There is of course as yet some little uncertainty in regard to the
exact mean distance of the sun. I shall, however, in the present volume
assume it to be 91,400,000 miles. When the eccentricity is at its
superior limit, the distance of the sun from the earth, when the latter
is in the aphelion of its orbit, is no less than 98,506,350 miles;
and when in the perihelion it is only 84,293,650 miles. The earth is
therefore 14,212,700 miles further from the sun in the former position
than in the latter. The direct heat of the sun being inversely as the
square of the distance, it follows that the amount of heat received
by the earth when in these two positions will be as 19 to 26. Taking
the present eccentricity to be ·0168, the earth’s distance during
winter, when nearest to the sun, is 89,864,480 miles. Suppose now that,
according to the precession of the equinoxes, winter in our northern
hemisphere should happen when the earth is in the aphelion of its
orbit, at the time when the orbit is at its greatest eccentricity; the
earth would then be 8,641,870 miles further from the sun in winter than
at present. The direct heat of the sun would therefore be one-fifth
less during that season than at present; and in summer one-fifth
greater. This enormous difference would affect the climate to a very
great extent. But if winter under these circumstances should happen
when the earth is in the perihelion of its orbit, the earth would then
be 14,212,700 miles nearer the sun in winter than in summer. In this
case the difference between winter and summer in the latitude of this
country would be almost annihilated. But as the winter in the one
hemisphere corresponds with the summer in the other, it follows that
while the one hemisphere would be enduring the greatest extremes of
summer heat and winter cold, the other would be enjoying a perpetual
summer.
It is quite true that whatever may be the eccentricity of the earth’s
orbit, the two hemispheres must receive equal quantities of heat per
annum; for proximity to the sun is exactly compensated by the effect of
swifter motion—the total amount of heat received from the sun between
the two equinoxes is the same in both halves of the year, whatever the
eccentricity of the earth’s orbit may be. For example, whatever extra
heat the southern hemisphere may at present receive from the sun during
its summer months owing to greater proximity to the sun, is exactly
compensated by a corresponding loss arising from the shortness of the
season; and, on the other hand, whatever deficiency of heat we in the
northern hemisphere may at present have during our summer half year
in consequence of the earth’s distance from the sun, is also exactly
compensated by a corresponding length of season.
Public-domain text, read in full here on John Shaqi.
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