not, the odd number is not insisted upon for separate clusters. But the
fact that only one out of twenty-three is thus unexplained shows an
unmistakeable tendency in the other direction.
A distinction between odd and even numbers cannot be felt above eight
repetitions without actual counting, and often not even then.
The two final exceptions are of a gate and a decoration over a door
(Fontainebleau, Piacenza) where there are nine or more units in the
group. It is impossible to feel the system of this arrangement, and
the result is proportionately confusing. A reservation must be made
here concerning iron railings. There is no discrimination between odd
and even in the number of iron rods in a section of railing and no
tendency to symmetrical designs rather than rhythmic before detached
enclosures. This is because from the nature of the case, there is no
distinction possible between odd and even in the number of slender iron
rods necessary to enclose a space with any security. There must of
necessity be so many of them that the difference cannot be perceived,
and so slight is the importance of each rod that the effect is more
of a variegated surface than of actual beats of a rhythm. As soon as
iron is wrought into large enough shapes, each repeated detail is of
the same importance as in stone, but the slender rods commonly used
in iron railings, although their repetition is rhythmic like all the
others, give too slight a motor impulse to carry the attention past the
heavy limits of whatever they enclose. They are found in front of many
windows, but on account of the lightness of their rhythm compared with
the solidity of limiting piers, no confusion results.
Public-domain text, read in full here on John Shaqi.
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