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Caucasian children’s fat mass: routine anthropometry versus airdisplacement plethysmography Nathalie Michels1, Inge Huybrechts1, Karin Bammann2,3, Lauren Lissner4, Luis Moreno5, Maarten Peeters6,7, Isabelle Sioen1,7, Barbara Vanaelst1,7, Krishna Vyncke1,7, Stefaan De Henauw1,8 1
Department of Public Health, Faculty of Medicine and Health Sciences, Ghent University, De
Pintelaan 185, 2 Blok A, B-9000 Ghent, Belgium 2
Institute for Public Health and Nursing Care Research (IPP), University of Bremen, Grazer Str. 2
D-28359 Bremen, Germany 3
BIPS Institute for Epidemiology and Prevention Research, Achterstrasse 30, D-28359 Bremen,
Germany 4
Department of Public Health and Community Medicine, Sahlgrenska Academy, University of
Gothenburg, 405 30 Göteborg, Sweden 5
GENUD (Growth, Exercise, Nutrition and Development) research group, School of Health
Sciences, University of Zaragoza, Domingo Miral s/n, 50.009 Zaragoza, Spain 6
Research Centre for Exercise and Health, Department of Biomedical Kinesiology, Faculty of
Kinesiology and Rehabilitation Sciences K.U. Leuven, Belgium 7
Research Foundation – Flanders, Egmontstraat 5, B-1000 Brussels, Belgium
8
Department of Health Sciences, Vesalius, Hogeschool Gent, Keramiekstraat 80, B-9000 Ghent,
Belgium
Running title: Anthropometry versus BOD POD in children Keywords: air-displacement plethysmography, anthropometry, bioelectrical impedance, child, skinfold thickness
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Corresponding Author:
Nathalie Michels - Ghent University De Pintelaan 185 - 2 Blok A 9000 Gent, Belgium
[email protected] Tel: 0032 9 332 36 85, Fax: 0032 9 332 49 94
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ABSTRACT
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This paper will use fat mass percentage obtained via BOD POD® air-displacement
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plethysmography
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measurements/indices and 2) of fat mass percentage assessed with equations (FMeq%) based on
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skinfold thickness and bioelectrical impedance. In 480 Belgian children (5 to 11 years old) weight,
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height, skinfold thickness (triceps and subscapular), body circumferences (mid-upper arm, waist
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and hip), foot-to-foot bioelectrical impedance (Tanita®) and FMADP% were measured.
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Anthropometric measurements and calculated indices were compared with FMADP%. Next,
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published equations were used to calculate FMeq% using impedance (equations of Tanita®, Tyrrell,
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Shaefer and Deurenberg) or skinfold thickness (equations of Slaughter, Goran, Dezenberg and
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Deurenberg). Both indices and equations performed better in girls than in boys. For both sexes, the
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sum of skinfold thicknesses resulted in the highest correlation with FMADP%, followed by triceps
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skinfold, arm fat area and subscapular skinfold. In general, comparing FMeq% with FMADP%
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indicated mostly an age and sex effect and an increasing underestimation but less dispersion with
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increasing FM%. The Tanita® impedance equation and the Deurenberg skinfold equation performed
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the best, although none of the used equations were interchangeable with FMADP%. In conclusion,
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the sum of triceps and subscapular skinfold thickness is recommended as marker of FM% in the
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absence of specialized technologies. Nevertheless, the higher workload, cost and survey
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management of an immobile device like the BOD POD® remains justified.
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(FMADP%)
to
examine
the
relative
validity
of
1)
anthropometric
3
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1. Introduction
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Air-displacement plethysmography (ADP), integrated in the commercially available system BOD
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POD® is a validated technique to assess body composition
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compartment model of including a quick, comfortable, automated, non-invasive and safe
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measurement process, making it feasible for children. As the best performing two-compartment
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model, ADP is more reliable for body composition than routine anthropometric measurements
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Nevertheless, the conversion from body density obtained by ADP measurement to fat mass
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percentage (FMADP%) needs consideration in children. As the chemical maturation of lean tissue
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changes with age and proceeds differently in males and females, age- and sex-adjusted factors need
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to be considered for children as was done by Lohman and more up-to-date by Wells (3,4).
(1)
. It has the advantage over the four-
(2)
.
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Although ADP is considered as a more feasible method for large scale surveys in
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comparison with the four-compartment model, the immobile aspect of ADP could also be a
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limitation for large scale surveys. Due to these logistic and budgetary constraints, examinations in
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large scale epidemiological studies including the assessment of body composition are often
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restricted to only routine measurements (weight, height, circumferences, skinfold thickness and
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bioelectrical impedance (BIA)). However, the accuracy of routine anthropometric measurements in
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children is still doubted, although inter- and intra-observer error can be controlled when thorough
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training is carried out (5). Furthermore, a variety of techniques are used (e.g. whole body vs foot-to-
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foot BIA) and equations to convert the measurement in FM% are population-specific. Especially in
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children, the assessment of body composition remains a challenging task (6,7).
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In this paper, the validity of anthropometric measurements/indices and of FM% equations (FMeq%)
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based on anthropometric measurements (skinfolds and BIA) was investigated with FMADP%, using
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as reference method the BOD POD® device with the up-to-date Wells adjusting factors for children.
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As such, research groups without specialized technologies such as ADP can make a well-founded
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choice on the routine anthropometric measurements, indices and equations to be used in obtaining a
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good indication of children’s body fat. Furthermore, it is interesting to examine whether the bigger
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workload, cost and the more complicated survey management with an immobile device like the
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BOD POD® is justified in large-scale surveys (i.e. are the anthropometric measurements
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interchangeable with ADP). This study will help in these two decisions using a large child
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population (n=480) in which a large battery of anthropometric measurements was performed.
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4
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2. Methods and materials
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2.1.
Population
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Participating children were part of the Belgian control region (i.e. Aalter, a city in Flanders, the
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northern, Dutch-speaking part of Belgium) of the IDEFICS study, funded within the European Sixth
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Framework Programme. The aim of the IDEFICS study was to identify and prevent dietary- and
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lifestyle-induced health effects in infants and children
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random cluster sampling (all children from a selection of schools in the control city) and 750
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children participated in the routine anthropometric measurements at school (participation rate of
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41.3%, 11% overweight). Of these 750, 480 children (52.3% male, 6.7% overweight) between 5-11
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years old agreed to undergo the extra ADP measurement at the survey center within maximal 3
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weeks of the school measurement. Data was collected from February to May 2010. All children
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were Caucasian except for five girls of African-American origin. This study was conducted
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according to the guidelines laid down in the Declaration of Helsinki and all procedures were
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approved by the ethics committee of Ghent University. Written informed consent was obtained
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from all parents.
(8)
. In Belgium, children were selected by
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2.2.
Body composition measurements
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Routine anthropometric measurements
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All field work was carried out by two observers and intra- and inter-observer reliability was
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enhanced by extensive training (5). The children were measured barefooted in underwear and /or T-
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shirt.
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Weight was measured in fasting status with an electronic scale (TANITA® BC 420 SMA, Germany)
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to the nearest 0.1 kg. Height was measured with a telescopic height measuring instrument (SECA
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225, UK) to the nearest 0.1 cm. The body mass index (BMI) z-score was obtained by calculating the
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BMI (BMI=weight(kg)/height(m)²) and adjusted for age and sex using British 1990 growth
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reference data (9). Overweight was determined by the International Obesity Task Force classification
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(10)
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Leg-to-leg impedance (ohm) was measured with the electronic TANITA® BC 420 SMA scale
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(prototype adapted to the small foot size of children). As impedance is dependent on length of the
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conductor, an impedance index reflecting the fat-free mass was defined as impedance
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index=height²/impedance. To reflect fat-mass, ‘weight minus impedance index’ was calculated.
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Skinfold thicknesses (mm) were measured twice on the right side of the body to the nearest 0.2 mm
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with a skinfold calliper (Holtain, UK, range 0-40 mm) according to the international standards for
.
5
(11)
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anthropometric assessment
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skinfold (TSF) was taken halfway between the acromion process and the olecranon process at the
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back side of the arm. The subscapular skinfold (SSF) was measured 20 mm below the tip of the
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scapula, at an angle of 45° to the lateral side of the body. If the first and second measurement of the
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skinfolds differed more than 2 mm, a third measurement was performed.
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Circumferences (cm) were measured once with an inelastic tape (Seca 200, precision 0.1 cm, range
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0-150 cm) with the subject in a standing position. Circumference measurements were performed at
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the following three sites: 1) mid-upper arm (MUAC) relaxed arm, halfway between the acromion
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process and the olecranon process; 2) waist, halfway between the top of the iliac crest and the lower
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coastal border (10th rib); 3) hip, at the maximum extension of the buttocks.
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Equations found in literature were used to calculate FMeq% as long as they were at least partly
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based upon a population sample that included children and if all needed parameters were measured
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in this study. For BIA, only equations using the impedance (as we have measured), and not the
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resistance or reactance were selected. The selected equations based on impedance or skinfold
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thickness and their characteristics are listed in Table 1. Apart from the built-in Tanita® equation (12),
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the equations of Schaefer
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impedance measurements and the equations of Slaughter (20)
and the mean of both measurements was calculated. The triceps
(13)
, Deurenberg 1 and 2
(14,15)
and Tyrrell (17)
, Goran
(16)
were selected for the
(18)
, Deurenberg 3
(19)
and
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Dezenberg
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Indices. Apart from BMI, also Rohrer’s Index (RI= weight[kg]/height[m]³), arm fat area (AFA=
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(MUAC[cm]²/4pi)
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waist[cm]/hip[cm]), waist-to-height ratio (WHtR= waist[cm]/height[cm]) and the Conicity Index
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(ConI= waist[cm]/(0.109* weight [kg] / height [cm] ) were calculated to assess the correlation
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between these indices and the FMADP%.
for skinfold measurements.
-
(MUAC[cm]-(pi*TSF[cm]))²/4pi)),
waist-to-hip
ratio
(WHR=
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Reference method: ADP
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Body volume was measured by ADP (BOD POD®, Software version 4.2.4, Life Measurement Inc,
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Cranlea and Co, Birmingham, United Kingdom) using standardized procedures (21). Children had to
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refrain from physical activity and food two hours before the measurement. The BOD POD® was
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calibrated daily and at each measurement according to the manufacturer's guidelines. Children were
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assessed in tight-fitting bathing suit with swim cap to rule out air trapped in clothes and hair. If the
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first two readings for body volume differed by more than 150 ml, a third measurement was taken
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and the two values that were closest and within the criteria for agreement were averaged. Thoracic
6
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gas volume was predicted by the software with a validated child-specific equation (22). FMADP% was
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calculated using the up-to-date child-specific conversion factors reported by Wells (4).
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2.3.
Statistical analyses
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Means and standard deviations were given for all measurements and the association with sex and
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age was tested. As indices were not normally distributed, Mann-Whitney U tests and Spearman’s
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correlation coefficients were employed.
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For the first objective, the correlation between anthropometric measurements/indices and FMADP%
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was determined using age-adjusted Spearman correlations.
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The second objective was to compare FMeq% using skinfold measurements or BIA (see Table 1)
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with FMADP%. First of all, mean difference +/- SD between FMADP% and FMeq% was given; its
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significance was determined with paired t-test using Bonferroni adjustment. As the difference is
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calculated as ‘FMADP% minus FMeq%’, a positive mean difference indicates an underestimation by
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FMeq%. To compare these results with those of the anthropometric indices, age adjusted
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correlations were calculated.
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Accuracy and precision were examined using regression analysis. As nine equations were tested
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separately for boys and girls, the results of 18 regression analyses were noted. If age was a
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significant predictor, the results of the multiple regression were given (both FMeq% and age as
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predictors), otherwise of the simple regression. The FMeq% was considered accurate when the
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regression between FMADP% and FMeq% did not differ significantly from the line of identity (slope
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not significantly different from 1 and intercept not significantly different from 0). The precision of
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FMeq% was assessed by the R² and the standard error of the estimate (SEE).
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The presence of a sex-effect on the FM% difference was separately examined by multiple
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regression analyses with each time one of the nine FMeq% and sex as predictors. To examine
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whether there was a real sex effect or whether this was induced due to the FM% difference between
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sexes, a FMeq%-sex interaction term was included as an extra variable in this regression.
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Bland-Altman analysis was used to examine the agreement between FMeq% and FMADP%. Apart
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from the 95% limits of agreement (LOA), also the presence of a direction (=heteroscedacity:
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upwards/downwards) or dispersion (convergent/divergent) trend across the range of fatness were
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examined. A downwards or upwards direction trend was present if there was a significant univariate
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regression line between “FMADP%-FMeq%” and the mean values of FMADP% and FMeq%. A
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potential dispersion trend (convergent/divergent from the zero point) was visually evaluated. As the
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difference was calculated as ‘FMADP% minus FMeq%’, an upwards Bland-Altman line indicates an
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underestimation by FMeq% in children with a higher fat mass (if the Bland-Altman regression line
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goes through the zero point). A convergent dispersion trend demonstrates more FM% agreement
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between both methods with increasing FM%, while a divergent trend shows more disagreement
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with increasing FM%.
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Finally, single measure intraclass correlation (ICC) was calculated as interchangeability measure
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using a two-way mixed model with absolute agreement. Interchangeability has been suggested to be
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excellent when the ICC coefficient is higher than 0.75 (23).
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All statistical analyses were performed using SPSS/PASW version 19 (IBM Corp, USA). To correct
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for multiple testing when using the FM% equations, a Bonferroni correction was applied with a p-
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value of 0.003 (0.05/18; 9 equations*2 sexes= 18 tests) as the threshold of significance. For all
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other analyses, the two-sided level of significance was set at