Pleasant Ways in ScienceProctor, Richard A. (Richard Anthony)
Science
Pleasant Ways in Science
Proctor, Richard A. (Richard Anthony)
Science
He concludes that the existence of these wide-spread signs of affinity
and the associated signs of divergence, disprove the theory that the
structural characters existing in the human frame have had their origin
in the influence of inheritance and “natural selection.” “In the words
of the illustrious Dutch naturalists, Messrs. Schroeder, Van der Kolk
and Vrolik,” he says, “the lines of affinity existing between different
Primates construct rather a network than a ladder. It is indeed a
tangled web, the meshes of which no naturalist has as yet unravelled
by the aid of natural selection. Nay, more, these complex affinities
form such a net for the use of the teleological _retiarius_ as it
will be difficult for his Lucretian antagonist to evade, even with the
countless turns and doublings of Darwinian evolutions.”
It appears to me that when we observe the analogy between the
relationships of individuals, families, and races of man, and the
relationships of the various species of animals, the difficulty
indicated by Mr. Mivart disappears. Take, for instance, the case
of the eight allied families above considered. Suppose, instead of
the continual intermarriages before imagined—an exceptional order
of events, be it remembered—that the more usual order of things
prevails, viz., that alliances take place with other families. For
simplicity, however, imagine that each married pair has two children,
male and female, and that each person marries once and only once. Then
it will be found that the pair A have ten families of cousins, two
first-cousin families, and eight second-cousin families; these are all
the families which share descent from the eight great-grandparents of
the pair. (To have third-cousin families we should have to go back to
the fourth generation.) Thus there are eleven families in all. Now,
in the case first imagined of constant intermarrying, there would
still have been eleven families, but they would all have descended
from eight great-grandparents, and we should then expect to find
among the eleven families various combinations, so to speak, of the
special characteristics of the eight families from which they had
descended. On the other hand, eleven families, in _no_ way connected,
have descended from eighty-eight great-grandparents, and would
present a corresponding variety of characteristics. But in the case
actually supposed, in which the eleven families are so related that
each one (for what applies to the pair A applies to the others) has
two first-cousin families, and eight second-cousin families, it will
be found that instead of 88 they have only 56 great-grandparents,
or ancestors, in the third generation above them. The two families
related as first cousins to the pair A have, like these, eight
great-grandparents, four out of these eight for one family, being the
four grandparents of the father of the pair A, the other four being
outsiders; while four of the eight great-grandparents of the other
Public-domain text, read in full here on John Shaqi.
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