To explain this and other kindred phenomena it is assumed that the
earth was once very much hotter than it is at present, and to reach its
present stage it has been gradually cooling. As the laws of cooling are
perfectly known, to calculate how many years it must have taken a body
like our earth to cool down to its present temperature is a definite
problem. Sir William Thomson, starting with the temperature of 7,000°
F., when all the rocks of the earth must have been molten and a skin or
crust upon the surface, such as is so quickly produced upon the surface
of molten lava, finds by calculation that the time taken to reach the
present temperature must have been about one hundred million years.
Into this period he and other physicists desire to compress the history
of all the stratified deposits. Geologists find this period too short.
Others seeking to reconcile the views of physicists and geologists
endeavour to show that the various agencies engaged in degrading rocks
and accumulating sediments in former ages are not to be judged of by
the agencies we now see around us; in former times they were more
active. At one period the elastic tides in the earth may have been so
great that they resulted in the fracturing off from our planet its
satellite the moon, and subsequently the moon, acting on the waters of
the earth, may, even as late as 150,000 years ago, have produced every
three hours tides 150 feet in height.
Whatever may be the value of the figures here quoted, reasonings like
these bring us to the conclusions that the various agencies which we
now know to be acting upon our earth were once far more potent than
they are at present, and if the moon, as a producer of elastic tides,
has any influence upon the occurrence of earthquakes, it must have had
a much greater influence in bygone times.
We might speak similarly with regard to the internal heat of the earth.
From the present heat gradient of our globe it is possible to calculate
how much heat flows from the earth every year.
This is equivalent to a quantity which would raise a layer of water ·67
centimetres thick, covering the whole of our globe, from a temperature
of 0° to 100° C.
Similarly, we might calculate the quantity of heat which would be lost
when the average heat gradient, instead of being 1° F. for fifty feet
of descent, was 1° F. for twenty-five feet of descent.
We might also calculate how many years ago it was since such a gradient
existed.
The general result which we should arrive at would be that in past
ages the loss of heat was more rapid than it is at present. Now the
contraction of a body as it cools is for low temperatures proportional
to its loss of heat, and this law is also probably true for contraction
as it takes place from high temperatures.
Public-domain text, read in full here on John Shaqi.
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