Among ordinary somatic divisions, whether of organs, cells, or patterns
of differentiation, the control of symmetry is usually manifested. There
is however one class of somatic differentiations which are exceptionally
interesting from the fact that they may show a complete independence
of such geometrical control. The most familiar examples of these
geometrically uncontrolled Variations are to be seen in bud-sports.
The normal differentiation of the organs of a plant is arranged on
a definite geometrical system, which to those who have never given
special attention to such things before, will often seem surprisingly
precise. The arrangement of the leaves on uninjured, free-growing shoots
can generally be seen to follow a very definite order, just as do the
flowers or the parts of the flowers. If however bud sports occur,
then though the parts included in the sports show all the geometrical
peculiarities proper to the sport-variety, yet the sporting-buds
themselves are not related to each other according to any geometrical
plan.
A very familiar illustration is provided by the distribution of colour
in those Carnations that are not self-coloured. The pigment may, as in
Picotees, be distributed peripherally with great regularity to the edges
of the petals; or, as in Bizarres and Flakes, it may be scattered in
radial sectors which show no geometrical regularity. Now in this case
the pigments are the same in both types of flower, and the chemical
factors concerned in their production must surely be the same. The
difference must lie in the mechanical processes of distribution of
the pigment. In the Picotee we see the orderly differentiation which
we associate with normality; in the Bizarre we see the disorderly
differentiation characteristic of bud-sports. The distribution of colour
in this case lies outside the scheme of symmetry of the plant.
Public-domain text, read in full here on John Shaqi.
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