The theory of Schimper, which should rather be called the theory of
Schimper and Braun, considering the active part which Braun took
from the first in framing and applying it, was capable of further
development only in the mathematical and formal direction, as was shown
especially in Naumann’s essay, ‘Ueber den Quincunx als Grundgesetz der
Blattstellung vieler Pflanzen’ (1845). The defects above described, but
not the merits of the theory were shared by the doctrine of phyllotaxis
laid down about ten years later by the brothers Louis and Auguste
Bravais. Their theory makes use of mathematical formulae to even a
greater extent than that of Schimper without paying any attention to
genetic conditions, and yet it is less consistent with itself, for it
assumes two thoroughly different kinds of phyllotaxis, the positions
in which are arranged in a straight and in a curved line; for the
latter without any apparent reason a purely ideal original divergence
is assumed which stands in irrational relation to the circumference of
the stem, and from it all other divergences should be derivable; and
this ultimately degenerates into mere playing with figures which in
this form afford no deeper insight into the causes of the relations of
position. As regards serviceableness in the methodic description of
plants the theory of the brothers Bravais is much inferior to that of
Schimper[49].
The genetic morphology founded about the year 1840 had to make the best
terms it could with the doctrine of phyllotaxis, which was constructed
on a totally different principle; the two went their way on the whole
side by side without disturbance from one another till the year 1868,
when Hofmeister in his general morphology attacked the principle
of Schimper’s theory, and endeavoured to substitute a genetic and
mechanical explanation of the relative positions for the purely formal
account of them; this attempt however, which from the nature of the
case has not yet led to a finished theory but nevertheless contains the
germ of a further development of this important doctrine, does not come
within the scope of this history.
Public-domain text, read in full here on John Shaqi.
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