Estimating body composition of young children by using bioelectrical resistance MICHAEL I. GORAN, MARY C. KASKOUN, WILLIAM H. CARPENTER, ERIC T. POEHLMAN, ERIC RAVUSSIN, AND ANNE-MARIE FONTVIEILLE Division of Endocrinology, Metabolism and Nutrition, Department of Medicine, and The Sims Obesity1 Nutrition Research Center, University of Vermont, Burlington, Vermont 05405; and The Clinical Diabetes and Nutrition Section, National Institutes of Health, Phoenix, Arizona 85016. I., MARY C. KASKOUN, WILLIAM H. CARPOEHLMAN, ERIC RAVUSSIN, AND ANNEEstimating body composition of young children by using bioelectrical resistance. J. Appl. Physiol. 75(4): 1776-1780, 1993.-It is currently unclear whether age-specific equations should be used for assessing body composition from bioelectrical resistance. Kushner et al. (Am. J. Clin. Nutr. 56: 835-839, 1992) showed that the relationship between height2/resistance and total body water (TBW) is robust across a wide age range, although uncertainty remained over the relationship in preschool children. We therefore cross-validated the Kushner equation for predicting total body water in 4- to 6-yr-old children in two independent laboratories. TBW was measured from H2180 dilution, and bioelectrical resistance and reactance were measured using an RJL 10lA analyzer in 31 children (15 females, 16 males; 5 t 0.8 yr) studied in Burlington, Vermont, and 30 children (14 females, 16 males; 5 t 0.2 yr) studied in Phoenix, Arizona. There was no significant difference between TBW predicted from the Kushner equation and that measured in children in Burlington (11.76 t 2.00 vs. 11.91 t 2.46 k g; r = 0.94) or in Phoenix (11.53 k 1.64 vs. 11.66 k 1.90 kg; r = 0.94). The Kushner equation for TBW can be transformed into an equation for fat-free mass (FFM) by using published age- and gender-specific constants for the hydration of FFM: hydration of FFM = 76.9 - 0.25 age (yr) - 1.9 gender where female equals 0 and male equals 1. The intraclass reliability for estimates of fat mass and FFM with the use of bioelectrical resistance in an independent group of 26 children (5.0 k 0.8 yr, 20.2 t 3.0 kg) was >0.99 for duplicate observations performed 2 wk apart. We conclude that the relationship between TBW and height”/resistance in young children is robust across independent laboratories and that the Kushner equation relating these two variables is viable in young children. GORAN, MICHAEL PENTER, ERIC T. MARIE FONTVIEILLE. fat-free mass; fat mass; total body water RESISTANCE is an appealing tool for in vivo assessmentof body composition because it is simple, quick, and inexpensive to perform. Theoretically, the technique of bioelectrical resistance is based on the principle that the body’s electrical resistance is a function of the distribution of water and electrolytes among the various compartments in the body. The relationship between the body’s resistance to an imperceivable electrical current and the body’s composition has been examined using a number of other independent and more elaborate techniques (1, 14-16, 19, 22). Those studies have led to the general conclusion that, under most conditions, bio- BIOELECTRICAL 1776 0161-7567193 $2.00 Copyright electrical resistance is an accurate and moderately precise technique for assessingbody composition, although its validity to detect change in body composition during weight change remains unclear (17, 21, 23). The technique of bioelectrical resistance is of particular appeal for use in children because other available body composition methods either require complicated test procedures that are impractical for young children to perform (e.g., underwater weight) or involve radiation exposure (e.g., in vivo neutron activation). Bioelectrical resistance is also an attractive alternative to other available techniques (e.g., total body water, total body potassium, dual-energy X-ray absorptiometry) because of its potential application to epidemiologic and field studies of body composition. Bioelectrical resistance has been examined specifically in children and youths at several laboratories (2, 3, 6, 7, 15). Houtkooper et al. (15) developed and then cross-validated an equation for predicting fat-free mass from bioelectrical resistance in children aged lo-14 yr with a standard error of the estimate of rt1.9 kg (15). However, before this study, Deurenberg et al. (7) recognized that the relationship between bioelectrical resistance and total body water is influenced by age, even within a narrow age range in children. Deurenberg et al. therefore suggested using age-specific equations when the technique of bioelectrical resistance was applied. More recently, however, Kushner et al. (18) used data from neonates, preschool children, prepubertal children, and adults to derive one universal equation for estimating total body water from height%esistance that was applicable across a wide age range, although the authors remained uncertain of the accuracy of the equation in preschool children (18). The purpose of this study was therefore to cross-validate the Kushner equation for predicting total body water from height’/resistance and body weight in two independent groups of 4- to 6-yr-old children studied in Burlington, Vermont, and Phoenix, Arizona. METHODS Subjects. Thirty-one Caucasian children aged 4-6 yr [ 15 females, 16 males; 5 t 0.8 (SD) yr] were studied at the University of Vermont, and 30 Caucasian children aged 4-6 yr (14 females, 16 males; 5 t 0.2 yr) were studied at the Clinical Diabetes and Nutrition Section of the National Institute of Diabetes and Digestive and Kidney 0 1993 the American Physiological Society BIOELECTRICAL IMPEDANCE ANALYSIS Diseases in Phoenix, Arizona. Informed consent was obtained from the parent or guardian for each child before participation. The studies were approved by the Committee on Human Research for the Medical Sciences at the University of Vermont and the Human Ethics Subpanel Committee of the National Institute of Diabetes and Digestive and Kidney Diseases. Bioelectrical resistance and anthropometric measurements. Total body resistance (Q) and reactance (capacitance) were measured in both laboratories with the use of a tetrapolar bioelectrical impedance analyzer (RJL lOlA, Detroit, MI) using electrode placement procedures as recommended by the manufacturer. The analyzers were calibrated before each test by using the 500-Q resistor provided by the manufacturer. Two measurements of resistance and reactance were obtained from each child under similar test conditions at either a 2-wk interval (for studies in Burlington) or a l-wk interval (for studies in Phoenix). The data reported were the average of duplicate measures. In both laboratories, weight was measured when the child was in light clothing and without shoes on a beam scale to the nearest 0.01 kg and was followed by a measurement of height to the nearest 0.5 cm via a fixed wall-mounted metric ruler. Measurement of total body water. Total body water was measured from the “0 dilution space as previously described (12, 13). Baseline urine samples were taken before oral dosing with -0.15 and 0.21 g of H,180 per kilogram body mass in Vermont and Arizona, respectively. A total of four urine samples were collected postdose. The last urine sample was obtained 14 days after dosing in Vermont and 7 days after dosing in Arizona. Samples and prepared standard dilutions were analyzed in triplicate (Vermont) or duplicate (Phoenix) for H,180 by isotope ratio mass spectrometry at the Biomedical Mass Spectrometry Facility at the Clinical Research Center at the University of Vermont (12, 13) and at the National Institutes of Health facility in Phoenix (lo), as previously described. Zero-time enrichments of Hz’80 were calculated by back extrapolation of the semilogarithmic plot of isotope enrichment in urine vs. time after dosing to time 0, and the dilution space of 180 was calculated according to the equation of Coward (4). The reproducibility of repeat measures of total body water with the use of this protocol in adult subjects studied in Vermont had a coefficient of variation of -3% and an intraclass corre- n Height, cm Weight, kg Resistance, $2 Reactance, C/V Ht2/resistance, Data are means 15 112.7k8.25 (99.3-129) 20.98k4.72 (15.96-34) 745t64 (592-861) 73+7 (63-89) 17.4k6.7 (12.6-27.3) cm2/$t + SD with ranges in parentheses; YOUNG 1777 CHILDREN lation coefficient of 0.98 (unpublished data). Total body water was assumed to be equivalent to 180 dilution space divided by 1.01 to correct for isotope exchange into nonaqueous compounds (24). Statistics. Differences in subject characteristics between laboratories (Vermont and Arizona) and between gender were tested using a 2 X 2 analysis of variance . The equation developed by Kushner et al. (18) for total body water by using height2/resistance and body weight was used to predict total body water measured in children in the two independent laboratories. Predicted total body water was compared with that measured by using an independent t test. Statistics were computed using Statplan (Futures Group, Glastonbury, CT) and BMDP software programs. The level of statistical significance was set at a probability of P 5 0.05 for all tests. Data are cited as means t SD unless otherwise stated. RESULTS Table 1 presents the subject characteristics, separated by gender, for data collected in both Vermont and Arizona. There was no significant difference between laboratories or between genders for age, height, or weight. The mean resistance, reactance, and measured total body water were significantly different between males and females but were not statistically different between laboratories within either gender. There was no significant laboratory-by-gender interaction for any of the variables presented. The relationship between measured total body water and that predicted from the Kushner equation is shown in Fig. 1 (? = 0.88; ? corrected for attenuation due to unreliability of measuring total body water = 0.90; SE = 0.63 kg). There was no significant difference between the means of the measured and predicted values of total body water for boys or girls studied in Phoenix or Burlington (Table 2). The Kushner equation can be transformed into equations for estimating fat-free mass by using the published age- and gender-specific constants for the hydration of fat-free mass in children (9). The original data for these constants were adjusted, since the original calculations of Fomon et al. (9) were based on a deuterium exchange of l.3%, whereas our recently published data suggest that deuterium exchange is closer to 3.1% in girls and 5.1% in 16 112.3k6.92 (103-122) 20.3324.29 (14.67-29.68) 703+72 (532-845) 66-t8 (54-85) 18.3k3.9 (12.6-27.5) n, no. of subjects. IN 14 112.Ok6.13 (102.2-121) 18.59k2.7 (14.43-23.15) 770+69 (668-861) 71+8 (59-88) 16.5k2.4 (12.1-21.1) Significant differences 16 114.1k5.5 (105-128) 2 1.04k3.77 ( 16.10-30.50) 716k61 (612-805) 6527 (52-77) 18.4-tl.7 (9.3-16.1) were determined by 2-way NS NS Gender Gender NS analysis of variance. 1778 RIOELECTRICAL IMPEDANCE ANALYSIS IN YOUNG CHILDREN 2. Comparison of measured and predicted total body water in children TABLE 2 = 0.88; r 18 SEE = 0.63 regression --.-....- A 36 V n - =14 2 : - $2 I- - line of kg line Vermont identity n Predicted water, Measured water, W rY 10 ,’ : I I a 10 I 12 TBW I PREdl;TED I I 16 18 20 (Kg) FIG. 1. Relationship between total body water (TBW) measured in 61 children in Vermont and Arizona and that predicted from Kushner equation (Ref. 18) using height2/resistance and body weight. boys (11, 13). The newly adjusted values for the hydration of fat-free mass were then expressed as a function of age and sex by modeling HFFM Arizona (%) = 76.9 - (0.25 X age) - (1.9 X gender) (I) where HFFM is the hydration of fat-free mass, age is measured in years, and gender is 0 for females and 1 for males. An equation for estimating fat-free mass was then derived by dividing the Kushner equation by Eq. I FFM(kg) (ht2/resistance)0.59 + (wt X 0.065) + 0.04 = 0.769 - (0.0025 X age) - (0.019 X gender) (2) where FFM is fat-free mass; height is measured in centimeters, resistance in ohms, weight in kilograms, and age in years; and gender is 0 for females and 1 for males. The reliability of Eq. 2 was assessedin an additional group of 26 children studied in Vermont in whom duplicate measures of height, weight, and resistance were obtained at the beginning and end of a Nday study. This group of children was similar in age (5.0 t 0.8 yr, range 4-6 yr) and weight (20.2 t 3.0 kg, range 15.0-27.2 kg) to the combined group in the main analysis. The coefficient of variation for repeat measurements of fat-free mass (kg), percent body fat (%body wt), and fat mass (kg) was 2.0, 2.8, and 2.9%, respectively (data are expressed as %SD of repeat measurements divided by average of repeat measurements). The intraclass correlation coefficient for these repeat measurements was >0.98 for all three variables. DISCUSSION The simplicity and low operating cost associated with bioelectrical resistance makes it an appealing tool for estimating body composition under epidemiologic and field conditions. The technique has been cross-calibrated against several other body composition techniques across a wide age range (8,15,19,20). The applicability of hioelectrical resistance to children has been questioned Data Female Male Female Male 15 16 14 16 11.6k2.4 12.2k2.6 ll.Ok1.6 12.322.0 11.5*2.0 12.Ok2.0 10.8k1.3 12.2t1.7 Data are means & SD; n, no. of subjects. sured in children studied at 2 independent dicted from ht2/resistance and body weight tion (Ref. 18). - 8' total body kg total body kg Data Total body water was mealaboratories or was prewith use of Kushner equa- by Deurenberg et al. (7), who suggested that age-specific equations should be used. Furthermore, the applicability of the Kushner equation from data collected from neonates, preschool children, prepubertal children, and adults was questioned for preschool children. We therefore examined the accuracy of the Kushner equation in predicting total body water in two independent groups of 4- to 6-yr-old children. The main finding was that the equation accurately predicts total body water in younger children and that the relationship between total body water and height2/resistance in young children is robust across independent laboratories. Moreover, reproducibility studies showed good reliability of body composition estimates. The strength of the cross-validation of the relationship between height2/resistance and total body water in young children suggests that the estimation of total body water in young children with the use of bioelectrical resistance is not susceptible to interlaboratory variation, provided that the manufacturer’s recommended electrode placement sites and calibration procedures are followed. There are marked differences in the literature explaining the relationship between total body water and height2/resistance in children. The lack of concordance among the various equations in children is explained, at least in part, by Deurenberg et al. (7), who concluded that the relationship between body composition and body resistance was altered in boys aged IO-15 yr and girls aged IO-12 yr because of I) age-related differences in electrolyte concentration in the extracellular space relative to the intracellular space and 2) age-related differences in tissue composition with regard to electrolyte concentration. Deurenberg et al. therefore proposed the use of agespecific equations for estimating body composition from bioelectrical resistance. Despite the concerns raised in the study of Deurenberg et al., Kushner et al. (18) recently concluded that the relationship between total body water and height2/resistance is not independently influenced by age or body size, which implies that a single equation can be used to predict total body water. However, the Kushner equation should not be extrapolated to adolescent subjects given the absence of subjects in this age range in the study of Kushner et al. (18). Therefore, although the present study lends support to the notion of one universal equation for estimating total body water from bioelectrical resistance, the applicability of this equation in adolescent children remains unclear. BIOELECTRICAL IMPEDANCE It is important to consider methodological differences other than differences in age and puberty status of subjects in attempts to clarify the lack of consistency among studies. For example, application of the equation of Houtkooper et al. (15) developed from data on adolescent children to our data set leads to an overestimate in fat-free mass of ~3 kg. It is unclear how much of this discrepancy might be due to differences in the relationship between body composition and bioelectrical resistance between young children and adolescents and how much might be due to methodological differences. In the study of Houtkooper et al., deuterium was used to measure total body water without correction for isotope exchange. This is an important correction to apply, since deuterium is known to overestimate total body water by 4-6% in humans (13) because of the exchange of isotope into nonaqueous compounds (5). In addition, total body water was sampled in breath in the study of Houtkooper et al. without fractionation corrections being applied to take into account differences in evaporative water rates in water containing deuterium (25). Both of these errors, if unaccounted for, would lead to a systematic overestimation of total body water and therefore fat-free mass. These two factors may possibly explain a portion of the discrepancy between our new equation and that of Houtkooper et al. Thus, the lack of consensus among body composition investigators concerning various methodological issues complicates the comparison of equations. There are several limitations that should be borne in mind when using bioelectrical resistance to estimate body composition. First, bioelectrical resistance is limited to its ability to predict total body water. We overcame this limitation by using published constants for the hydration of fat-free mass (9) to transform the equation for predicting total body water to one capable of predicting fat-free mass. We realize the limitation of this approach with regard to the possibility of physiological factors other than age and gender affecting the hydration of fat-free mass. However, in the absence of this information we suggest that for normally hydrated children the present equations can be used to satisfactorily estimate fat-free mass. These equations may need to be modified in the future as more information on the hydration status of fat-free mass in children becomes available. The second limitation is that bioelectrical resistance has not been assessed for its use in measuring change in body composition in children in response to environmental stimuli such as diet or exercise. Bioelectrical resistance is therefore currently limited to cross-sectional measurements of body composition in young children and should not be applied to determine change in response to intervention treatment. In summary, the Kushner equation describing the relationship between total body water and height”/resistance accurately predicts total body water in young children and is robust across data sets collected from independent laboratories. The equation for total body water can be transformed for estimating fat-free mass by using published constants for the hydration of fat-free mass, thus allowing for accurate and noninvasive measurement of bodv comnosition in voung ” children. d I J ANALYSIS IN YOUNG 1.779 CHILDREN We thank David Ebenstein (Burlington) and Ingeborg Harper (Phoenix) for expert technical assistance with isotope ratio mass spectrometry and the nursing staff at both research centers for assistance in performing these studies. Most importantly, we extend our appreciation to the families and young children at both research centers who volunteered their time to take part in these research studies. These studies were supported by a Biomedical Research Support Grant from the University of Vermont, a grant from the American Diabetes Association, the United States Department of Agriculture Grant 92-01048, and the National Institute of Child Health and Human Development Grant RX-HD-28720 to M. I. Goran; the National Institute of Aging Grants R29-AG-07857 and K04-AG-00564 and a grant from the American Association of Retired Persons Andrus Foundation to E. T. Poehlman; a grant from the Benjamin Delessert Foundation, Paris, France, to A.-M. Fontvieille; and in part by the Sims Obesity/Nutrition Research Center and General Clinical Research Center Division of Research Resources Grant RR-109. Address for reprint requests: M. I. 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