Physical Fitness and Blood Pressure in School Children GARY E. FRASER, M.B., CH.B., PH.D., M.P.H., ROLAND L. PHILLIPS, M.D., DR. P.H., AND RALPH HARRIS, M.B., CH.B. SUMMARY We studied the relationship between physical fitness and blood pressure in 228 school children. The data were collected as part of the Loma Linda Child-Adolescent Blood Pressure Study. Systolic and diastolic blood pressures were lower in children above average fitness than in children below average fitness among preadolescent and adolescent boys and girls. On multivariate analysis, adjusting for skinfold thickness, an index of lean arm mass, height and age, the relationship between fitness and systolic blood pressure was statistically significant for preadolescent boys and for adolescents of both sexes. The multivariate relationship was not clearly seen for diastolic blood pressure. Multivariate techniques showed that significant correlates of fitness were obesity in preadolescents, age in adolescent boys and height in adolescent girls. Predicted pulse rates for stages 6-10 of a modified Balke treadmill protocol are given in appendix 1 for preadolescent and adolescent boys and girls. Downloaded from http://circ.ahajournals.org/ by guest on June 16, 2017 graphic data were documented on about 8000 Southern California children. Phase II documented dietary and psychosocial variables in a subgroup of these children. Phase III gathered similar data on the parents of a sample of the phase II children. About 40% of the phase II children were Seventh-day Adventist (SDA) and 60% were not. Blood pressures did not differ significantly between SDA and non-SDA children.25 For the substudy reported in this article, we chose 300 white children from the phase I population who lived within a reasonable driving distance of Loma Linda University. One-half were SDAs. One-third were randomly chosen from those who had blood pressures above the eighty-fifth percentile during the phase I portion of the study. One-third were chosen with blood pressures below the fifteenth percentile and the final third were chosen with blood pressures between the fifteenth and eighty-fifth percentiles. A treadmill was chosen as the method of evaluating physical fitness in the 270 children who responded to the invitation to come to the testing center at Loma Linda University. This has the advantage of individual supervision and is superior to bicycle ergometry in that there is less effect of muscular fatigue in the test performance. The test was usually submaximal, in that the stopping rule was either maximal effort or a pulse rate of 185, whichever came first. A modified Balke treadmill protocol was used. Depending on the size of the child, the speed of the treadmill was either 2.6, 3.0 or 3.4 mph, so that smaller children did not have to run. During the first stage of exercise, the treadmill was level; the angulation of the treadmill was increased by 2° every minute. The sequence of measurements and organization of the testing were as follows. When the child arrived at the testing center with the parents, simple demographic data were obtained; height, weight (shoes off) and resting pulse were measured; a single resting blood pressure was obtained with a standard mercury sphygmomanometer and an appropriate-sized cuff; a brief physical examination was performed and medical history obtained to ensure the child's fitness to undergo the stress test. The stress test was monitored by electrocardiograph. A physician was in attendance. During BLOOD PRESSURE is a major determinant of health in adult life, and is apparently determined by both genetic'-' and lifestyle factors. Age and sex,4 race,5 body build,6'7 alcohol consumption,8,9 and probably sodium and potassium consumption'0-3 all appear to be important. Several sources of evidence suggest that there is tracking of blood pressure levels from childhood to adult life.'4, 1' This phenomenon implies that persons with blood pressure ranking high or low in the blood pressure distribution of a childhood population tend to retain that ranking during adult life. Therefore, the determinants of blood pressure during childhood may also be important predictors of adult blood pressure levels. Several cross-sectional studies'6' 1' in adults have investigated the relationship between exercise and coronary risk factors, including blood pressure, in healthy subjects. Other investigators have reported the effects of exercise training as part of a rehabilitation program'8 19 or in men at high coronary disease risk.20'21 Montoye et al.'6 and Pickering2' reviewed these studies. There is evidence that exercise may lower blood pressure in adults. Such evidence does not exist for children. In the present study, we investigated the relationship between physical fitness and blood pressure in children ages 7-17 years as part of the Loma Linda ChildAdolescent Blood Pressure Study. Although physical fitness correlates with habitual exercise, other factors, such as gender22 and probably genes,23 24 contribute to fitness. Methods The Loma Linda Child-Adolescent Blood Pressure Study is an epidemiologic study divided into three phases. During phase I, blood pressure and demoFrom the Departments of Biostatistics and Epidemiology, Loma Linda University, Loma Linda, California. Supported by NIH grant HL-20005. Address for correspondence: Dr. G.E. Fraser, Department of Biostatistics and Epidemiology, Loma Linda University, Loma Linda, California 92350. Received July 7, 1981; revision accepted September 9, 1982. Circulation 67, No. 2, 1983. 405 406 CIRCULATION Downloaded from http://circ.ahajournals.org/ by guest on June 16, 2017 each stage of the test, an electrocardiographic strip was obtained. About 15% of treadmill test results were discarded because of noncooperation from the child, because the protocol was not being correctly followed, or because of technical difficulties with the equipment. A technician was trained by a cardiologist to measure pulse rate using the ECG strips obtained at each stage of the treadmill test. A sequence of six consecutive beats was chosen in each strip. These had to be free from major artifact and not at the beginning or the end of the strip. The RR distance was measured between the first and sixth beat to an accuracy of 0.5 mm. Pulse rate for that stage was then calculated by the formula 9000/X, where X is the number of millimeters for six consecutive beats (paper speed 25 mm/sec). The cardiologist checked a 20% sample and agreement with the technician was excellent. The blood pressures used in the Results section are the resting blood pressures obtained on the day of the treadmill stress test. These were chosen as having the closest time proximity to the fitness testing. The blood pressure was measured during the less anxiety-provoking preliminary phase of the day's activities, rather than immediately before exercise, when anxiety might have an effect. Statistical Analysis Maximal pulse rate is well defined for a given age.26 The rate of rise of pulse with exercise is linear until near the maximum, when some plateau effect may occur.26 This analysis takes advantage of these facts. For each child, for each treadmill stage, work load per kilogram of body weight (WTOT) was modeled on the formnula WTOT = WO + W = WO + V(Sin 0), where WO is the work per kilogram of body weight, while walking at V miles per hour at no inclination, where V is the treadmill speed and where 0 is the treadmill angulation.27 W is actually a difference in work/kg performed, representing the increment between the work/kg of walking on the flat at V miles per hour and total work/ kg (WTOT) at the nominated treadmill stage. W is measured as vertical feet per minute per kg of body weight. An accepted method of measuring fitness is the pulse rate at a given work load,28 29 or, alternatively, the work capacity at a fixed pulse rate. To obtain such measures, we had to establish a relationship between pulse rate and work capacity for each child. Pulse rate (P) was plotted against W for each child. For values of W less than 10 vertical feet per minute, the relationship between P and W was nonlinear and unpredictable, possibly because pulse rate is influenced substantially by apprehension or emotional factors. For values of W above 10 vertical feet per minute (corresponding to stage 3 and above for all three treadmill speeds), a clear linearity was apparent in virtually all individual plots. However, above 85% of the predicted maximal pulse, the relationship between P and W is often nonlinear.26 Consequently, data points outside the linear range were excluded from analysis. Any child with less than four valid data points in the re- VOL 67, No 2, FEBRUARY 1983 maining range was also excluded. The mean of the individual correlation coefficients (P vs W) of the remaining 228 plots was 0.97, showing excellent linearity for this relationship, in virtually all subjects. For each child, the two related least-squares linear relationships were found by computer. P = a + 3W (1) W = a' + 13'P (2) In the remainder of this report, reference will be made to two parameters derived from the above analyses: W170 and P70. P70 is the predicted pulse rate when the work increments/kg is 70 vertical feet per minute, using regression equation 1. W170 is the predicted increment in work/kg when the pulse rate is 170 beats/ min using equation 2. The values of 170 for W170 and 70 for P70, were chosen because nearly all children achieved these values and they represent substantial work effort. Thus, W170 and P70 represent individual measures of fitness that are clearly interrelated. The values of W170 are directly related to fitness and the values of P70 are inversely related to fitness. Stepwise regression analysis was then used to predict these fitness measures using triceps skinfold thickness, an index of arm lean mass (arm LMI), treadmill speed, height and age as potential predictor variables or covariates. These analyses were performed separately for preadolescent (- 12 years for girls and S 13 years for boys) and adolescent children of each sex. Regression analyses also examine the relationship between the fitness measures and blood pressure, adjusting for covariates such as treadmill speed, age, height, skinfold thickness and arm LMI. Analyses were again conducted for preadolescent and adolescent children of each sex. All regressions were performed with the SPSS programs. Arm LMI is proportional to the cross-sectional area of the muscle and bony tissue of the upper armn: (Cl g - S)2, where S = triceps skinfold thickness (measured in mm but converted to cm for this calculation) and C = arm circumference (cm). Triceps skinfold thickness was measured midway between the acromion and olecranon processes using Harpenden calipers. The results of regression 1, predicting pulse according to work, were used to form a model allowing prediction of pulse rate for any given stage of the treadmill (appendix 1). Only variables that were statistically significant predictors of fitness for a given sexadolescent group were used. Standard deviations for the predictions are given. The method used to give these predictions deals appropriately with the situation of multiple observations on each of many subjects and is described in appendix 2. Results The means and standard deviations for W170 and P70, by age and treadmill speed are shown in table 1. For a given treadmill speed, P70 decreases as age increases only for the children younger than 11 years of age. At the same age and treadmill speed, boys seem FITNESS AND BLOOD PRESSURE/Fraser Downloaded from http://circ.ahajournals.org/ by guest on June 16, 2017 TABLE 1. Observed Fitness Variables by Treadmill Speed, Sex and Age* P70 W170 Age Mean ± SD Mean ± SD (years) n Speed 2.6 mph 172.8±17.9 M 64.3 ± 20.9 7-8 12 176.5 ±16.3 60.2±18.0 14 F 161.9±9.0 80.7 ± 14.2 M 9-10 11 76.5 ± 25.2 11 F 169.1±18.2 .Speed 3.0 mph 166.5± 18.2 78.7±30.8 M 9-11 25 59.5 ± 15.5 13 F 176.9±13.3 77.8±19.5 165.0± 16.0 M 12-14 17 16 F 179.2±10.2 58.9± 12.3 Speed 3.4 mph 163.8 ±17.5 M 79.5 ± 25.6 12-14 31 13 F 180.9± 16.4 55.8±17.9 168.4±13.4 M 71.6±15.7 15-17 31 179.7+21.7 60.4±27.1 12 F *A few children who did not fit these categories are omitted from this table. Abbreviations: W170 = predicted increment in work/kg at a pulse rate of 170 beats/min; P70 = predicted pulse rate when work increment is 70 vertical feet per minute. consistently fitter than girls. Although P70 and W170 are predicted values from regression lines fitted for each child, they would be very close to observed values because of the excellent fit of the individual plots to the fitted regression equations. Multivariate linear regression showed that P70 and W170 were significantly predicted by skinfold thickness in preadolescent children, by chronologic age in adolescent boys and height in adolescent girls (table 2). These associations are further described in table 3, where the observed W170 values are reported for subgroups below and above mean values of skinfold thickness, age and height. With both sexes combined, separate analyses were done for preadolescent and adolescent children with sex as an independent variable. These results show that sex is a powerful predictor of fitness (table 4). A com- et 407 al. parison of fitness between SDA and non-SDA children showed no statistically significant difference. Similar results were found if ponderal index replaced skinfold thickness and arm LMI. The relationship between blood pressure and fitness was also explored. A comparison of blood pressures was made between those above and below mean observed fitness levels (fig. 1). In a univariate sense for all sex-adolescent status groupings, for both systolic and diastolic pressures, the fitter group had lower pressures. This difference was statistically significant (p < 0.05) for preadolescent boys (systolic and diastolic) and adolescent girls (systolic only). Tables 5 and 6 show the multivariate relationships between systolic and diastolic blood pressure, fitness, W170 and covariates representing adjustments for height, skinfold thickness, arm LMI and age. These regressions show that increasing fitness is associated with lower systolic blood pressure in preadolescent boys and in adolescents of both sexes. A significant relationship between fitness and diastolic blood pressure cannot be shown in multivariate analyses. Again, similar results were found if the ponderal index replaced skinfold and arm LMI as a covariate. Detailed tables that may prove useful in assessing physical fitness of individual children are shown in appendix I. Discussion The use of submaximal exercise variables as indexes of fitness (maximal oxygen uptake) has long been established in adults.30 Data for children are sparser, but suggest that similar relationships hold between such measures and maximal oxygen uptake.31 32 Consequently, this study provides evidence that increased physical fitness in preadolescent and adolescent boys and adolescent girls is associated with lower systolic blood pressure values. When comparing fit (mean + 2 standard deviations of W170) and unfit (mean 2 standard deviations of W170) children, the magnitude of predicted differences of systolic blood - TABLE 2. Sex-specific Regression Coefficients from Stepwise Linear Regressions Predicting Fitness* Adolescent Adolescent Preadolescent Preadolescent girls boys boys girls Dependent fitness W170 P70 W170 P70 W170 P70 P70 W170 measure Variable Skinfold (mm) Arm lean mass index 1.24t -1.44t 1.33t -1.34t - - (cm2) 3.40t -5.15t Age (years) Height (inches) Treadmill speed (mph) --21.53t 114.31 153.44 158.85 140.25 153.16 91.59 Constant 0.210 0.067 0.083 0.133 0.086 0.190 R2 statistical for variables that achieved are *Coefficients significance. reported only tp < 0.05. tp < 0.01. Abbreviations: See table 1. 2.62t -2.92t 9.47 249.17 0.108 0.121 VOL 67, No 2, FEBRUARY 1983 CIRCULATION 408 TABLE 3. Mean Values of W170 (Vertical feet/min) Within Subgroups Above and Below Mean Values* for Skinfold Thickness, Age, and Height Adolescent Adolescent Preadolescent Preadolescent girls girls boys boys High Low Low High Low High Low High 77.6 73.9 60.5 68.7t 54.3t 58.9 68.8t Skinfold 78.0t 57.4 57.7 82.0t 60.3 71.8t 67.0 75.2 74.4 Age 57.0 77.0 73.8 71.4 65.1 65.0' 76.3 54.61' Height *Mean values of skinfold thickness, age, and height computed separately for each sex-adolescent status group. tSignificant difference in multivariate analysis (see table 2). Abbreviation: W170 = predicted increment in work/kg at a pulse rate of 170 beats/min. Downloaded from http://circ.ahajournals.org/ by guest on June 16, 2017 pressure is approximately 16 mm Hg for each of the three groups for whom evidence was found that fitness related to blood pressure. This study is a cross-sectional investigation and does not provide proof that the relationship is dynamic (that is, that in children and adolescents changes in fitness produce changes in blood pressure). However, this hypothesis seems reasonable and deserves further investigation. In view of the evidence that blood pressure tracks, an intervention displacing an individual's track to a lower rank within the population may produce a permanent change in rank, persisting into adult life. Miall and Lovell,33 found that blood pressure "feeds on itself." In their longitudinal studies, higher baseline pressures were associated with greater increases in blood pressure over time. Again, the ability to influence this cycle in childhood and adolescence would be very important. Physical activity may have potential as one component of such an intervention. The association of fitness with blood pressure was not due to confounding by age, obesity or greater body size. This possibility was eliminated by including the skinfold measurement, arm LMI, height and age as covariates in the regression procedures of tables 5 and 6. Consequently, physical fitness predicts systolic blood pressure independently of these body build measures and age. The relatively powerful effect of physical fitness on blood pressure in adolescent girls and our inability to detect such a relationship in preadolescent girls is an interesting contrast. The lack of effect of fitness on blood pressure in preadolescent girls in unexplained TABLE 4. Regression Analysis Predicting W] 70 for Both Sexes Combined* Adolescent (n 93) Preadolescent (n = 127) CoeffiCoeffiVariable cient t score cient t score Variable Sex Sex -16.98 3.93 -10.55 2.69 -3.36 1.74 Skinfold -1.47 3.76 Age 143.46 102.45 Constant Constant R2= 0.16 R2 =0.16 *Males = 1, females = 2. Sex, skinfold thickness, arm lean mass index, height, age and treadmill speed were available to the stepwise program. Only variables with t scores corresponding to p < 0.10 are reported. Abbreviation: W170 = predicted increment in work/kg at a pulse rate of 170 beats/min. = and needs to be confirmed by other data sets before being accepted. Previous data3437 and data from this study25 clearly show that the relationship between blood pressure and age changes during adolescence, particularly for boys. For this reason we considered it important to separate our analyses for preadolescents and adolescents. In an epidemiologic study of this sort it was not feasible to use an index of maturity (such as Tanner's index); consequently, we are dependent on age alone. We recognize that there will be some error in such a maturity dichotomization based on age. However, most girls and boys ages 7-12 and 7-13 years, respectively, are prepubertal and most ages 13-17 and 14-17 years are postpubertal. There is a constitutional component involved in fitness. However, there is evidence that fitness can be improved commonly by up to 15-20%. 3140 Further, the possible change depends on how sedentary the subjects are before training. Some studies show gains in fitness proportionately far greater than those reported above.41.42 SYSTOLIC DIASTOLIC LESiS FIT MORE FIT LESS FIT MORE FIT 120 PRE- ADOLESCENT FEMALES Hr_ i 65 60 70 65 1100 105 n 140 1a - Rn a a a 60 m a 135 130 130 125 120 115 80 75 70 _1 125 ADOLESCENT FEMALES 70 115 a ADOLESCENT MALES I 7 125 .ADOLESCENT 120 115 MALES 110 Hn-n PRE- U m p In 75 HE Rnn 6 a a a 70 65 a FIGURE 1. Univariate comparisons of systolic and diastolic blood pressures in children above and below average observed fitness. (Average fitness was calculated for each subgroup separately.) 409 FITNESS AND BLOOD PRESSURE/Fraser et al. TABLE 5. Regression Coefficients (b) from Multivariate Regressions Relating Fitness (W170) to Systolic Blood Pressure* Adolescent girls Adolescent boys Preadolescent girls Preadolescent boys Type of R2 b R2 R2 b R2 b b coefficient Variables 0.20 0.36 0.29 0.75 0.26 0.64 0.37 0.03 Skinfold 0.21 0.30 0.37t 0.19 0.30 0.47 0.68t 0.25 Arm lean mass index 0.22 -0.61 0.31 -0.42 0.30 -0.17 0.37 -0.63 Age 0.22 0.44 0.31 0.75 0.18 0.65 0.37 0.63 Height - 0. 18t 0.15 0.30 -0.21t 0.26 -0.02 -0. 16t 0.35 W170 98.62 78.90 58.61 78.92 Constant The order of the process. which it entered stepwise in for the step variable inde1endent for a particular *R2 is reported entry can be found by ranking the R values in any particular regression. tp < 0.05. *p < 0.01. Abbreviation: W170 = predicted increment in work/kg at a pulse rate of 170 beats/min. Downloaded from http://circ.ahajournals.org/ by guest on June 16, 2017 How this translates to possible changes in submaximal pulse rate can be estimated by, for instance, Astrand's equation.43 This equation shows that a decrease of 17-20 beats/min at a work load originally producing a heart rate of 170 beats/min represents about a 15% increase in maximal oxygen uptake. All this suggests the possibility that readily attainable increases in physical fitness may decrease systolic blood pressure by 45 mm Hg in children. In some instances, particularly where the subject was initially quite sedentary, changes may be greater. Blood pressure is the result of two main hemodynamic influences: cardiac output and peripheral vascular resistance. The altered hemodynamics associated with exercise could reset the controls determining vascular resistance and affect blood pressure levels. Alternatively, cardiac output at rest could be decreased in physically fit people. Some evidence suggests that resting cardiac output in physically fit adults does not differ from that in unfit adults.44 Little evidence is available on the relationship between peripheral resistance and fitness. Pavlik et al.'7 showed that highly trained adult athletes have lower resting cardiac output and higher resting peripheral resistance than nonathletes. However, less well trained athletes had lower resting peripheral resistance and higher resting cardiac output than nonathletes. Consequently, mechanisms whereby fitness may affect blood pressure are not well understood. Obese persons are generally more sedentary than others.45 In this study, triceps skinfold thickness was the most important predictor of physical fitness in both preadolescent boys and girls. Part of the explanation for the usual univariate relationship between obesity and blood pressure in children may involve the decreased physical fitness of obese children. Physical fitness in this data set was substantially and significantly different in the two sexes. On average, the pulse rates at a work load equivalent to raising oneself 70 vertical feet per minute were 10 beats/min faster in preadolescent girls than boys, and 14 beats/ min faster in adolescent girls than boys. This sex difference has been described by others.26 Part of the explanation is probably that females have a lower ratio of muscle to total body weight than males. 46 However, our data suggest that the effect is well established, but less pronounced, well before the usual age of puberty. As mentioned above, skinfold thickness is a predictor of fitness in preadolescents. Interestingly, for ado- TABLE 6. Regression Coefficients (b) from Multivariate Regressions Relating Fitness (Wi70) to Diastolic Blood Pressure* Type of coefficient Variables Skinfold Arm lean mass index Age Height W170 Preadolescent boys b R2 Preadolescent girls b R Adolescent boys R. b Adolescent girls b R2 0.14 0.09 0.12 0.15 0.99t 0.40 0.13 0.15 0.42 0.56 -0.45t 0.12 0.14 -0.43 0.06 5.37 5.53t 0.29 0.14 1.60t 0.08 0.79 0.45 -1.12 0.13 0.11 0.15 -0.11 0.45 -0.02 -40.72 32.77 48.52 Constant variable for the step in which it entered the stepwise process. The order of *R2 is reported for a particular entry can be found by ranking the R values in any particular regression. tp < 0.05. :p < 0.01. Abbreviation: W170 = predicted increment in work/kg at a pulse rate of 170 beats/min. 0.60 -0.07 1.54 0.28 -0.05 32.84 0.08 0.15 0.14 0.15 0.14 indeRendent CIRCULATION 410 VOL 67, No 2, FEBRUARY 1983 Downloaded from http://circ.ahajournals.org/ by guest on June 16, 2017 lescent boys and girls, obesity is not a predictor of fitness in either univariate or multivariate analyses; rather, age in boys and height in girls are predictors as fitness. This finding is not due to strong interrelationships between obesity and height or age. Height and age are moderately correlated in adolescent boys (r 0.40), but neither the crude nor the partial correlation coefficients between height and blood pressure are far from zero. Thus, it is unlikely that age is a surrogate for height in the analysis for adolescent boys. In adolescent girls, height and age are not correlated, making it unlikely that height is a surrogate for age in this analysis. As adolescent boys grew older, fitness declined. This maybe related to increasing preoccupation with studies and vocational pursuits and less emphasis on physical activity. However, this was not found for adolescent girls, in whom the major relationship indicated that taller girls were less fit, as measured by pulse rate at a standard exercise intensity. We are not aware of any physiologic explanation for this relationship. We can only suggest that in this particular environmental setting, taller girls may have matured earlier, or may be physically less adroit and therefore less likely to participate regularly in active sports. Others have also related physical fitness to age, sex and anthropometric measures. Matsui et al.47 found increasing maximal oxygen uptake with age in adolescent boys, but no age trend for adolescent girls. Krahenbuhl et al.'8 found a similar sex differential favoring males in 8-year-old children. 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Predicted Pulse Rates in Children, by Treadmill Stage and Other Significant Covariates of Fitness Treadmill angulation 120 140 Covariate 100 160 Subgroup Skinfold Preadolescent boys (mm) (n = 78) = 6 143 149 156 163 Treadmill speed 3.0 mph 145 165 8 152 159 10 13 20 Standard error of prediction (D) Preadolescent girls (n = 49) Treadmill speed = 2.6 mph Standard error of prediction (D) Adolescent boys (n = 56) Treadmill speed = 3.4 mph Skinfold (mm) 7 9 12 14 20 Age (years) 14 15 16 17 Standard error of prediction (D) Adolescent girls (n = 37) Treadmill speed = 3.0 mph Height (inches) 59 61 63 65 67 error 169 172 147 150 158 14.0 154 157 165 14.8 161 165 173 15.7 168 171 180 16.7 175 178 146 148 151 153 160 12.4 151 154 157 163 166 169 172 179 13.6 169 171 175 178 166 12.7 157 160 163 166 173 13.1 148 151 155 158 13.7 156 159 163 166 14.1 164 167 171 174 14.7 171 175 178 179 183 146 153 157 162 167 172 15.7 159 164 170 175 180 166 171 177 182 130 155 160 164 14.8 159 17.8 14.3 182 15.5 16.8 18.3 of prediction (D) *Predicted pulse rate is possibly above linear portion of the relationship between work and pulse rate. Standard 180 16.8 173 178 184 20.0 CIRCULATION 412 Appendix 2. Statistical Methods Used in Appendix 1 to Calculate Predicted Pulse Rate by Treadmill Stage The data collected in this study allow the prediction of pulse rates at different levels of work and at different values of the relevant covariates. The standard error of the prediction is also calculated (see below), allowing the estimation of a prediction interval. Splitting the observations to all reasonable combinations of these different variables results in small numbers and loss of predictive accuracy. Consequently, it seemed most efficient to use the linear model (which on inspection of residuals seemed satisfactory), and so allow the use of all the data to predict pulse rates. The standard errors of the predictions may seem rather large (see appendix 1), but this is also in accord with the observed data. The predictions of appendix 1 could be useful to assess the fitness of children, relative to the performance of similar children. For the ith' individual at treadmill speed 1 and stage j (by regression 1): P111 = ail + Iil1Wil Two additional regressions were performed: Downloaded from http://circ.ahajournals.org/ by guest on June 16, 2017 atil =a+ (-Yk Xik) Pi l + (8k Xik), (3) (4) where X1, . Xk are variables that are significant predictors of fitness for that sex/adolescent status subgroup. In performing these regressions we invoked the well-known normality of errors of estimated parameters such as ail and il in regressions 1 and 2. In addition, plots of residuals from regressions 3 and 4 did not indicate any deviations from homoscedasity. Then for each treadmill speed 1, and stage j: VOL 67, NO 2, FEBRUARY 1983 Xik) + (1 + 8k k (yk ail + /3il Wjl =a + (k + (8k XiOWJw Wil Wjl) Xik (5) = rjl + Xik). Then this model allows prediction of the fitted regression 1 as dependent variable, according to the effect of other predictor variables. Confidence intervals (CI) (95%) for the variation of the corresponding points calculated from the individual regressions (regression 1) about this multivariate prediction can be calculated by standard formulas: = a + 3 + yj CI = + t0?775 Si1 1 + U0 (XTX) U0 0 +7 = st07 0.975 -t. *D, where S2)J is the mean residual sum of squares from regression 5 for a given work increment, W.. (Regression 5 was run for values of W.l corresponding to each treadmill speed and stage, to find the corresponding values of S2.1 As expected, the values of rlji and g,kl were those predicted from tle synthesis of regressions 3 and 4). X is the design matrix corresponding to,regression 5, and U0 is the vector whose elements have the same form as a row of X, and specify the values of Xik used to make the particular prediction of interest. The standard errors (D) of the predictions are shown in appendix 1. A close approximation to confidence intervals for actual measured pulse rates about the prediction of regression 5 can be obtained by using a value of D inflated by a factor of 1.03. This value was obtained by adding a mean sum of squares to D2, resulting from variation of observed pulse rates about the regression lines corresponding to regression 1. This is a relatively insignificant addition, due to the very close fit of observed points to the regressions corresponding to regression 1. Physical fitness and blood pressure in school children. G E Fraser, R L Phillips and R Harris Downloaded from http://circ.ahajournals.org/ by guest on June 16, 2017 Circulation. 1983;67:405-412 doi: 10.1161/01.CIR.67.2.405 Circulation is published by the American Heart Association, 7272 Greenville Avenue, Dallas, TX 75231 Copyright © 1983 American Heart Association, Inc. All rights reserved. Print ISSN: 0009-7322. 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