Artificial and Natural FlightMaxim, Hiram S. (Hiram Stevens)
Science
Artificial and Natural Flight
Maxim, Hiram S. (Hiram Stevens)
Aeronautics; Airplanes; Flight
ARTIFICIAL AND NATURAL FLIGHT.
CHAPTER I.
INTRODUCTORY.
It has been my aim in preparing this little work for publication to give
a description of my own experimental work, and explain the machinery and
methods that have enabled me to arrive at certain conclusions regarding
the problem of flight. The results of my experiments did not agree with
the accepted mathematical formulæ of that time. I do not wish this
little work to be considered as a mathematical text-book; I leave that
part of the problem to others, confining myself altogether to data
obtained by my own actual experiments and observations. During the last
few years, a considerable number of text-books have been published.
These have for the most part been prepared by professional
mathematicians, who have led themselves to believe that all problems
connected with mundane life are susceptible of solution by the use of
mathematical formulæ, providing, of course, that the number of
characters employed are numerous enough. When the Arabic alphabet used
in the English language is not sufficient, they exhaust the Greek also,
and it even appears that both of these have to be supplemented sometimes
by the use of Chinese characters. As this latter supply is unlimited, it
is evidently a move in the right direction. Quite true, many of the
factors in the problems with which they have to deal are completely
unknown and unknowable; still they do not hesitate to work out a
complete solution without the aid of any experimental data at all. If
the result of their calculations should not agree with facts, “bad luck
to the facts.” Up to twenty years ago, Newton’s erroneous law as relates
to atmospheric resistance was implicitly relied upon, and it was not
the mathematician who detected its error, in fact, we have plenty of
mathematicians to-day who can prove by formulæ that Newton’s law is
absolutely correct and unassailable. It was an experimenter that
detected the fault in Newton’s law. In one of the little mathematical
treatises that I have before me, I find drawings of aeroplanes set at a
high and impracticable angle with dotted lines showing the manner in
which the writer thinks the air is deflected on coming in contact with
them. The dotted lines show that the air which strikes the lower or
front side of the aeroplane, instead of following the surface and being
discharged at the lower or trailing edge, takes a totally different and
opposite path, moving forward and over the top or forward edge,
producing a large eddy of confused currents at the rear and top side of
the aeroplane. It is very evident that the air never takes the erratic
path shown in these drawings; moreover, the angle of the aeroplane is
much greater than one would ever think of employing on an actual flying
machine. Fully two pages of closely written mathematical formulæ follow,
all based on this mistaken hypothesis. It is only too evident that
mathematics of this kind can be of little use to the serious
experimenter.
Public-domain text, read in full here on John Shaqi.
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