Symmes's Theory of Concentric Spheres: Demonstrating that the Earth is hollow, habitable within, and widely open about the polesMcBride, James
Science
Symmes's Theory of Concentric Spheres: Demonstrating that the Earth is hollow, habitable within, and widely open about the poles
McBride, James
Earth (Planet) -- Miscellanea; Symmes, John Cleves, 1780-1829
1st. As to the first objection, I would enquire, has it yet been
ascertained with mathematical certainty, in what exact proportion one
particle of matter attracts another? And may there not be some law of
nature with which we are not yet well acquainted? All the experiments,
hitherto made on the attractive power of gravity, were made on the
principle, and under the belief, that the earth is a solid globe;
and consequently the deductions were drawn accordingly. Suppose the
attraction of gravitation, inherent in matter, to be so much increased,
that a hollow sphere would possess the same attractive power, as if
it were a solid globe, would not all the results and consequences be
exactly the same? This being the case,――and I know no reason why we
should conclude differently,――the whole force of the objection appears
to fall to the ground. According to Newton's principle of gravity,
the matter of the sphere would attract all particles of matter placed
on the surface, as well upon the concave as convex, in nearly equal
proportions; and the centrifugal force, which, on the outer side of
the sphere, tends to throw bodies off, on the concave side, would have
an opposite effect. Hence, a person standing, or trees growing, on the
interior surface, would be in no more danger of being precipitated to
the next sphere, between them and the centre, than those on the outer
part of the sphere, when they should be _turned_ (what is familiarly
called) _down_.
The experiments made on the density of the globe, by observations with
the plum-line, at the foot of a mountain, are very ingenious; but
they must be subject to great uncertainty. The true deviation of the
plum-line, the exact quantity of matter in the mountain, or, indeed,
the quantity of matter between the plummet and the centre of gravity,
are points difficult, if not impossible, to be ascertained with
mathematical precision.
If the attraction of the sun is just sufficient to keep the earth in
its orbit, what can give the tendency to retain Jupiter and Saturn in
theirs, each of which, if solid, contains such a vast quantity more
than the earth, and removed to so great a distance from the sun, that
his influence upon either must be greatly lessened by both?
2d. As to the objections that a hollow sphere of the dimension of the
earth cannot exist in nature, I can discover no sound reason to warrant
such a conclusion. Many hollow cylinders and spherical figures, we know
do exist on the surface of the earth; and notwithstanding their own
gravity, which the different parts exert on each other, as well as the
gravity of the earth, they retain their shape and position; and had the
matter in the earth originally been thrown by a centrifugal force into
the form of a hollow sphere, or had the first creating power originally
given it that shape,――I can discover no good reason for a change;
neither should I entertain any apprehensions of the particles of matter
coalescing at the centre.
Public-domain text, read in full here on John Shaqi.
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