A mathematical approach for estimating reference values for weight-for-age, weight-for-height and height-for-age.

Growth Development and Aging Pub Date : 1997-01-01
S J Martins, R C Menezes
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Abstract

Anthropometry is widely used to monitor infant growth and to estimate child nutritional status. Current evidence suggests that existent growth curves are not adequate for use with all infants and researchers sought to identify another data set suitable for development as a new international growth reference. In this article we cast about unconditional limits for growth monitoring from raw data on age, sex, height and weight. Anthrompometric data from children aged 1 to 9 years from two studies on malnutrition in Brazil was analyzed. Data on age, sex, weight, height and body mass index from 141 Amerindian children was used to develop mathematical models to predict percent of NCHS medians for weight-for-age, weight-for-height, and height-for-age using multiple linear regression. Data from 251 children in a non-indian seaside village was used for cross-validation. Six age-specific equations were obtained with coefficients of determination greater than 0.96. Coefficients of correlation between NCHS-derived and model-derived values into the validation data set were greater than 0.96 for weight-for-age, greater than 0.99 for weight-for-height, and near 1.00 for height-for-age. It remains to be seen if one can achieve universal linear models from more representative samples, using the approach described here. Perhaps establishing a mathematical relation among anthropometric data would result in absolute individual limits for growth monitoring. They may even be as important to infant nutritional assessment as growth reference values.

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估计年龄体重参考值、身高体重参考值和年龄身高参考值的数学方法。
人体测量被广泛用于监测婴儿生长和评估儿童营养状况。目前的证据表明,现有的生长曲线并不足以适用于所有婴儿,研究人员试图确定另一组适合发育的数据集作为新的国际生长参考。在本文中,我们从年龄、性别、身高和体重的原始数据出发,提出了生长监测的无条件限制。对巴西两项营养不良研究中1至9岁儿童的人体测量数据进行了分析。来自141名美洲印第安儿童的年龄、性别、体重、身高和身体质量指数数据被用于建立数学模型,使用多元线性回归预测NCHS年龄体重、身高体重和年龄身高中位数的百分比。来自非印度海边村庄的251名儿童的数据被用于交叉验证。得到6个年龄特异性方程,决定系数大于0.96。验证数据集中nchs衍生值与模型衍生值的相关系数,年龄比体重大于0.96,身高比体重大于0.99,年龄比身高接近1.00。使用这里描述的方法,是否可以从更有代表性的样本中获得普遍的线性模型,还有待观察。也许在人体测量数据之间建立一种数学关系将导致生长监测的绝对个人极限。在婴儿营养评估中,它们甚至可能与生长参考值一样重要。
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