Suppose that you have to construct a straight line from A to B, A and
B not being visible one from the other, and the distance between them
being considerable. If you have plenty of men with which to work (and
the Roman military commanders did not lack these), you will proceed as
follows: You send out your men from either end, in two chains as it
were, each individual easily in sight of his next neighbour, but not
nearer to him than is necessary for the observation of signals. These
chains of men are either directed from the two ends of the line, or,
if you can work only from one end, you send them out from that end,
instructing the head of the chain when he comes in sight of the other
end to work towards it and establish himself there. At the end of the
process, whether you have been working with two lines approaching each
other from either end and joining hands in the middle, or from one
end only, you will end up with a line which will certainly not be
straight--on the contrary, very irregular--but which will at least join
your two goals. Probably, if you had been working from both ends, A and
B, you would have something like sketch VI; while if you be working
from one end only--A--the head of your column would probably be widely
out at the conclusion of your experiment. Your column would have to
double back sharply on to its goal when at last it was caught sight of,
and you will have some such trace as on sketch V.
[Illustration: _Part II_, Sketch V
_Part II_, Sketch VI]
Public-domain text, read in full here on John Shaqi.
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