Children's literature -- Periodicals; Children's periodicals, American
PINOLE, CAL., 1886.
DEAR ST. NICHOLAS: The explanation of “curving” suggested in
your April number is ingenious, but unfortunately it makes the
ball curve the wrong way. The anonymous explanation in February
has the same defect, though it narrowly misses being correct.
I ask your readers to look over that explanation again, and
they will see that the ball, under the extraordinary conditions
imposed upon it, instead of “curving,” as the writer says, to
the right, will not advance at all, but will revolve around the
point D to the left.
There can be no doubt about the possibility of “curving” a
base-ball. The subject is an old one in gunnery, and has
been thoroughly investigated by various experimenters. When
spherical projectiles were the only ones in vogue, the matter
was one of vital interest to artillerists. When such a ball
is thrown, it is acted upon by two forces—the resistance of
the air and the force of gravity. The normal path for a given
velocity and angle of projection is a plane curve, because both
these forces act in the vertical plane of fire—the force of
gravity vertically and the resistance of the air tangentially
to the curve. When, in addition to the motion of translation,
the ball is given a motion of rotation about its center of
inertia, the latter will no longer describe the normal path,
but will deviate from it by “curving” to the right or left, up
or down, depending upon the direction of the rotation. This is
because the resultant of the air-resistances will no longer act
in the line of the tangent in the general case, but at an angle
with it. The general effect will be an increase or diminution
of the normal range or deviation to the right or left of the
plane of fire.
Public-domain text, read in full here on John Shaqi.
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