temperature of the poles more than it would that of the equator; for as
the warm water flows from the equator to the poles, the area over which
it is spread becomes less and less. But as the water from the tropics
has to raise the temperature of the temperate regions as well as the
polar, the difference of effect at the equator and poles might not, on
that account, be so very great. Let us take a rough estimate. Say that,
as the temperature of the equator rises one degree, the temperature of
the poles sinks one degree and a half. The mean annual temperature of
the globe is about 58°. The mean temperature of the equator is 80°, and
that of the poles 0°. Let ocean and aërial currents now begin to cease,
the temperature of the equator commences to rise and the temperature
of the poles to sink. For every degree that the temperature of the
equator rises, that of the poles sinks 1½°; and when the currents are
all stopped and each place becomes dependent solely upon the direct
rays of the sun, the mean annual temperature of the equator above that
of space will be to that of the poles, above that of space, as 12 to
5. When this proportion is reached, the equator will be 374° above
that of space, and the poles 156°; for 374 is to 156 as 12 is to 5.
The temperature of space we have seen to be −239°, consequently the
temperature of the equator will in this case be 135°, reckoned from the
zero of the Fahrenheit thermometer, and the poles 83° below zero. The
equator would therefore be 55° warmer than at present, and the poles
83° colder. The difference between the temperature of the equator and
the poles will in this case amount to 218°.
Now, if we take into account the quantity of positive energy in the
form of heat carried by warm currents from the equator to the temperate
and polar regions, and also the quantity of negative energy (cold)
carried by cold currents from the polar regions to the equator, we
shall find that they are sufficient to reduce the difference of
temperature between the poles and the equator from 218° to 80°.
Public-domain text, read in full here on John Shaqi.
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