Freire Raul, Pereira Glauber, Alcantara Juan Ma, Santos Ruan, Hausen Matheus, Itaborahy Alex
Olympic Laboratory, Brazil Olympic Committee, Rio de Janeiro, Brazil PROFITH "PROmoting FITness and Health Through Physical Activity" Research Group, Sport and Health University Research Institute (iMUDS), Department of Physical and Sports Education, Faculty of Sport Sciences, University of Granada, Granada, Spain.
Med Sci Sports Exerc. 2021 Dec 28. doi: 10.1249/MSS.0000000000002851.
The present study aims a) to assess the agreement between the measured resting metabolic rate (RMR) using indirect calorimetry and different predictive equations (predicted RMR), and b) to propose and cross-validate two new predictive equations for estimating the RMR in high-level athletes.
The RMR of 102 athletes (44 women) was assessed using indirect calorimetry, while the body composition was assessed using skinfolds. Comparisons between measured and predicted RMR values were performed using one-way ANOVA. Mean difference, Root Mean Square Error, Simple Linear Regression, and Bland-Altman plots were used to evaluate the agreement between measured and predicted RMR. The accuracy of predictive equations was analyzed using narrower and wider accuracy limits (±5% and ± 10%, respectively) of measured RMR. Multiple linear regressions models were employed to develop the new predictive equations based on traditional predictors (Equation 1) and the stepwise method (Equation 2).
The new Equations 1 and 2 presented good agreement based on the mean difference (3 and -15 kcal.d-1), RMSE (200 and 192 kcal.d-1), and R2 (0.71 and 0.74), respectively, and accuracy (61% of subjects between the limit of ±10% of measured RMR). Cunningham's equation provided the best performance for males and females among the existing equations, whereas Harris & Benedict's equation showed the worst performance for males (mean difference = 406 kcal.d-1; RMSE = 473 kcal.d-1). Compared to measured RMR, most predictive equations showed heteroscedastic distribution (linear regression's intercept and slope significantly different from zero; p ≤ 0.05), mainly in males.
The new proposed equations can estimate the RMR in high-level athletes accurately. Cunningham's equation is a good option from existing equations, and Harris & Benedict's equation should not be used in high-level male athletes.
本研究旨在 a)评估使用间接测热法测得的静息代谢率(RMR)与不同预测方程(预测RMR)之间的一致性,以及 b)提出并交叉验证两个用于估算高水平运动员RMR的新预测方程。
使用间接测热法评估102名运动员(44名女性)的RMR,同时使用皮褶厚度评估身体成分。使用单因素方差分析对测得的和预测的RMR值进行比较。平均差异、均方根误差、简单线性回归和布兰德-奥特曼图用于评估测得的和预测的RMR之间的一致性。使用较窄和较宽的测得RMR准确度界限(分别为±5%和±10%)分析预测方程的准确性。采用多元线性回归模型,基于传统预测因子(方程1)和逐步法(方程2)开发新的预测方程。
新的方程1和方程2分别基于平均差异(3和-15千卡·天⁻¹)、均方根误差(200和192千卡·天⁻¹)和R²(0.71和0.74)呈现出良好的一致性,以及准确度(61%的受试者在测得RMR的±10%界限内)。在现有方程中,坎宁安方程对男性和女性的表现最佳,而哈里斯-本尼迪克特方程对男性的表现最差(平均差异 = 406千卡·天⁻¹;均方根误差 = 473千卡·天⁻¹)。与测得的RMR相比,大多数预测方程显示出异方差分布(线性回归的截距和斜率显著不同于零;p≤0.05),主要在男性中。
新提出的方程能够准确估算高水平运动员的RMR。坎宁安方程是现有方程中的一个不错选择,而哈里斯-本尼迪克特方程不应在高水平男性运动员中使用。