Outlines of a mechanical theory of storms : $b containing the true law of lunar influence, with practical instructions to the navigator, to enable him approximately to calculate the coming changes of the wind and weather, for any given day, and for any part of the oceanBassnett, Thomas
Science
Outlines of a mechanical theory of storms : $b containing the true law of lunar influence, with practical instructions to the navigator, to enable him approximately to calculate the coming changes of the wind and weather, for any given day, and for any part of the ocean
Bassnett, Thomas
Weather
As the interior portions of our globe are totally unknown, and the
compressibility of water is well established, it is just as sane to
consider water the most abundant element of nature, as solid land. The
great question to ask is, whether there may not be other phenomena
incompatible with this supposition? It is plain that the permanency of
terrestrial latitudes and longitudes would be unaffected by the
conditions we have supposed. Would the precession of the equinoxes be
also unaffected? Mr. Hopkins has entered into such an investigation, and
concludes: "Upon the whole, then, we may venture to assert that the
minimum thickness of the crust of the globe, which can be deemed
consistent with the observed amount of precession, cannot be less than
one-fourth or one-fifth of the radius of the earth." These
investigations were made on the hypothesis of the interior fluidity
being caused by the fusion of the central portions of a solid globe; but
it is evident that the analytical result would be the same if these
central parts were water, inclosed by an irregularly-spherical shell of
land. Nor would the result be affected, if we considered certain
portions of the interior of this solid shell to be in a state of fusion,
as no doubt is the case.
May not the uncertainty of the mass of the moon, be owing to the fact
that this shell is not so rigidly compacted but that it may yield a
little to external force, and thus also account for the tides in the
Pacific groups, rather obeying the centrifugal force due to the orbit
velocity of the earth, than the attraction of the moon?
Since the days of Hipparchus the sidereal day has not diminished by the
hundredth part of a second; and, consequently, seeing that the
contraction of the mass must be limited by the time of rotation, it is
inferred that the earth has not lost 1/508th of one degree of heat since
that time. This conclusion, sound as it is, is scarcely credible, when
we reflect on the constant radiation into a space 60° below zero. Admit
that the globe is a globe of water, whose average temperature is the
temperature it receives from the sun, and the difficulty vanishes at
once. Its diameter will be invariable, and the only effect of the
cooling of the solid parts will be to immerse them deeper in the water,
to change the _relative_ level of the sea without changing its volume.
This is no puerile argument when rightly considered; but there is
another phenomenon which, if fairly weighed, will also conduct us to the
same views.
Public-domain text, read in full here on John Shaqi.
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