The primary
organ responsible for regulating metabolism is the
hypothalamus. The hypothalamus is located on the
diencephalon and forms the floor and part of the lateral walls of the third ventricle of the
cerebrum. The chief functions of the hypothalamus are: • control and integration of activities of the
autonomic nervous system (ANS) • The ANS regulates contraction of smooth muscle and
cardiac muscle, along with secretions of many endocrine organs such as the thyroid gland (associated with many metabolic disorders). • Through the ANS, the hypothalamus is the main regulator of visceral activities, such as heart rate, movement of food through the gastrointestinal tract, and contraction of the urinary bladder. • production and regulation of feelings of rage and aggression • regulation of body temperature • regulation of food intake, through two centers: • The feeding center or hunger center is responsible for the sensations that cause us to seek food. When sufficient food or substrates have been received and
leptin is high, then the satiety center is stimulated and sends impulses that inhibit the feeding center. When insufficient food is present in the stomach and
ghrelin levels are high, receptors in the hypothalamus initiate the sense of hunger. • The thirst center operates similarly when certain cells in the hypothalamus are stimulated by the rising
osmotic pressure of the extracellular fluid. If thirst is satisfied, osmotic pressure decreases. All of these functions taken together form a survival mechanism that causes us to sustain the body processes that BMR measures.
Variation and causes The basic metabolic rate varies between individuals. One 2005 study of 150 adults representative of the population in Scotland reported basal metabolic rates from as low as per day to as high as , with a mean BMR of per day. The early work of the scientists
J. Arthur Harris and
Francis G. Benedict showed that approximate values for BMR could be derived using
body surface area (computed from height and weight), age, and sex, along with the oxygen and carbon dioxide measures taken from calorimetry. (
Exercise physiology textbooks have tables to show the conversion of height and body surface area as they relate to weight and basal metabolic values.) Studies also showed that by eliminating the sex differences that occur with the accumulation of
adipose tissue by expressing metabolic rate per unit of "fat-free" or
lean body mass, the values between sexes for basal metabolism are essentially the same. The aforementioned 2005 study in particular found that 62% of the variation in BMR among participants was explained by differences in
fat free mass (FFM). Other factors explaining the variation included
fat mass (7%), age (2%), and
experimental error including within-subject difference (2%). The rest of the variation (27%) was unexplained. This remaining difference was not explained by sex, leptin levels, triiodothyronine levels, or by differing tissue size of highly energetic organs such as the brain. The BMR of the average person has also changed over time. A cross-sectional study of more than 1400 subjects in Europe and the US showed that once adjusted for differences in body composition (lean and fat mass) and age, BMR has fallen over the past 35 years. The decline was also observed in a
meta-analysis of more than 150 studies dating back to the early 1920s, translating into a decline in total energy expenditure of about 6%. : for men, P = \left( \frac{13.7516 m}{1~\text{kg}} + \frac{5.0033 h}{1~\text{cm}} - \frac{6.7550 a}{1~\text{year}} + 66.4730 \right) \frac{\text{kcal}}{\text{day}}, : for women, P = \left( \frac{9.5634 m}{1~\text{kg}} + \frac{1.8496 h}{1~\text{cm}} - \frac{4.6756 a}{1~\text{year}} + 655.0955 \right) \frac{\text{kcal}}{\text{day}}. The difference in BMR for men and women is mainly due to differences in body mass. For example, a 55-year-old woman weighing and tall would have a BMR of per day.
The revised Harris–Benedict equation (1984) In 1984, the original Harris–Benedict equations were revised using new data. In comparisons with actual expenditure, the revised equations were found to be more accurate: : for men, P = \left( \frac{13.397 m}{1~\text{kg}} + \frac{4.799 h}{1~\text{cm}} - \frac{5.677 a}{1~\text{year}} + 88.362 \right) \frac{\text{kcal}}{\text{day}}, : for women, P = \left( \frac{9.247 m}{1~\text{kg}} + \frac{3.098 h}{1~\text{cm}} - \frac{4.330 a}{1~\text{year}} + 447.593 \right) \frac{\text{kcal}}{\text{day}}. It was the best prediction equation until 1990, when Mifflin
et al. introduced the equation:
The Mifflin–St Jeor equation (1990) : P = \left( \frac{10.0 m}{1~\text{kg}} + \frac{6.25 h}{1~\text{cm}} - \frac{5.0 a}{1~\text{year}} + s \right) \frac{\text{kcal}}{\text{day}}, where
s is +5 for males and −161 for females. According to this formula, the woman in the example above has a BMR of per day. During the last 100 years, lifestyles have changed, and Frankenfield
et al. showed it to be about 5% more accurate.
Lazzer body-weight formulas (2010) The following formulas are based on a population of obese white people participating an Italian study. : P_{\text{children and adolescents}} = \left( \frac{50 m}{1~\text{kg}} - \frac{57 a}{1~\text{year}} + 1007 s + 3804\right) \frac{\text{kJ}}{\text{day}}, : P_{\text{adult}} = \left( \frac{46 m}{1~\text{kg}} - \frac{14 a}{1~\text{year}} + 1140 s + 3252 \right) \frac{\text{kJ}}{\text{day}}, where
s is 0 for females and 1 for males. The Cunningham formula is commonly cited to predict RMR instead of BMR; however, the formulas provided by Katch–McArdle and Cunningham are the same. : P = 370 + 21.6 \cdot l. According to this formula, if the woman in the example has a
body fat percentage of 30%, her resting daily energy expenditure (the authors use the term of basal and resting metabolism interchangeably) would be 1262 kcal per day.
Lazzer lean-mass formulas (2010) The following formulas are based on a population of obese white people participating an Italian study. : P_{\text{children and adolescents}} = \left( \frac{99 l}{1~\text{kg}} - \frac{28 a}{1~\text{year}} + 749 s + 3640\right) \frac{\text{kJ}}{\text{day}}, : P_{\text{adult}} = \left( \frac{82 l}{1~\text{kg}} - \frac{10 a}{1~\text{year}} - 44 s + 3517 \right) \frac{\text{kJ}}{\text{day}}. where
s is 0 for females and 1 for males. Comparing the adult lean-mass formula to the adult body-mass formula, one finds that the weight of gender is markedly reduced. (In fact, the
confidence interval of the slope includes 0, showing that gender has no statistically significant effect.) The slope for age is also markedly smaller, supporting the idea that age-related decline in BMR is mostly explained by loss of lean mass. ==Biochemistry==