Artificial and Natural FlightMaxim, Hiram S. (Hiram Stevens)
Science
Artificial and Natural Flight
Maxim, Hiram S. (Hiram Stevens)
Aeronautics; Airplanes; Flight
Battaillonskommandeur im Badischen Fussartillerie Regiment No. 14; in
collaboration with O. Chanute and others. Translated by W. Mansergh
Varley, B.A., D.Sc., Ph.D., and published by Whittaker & Co. This work
does not, however, confine itself altogether to flying machines, but has
a great deal of information which is of little or no value to the
builder of true flying machines; moreover, it is not simple enough to be
readily understood by the majority of experimenters. In some other works
which I have recently examined, I find a confusing mass of the most
intricate mathematical calculations, abounding in an almost infinite
number of characters, and extending over hundreds of pages, but on a
close examination of some of the deductions arrived at, I find that a
good many of the mathematical equations are based on a mistaken
hypothesis, and the results arrived at are very wide of the truth. I
have shown several diagrams which will explain what I mean. What is
required by experimenters in flying machines--and there will soon be a
great number of them--is a treatise which they can understand, and which
requires no more delicate instruments than a carpenter’s 2-foot rule and
a grocer’s scales. The calculations relating to the lift, drift, and the
skin friction of an aeroplane are extremely simple, and it is quite
possible to so place this matter that it can be understood by anyone who
has the least smattering of mathematical knowledge. Mathematics of the
higher order expressed in elaborate formulæ do very well in
communications between college professors--that is, if they happen to be
agreed. When, however, these calculations are so intricate as to require
a clever mathematician a whole day to study out the meaning of a single
page, and if when the riddle is solved, we find that these calculations
are based on a fallacy, and the results in conflict with facts, it
becomes quite evident to the actual experimenter that they are of little
value. For many years, Newton’s law was implicitly relied upon. Chanute,
after going over my experimental work, wrote that Newton’s law was out
as 20 is to 1--that is, that an aeroplane would lift twenty times as
much in practice as could be shown by the use of Newton’s formula. Some
recent experiments, which I have made myself, at extremely high
velocities and at a very low angle, seem to demonstrate that the error
is nearer 100 to 1 than 20 to 1. It will, therefore, be seen how little
this subject was understood until quite recently, and even now the
mathematicians who write books and use such an immense amount of
formulæ, do not agree by any means, as will be witnessed by the mass of
conflicting controversy which has been appearing in _Engineering_ during
the last four months. When an aeroplane placed at a working angle of,
say, 1 in 10 is driven through the air at a high velocity, it, of
course, pushes the air beneath it downwards at one-tenth part of its
Public-domain text, read in full here on John Shaqi.
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