"Well," remarked the elderly Morey, shivering a bit in the chill air of
the room, "loaded dice have long been noted for their ability to make
money, but I don't see how that explains that working model of an Arctic
tornado. _Burr_ it's still too cold in here. I think he'll need
considerable area for heat absorption from the sun, for that engine
certainly does cool things down! What's the secret?"
"The principle is easy enough, but I had considerable difficulty with
the application. I think it is going to be rather important though--"
"Rather important," broke in the inventor's father, with a rare display
of excitement. "It will be considerably more than that. It's the biggest
thing since the electric dynamo! It puts airplanes in the junk heap! It
means a new era in power generation. Why, we'll never have to worry
about power! It will make interplanetary travel not only possible, but
commercially economical."
Arcot junior grinned broadly. "Dad seems to think the machine has
possibilities! Seriously, I believe it will antiquate all types of
airplanes, prop or jet. It's a direct utilization of the energy that the
sun is kindly supplying. For a good many years now men have been trying
to find out how to control the energy of atoms for air travel, or to
release the energy of the constitution of matter.
"But why do it at all? The sun is doing it already, and on a scale so
gargantuan that we could never hope nor desire to approach it. Three
million tons of matter go into that colossal furnace every second of
time, and out of that comes two and a half decillion ergs of energy.
With a total of two and a half million billion billion billions of ergs
to draw on, man will have nothing to worry about for a good many years
to come! That represents a flood of power vaster than man could
comprehend. Why try to release any more energy? We have more than we can
use; we may as well tap that vast ocean of power.
"There is one thing that prevents us getting it out, the law of
probability. That's why Dad mentioned loaded dice, for dice, as you
know, are the classical example of probability when they aren't loaded.
Once they are loaded, the law still holds, but the conditions are now so
changed that it will make the problem quite different."
Arcot paused, frowning, then resumed half apologetically, "Excuse the
lecture--but I don't know how else to get the thought across. You are
familiar with the conditions in a liter of helium gas in a container--a
tremendous number of molecules, each dashing along at several miles a
second, and an equal number dashing in the opposite direction at an
equal speed. They are so thickly packed in there, that none of them can
go very far before it runs into another molecule and bounces off in a
new direction. How good is the chance that all the molecules should
happen to move in the same direction at the same time? One of the old
physicists of Einstein's time, a man named Eddington, expressed it very
well:
Public-domain text, read in full here on John Shaqi.
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