Validation of an inexpensive and accurate mathematical method to measure long-term changes in free-living energy intake

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Abstract

Background: Accurate measurement of free-living energy intake (EI) over long periods is imperative for understanding obesity and its treatment. Unfortunately, traditional methods rely on self-report and are notoriously inaccurate. Although EI can be indirectly estimated by the intake-balance method, this technique is prohibitively labor-intensive and expensive, requiring repeated measures of energy expenditure via doubly labeled water (DLW) along with multiple dual-energy X-ray absorptiometry (DXA) scans to measure changes in body energy stores. Objective: Our objective was to validate a mathematical method to measure long-term changes in free-living energy intake. Design: We measured body weight and EI changes (DEI) over 4 time intervals by using the intake-balance method in 140 individuals who underwent 2 y of caloric restriction as part of the Comprehensive Assessment of Long-term Effects of Reducing Intake of Energy study. We compared the DEI values calculated by using DLW/DXA with those obtained by using a mathematical model of human metabolism whose only inputs were the initial demographic information and repeated body weight data. Results: The mean DEI values calculated by the model were within 40 kcal/d of the DLW/DXA method throughout the 2-y study. For individual subjects, the overall root mean square deviation between the model and DLW/DXA method was 215 kcal/d, and most of the model-calculated DEI values were within 132 kcal/d of the DLW/ DXA method. Conclusions: Accurate and inexpensive estimates of DEI that are comparable to the DLW/DXA method can be obtained by using a mathematical model and repeated body weight measurements.

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Sanghvi, A., Redman, L. M., Martin, C. K., Ravussin, E., & Hall, K. D. (2015). Validation of an inexpensive and accurate mathematical method to measure long-term changes in free-living energy intake. American Journal of Clinical Nutrition, 102(2), 353–358. https://doi.org/10.3945/ajcn.115.111070

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