Title page & Abstract
Introduction
Methods
Discussion of Methods
Table
Results
Figure 3
Discussion
References
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Data on the resting metabolism of the body and the
central nervous system were sought in the existing literature.
The search was carried out as systematically as
possible through use of the Science Citation Index and
bibliographies of relevant papers and books, Resting and
basal metabolism of the body was found to be available
for a large number of individuals of various weights and
species (8, 13). Metabolism of the entire nervous system,
on the other hand, has not been determined directly ;
therefore all calculations of neural metabolism were
made by multiplying metabolic rates of brain and spinal
cord tissue by the corresponding tissue weight for each
species. The obtained values for brain and spinal cord
metabolism were then summed to yield the total resting
metabolism of the central nervous system.
Brain weight data were found to be available for many
vertebrate species. A number of investigators have documented the relationship between the size of the brain
and the size of the body of individual vertebrates (12, 20),
Spinal cord weights were available for fewer vertebrates
than were brain weights. Several investigators
have collected spinal cord weight data for a number of
vertebrate species, They include Latimer and co-workers
(56-61) and Krompecher and Lipák (52). Direct data
were available for the dolphin (79), whereas for the whale
and alligator, spinal cord weights could be estimated
from planimetric measurements and extrapolations from
data in the literature (77, 89).
We determined the spinal cord weights of four cold-
blooded vertebrates from our own specimens. The entire
central nervous system was dissected from formaldehyde-
fixed specimens of the dogfish, shark, perch, bullfrog,
and goldfish after the entire specimen had been
weighed. The brain and spinal cord were severed at their
junction and the dura and spinal and cranial nerves were
removed. The ratio of spinal cord to brain weight was
computed. This ratio was subsequently applied to published
brain weight data of other individuals of the same
species, in order to estimate corresponding spinal cord
weights.
In some species for which spinal cord weights were not
available, we used spinal cord-to-brain weight ratios from
other related species with similar body shape and size.
The following extrapolations were made from one species
to another: from frog to toad; from tree squirrel to ground
squirrel; from guinea pig to opossum; from dog to fox;
from brown bat to vampire bat; from macaque to baboon,
from emu to ostrich; from human to chimpanzee; from
sheep to pig; and from horse to camel.
Direct measurements of in vivo rates of oxygen consumption of the whole brain were found in the literature
for five species and have been plotted in Fig. I. The data
were obtained for the rat (68), cat (30), dog (32), rhesus
monkey (84), and human (50). A regression equation was
fitted to these data and took the form of
log y = 0.86 - 0.13 log x (1)
where y is brain metabolic rate in cm3 O2 · 100 g-1 · min -1
and x is brain weight in grams. The declining rates of
metabolism in larger brains presumably reflect the lower
packing densities of neuronal cell bodies, which is where
most metabolism occurs (90).
FIG. 1. Brain metabolic rate as a function of brain weight in warm-blooded vertebrates, Data were obtained in vivo in rat (681, cat (301, dog (32), rhesus monkey (84), and human (50). Data are represented on logarithmic axes and are fitted with a linear regression equation of log y = 0.86 - 0.13 log x (y, brain metabolic rate in cm3 O2 · 100 g-1 · min-1 ; x brain weight in grams.)
Brain metabolism of cold-blooded animals could only
be estimated indirectly, because there are no in vivo
determinations in the literature. Therefore, we have used
the Q10 value for changes in nervous tissue metabolism
as a function of temperature to calculate a function for
nervous tissue at 20°C, the temperature used for most
determinations of cold-blooded vertebrate metabolism.
The value of Q10 was set at 2.1, which is the mean of
empirical calculations for brain tissue by a number of
different authors using both warm-blooded and cold-blooded
vertebrates (29, 67, 71, 88). Setting Q10 equal to
2.1 and solving the following equation for the temperature
coefficient of chemical reactions
with t2 = 37°C and t1 = 2O°C, one obtains a ratio of k1/k2
equal to 3.5. This ratio is then used to convert Eq. 1 to
a second equation for cold-blooded vertebrates in which
each value is l/3.5 times the corresponding value for a
warm-blooded vertebrate
log y = 0.32 - 0.13 log x (3)
where y is the brain metabolic rate in cm3 O2 · 100 g-1 · min -1
and x is the brain weight in grams.
Spinal cord metabolic rates were found for only three
species. Rosenberg (82) found that the spinal cord metabolic
rate was 90% that of the brain in the European
frog. McIlwain (66) found that guinea pig spinal cord
slices respired at a rate 40% that of cerebral cortex slices.
Hertz and Clausen (37) reported that slices of calf spinal
cord respired at a rate 18% that of cerebral cortex slices.
The latter two figures must be adjusted because cortex
respiration is 40% greater than whole-brain respiration
(23, 25, 66). Therefore, one may assume that guinea pig
spinal cord metabolic rate is 56% that of whole brain and
that the metabolic rate of calf spinal cord is 25% that of
whole brain. These data, along with data from the frog,
are plotted in Fig. 2 as a function of spinal cord weight
and fitted with a regression equation
log y - log x = -0.25 - 0.16 log SW (4)
in which y represents spinal cord metabolic rate in
cm3 O2 · 100 g-1 · min-1 , x represents brain metabolic rate in
the same terms, and SW represents the spinal cord
weight in grams.
FIG, 2, Spinal cord metabolic rate as a percentage of brain metabolic
rate (upper line) and volume of gray matter at cervical level as percentage
of total spinal cord volume (lower line). Metabolic data are
from published measurements of european frog (82), guinea pig (65),
and calf (37). Equation of line fitted to these data takes form log (y/x)
= - 0.25 - 0.16 log SW (y, spinal cord metabolic rate; x, brain metabolic
rate; SW, spinal cord weight in grams). Data on spinal cord gray matter
are from published measurements for mouse, Mus musculus (39), turtle,
Testudo sp. (39), polecat, Putorius spa. (39), agouti rodent, Dasyprocta
agouti (39), cebus monkey, Cebus sp. (39), and human (55). Slope of
regression line for these data on logarithmic axes is -0.17, ▲, % value:
spinal cord metabolic rate divided by brain metabolic rate. ●, 5% value:
gray matter volume divided by total spinal cord volume.
Although basal metabolism data were available in the
literature for all species under consideration, in some
cases it was necessary to extrapolate from data in the
literature to match the size of an individual for which
brain and spinal cord weights were available. This was
necessary because both basal metabolism and brain-
to-body weight ratios are a function of the size of the
individual animals. In those cases in which the body
weights of animals for which the two sets of data were
available differed by less than I0%, no adjustment was
made. In case of differences greater than l0%, the metabolic
rate was adjusted according to the following equation
log BM2 - log BM1 = 0.75 (log BW2 - log BW1) (5)
where BM is body metabolism and BW is body weight
(8)
The spinal cord metabolism of the elephant was
treated as a special case. No data were available on the
size of the spinal cord of a mature elephant. However,
judging from the data on other large mammals, one could
assume that the overall metabolism of the spinal cord is
no more than 10% of the brain metabolism. For example,
in the camel it is 9%, in cattle l0%, and in the horse 9%.
Therefore, we used a figure of 9% of brain metabolism as
an estimate for metabolism of the elephant spinal cord.
When data were available from many individuals of a
species, we chose data from mature, healthy individuals
as reported in the literature. A second consideration was
made in choosing which values to use. Insofar as possible,
we used animals of the same body weight for both the
body metabolism data and the brain and spinal cord
data.
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