Giant brains; or, Machines that thinkBerkeley, Edmund Callis
Science
Giant brains; or, Machines that think
Berkeley, Edmund Callis
Computers -- Popular works
Machines that handle information as measurements of physical quantities
are called _analogue_ machines, because the measurement is _analogous_
to, or like, the information. A common example of analogue machine
is the _slide rule_. With this we calculate by noting the positions
of ruled lines on strips that slide by each other. These strips are
made of fine wood, or of plastic, or of steel, in such fashion that
the ruled lines will hold true positions and not warp. If we space
the rulings so that 1, 2, 3, 4, 5, 6 ··· are equally spaced, then the
slide rule is useful for addition (Fig. 3). But if we space the rulings
so that _powers_ (for example, powers of two—1, 2, 4, 8, 16, 32 ···)
(Fig. 4) are equally spaced, we can do multiplication. The spacings
are then according to the _logarithms_ of numbers (see Supplement 2).
Multiplication is more troublesome than addition, and so more slide
rules are made for multiplication than for addition.
[Illustration: FIG. 1. Measurement by doorpost.]
[Illustration: FIG. 2. Measurement by string.]
[Illustration: FIG. 3. Slide Rule for adding.]
[Illustration: FIG. 4. Slide Rule for multiplying.]
During World War II, the aiming and firing of guns against hostile
planes was done by machine. After sighting a plane, these machines
automatically calculated how to direct fire against it. They were
much better and faster than any man. These _fire-control instruments_
were analogue machines with steel and electrical parts built to fine
tolerances. With care we can get accuracy of 1 part in 10,000 with
analogue machines, but greater accuracy is very hard to get.
PHYSICAL QUANTITIES
Suppose that we wish to make an analogue machine. We need to represent
information by a measurement of something. What should we select?
What physical thing to be measured should we choose to put into the
machine? Different amounts of this _physical quantity_ will match with
different amounts of the measurement being expressed. In the case of
the doorpost, the string, and the slide rule, the physical quantity
is distance. In many fire-control instruments, the physical quantity
is the _amount of turning of a shaft_ (Fig. 5). Many other physical
quantities have from time to time been used in analogue machines,
such as electrical measurements. The speedometer of an automobile
tells distance traveled and speed. It is an analogue machine. It uses
the amount of turning of a wheel, and some electrical properties.
It handles information by means of measurements. The basic physical
quantity that it measures is the amount of turning of a shaft.
[Illustration: FIG. 5. Measurement by amount of turning of a shaft.]
DIFFERENTIAL ANALYZER
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