Aërial Navigation: A Popular Treatise on the Growth of Air Craft and on Aëronautical Meteorology — John Shaqi
Aërial Navigation: A Popular Treatise on the Growth of Air Craft and on Aëronautical MeteorologyZahm, Albert Francis
History
Aërial Navigation: A Popular Treatise on the Growth of Air Craft and on Aëronautical Meteorology
Zahm, Albert Francis
Aeronautics; Meteorology
As the roc has proved a myth, one questions whether a saddle bird
may not be evolved by judicious breeding. But opposed to this is the
square-cube law of the Greek geometer, by which a learned geologist
demonstrated that nature has reached the limit of her resources in the
production of large flyers, the ostrich, for example, being too bulky
to navigate at all. As a last resource, then, the human dwarf may
breed his weight downward to accommodate the bird. Assuredly, the most
powerful flyer can carry the lightest human dwarf without difficulty.
Such aërial cavalry has been projected occasionally, and if fairly
developed might have interesting employment. Its military value, to
say nothing of its civil uses, would be considerable. An aërial scout
that could hide in a tree top, or small cloud, then flit home with full
intelligence of the enemy, would be effective and unique. In aggressive
warfare it would serve the plan of that ingenious Englishman who
proposes to repel a German invasion by dispatching birds to peck holes
in the enemy’s war balloons. But here the dwarf might be omitted, if
the birds were taught to have a definite interest in attacking aërial
cruisers with their beaks, or with steel-armed spurs like those of the
Spanish fighting cock, or with talons treated chemically to strike
fire. Sparrows with sulphur-pointed toes could easily annihilate an
aërial squadron at all combustible.
Recurring to the geologist, it may be added that, having discovered the
major limit of feathered navigators, he concluded, as a corollary, that
human flight is forever impossible. That was in the latter eighties.
In 1901 a versatile astronomer adduced the same law to prove that an
aëroplane could not be made to carry a man. Presently, learning that
this had been achieved, he proved, in a second mellifluous paper, that
an aëroplane could not carry, several men.[4] Having erred twice, he
wrote a final article announcing that a flyer is fatuous, anyhow,
because she cannot repair her engines in the sky!
[Illustration: FIG. 2.—A POSSIBLE AIR-SCOUT.]
Public-domain text, read in full here on John Shaqi.
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