Validez de las ecuaciones predictivas del gasto energtico en
reposo en la poblacin ecuatoriana
Validity of predictive equations of energy
expenditure at rest in the Ecuadorian population
Validade das equaes preditivas do gasto
energtico em repouso na populao equatoriana
Ludwig
lvarez Crdova II ludwig.alvarez@cu.ucsg.edu.ec https://orcid.org/0000-0002-6116-6122 Tomas
Marcelo Nicolalde Cifuentes
I tnicolalde@espoch.edu.ec http://orcid.org/0000-0001-5579-3616
Susana Isabel Heredia
Aguirre III sheredia@espoch.edu.ec http://orcid.org/0000-0002-7339-3816
Correspondencia: tnicolalde@espoch.edu.ec
Ciencias de la salud
Artculos de investigacin
*Recibido: 16
de julio de 2021 *Aceptado: 30 de agosto
de 2021 * Publicado: 06 de septiembre
de 2021
I.
Escuela Superior
Politcnica de Chimborazo, Carrera de Medicina, Facultad de Salud Pblica,
Ecuador.
II.
Universidad Catlica
Santiago de Guayaquil, Ecuador.
III.
Escuela Superior
Politcnica de Chimborazo, Carrera de Nutricin y Diettica, Facultad de Salud
Pblica, Ecuador.
Resumen
ANTECEDENTES:
La calorimetra indirecta (IC) es un mtodo utilizado para calcular el gasto
energtico en reposo (GER). Es una tcnica no invasiva y muy fiable en el rea
clnica pero no disponible en la prctica diaria del dietista nutricionista.
OBJETIVO: Validar las diferentes ecuaciones de prediccin del RGE con la
Calorimetra indirecta y proponer una ecuacin de prediccin desarrollada con
la poblacin adulta sana o aparentemente sana y en relacin a diferentes
componentes corporales como la masa libre de grasa. METODOLOGA: Se realiz un
estudio transversal. La Tasa Metablica en Reposo se midi mediante
calorimetra ventilatoria indirecta, edad, sexo y composicin corporal, se
produjo una ecuacin de prediccin por regresin lineal mltiple, validada por
precisin y concordancia con el mtodo de Bland-Altman.
RESULTADOS: La poblacin participante fue de 38 individuos con una edad
promedio de 24 (5.5), el ndice de Masa Corporal (IMC) promedio 24.5 (3.7) y la
masa muscular con un promedio de 46.8 (9.5), La frmula de prediccin se
refiere solo a la variable masa muscular como independiente y GER como
dependiente. CONCLUSIN: La frmula desarrollada para la prediccin del
requerimiento calrico en reposo en adultos aparentemente sanos tuvo una buena
concordancia y precisin con los valores estimados por el mtodo de
calorimetra indirecta.
Palabras clave:
calorimetra indirecta; RGE; ecuacin de prediccin; masa muscular.
Abstract
BACKGROUND: Indirect calorimetry (CI) is a method used
to calculate energy expenditure at rest (GER). It is a non-invasive and very
reliable technique in the clinical area but not available in the daily practice
of the dietitian nutritionist.
OBJECTIVE: To validate the different prediction equations of the GER
with the indirect Calorimetry and to propose a prediction equation developed
with the healthy or apparently healthy adult population and in relation to
different body components such as fat-free mass. METHODOLOGY: A cross-sectional
study was carried out. The Resting Metabolic Rate was measured by indirect ventilatory
calorimetry, age, sex and body composition, a
prediction equation was produced by multiple linear regression, validated by
precision and concordance with the Bland-Altman method. RESULTS: The
participating population was 38 individuals with an average age of 24 (5.5),
the average Body Mass Index (BMI) 24.5 (3.7), and muscle mass with an average
of 46.8 ( 9.5), The prediction formula refers only to
variable muscle mass as independent and GER as dependent. CONCLUSION: The
formula developed for the prediction of caloric requirement at rest in
apparently healthy adults had a good concordance and accuracy with the values
estimated by the indirect calorimetry method.
Keywords: indirect calorimetry; GER; prediction equation;
muscle mass.
Resumo
ANTECEDENTES: La calorimetra indirecta (IC) un mtodo
utilizado para calcular o gasto energtico en reposo (GER). uma tcnica no
invasiva e muy fivel na rea clnica pero no disponvel na prtica diaria del
dietista nutricionista. OBJETIVO: Validar as diferentes equaes de predio da
RGE com a Calorimetria indireta e proponente uma execuo de predio
desarrollada com a populao adulta sana ou aparentemente sana e em relao a
diferentes componentes corporais como a masa libre de grasa. METODOLOGA: Se
realiz un estudio transversal. La Tasa Metablica en Reposo se midi mediante
calorimetra ventilatoria indirecta, edad, sexo y composio corporal, se
produz uma ecuacin de prediccin por regresin lineal mltiple, validada por
preciso y concordancia con el mtodo de Bland-Altman. RESULTADOS: A populao
participante fue de 38 indivduos com um edad promedio de 24 (5,5), el ndice
de Massa Corporal (IMC) promedio 24,5 (3,7) y la masa muscular con un promedio
de 46,8 (9,5), La formula de prediccin se refiere solo a la variable masa
muscular como independiente y GER como dependiente. CONCLUSO: A frmula
desarrollada para a previso do requerimento calrico em adultos aparentemente
sanos tuvo una buena concordancia y precisin con los valores estimados por el
mtodo de calorimetra indireta.
Palavras-chave: calorimetra indira; RGE; ecuacin de prediccin; masa
muscular.
Introduccin
There are several factors that influence the energy expenditure at rest,
GER, and determine their significant variation from one person to another,
among these factors are body composition, especially the percentage of muscle
mass, age, sex, hormone production, level of physical activity, physiological
state, drugs that alter metabolism and pathology (1,30). The determination of
energy requirement for the GER is the initial and basic component in the
nutritional care process, for this purpose, prediction equations based on
anthropometric data that are easy to implement with low complexity and cost,
but not precise, and developed in different populations. The most accurate
methods are usually complex, expensive, invasive and not available for general
use, especially in the outpatient setting.
Indirect calorimetry, IC, is a method used to calculate energy
expenditure. It is a non-invasive and very reliable technique commonly used in
the clinical area. Through IC, basal energy expenditure is estimated indirectly
using the caloric equivalents of oxygen (O2) consumed and carbon dioxide (CO2)
produced (2,3). This energy produced corresponds to conversion through chemical
energy of nutrients ingested and stored as ATP, the energy that is dissipated
as heat during the oxidation process. Thus, the O2 consumed oxidizes the energy
substrates of macronutrients (proteins, carbohydrates, and fats) and CO2
eliminated by respiration, makes it possible to calculate total energy produced
by nutrients (2)
This principle is based on the exchange of gases; the respiration in a
calorimeter produces a depletion of O2 and accumulation of CO2, this amount of
O2 consumed, and CO2 produced is determined by multiplying ventilation
frequency, of 1L/sec, by the change in gas concentration that has a value of
1.0 for the oxidation of carbohydrates, 0.81 for protein and 0.71 for lipids
(4.5).
Estimating and understanding these values of resting energy expenditure
allows the nutritionist to provide adequate nutritional management to the
individual (6-10), balanced in relation to food consumption and energy
expenditure. Prediction equations, in general, have been developed and
validated using data collected from individuals of different ages, sex,
ethnicities, body compositions, physical activity levels, and other physical
characteristics, therefore, the prediction equations may not be So accurate
when applied to populations other than those used for their development, so the
usefulness, validity, and reliability of the prediction formulas must be evaluated
when the population in which they wish to apply them differs considerably from
the populations in which these formulas were developed, several studies show
that there are a considerable difference and an error of estimation that is
necessary to know for a correct application in clinical practice (11,20). In
order to improve the predictive capacity of the formulas have included
different variables and proposed the use of fat-free mass because it explains
from 53% to 88% of the variation in the rate of metabolism at rest (12,21-29).
When reviewing scientific literature, no
studies have been found that
validate the different GEE prediction equations in Ecuadorian population,
especially with elements of body composition compared to more precise and direct
measurement methods such as indirect calorimetry. The purpose of this study was
to develop a prediction equation of GER in healthy or apparently healthy adult
population that uses different body components such as fat-free mass and
validate it in relation to GER by indirect calorimetry and establish its
accuracy and concordance in comparison with other prediction formulas commonly
used.
Methods
A cross-sectional study was carried out, the sample size was calculated
for a correlation coefficient r between indirect Calorimetry and predictive
model of 0.850, a confidence level of 95% and a maximum error of 0.10, 10% was
added for possible losses, so the final size was 38 subjects. We consecutively
selected 15 men (39.5%) and 23 women (60.5%), university students who
voluntarily participated in the Polytechnic School of the Litoral (ESPOL) in
2017 second therm. They responded to recruitment messages through web
announcements of the Nutrition Career of ESPOL. Inclusion criteria: apparently
healthy subjects, with no known pathology that could affect their basal
metabolic rate, not having drinks with caffeine or smoking. Pregnant women who
knew about their condition and/or nursing mothers were not part of the study.
Informed consent was obtained from all participants, the protocol was approved
by the Institutional Review Committee and Helsiki Declaration principles were
followed (13).
The Resting Metabolic Rate, TMR, was measured by closed-circuit
ventilatory indirect calorimetry with a portable MedGem calorimeter and
following the manufacturer's protocol, this procedure determines the caloric
requirement based on oxygen consumption (VO2), it is calculated routinely from
oxygen consumption using a constant respiratory coefficient of 0.85%, which
considers a clinically acceptable error of 2.5%. The TMR is also known as
resting energy expenditure (GER) and calculated using the Weir equation: Heat
output = 3,941 x oxygen consumption in liters +1.106 carbon dioxide produced in
liters -2.17 x urinary nitrogen in grams. This equation has been modified by
Vo2 and Vco2 for indirect calorimetry. RMR = [(3.9 x Vo2) + (1.1 x Vco2)] 1440
(14.15). The difference in energy expenditure calculations does not differ
significantly when it is done with or without nitrogen excretion values, the
Weir equation omits the urinary nitrogen and the result is expressed in
Kcal/day (16,17).
The participants reported whether they had observed the procedure
instructions, tests and did not present any respiratory disease at the time of
the evaluation. Before each procedure, they were in absolute rest in the
nutritional assessment room with dim lighting and controlled the temperature of
22 degrees Celsius, with a medical gown and seated position. All participants
were warned not to perform physical activity with a minimum time of 4 hours and
with minimum rest of 20 minutes before the test. Those evaluated were in the
post-absorptive feeding period, the test was performed after 2 pm and their
last meal was breakfast, participants did not consume caffeine at least 12
hours before the test and/or did not report having consumed alcohol 24 hours.
The duration of the test was 10 minutes (5-10 min). It was recommended that
patients didn't smoke or drink caffeine on the day of the evaluation. The test
was controlled by the researchers. The procedure was considered valid if the
device did not report an-error in the measurement, and the evaluated one has
complied with all the requirements of the procedure.
The body composition was evaluated using a Tanita BC -418 electric
bioimpedance balance with an accuracy of 0.1 kg for the recording of weight,
fat mass, and lean mass. The scale was calibrated before beginning the process.
Participants were normally hydrated so that it could not alter lean tissue
values. The size was measured in centimeters using a Seca stadiometer.
After data verification and debugging, we proceeded to perform a
descriptive analysis according to the type of variable, quantitative variables
were described as mean and standard deviation or median and interquartile
interval, depending on the normality or otherwise of its distribution. The
Kolmogorov-Smirnov test was used to verify its normal distribution and the
eventual need for transformations or groupings. A prediction formula was developed
using multiple linear regression in two models, the first with the variables
age, sex, BMI and lean mass and the second only with the use of lean mass. The
accuracy and concordance of the prediction formula developed by the authors
were verified and compared in these terms with the formulas of Harris &
Benedict (19), Mifflin (20), Owen (22.23), Institute of Medicine (24),
Estimation Fast (25) and Cunninghan (16). The Student t or Mann-Whitney U tests
were used to analyze the differences of the variables according to sex. The
agreement between the indirect calorimetry and the predictive models was
evaluated by the Bland-Altman method and the accuracy by the percentage of
values +/-10% of the value measured by
IC (18). The statistical significance was reached with p < 0.05. For the
models developed, the formulas that met the following criteria were selected:
(i) an r ≥ 0.7 and
(ii) no linear trend in the Bland-Altman analysis method (18).
Results
Participants were 38 individuals aged between 20 to 45 years, 24 (5.5)
median, the Body Mass Index (BMI) with a maximum of 34.5 and a minimum of 17.9,
24.5 (3.7), average, muscle mass maximum value was 68.7 and
minimum 34.2 with 46.8 (9.5) mean. In
Table 1. Mean, standard deviation or median and interquartile range are
reported for each variable used in this study according to sex, as well as the
p-value for the average or median difference test, the only significant
difference was found in the averages of muscle mass that were higher in men so
this variable was included in the prediction model.
Table 1. General characteristics
|
Total (n=38) |
Male (n=15) |
Female (n= 23) |
P |
||
Age (years)* |
24 (5.5) |
27.33 (6.13) |
24.9(4.54) |
0,202 |
||
IMC (kg/m2) |
24.5 (3.78) |
26 (3.85) |
24 (3.63) |
0,150 |
||
Muscle mass kg |
46.8 (14.3) |
56 (7.98) |
41 (3.82) |
0,000 |
||
* Median and interquartile range
The prediction formula was developed from variables like age, sex, BMI,
and muscle mass as predictive and GER
as dependent, using a multiple linear
regression model with the ENTER method, Table 2 shows the coefficients, value
of r2 and significance, for variables used in the first model explored, it was
found that only muscle mass was significant with the greatest contribution to
the variation of r2.
Table 2. Multiple linear
regression model for prediction of Rest Energy Expenditure
Model |
Coeficiente B |
Error st |
T |
Sig
p |
(constant) Age Sex BMI Muscle Mass (kg) |
133.279 -7.250 12.655 2.431 24.111 |
312.217 4.355 89.438 9.208 5.749 |
0.427 -1.665 0.141 0.264 4.194 |
0,672 0,105 0,888 0,793 0,000 |
Model |
R |
R2 |
R2 change |
Sig. F change |
1 Enter |
0.877 |
0.769 |
0.769 |
0,000 |
To verify the relevance or not of making a model that uses only muscle
mass as the only significant variable, the multiple regression model was run
again but this time as an "Enter step-wise forward" modality in which
variables are included or not depending of its contribution to the variation in
the r2 of the model, table 3. It was observed that the model includes only the
variable Muscle mass (kg) and excludes the other variables so that the final prediction
formula considers only the muscle mass.
Table 3. Summary of
multiple linear regression model for prediction of resting energy expenditure
in the adult population. Method enter step-wise forward.
Model |
r |
r2 |
Error est |
r2 change |
F change |
Sig |
1* |
0.865 |
0.741 |
130.6 |
0.748 |
106,7 |
0,000 |
|
B |
|
|
|
T |
|
Constant Masa Muscular Kg |
62.8 23.3 |
|
107.8 2.257 |
|
0.53 10.33 |
0,564 0,000 |
*Predictoras:
(Constante), Masa Muscular (kg), Dependiente: Gasto Energtico en Reposo.
Variables no incluidas en el modelo: Edad, Sexo, BMI |
With this model that uses muscle mass, the caloric requirements were
calculated with the prediction formula proposed by the authors according to
linear regression coefficients described: GER = 62.8 + 23.3 * Muscle mass kg.
To compare the accuracy and concordance with other prediction formulas
developed with different populations, the following formulas were used: Harris
& Benedict, Owen, Mifflin, Institute of Medicine, Rapid Estimation and
Cunningham; for all the formulas, agreement was assessed according to the Bland
Altman method, as well as the accuracy considered as the percentage of values
between +/-10% of the values estimated by indirect calorimetry Table 4
Table 4. Equations used for
the calculation of energy expenditure
Equation |
Population |
|
Authors, 2019 |
Men/women |
62.8+23.3*Muscle mass kg |
Harris&Benedict, 1999 |
Men Women |
66.4730 + 13.7516 x Weight (kg) + 5.0033 x Height
(cm) 6.7759 x Age (years). 6665.0955 + 9.5634 x Weight (Kg) + 1.8496 x Height
(cm) 4.6756 x Age (years) |
Mifflin, 1990 |
Men Women |
(10 x weight Kg) + (6.25 x height cm) (5 x age
years) + 5 (10 x weight Kg) + (6.25 x height cm) (5 x age
years) - 161 |
Instituto de Medicina, 2008 |
Men Women |
247 (2.637 x age years) + (4015 x height m) + (8.6
x weight Kg) 247 (2.637 x age years) + (4015 x height m) + (8.6
x weight Kg) |
Estimacin Rpida, 2002 |
Men Women |
16,2 x weight Kg 16,2 x weight Kg |
Cunningham, 1980 |
Men Women |
(MB) Kcal/day = [500 + 22.0 x muscle mass
muscle mass (LBM)] (MB) Kcal/day = [500 + 22.0 x muscle mass (LBM)] LBM = [79.5 0.24 (Weight kg) 0.15 (Age years) x Weight kg /73.2] |
The accuracy of the prediction formulas used in the calculation of
caloric requirements can be found in table 5. The best accuracy was obtained
with the prediction formula developed by the authors; the percentage of
accuracy of 71.1% followed by the equation of rapid estimation with 52.6% and
that of least accuracy was obtained with the formula of Cunnigham 5.3%.
Table 5. Percentage of
accuracy according to prediction formula
Prediction formula |
% Accuracy |
71.1 |
|
Harris&Benedict |
7.9 |
Owen |
26.3 |
Mifflin |
8.1 |
Instituto de Medicina |
18.9 |
Estimacin Rpida |
52.6 |
Cunnigham |
5.3 |
For the agreement evaluation the Bland Altman method was used, it was
observed that the agreement was superior for the estimation of the GER with the
author's formula compared with Harris-Benedict, Mifflin, Owen, Institute of
Medicine, Rapid Estimation and Cunningham. In Figure 1. The calculated values
for the estimate between the estimated average values and the difference in the
estimate compared with the indirect calorimetry plotted on the y-axis and the
average of the measurement on the x-axis, a range of values between averages +
-2 standard deviations is used and the correlation is based on the clinical
significance of the range of values found, where a better agreement is observed
in the equation generated by authors for the prediction of Resting Energy
Requirement.
Figure 1.
Bland-Altman method for concordance evaluation of prediction formula developed
by the authors and other equations to estimate the Resting Energy Requirement
in comparison with Indirect Calorimet
Discussin
The estimate of resting energy requirement by prediction formula
developed by the authors considering muscle mass in kilograms had a concordance
and accuracy significantly higher than that of Harris Benedict widely used in
the clinical setting despite knowing their limitations and inaccuracy. The best
accuracy and concordance observed in the formula developed by the authors is
possible due to some factors, the most important that was developed with local
population and because it takes into account as the main and only factor the
muscle mass that is the most important determinant of the magnitude of the
caloric requirement (19).
The difference in results of caloric requirements with prediction
formulas and indirect calorimetry is probably due to the fact that these were
developed in another type of population and any prediction formula before use
should be analyzed on whether the population in the that was developed agrees
or is similar to the target population in which it is desired to apply, so the
formula developed by the authors does not pretend to be universal but related
and applicable to a population similar to the one proposed in this study and
demonstrates the need to adapt the formulas developed in different populations
to those that will be applied.
A limitation in the realization of this study was the sample size, and a
larger sample would give the possibility of obtaining better performance
parameters of the model under study and would also considerably improve the
external validity, on the other hand, a similar study should be considered with
a more representative sample of the Ecuadorian population especially in the
hospital environment in order to have a prediction formula that could be
adequately used in hospital patients within the nutritional care process.
Conclusion
It can be concluded that the formula developed by the authors for
prediction of the caloric requirement at rest in apparently healthy adults has
a good concordance and accuracy with the values estimated with the indirect
calorimetry method.
Conflict of interests
The authors declare no conflict of interest
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