While it is true that the number of individuals of a given species
which live in a particular area is not exactly the same year in year
out, being subject to small, and sometimes, as in the case of the
aphides and cockchafers, to very great fluctuations, nevertheless we
may assume that the _average number_ remains the same, that in the
course of a century, or, let us say, of a thousand years, the number
of mature individuals inhabiting the particular area remains the
same. This, of course, only holds true on the supposition that there
has been no great change in the external conditions of life during
this period. But before Man began to interfere with nature, these
external conditions would remain uniform for much longer periods
than we have assumed. Let us call the average number of individuals
occurring on such a uniform area, _the normal number_ of the species;
this number will be determined in the first instance by the number of
offspring that are annually brought forth, and secondly by the number
that annually perish before reaching maturity. As the fertility of
a species is a definite quantity, so also will its elimination be
definite, or, as we may say, when the normal number under uniform
conditions of life remains constant, the ratio of elimination will
also remain constant. Each species is therefore subject to a perfectly
definite ratio of elimination which remains on the average constant,
and this is the reason why a species does not multiply beyond its
normal number notwithstanding the great excess of the food-supply, and
notwithstanding the fertility which, in all species, is sufficient to
lead to boundless multiplication.
It is not difficult to calculate the ratio of elimination for a
particular species, if one knows its rate of multiplication; for if
the normal number remains constant, it follows that only two of all
the offspring which a pair brings forth in the course of its life can
attain to reproductive maturity, and that all the rest must perish.
Public-domain text, read in full here on John Shaqi.
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