability and the actual amount of coronary calcium. Without accounting for the relation between interscan variability and the calcium score, a bias may be introduced in the evaluation of changes in coronary calcium. For instance, using the change in calcium score, progression would be overestimated in subjects with high baseline coronary calcium and underestimated in subjects with low coronary calcium. Using the percent change in coronary calcium would have the opposite effect.

Several statistical methods could be applied to this problem. One method uses transformations of the differences between two measures to stabilize the variance across all ranges of the measures [23], whereas an alternate method uses a regression technique to account for potential nonuniform differences between two measurement techniques [24]. When the latter method is applied to duplicate measures of coronary calcium area, it shows that the variance increases as mean coronary calcium area increases in a symmetric fashion [21]. This tendency indicates a uniform pattern of interscan variability with respect to calcium score. This study identifies transformations of coronary calcium volume that lead to a score with variability that is uniform with respect to the actual value of coronary calcium. In addition, it obtains a criterion for defining significant changes in coronary calcium over time. This analytic strategy should be applied to other populations and other scoring techniques for coronary calcium to determine the generalizability of the specific transformations and the criterion identified in this report. Using this general methodology, however, an unbiased estimate of significant progression or regression of coronary calcium across a wide range of coronary calcium scores can be obtained.


Subjects and Methods
Top
Abstract
Introduction
Subjects and Methods
Results
Discussion
References
 
Study Participants
Participants in this study are part of an ongoing study of the progression of coronary calcium. Eligibility criteria included subjects (age range, 20–55 years) who were asymptomatic for coronary disease and who had no history of coronary artery bypass graft, coronary angioplasty, or unstable angina. Women who were pregnant were not eligible for this study, and all women underwent a pregnancy test before participation. A total of 1,074 participants, approximately one half with diabetes, were used to determine the interscan variability of two repeated images obtained 5 min apart. Changes in coronary calcium volume score over a mean ± standard deviation (SD) of 2.7 ± 0.3 years (range, 2.27–4.12 years) were determined in 109 subjects with diabetes who participated in a pilot study of progression of coronary calcium. The study was approved by the institutional review board, and informed consent was obtained from all participants.

Electron Beam CT
High-resolution unenhanced images at end-diastole at 100-msec exposure time with 3-mm slices were obtained using a C-150 Ultrafast CT scanner (Imatron). A standard acquisition protocol was used. Scanning started near the lower margin of the bifurcation of the main pulmonary artery. Breath was held for approximately 45 sec. ECG triggering was at 80% of the R-R interval. Thirty to 40 contiguous 3-mm slices were acquired. The threshold for coronary calcium was set at a CT density of 130 H in at least 3 pixels (an area > 0.51 mm2). A region of interest was encircled in each coronary artery and a computer-driven measurement of the lesion area and its maximum density was recorded. A coronary calcium volume score was obtained by multiplying the pixel area by the section thickness, and a total volume score was derived by the sum of all lesion volumes in cubic millimeters. An Agatston score was obtained by multiplying the pixel area by a density score (1, 130–199 H; 2, 200–299 H; 3, 300–399 H; and 4, > 399 H) and summing all lesion scores. A second independent electron beam CT scan was obtained from each participant after a 5-min rest.

Statistical Analysis
Bland-Altman plots [23] and Spearman's rank correlations were obtained for the absolute value of the difference and the mean value of the calcium volume scores for scan pairs. Superimposed on the Bland-Altman plot was the estimate of the mean value of the absolute difference as a function of the mean calcium volume scores using the nonparametric regression and smoothing splines (a piecewise cubic polynomial that is continuous with respect to slope and curvature [25]) with the degrees of freedom set at 5. If the variance is homogeneous (i.e., the amount of variability is not associated with the underlying score), the Spearman's rank correlation will not be significantly different than zero and the slope of the nonparametric regression line will not be significantly different than zero. Results of the analyses of the absolute difference compared to the mean of the two calcium volume scores taken 5 min apart are presented as Spearman's rank correlations (rho) and p values for the relationship. Transformations of calcium volume scores from among the Box-Cox family [x(r 1) / r and log(x)] were considered for their ability to stabilize estimates of the variance across the ranges of coronary calcium. Transformations were not used to normalize the distribution of calcium volume scores. The Box-Cox family is a class of transformation that includes all powers (e.g., roots such as the square root, and squares, cubes) and the logarithm.

The square root transformation, which met the criteria for stable variance with respect to coronary calcium, was applied to the sample of pilot study participants (n = 109) with electron beam CT scans taken 2.7 years apart. The difference in the square root of the mean of two calcium volume scores taken 5 min apart at follow-up and the baseline square root calcium volume score was calculated. Significant progression of calcium volume score was defined as a difference of greater than 2.5 mm3 between baseline and follow-up. This value was greater than the 99th percentile of the difference in the square root of two measurements of calcium volume scores taken 5 min apart from the 1,074 subjects used to assess the variability in calcium volume scores.


Results
Top
Abstract
Introduction
Subjects and Methods
Results
Discussion
References
 
Among the 1,074 subjects, the mean (± SD) calcium volume score was 38.5 ± 182.5 mm3 with a range of 0–1,811 mm3. The distribution of calcium volume scores was highly skewed with 724 individuals (67%) having a calcium volume score of 0 mm3 (Fig. 1). The mean Agatston score was 38.8 ± 187.9 with a range of 0–2,272.



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Fig. 1. Frequency histogram shows distribution of coronary calcium volume scores (CVS) in 1,074 subjects. Y-axis is percentage of subjects in categories of coronary CVS.

 

The variation in the calcium volume scores from two scans taken 5 min apart was dependent on the mean calcium volume score for the pair. As the level of coronary calcium increased, the interscan variation increased (Fig. 2). Significant positive correlation existed between the absolute value of the difference and the mean level of calcium volume scores (rho = 0.67, p < 0.001 for nonzero calcium volume scores). In other words, the variability in calcium volume scores for a person with high coronary calcium was larger than the variability in calcium volume scores for a person with low coronary calcium.



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Fig. 2. Scatterplot shows interscan difference in calcium volume scores (CVS) of two scans taken 5 min apart compared to mean CVS of two scans for all subjects with at least one CVS greater than 0 mm3. Lines represent 95% confidence intervals for interscan difference. CVS1 = CVS from initial electron beam CT scan, CVS2 = CVS from second electron beam CT scan obtained after 5-min rest.

 

The natural logarithm transformation of calcium volume scores altered the relation between the variation and the mean value of calcium volume scores; however, this transformation did not remove the dependence of the variation and the mean values of calcium volume scores (rho = –0.66, p < 0.0001) (Fig. 3). The cube root transformation of calcium volume scores also provided a significant negative relation between the variation and the mean of the calcium volume scores (rho = –0.27, p < 0.001) (Fig. 4). The transformation that minimized the relation between the variation and the mean of calcium volume scores was the calcium volume score to the 0.45 power (rho = 0.00, p = 0.97) (Fig. 5). Square root transformations of calcium volume scores also removed the relation between the variation and the mean of calcium volume scores (rho = 0.09, p < 0.15) (Fig. 6). Thus, the variability in the square root of calcium volume scores did not depend on the amount of coronary calcium. By using the square root transformation of calcium volume scores, an unbiased comparison of changes in coronary calcium over time could be made across the range of calcium volume scores.



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Fig. 3. Scatterplot shows Bland-Altman plot of absolute value of difference in calcium volume scores (CVS) between scan pairs versus mean CVS of two scan pairs. Line represents nonparametric regression line of absolute value of difference in CVS compared to mean CVS (rho = –0.66, p < 0.0001). LnCVS = natural logarithm transformation of CVS, lnCVS1 = natural logarithm of CVS from initial electron beam CT scan, lnCVS2 = natural logarithm of CVS from second electron beam CT scan obtained after 5-min rest. Rho denotes Spearman's rank correlation.

 


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Fig. 4. Scatterplot shows Bland-Altman plot of absolute value of difference in calcium volume scores (CVS) between scan pairs versus mean CVS of two scan pairs. Line represents nonparametric regression line of absolute value of difference in CVS compared to mean CVS (rho = –0.27, p < 0.001). CVS0.33 = cube root transformation of CVS, (CVS1)0.33 = cube root of CVS from initial electron beam CT scan, (CVS2)0.33 = cube root of CVS from second electron beam CT scan obtained after 5-min rest. Rho denotes Spearman's rank correlation.

 


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Fig. 5. Scatterplot shows Bland-Altman plot of absolute value of difference in calcium volume scores (CVS) between scan pairs versus mean CVS of two scan pairs. Line represents nonparametric regression line of absolute value of difference in CVS compared to mean CVS (rho = 0.00, p = 0.97). CVS0.45 = CVS raised to the 0.45 power, (CVS1)0.45 = CVS raised to the 0.45 power from initial electron beam CT scan, (CVS2)0.45 = CVS raised to the 0.45 power from second electron beam CT scan obtained after 5-min rest. Rho denotes the Spearman's rank correlation.

 


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Fig. 6. Scatterplot shows Bland-Altman plot of absolute value of difference in calcium volume scores (CVS) between scan pairs versus mean CVS of two scan pairs. Line represents nonparametric regression line of absolute value of difference in CVS compared to mean CVS (rho = 0.09, p < 0.15). CVS0.50 = square root transformation of CVS, (CVS1)0.50 = square root of CVS from initial electron beam CT scan, (CVS2)0.50 = square root of CVS from second electron beam CT scan obtained after 5-min rest. Rho denotes Spearman's rank correlation.

 

The cumulative probability plot for the absolute value of differences in square root calcium volume scores for scan pairs is shown in Figure 7. A value of 2.2 mm3 for the difference in the square root of the calcium volume score represents the 99th percentile. Using a cutoff point of 2.5 mm3, no subjects had differences in the square root–transformed calcium volume scores greater than 2.5 mm3 from the two scans taken 5 min apart.



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Fig. 7. Cumulative probability plot shows absolute value of the difference in the square root–transformed calcium volume scores (CVS) from two electron beam CT scans obtained 5 min apart in 1,074 subjects. Solid line represents cumulative probability line; dashed lines represent 95th and 99th percentiles, respectively. (CVS1)0.50 = square root of CVS from initial electron beam CT scan, (CVS2)0.50 = square root of CVS from second electron beam CT scan obtained after 5-min rest.

 

The square root transformation of calcium volume scores was applied to 109 subjects with diabetes who underwent two electron beam CT examinations a mean of 2.7 years apart. Using a conservative definition for progression of coronary calcium as a change of 2.5 mm3 in the square root of the calcium volume score, we found that 10% of the subjects had a significant change (progression) in coronary calcium over this 2.7-year period as determined by electron beam CT. Alternate methods for assessing subclinical disease were not performed in these subjects. Predictors of progression of coronary calcium in these patients with diabetes have recently been published [26]. No difference was apparent in the proportion of subjects with progression of coronary calcium across the range of coronary calcium scores.


Discussion
Top
Abstract
Introduction
Subjects and Methods
Results
Discussion
References
 
This study shows a bias in the interscan variability of calcium volume scores such that the interscan variability increases as levels of coronary calcium increases (Fig. 1). If not accounted for, this bias may lead to overestimating changes in calcium volume scores over time in patients with higher levels of coronary calcium. In addition, using percent change in calcium volume scores as a potential measure of changes in coronary calcium underestimates potential changes at higher levels of coronary calcium [22]. Square root transformation of calcium volume scores provides a stable estimate of interscan variability across the ranges of coronary calcium in this study (Fig. 6), thus allowing investigations of changes in coronary calcium that are not biased by the levels of coronary calcium.

The square root transformation of calcium volume scores was applied to a study of changes in coronary calcium in a small pilot study of subjects with diabetes (n = 109). Using conservative criteria for defining significant changes in square root calcium volume score (a difference >= 2.5 mm3, > 99th percentile for the interscan variability of replicate pairs of scans 5 min apart), we found that 10% of subjects showed progression in coronary calcium over a 2.7-year period. With this cutoff point, no false-positive changes in calcium volume scores were detected (e.g., in no subjects did the difference in the square root of the calcium volume scores from scans 5 min apart fall outside of this value). Application of specific cutoff points for determining significant changes in calcium volume scores may depend on the population studied. The criteria for determining significant changes should be established a priori, but may be different between studies depending on the study design and the objectives.

Evidence is accumulating for the idea that coronary calcium is a marker for the presence of subclinical atherosclerosis. Coronary calcium has been shown to reflect the presence and extent of atherosclerosis as measured by more invasive techniques such as angiography [1, 2]. A meta-analysis of 16 studies (n = 3,683) indicates that the presence of coronary calcium is associated with increased prevalence of coronary disease [4]. Of particular importance is that the presence of coronary calcium predicts subsequent cardiovascular disease events [6], even in asymptomatic individuals [5, 7, 8]. However, the use of coronary calcium in prognostic models for patients with coronary disease when other known risk factors are included continues to be debated [4, 9].

Various scoring procedures have been applied to the measurement of coronary calcium. The historical standard is the Agatston score. Because of the stepwise nature of the weighting factor, the analysis of changes in the Agatston score may not accurately reflect changes in coronary calcium. The calcium volume score, which does not use a weighting factor, has been used to assess changes in coronary calcium. More recently, the measurement of coronary calcium mass using a cardiac CT phantom has been applied to the measurement of coronary calcium [27]. Two recent studies have addressed the issue of variability using these different techniques. One showed less variability with the coronary calcium mass compared to the calcium volume or the Agatston score [28], and the other showed no significant difference in variability between these methods [29]. As pointed out by Rumberger and Kaufman [29], these technologies are evolving and strategies for analyses should remain flexible. The method described in this article for assessing changes in calcium volume score could be applied to other scoring procedures, such as coronary calcium mass, in which the measurement variability may be dependent on the level of the measurement.

To our knowledge, few reports have investigated whether changes in coronary calcium are associated with coronary disease events. One study of 817 asymptomatic individuals with coronary calcium measured twice with an average interval of 2.2 ± 1.3 years showed that among those 45 subjects with subsequent coronary events, coronary calcium volume progression was significantly greater [30]. In a second study, among 225 individuals with a calcium score of greater than 20 who underwent repeated scanning 1–7 years later, those with coronary events (n = 30) had an annualized increase in coronary calcium of 35%, versus 22% in those without events (p < 0.05) [31].

Several studies have looked at predictors of short-term changes in coronary calcium. Conventional cardiovascular disease risk factors, hypertension and diabetes, were associated with progression of coronary calcium in one study [32] but not in others [10]. In a cohort of premenopausal women, high-density lipoprotein cholesterol and plasma triglyceride were associated with progression of coronary calcium [12]. Two studies have reported differences in progression of coronary calcium with lipid-lowering therapy [10, 14]. The clinical significance of changes in coronary calcium over time remains to be clearly established.

Criteria for evaluating changes in coronary calcium are problematic because interscan variability is related to the coronary calcium score. When evaluating interscan variability of percent changes in coronary calcium volume, the interscan variability is greater at lower calcium volumes [2022]. Greater interscan variability is apparent at high calcium volumes by using change in raw calcium volume score (Fig. 2). Bielak et al. [21] applied a linear regression technique to determine the 95% limits of agreement and showed that variability increased symmetrically as the coronary calcium area increased.

Given this uniform pattern of variance, we examined several transformations of calcium volume score including roots, powers, and the logarithm (i.e., the Box-Cox family) in an attempt to stabilize the interscan variability across a range of calcium volume scores. The calcium volume score to the 0.45 power provided the most stable interscan variance across the range of coronary calcium levels in this population. A conceptually simpler square root transformation also provided an estimate of interscan variability that was not different across the range of calcium volume scores in this population of 1,074 subjects (rho = 0.09, p < 0.15). An unbiased estimate of changes in coronary calcium volume over time can be determined by using this transformation of calcium volume score.

The exact nature of the transformation and cutoff points for identifying changes in coronary calcium may be different in different populations. Regardless, stabilizing the interscan variability over the range of coronary calcium will be important in investigations of changes in coronary calcium. This article provides a model for analysis of changes in coronary calcium volume that is not biased with respect to baseline coronary calcium score. Future studies should apply an appropriate analytic strategy to ensure that the results of changes in coronary calcium over time are not influenced by differential interscan variability.


References
Top
Abstract
Introduction
Subjects and Methods
Results
Discussion
References
 

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