Giant brains; or, Machines that thinkBerkeley, Edmund Callis
Science
Giant brains; or, Machines that think
Berkeley, Edmund Callis
Computers -- Popular works
These machines have shown that enormous speeds can be realized: 5000
additions a second is Eniac’s record. High speed is needed for many
problems in science, government, and business. In fact, there are
economic and statistical problems, now settled by armchair methods,
for which high-speed mechanical brains may make it possible to compute
answers rather than guess them.
Also, these machines have been shown to be reasonable in cost. The cost
of each of the large calculators is in the neighborhood of $250,000 to
$500,000. If we assume a ten-year life, which is conservative, the cost
is about $3 to $6 an hour for 24-hour operation. Since each mechanical
brain can, for problems for which it is suited, do the work of a
hundred human computers, such a machine can save its cost half a dozen
times. And these machines are only engineers’ models, built without the
advantages of production-line assembly.
The cost of giant mechanical brains under design in 1947 and 1948
is in the neighborhood of $100,000 to $200,000. The main reason for
the reduction from the previous cost is the use of cheaper automatic
memory. As designs improve and charges for research and development are
paid off, the cost should continue to go down.
NEW DEVICES FOR HANDLING INFORMATION
In the laboratories working on new mechanical and electronic brains,
scientists are doing a lot of thinking about new devices for handling
information. Research into devices for storing information shows that
_magnetic wire_ as used in sound recording is a rather good storage
medium.
Magnetic Wire
For example, on a hundredth of an inch of fine steel wire we
can “write” a _magnetized spot_ by means of a small “writing”
_electromagnet_. The electromagnet is simply some copper wire coiled
around some soft iron shaped in a U. When current flows through the
coil, the iron becomes a magnet, and the tips of the U magnetize the
little section of the wire between them. The magnetized spot can be of
two kinds, say north-south or south-north, depending on which way the
current flows. We can “read” this difference by means of another small
“reading” electromagnet. We can erase the spot by means of a stronger
“erasing” magnet that produces a uniform magnetic state throughout the
wire. The difference between north-south and south-north corresponds
to the difference between 1 and 0, or “yes” and “no,” etc., and is
a _unit of information_ (see Chapter 2). Many other variations are
possible. For example, the presence or absence of a magnetized spot may
be the unit of information, or the “writing,” “reading,” and “erasing”
electromagnets all may be the same.
Public-domain text, read in full here on John Shaqi.
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