To this must be added what was said in the introduction, that the
surprising accuracy of modern instruments and modern investigations,
applied to meridian circles and parallels of latitude, have determined
the fact that the spheroid is not a perfect one, (just as so often in
nature the ideal is rather striven after than attained,) but an irregular
polyhedron of an indeterminate number of sides. Still for all practical
purposes, these minute inquiries have no value, and it is enough to
treat of the earth as a perfect globe, so far, at least, as map-drawing
is concerned. The deviation from a perfectly spherical shape is so
inconsiderable that in an artificial globe of eighteen inches diameter it
would hardly amount to the thickness of a sheet of paper; still, small
as this is represented on a miniature scale, it has, doubtless, great
importance on the great scale of a world like this, both in affecting
somewhat the perturbation of other heavenly bodies which depend on the
earth, as well as the perturbations in the earth’s own motion. Besides
this, which is really not a small point in consideration of the possible
results which the minutest perturbation of one little planet may have
on the universe, there is one other, more appreciable in its results,
the probable influence of this spheroidal, or rather polyhedrons form,
in producing the unequal division of land and water upon the surface
of the earth. The apparent want of any principle or reason for this
inequality has long perplexed geographers, and there seems to be no
more satisfactory solution than the one to which I have just alluded.
In the course of future investigations into the yet undetermined exact
mathematical form of the earth, the law which controls the division into
land and water will be more thoroughly understood. Unquestionably the
position of the great oceans depends upon their distance from the center
of the globe, and although the present proportion of land and water seems
fortuitous, undoubtedly it has a uniformly acting, and a thoroughly
appreciable law.
The Threefold Covering of the Earth.
Public-domain text, read in full here on John Shaqi.
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