And now for something
completely different.
There was a time,
children, when computers didn’t exist. And when they did exist
(hello, Colossus) but were far from commonplace. People getting
telephones at home, or even, gasp, televisions were new and exciting
events. The radio was made of wood, and rather more listened to
(perhaps due to the absence of TV, or because the people had better
accents).
But what about
calculators? Think of a calculator and you think of perhaps an app,
or an electronic calculator, whether a simple everyday one or a
swankier scientific version.
But what if those don’t
exist? Well, you can work it out in your head.
Or you could use a
mechanical calculator. The one pictured is the Curta, designed by
Curt Herzstark. Born in 1902, he was an Austrian and son of a Jewish
father. He’d completed the Curta’s design by 1938 but the Nazi
annexation of Austria rather put the kibosh on production plans. He
was ordered to make devices for the German army, until he was
arrested in 1943 and sent to a concentration camp. Despite the less
than ideal circumstances, Herzstark was able to redraw the designs
from memory whilst in the concentration camp.
The mechanical
calculator he created is similar in dimensions to a cylindrical
deodorant can, albeit perhaps 2/3 the height and with a slightly
larger diameter. It comes in an airtight two-part container.
I am not an engineer
(the people who used the Curta perhaps the most), or a mathematician,
but I must admit I found it to be not very intuitive (I’ve provided
links to a few helpful Youtube videos at the end of this article).
There is a series of movable switches running around the lower part
of the cylinder. On the top is a handle that can be rotated either in
the up or down position, with a separate ring that can be rotated
(with the top part raised, this resets the device).
Turning the handle is
curiously satisfying, like grinding a pepper mill full of numbers.
It turns out the
switches on the lower part are for integers to add, subtract,
multiply or divide. Turning the handle in the down position is for
addition, in the raised position it subtracts. The number currently
worked upon is indicated once an initial calculation (addition) has
been made. So, the switches might be flipped to 1 0 2 4 at the
bottom, the handle turned, and 1024 shows up on the top. A second
turn adds the same again, yielding 2048. Multiplying small numbers is
simply a matter of repeated additions.
For a larger
multiplication, such as 2048 by 299, the upper part of the calculator
is raised, and rotated so that the 2048 at the bottom (movable
switches) is entered in the hundreds rather than units. This adds
204800 to 2048 (so, a multiplication by 101). Repeated twice is
multiplication by 301. The top part is raised again and returned to
the units, and the handle raised to the subtraction position. A
double rotation removes 2048 twice, giving us 612352. As well as
this, correct, answer, the multiplication factor (299) is shown on
the upper part (in a silver rather than black area). [Experimentation
reveals that if you subsequently alter the switches number, this is
not taken account of. So, doubling to 4096 and adding once increases
the count to 300].
Anyway, it’s an
interesting little thingummyjig, and I thought people into
engineering, history, or creative writing might be intrigued to learn
about a calculator that doesn’t need any fancy electricity to get
its business done.
Youtube links:
https://www.youtube.com/watch?v=_KomtGXzT3o
Thaddeus