A gold stamper from Scientific American, 1859, and a monitor (hydraulicking hose nozzle) from Oriental Claims goldfield near Omeo, Victoria.
In the middle of the 19th
century, gold rushes in California and Australia funded science and industrial
technology, and finding gold was all about separating large amount of rock and
soil from tiny amounts of gold. Stampers were used to smash up gold-bearing
quartz and hoses collapsed cliffs and hills so the mud could be ‘washed’. No
part of our past is separated from any other part.
Women worked as blacksmiths in the 19th century.
The world has changed: 19th century science and
technology could be easily understood by lay people, who often made their own
equipment, based on what they saw or read. Most Australians who have heard of
Mark Twain know him only as the author of Tom
Sawyer and Huckleberry Finn. Just
a few Australians have read his 1897 book
Following the Equator, describing Twain’s time in Australia, but his A Connecticut Yankee in King Arthur’s Court
is almost completely forgotten here.
The story is about
a 19th century American, time-travelling, and knowing how to make
handy stuff like revolvers and ammunition in Dark Ages Britain. Could you go
back in time and make any of the devices in your modern home, except maybe the
clothes line?
We have lost
something, but we can get it back, if we try. Let’s start here:
A Notice to Young Readers
and Older Readers Whose Education is Sadly Lacking.
If you haven’t heard of
Heath Robinson, Rube Goldberg and Robert Storm Petersen (or Storm P), you have
missed some serious fun. Robinson was British, Goldberg was American, Storm P
was Danish, and they all invented curious mechanical devices—or at least they
drew them.
The styles are all slightly different, as you can discover by searching for their work on the web.
From left to right, Heath Robinson’s pancake machine, Rube Goldberg’s self-operating napkin and Storm P’s door alarm..
In the next few blogs, I show you how make rather practical things, starting with topology, the branch of mathematics that says a donut is equivalent to a coffee cup. Topology is also involved in the four-colour map problem. This has now been proven, but the proof will never fit in the margins of any book. (That is an obscure joke for the in-group.)
Topology also tells us that when you put a four-legged stool on an uneven floor, you won’t have to turn it more than 90º to get it steady, and it studies Klein bottles and a paper structure that only has one side, one surface, a Möbius strip. Let’s go there, first.
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