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Civics: as Applied Sociology by Patrick Geddes
page 28 of 142 (19%)
of the view of a biologist to Sociology. It is not so much an
application of Darwin's view as that of Von Baer. Prof. Geddes has
characterised his paper as one of elementary preliminaries, but he has
really contributed a paper that [Page: 123] would form part of a
preliminary study in a series of studies in Sociology. The paper does
not quite bear out its title: "Civics: as Applied Sociology." The
application has not begun. The somewhat disparaging remarks on
encyclopædias of general knowledge, further, might well be applied to
the scheme of an encyclopædia of the natural history of every city and
every village as an original centre. This atomism will not help
Sociology. Had he to master all that, the sociologist's life would be a
burden not to be borne, and we would never get to applied sociology at
all. There is a danger, too, in following this line, of fastening
attention on one stage of evolution and leaving it there. The true
principle is that evolution is eternal and continuous; and I think harm
may be done, possibly, when you take, say, the phenomenon of the
communication of general knowledge in schools and call it a derivation
from the French _Encyclopedie_. Why leave it there? Where did that come
from? If you are going to trace the simple evolution of civic forms, if
you are to trace how they have come about, it will not do to stick at a
given point. This is a survival of that. That is a survival of something
else. The French _Encyclopedie_ will have to be traced back to the
encyclopædia of the mediaeval period; and even to the still earlier
period of Isidore of Seville. Then again, there is a danger, I think,
analogous to the danger met with in early botany--the danger of
confusing a resemblance with a relationship. It is extremely interesting
to speculate that the Place de l'Etoile is an evolution from the plan of
the game-forest, with its shooting avenues radiating from a centre, but
it would be difficult to show that there is any historical connection.
The thing is not proved.
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