As the want of agreement between calculation and observation must be
caused in part by the paucity of observations, it is worth while to make
a larger group, by throwing the six series together, as in Table XXXIII.,
making a grand total of 965 observations. Their value is not so great as
if they were observations taken from that number of different persons,
still they are equivalent to a large increase of those already discussed.
The six series of observed values were made comparable on equal terms by
first reducing them to a uniform PE and then by assigning to M, the point
of departure, the value of 0. The results are given in the last column but
one, where the orderly run of the observed data is much more conspicuous
than it was before. Though there is an obvious want of exact symmetry in
the observed values, their general accord with those of the calculated
values is very fair. It is quite close enough to establish the general
proposition, that we are justified in the conception of a typical form of
loop, different for the two thumbs; the departure from the typical form
being usually small, sometimes rather greater, and rarely greater still.
I do not see my way to discuss the variations of the arches, because they
possess no distinct points of reference. But their general appearance does
not give the impression of clustering around a typical centre. They
suggest the idea of a fountain-head, whose stream begins to broaden out
from the first.
As regards other patterns, I have made many measurements altogether, but
the specimens of each sort were comparatively few, except in whorled
patterns. In all cases where I was able to form a well-founded opinion,
the existence of a typical centre was indicated.
It would be tedious to enumerate the many different trials made for my own
satisfaction, to gain assurance that the variability of the several
patterns is really of the quasi-normal kind just described. In the first
trial I measured in various ways the dimensions of about 500 enlarged
photographs of loops, and about as many of other patterns, and found that
the measurements in each and every case formed a quasi-normal series. I do
not care to submit these results, because they necessitate more
explanation and analysis than the interest of the corrected results would
perhaps justify, to eliminate from them the effect of variety of size of
thumb, and some other uncertainties. Those measurements referred to some
children, a few women, many youths, and a fair number of adults; and
allowance has to be made for variability in stature in each of these
classes.
Public-domain text, read in full here on John Shaqi.
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