CHAPTER
VII.
THEORY
OF FIRE.
In
spite of the great advantages derived from the bayonet in battle, the fact is
now incontestible that the efficiency of a body of infantry resides essentially
in its accuracy of fire; and this is made only the more apparent from the recent
improvements in firearms. A cool, well-directed fire from a
body of men armed with the new rifle or rifle-musket, which is loaded with the
same facility as the old musket, is sufficient to stop the advance of almost any
kind of troops. But the very best disciplined men will, in time of battle, fire
with precipitancy and at too great a distance; from which results a great loss
of ammunition and of effect upon the enemy.
Target
Practice.--
If instruction by target practice is of importance to well-drilled and
disciplined troops, when opposed to troops of the same kind, its importance
cannot be estimated when the quality of the troops becomes worse, and the
opponents the Indians of our western country, nearly all of whom are well versed
in the use of the rifle or bow and arrow, and dependent on them for their daily
subsistence.
In
the recent encounter with Indians of Col. Steptoe's command in Washington
Territory, many of the men were armed with the old musketoon (a most
indifferent arm), and very soon
expended all their ammunition in ineffectual fires against an enemy mounted on
fleet horses, and armed partly with rifles, partly with bows and arrows, whose
deadly shaft is shot by them with astonishing accuracy, and at a rate exceeding
that at which an adept in its use can fire balls from a revolver.
Charges of cavalry, with the sabre, however gallantly conducted and successful
for a time, could not succeed against such an enemy; and a hasty retreat in the
night was the only resort, to avoid annihilation.
In
the subsequent expedition, the men were armed with rifles and rifled-muskets,
and after a few weeks’ hasty drill attained such a confidence in their
arms, that on the first encounter with the Indians the result proved very
different.
Our
service is perfectly devoid of any means of attaining proficiency in the use of
arms of any kind, and the time will yet come, if some corrective is not
applied, when this deficiency will result in a disaster vastly greater than the
defeat of a handful of men in a distant territory.
Superiority
in volunteer troops over regulars, when it does exist, is not found in those
regiments recruited about our great cities, from men who never touched a, gun
before in their lives; but in those made up of young men from the woods, who,
from daily use of the rifle from their boyhood, know its power; and this
knowledge it is, which in part, supplies the place of a discipline they
do not possess, and makes them feel that with discipline they are
invincible. In confirmation of these remarks, such regiments as the South
Carolina and Mississippi, in the Mexican war, are confidently referred to; both
were commanded by men, soldiers frown education and by profession.
To
attain efficiency in the use of any arm, diligent and systematic practice is
absolutely necessary; and this can only be obtained by establishing schools of
instruction, like those at Vincennes, Saint Omer, Grenoble, and Toulouse, in
France, from which, every year, officers and men well instructed in the principles
of firing, may be sent out into the army at large end impart the same system
and efficiency to it. An attempt is now being made to establish such a school,
for the artillery, at Fort Monroe; but the necessity for a school for the
infantry arm, is just as great and more immediately pressing. The results
of such schools will far more than compensate for the cost, and withdrawal from
active military service of a small number of men, by the greatly increased
efficiency of the rest.
In
the successful and oft-repeated repulse of cavalry charges by squares of
infantry, the main dependence is not in the use of the bayonet, but in
the close, well-directed fire, delivered as the horsemen approach.. This,
breaking their formation and disorganizing their ranks, leaves them at the end
of the charge with a wall of bayonets in their front, against which horses
cannot be forced unless at full speed and supported by numbers behind. It is not
pretended that a large body of compact horseman can not ride over a small
square of infantry. To hold such a doctrine would be to deny the fundamental
principles which govern the relation between force and resistance. But with
anything like parity of numbers, cavalry cannot break squares of infantry,
singly from the injury indicted before the shock takes place.
In
order to become proficient in the use of firearms, a man must either learn the
principle upon which his arm is constructed, as well as those governing the
inflammation of powder and the passage of a projectile through the air; or he
must, from long actual practice with the arm, understand the result of these
principles. It is evident that a combination of the two will produce the best
marksman in the shortest time.
The
theory to be taught the marksman, will now be discussed.
Powder,
when inflamed in a gun, developes a certain amount of elastic fluid, which
escapes on that side where it meets with the least resistance, driving before it
the projectile which is opposed to it.
Velocity
is
the space passed over by the projectile in a second of time. Its velocity, when
it leaves the piece, is called the initial velocity.
The
action of the powder, as has been before stated, is not instantaneous; and
although the ball is less than 1/200th part of a second in going out of the
piece, it receives its velocity by degrees. The velocity of the gas developed is
very great, and has been estimated as high as between 9,000 and 10,000 feet.
This great velocity causes the first gas produced to spread rapidly through the
interstices of the grains, and inflame the entire charge. The time, taken for
the entire combustion of each grain, although very short, is greater than that
required for the inflammation, and depends on the size and consistency of the
grains.
Since
the inflammation takes place through the interstices of the grains, it follows
that hard ramming, by packing the grains and diminishing the spaces, should
reduce the velocity of the ball. The ramming should be so regulated as to place
the ball well against the charge, and to have it as near as possible under the
same circumstances at each shot.
When
the cartridges have been a good deal knocked about, the dust formed by the
crushed grains obstructs the interstices between the grains, and, the charge
fuzing instead of exploding, the velocity of the ball is diminished.
Since
the smallest grains burn quickest, it follows that for any given length of
barrel, there will be more powder burnt and a greater effect produced as the
grains are decreased in size. For this reason, fine sporting-powder gives, with
equal weights, greater velocity than musket-powder; and this difference becomes
the more marked as the length of the gun and the charge are decreased.
Powder
loses force as the amount of moisture contained in it increases. Thus, the
effect produced is less on a wet day than on a warm, dry one. Wet powder fuzes
instead of exploding.
The
initial velocity of the ball depends on-- the charge; the quality of the powder;
the length of the gun; the size and density of the projectile; on the amount of
windage, and on the size of the vent, especially in flint-lock guns.
With
a given length of gun, and particular projectile, there is a maximum charge
beyond which no increased velocity is obtained. This charge must be determined
by experiment; though the charges used are generally less than the maximum, the
rule generally laid down being, that as the velocity increases very slowly from
a third of the weight of the shot up to the maximum, it is not advisable to use
a greater charge than one-third, on account of the effect on the piece, the
waste of powder, and the recoil. In this respect the modern improvements in
small-arms are very marked; for whilst with the old musket one-fourth the weight
of the bullet was used, with the rifled and altered musket we use but one-ninth
or one-tenth.
The
longer a gun is, the greater length of time is the projectile submitted to the
accelerating action of the gases; but past a certain length, the shocks and
friction experienced by the ball overcome its increase of velocity. Experiment
shows there is no advantage in giving to the rifle-musket barrel a greater
length than forty inches, which is accordingly adopted for the new arm.
Powder
develops a greater force as it meets with more resistance to its expansion, so
that the heavier a projectile, the greater becomes the quantity of motion it
receives. Thus one projectile double the weight of another, receives of the same
amount of powder a much greater velocity than one-half of that given to the
lighter one. This fact enables us, in mortars, where the weight of the
projectile is almost directly opposed to the action of the powder, to use a
smaller charge than would otherwise be necessary.
With
a given charge, projectiles with the least density, and smallest diameter,
receive the greatest velocity; but out of the gun the advantage soon disappears,
for such projectiles have the least power to overcome the resistance of the air.
The charge necessary to produce a given velocity increases with the density of
the projectile.
Recoil.--
As the powder acts in all directions, the bottom of the gun is thrown back with
a greater force as the charge increase. The action on the piece is greater
proportionally than on the ball, as the bottom of the bore presents a greater
surface than the ball; and the gas continues to act on the gun after the ball
has left it. The velocity impressed on the gun is called the recoil.
With
the old musket, round bullet, and 120 grains of powder, the initial velocity of
1,426 ft. is obtained. The recoil of the gun, were it of the same weight as the
bullet, would be greater, say 2,280 feet. That is, that the ball must have this
velocity, in order that, striking the piece, it should produce the amount of
recoil actually experienced by the gun. But velocities are inversely
proportional to the masses moved; and the musket weighing about 166 times as
much as the bullet, the retrograde velocity imparted will be only 2280/166=
13.73 ft., or about the same rate as a fast-trotting horse will travel. This
velocity is so great that the marksman would be injured by the shock, if he did
not hold the gun close against his shoulder, in such a way as to join the weight
of his body to that of the piece. Supposing the resistance offered by him is ten
times that offered by the gun, the recoil is reduced to 1.373 ft., which can be
borne.
With
the new rifle-musket, the ratio between the bullet and the piece is reduced to
138, the initial velocity to 963 ft., and the corresponding recoil to, say,
1,500 ft.; so that the actual recoil of the piece is reduced to 1500/138 = 10.87
ft. These numbers are not strictly accurate, but are near enough for our
purpose.
The
effect of the recoil on the marksman is farther diminished by the form given to
the stock, which, being curved, decomposes the force of the blow. The same
result is obtained in the pistol by the curve given to the stock, which changes
the direct recoil into a movement of rotation around the hand.
The
ball leaves the piece so rapidly, that the recoil has no appreciable effect upon
its direction. This may be shown by placing a gun-barrel on each side of a
square horizontal frame suspended by a, single wire; the second barrel being for
the purpose of balancing the first. One of these barrels being pointed and
fired, the ball has no appreciable deviation, although the frame revolves, from
the effect of the recoil, rapidly around the suspending wire. The recoil, then,
probably begins to be felt only alien the ball is nearly out of the piece; and
as the recoil of a gun in a man's hands is sensibly in a right line, it follows
that the recoil causes no appreciable deviations in firing from the shoulder.
In
loading, the powder should be well shaken out of the paper, to prevent the
formations of gas inside of this, which, forcing the paper against the sides of
the bore, prevents it from leaving with the charge, and endangers the explosion
of the next charge when loading, from the lighted paper. There is no danger of
heating the piece by rapid firing so as to cause premature explosions, since
long before it reaches 600 degrees,the temperature at which gunpowder inflames,
it is entirely too hot to handle.
Theory
of Fire .--
In the use of firearms, the three following lines, and their relation to each
other must be known.
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The
line of sight is the visual ray A B E G, Fig. 153, passing through
the highest points of the breech and muzzle of the piece, and directed on
the object designed to be struck. The line of fire, or axis, is the
axis of the piece C E X prolonged indefinitely; and the trajectory is
the curve E T G H, described by the centre of the projectile. All these
lines lie, theoretically, in the same vertical plane, called the vertical
plane of fire. The
ball starts along the axis, and but for its weight, would follow that line
more or less closely; but as soon as it leaves the bore, its weight
depresses it, and keeps it always below the line of fire C X. In vacuo, the trajectory would be a
parabola; but in the air it is modified, and becomes less like that curve
as the weight and velocity of the ball increase. Ordinarily,
the diameter of guns is greater at the breech than at the muzzle; and the natural
line of sight, or line of metal, A B, makes an angle with the
axis BED, which is called the angle of sight. The
ball falling but little below the axis when it first leaves the piece, its
trajectory cuts the line of metal at a point E’ (in small arms a very
little below the axis), passes above it, and cuts it a second time at G,
which is called the point-blank. It is the point at which,
in order to strike it, a gun is directly aimed. Its distance from the gun
is called the point-blank range. The
range is the distance from the piece at which the ball strikes. The
angle of fire is the angle which the axis makes with the
horizontal. On horizontal ground the range increases with this angle up to
a certain limit, depending upon the size and velocity of the projectile.
At the limit, this angle is called the angle of greatest range.
This angle in vacuo with a small velocity is 45º. In the air with small
velocity and heavy projectiles
it is a little less, but with long guns and great velocity, it is from 25º
to 35 º. |
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The
point-blank range varies from several causes, the principal once b eing: The
velocity of the ball; its diameter and weight; the inclination of the line of
sight; and the shape of the piece. The velocity of the ball depends on the
charge and the length of the piece.
The
diameter and weight of the ball cause a certain amount of variation in the
range. The larger and denser the ball, the more easily it overcomes the
resistance of the air, preserves its velocity and accuracy of fire, compared
with a smaller one of less density endowed with the same or even greater initial
velocity. A leaden ball, for instance, will have a greater range and accuracy
than an iron one.
The
inclination of the line of sight with the horizontal produces very little change
in the point-blank range, unless this inclination is very great. When a gun is
fired at a great angle of elevation, the action of gravity being almost directly
opposed to the force of impulsion, the trajectory is shortened and the
point-blank range diminished. The contrary is the case when the piece is fired
under a great angle of depression, as gravity then acts with the
impulsive force, and lengthens the trajectory.
Experiment
shows that for angles within 15º above or below the horizontal, the variations
in the point-blank ranges- may bc neglected, and the trajectory considered as
constant. Hence, by fixing a gun in position, and varying the inclination of the
line of sight, within these limits we get the same point-blanks which would be
obtained by varying the position of the piece each time in order to make the
line of sight horizontal.
Hence,
it follows that to strike an object elevated or depressed 15 degrees above or
below the axis of the gun, the piece is aimed exactly as if on the same level
with the object. The greater the difference between the diameters of the breech
and muzzle, the greater will be the angle of sight, B E D = X E G (Fig. 158),
and the farther removed will the point-blank be. Within a certain angle, when
the points E' and G are united, that is, the line of sight becomes tangent to
the trajectory, there is no point-blank, and none, of course, when this line
becomes parallel to the axis (as is the case in our mortars), or when it
diverges from the axis.
In
the same kind of piece the form is almost identically the same; the angle of
sight then remains the same; the charges and balls are constant; and the
habitual angles of elevation of the line of sight are comprised between + or-15º.
The point-blank and trajectory may, therefore, be considered as practically
invariable. There is, then, a constant relation existing between the line of
sight and trajectory, and the rules of firing will be known when the positions
of the different points of the trajectory in reference to the line of sight, are
known.
By
the figure 153, it will be seen that to strike an object at point-blank distance
(B G), the piece must be aimed directly at it. If the Object is within
point-blank range, as at P, the piece must be aimed below it, a distance P M'=P
M, the height of the trajectory above the line of sight at that distance;
otherwise, the shot would strike too high by that much. On the contrary, if the
object is beyond point-blank range, as at Q, the piece must be aimed above it a
distance Q N'= QN, the distance of the trajectory below the line of sight at
that distance; otherwise, the shot, after cutting the line of sight at G, would
strike too low by the distance QN.
The
elevations and depressions of the trajectory are measured on the vertical lines
passing through the points to be struck.
When
the line of sight does not meet the trajectory, the piece must always be aimed
above the point to be struck, a distance equal to the depression of the
trajectory at that point. When the angle of sight increases, the segment of the
trajectory E'T H above the new line of sight K H becomes greater; for the ball
thrown under a greater angle must go farther, and the new point-blank, H, ought
to be more distant than the first one, G.
As
sighting above or below the mark is liable to many errors, and very inaccurate
in practice, any method which will enable us to sight directly at the object, is
preferable. This end is attained by the use of a breech-sight, or hausse
(from hausser, to increase), which being applied upright on the breech,
increases its apparent diameter, and consequently the angle of sight, giving, as
it were, a new point-blank for every new length or division of the scale. On
small-arms, these scales, called rear sights, are connected with the
piece by a hinge, and when not in use are folded down so as allow sighting along
the natural line of sight. The line obtained by using a, hausse is called
an artificial line of sight.
Mean
Trajectory .--
A knowledge of the trajectory described by a, ball is necessary in order to
understand and apply the principles of fire. The curve may be calculated by
means of an approximate equation; but it is better to employ this method in
connection with the determination of points by practical experiments.
Points
of the mean trajectory are obtained by firing from a stand, a, great number of
shots as nearly under the same circumstances as possible. With the musket, great
variation is observed in successive shots, and it is the instability of the
trajectory which renders musketry firing so uncertain.
These
series of shots are fired at different distances, and at targets large enough to
receive nearly all the balls. The piece is sometimes fired from the shoulder,
using a rest, and sometimes from a light carriage, on which the axis of the
piece is placed horizontal by means of a spirit-level.
The
piece beings loaded and fired carefully a number of times, the balls, instead of
following substantially the same course, deviate in every direction, forming
thus a kind of cone with the apex at the piece, and having its cross-section
increased as the distance from the piece increases. This renders it necessary to
increase the size of the target as the firing distances become greater, and in
proportion as the accuracy of the piece decreases.
As
there is no reason why the ball should go to the right rather than the left, or
too high rather than too low, all the shots are more or less liable to strike at
the proper point; so that taking the general mean of the hits at each distance,
one point of the mean trajectory will be obtained. Upon the knowledge of the mean
trajectory of any arm, the rules with regard to its fire are founded.
The
target for these experiments is made of very thin boards, or cotton cloth
stretched over a frame. Through a point in the centre, a horizontal and vertical
line are drawn, as co-ordinates to which all the shots are referred; parallel
lines to these are described at stated distances, to facilitate the reference.
The
mean point obtained by this operation will of course be the more accurate as the
number of shots fired is increased; and if the number is infinite, the result
will be exact, as then all the chances of error will balance and mutually
correct each other. The theory of chances, however, gives a sufficient
approximation by using 200 shots at each distance. Those shots which strike
after ricocheting, or do not strike the target at all, should be excluded.
The
point of impact of a ball is the point where it strikes the target, and the mean
of all the hits is called the mean point of impact, or the centre of
impact. It is a point of the mean trajectory.
To
determine this point, the distances of all shots above the horizontal central
line are added together, and also the distances of all shots falling below this
line. The difference between these two sums, divided by the number of shots,
gives one co-ordinate of the centre of impact. The other is obtained by pursuing
the same process in regard to the shots on the right and left of the vertical
central line.
If
the sum of the distances above the horizontal line is the greatest, the
resultant point will correspond to a point of the trajectory within point-blank
range. If the contrary is the ease, the point will be one beyond the
point-blank.

To
construct the curve from this data, an indefinite right line is drawn with
perpendiculars erected at points corresponding to the different distances of the
targets P P', &c., Fig. 154; and on these are laid off the different
elevations and depressions of the centre of impact above and below the
horizontal target-line; The curve described through these points will represent
the trajectory.
Where
this curve crosses the right line will correspond to the point-blank of the
piece, and the distance of that point from the starting-point will represent the
point-blank range. This supposes different elevations have been used in firing.
If, however, the axis of the piece has been kept horizontal, all the centres of
impact will be below the horizontal co-ordinate; and in order to find the
point-blank;, the line of sight A c must be drawn in its real position, and will
give, by its intersection x with the curve, the point corresponding to the
point-blank.
The
co-ordinates of the cent re of impact being known, the point itself is known,
and its distance from the centre of the target is called the absolute mean
deviation.
It
results from what precedes, that the mean trajectory occupies the center of the
cone of dispersion of the balls, and that the rules of fire, either for the
direction or elevation of the shots, should be founded on the position of this
curve.
For
a small number of shots, with a, given piece, or with an unskillful marksman, it
might happen that the mean trajectory would not be comprised in the same plane;
but when the number of shots is great, and proper precautions are taken, as
there is no reason why the trajectory should leave the vertical plane of fire,
it will, as a general thing, be found in it.
It
is evident that for each marksman, and even for each piece, there is a
particular cone of dispersion; and that the more skillful the marksman and more
perfect the piece, the less will be the section of the cone for each distance.
It
follows, therefore, that the best marksman is not necessarily he who makes the
nearest shots, but the one whose shots are scattered over the smallest surface,
or have the least absolute mean deviation. In firing, those marksmen should be
excluded who do not hit the target every time, or who lait by ricochets.
In
order to simplify, a point of the mean trajectory is taken as the common point
of impact, and the best marksman is the one the sum of whose deviations,
measured from this point, is the least.
The
Cones of dispersion of the balls comprise all the causes of error in firing,
whether resulting from the arm itself; from the projectile and the resistance of
the air, or from the want of practice or skill in the marksman. The causes of
irregularity in firing, although greater in the horizontal than in the vertical
direction, are considerable in the latter. They raise or depress the balls, and
change the ranges to an appreciable extent. The general form of the cone of
dispersion will present a curved surface, Fig. 155, which is concave outwards;
for experiment goes to prove that when a variable cause acts an infinite number
of times, the variations of this cause tend to neutralize each other, and we may
then assimilate its effects to those of a constant accelerating force, acting in
the same manner as gravity..
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In
the same way that we see heavy bodies moving with an accelerated velocity,
so the force with which the balls deviate goes on increasing, whilst the
velocity of the ball diminishes. That is, the terms P P', P' P",
&c., are constantly decreasing, whilst P' M', P" M",
&c., are increasing, which will make the curve A M' M", &c.,
concave |
The
separation of the balls is not in proportion to the ranges; thus, if the
distance is doubled, the separation will be more than doubled, and so on. It is
remarked that the cone of dispersion becomes longer, with equal deviations, as
the velocity of the balls increases, or that the fire is more accurate as the
velocity is increased; a principle known to ancient artillerists, who employed,
for small-arms, charges much larger than these now in use.
From
what precedes, it will be seen that the dispersion of the balls results from
causes, some of which are independent of the want of skill in the marksman, and
others dependent upon it; that the accuracy of a marksman cannot be properly
estimated from a single shot; and that it cannot be affirmed an observed
deviation is the result of unskillfulness in the marksman, if the deviation is
comprised within the cone of dispersion for that distance.
The
objects of instruction in firing are, to analyze the causes which are
independent of the marksman, to determine exactly their influence; and to
rectify those which are dependent upon him, by imparting to the troops a
thorough system of instruction; and for these objects, the influence of schools
of practice upon the efficiency of troops, cannot be over-estimated.
The
ordinary hausse or breech-sight will give the proper angle, provided the
trunnions are horizontal, or the line along which the sighting is done, is in
the same vertical plane with the axis of the piece. For, if this is not the
case, the line of metal, or sight, marked on the piece, no longer passes through
the highest points of the muzzle and breech. It, however, always meets the axis
at the same point, and will be projected on the vertical plane of fire in B' C',
below F' E', Fig. 156, which passes through the highest points in the new
position of the piece. giving an angle less than the one intended.
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The
line of sight marked on the gun, cutting the axis at D, second figure,
passes to the opposite side of the plane of fire. |
Supposing
the left wheel the highest, the marked line of sight prolonged, will pass to the
left of the vertical plane of fire, and the piece being aimed by that, the shot
will go too far to the right, or on the side of the lower wheel. The amount of
deviation will depend upon the difference of level between the two wheels, or in
small-arms, on the deviation of the sight from the vertical, and on the distance
of the object. Therefore, to strike the object, the piece must be aimed high,
and. on the side of the higher wheel.
If
time permit, the best reined with cannon, for the case just mentioned, is to
mark, by means of a, gunner's level, the highest points of the breech and muzzle
in the new position of the gun. The deviation in range is not so great or of so
much importance as the lateral deviation, and the latter is completely obviated
in large guns by the use of the Prussian or pendulum hausse.
In
mortars, where the line of metal is always parallel to the axis, these
deviations do not occur, for if the axis of the trunnions is not horizontal, the
vertical plane passing through the line of sight, will still be parallel to the
vertical plane of fire, and may be taken for it. So, that it is not necessary to
have the platform of mortars horizontal.
To
determine the length of the hausse for any particular piece, aim at a point, n,
Fig. 157, a distance above the mark equal to the depression of the trajectory at
that distance, and secure the piece in that position. Then mark off on a, line,
A H, perpendicular to the axis of the piece, a point H in the same straight line
with the highest point of the muzzle, B, and the mark. A H will be the height of
the hausse for that distance. It is evident that the use of the hausse is
equivalent to increasing the anglo of fire; for the greater the length given to
the hausse, the more must the breech be lowered and the muzzle elevated.

The
lateral deviation for any particular piece, when the trunnions are not
horizontal, can easily be calculated. Take n, 6-pdr. firing at an elevation, by
the hausse, of 3º, which will make the angle of fire 3º; call H the total
height of the 3º point above the sighting point on the muzzle, that is = the
height marked off on the hausse for 3º + the dispart.
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Let
l be the distance between the two points, measured on a line parallel to
the axis and passing through the highest point of the muzzle. l is, then,
the base of a triangle of which H is the height. Calling ø Fig. 158, the
angle which the trunnions . make with the horizontal, H sin.ø =ab, will
be the horizontal distance between the sighting point, b, in its new
position, and the vertical plane through l, which may be taken for the
plane of fire. Calling D the distance of the mark and a the horizontal
deviation at that distance, we will have the proportion |
l:
H sin. ø ::D:x= (H D sin. ø)/l
Substituting
in this the different values for a, 6-pdr. Firing at 3ºelevation, range 1,138
yards, and the trunnions inclined 20º, we have
3.076
in. x 1138 yds. sin. 20º
x
= ------------------------------------------- =73.4 in.,
58.7 in.
or
about 6 feet, for the horizontal deviation at that distance duo to an
inclination of 20 º in the trunnions, or a, difference of level of 20 in..
between the wheels.
To
get the depression of the rear point, ac, of the line of sight, it will be equal
to H(1—cos. ø) = 2 H sin2 ½= 0.18 in., and the depression, y, at the
distance of 1,138 yards will be obtained by the formula
2
H D sin2 ½ ø
l:
2H sin2 1/2 ø ::D:y =--------------------- = 13 in.
l
Windage.--
The diameter of the bore beings greater than that of the ball, the latter dues
not travel along the axis of the gun, but ricochets along the bore; and when it
leaves the piece, will do so in a direction oblique to the axis, and in a
greater angle, as the last point of impact approaches the muzzle. This effect
may take place in any direction, but is usually in the vertical plane of fire,
increasing or decreasing the angle of fire, which is then called the angle of
departure, sometimes 30' greater than the angle of fire.
These
ricochets produce a rotation in the ball, which modifies, more or-less, the
rotation which it naturally takes by rolling along the bottom of the bore. In
striking, the point of contact is retarded in its movement by the shock and
friction, whilst the opposite point being pushed forward by the gas, a movement
of rotation from above to below is produced; and were the point of contact at
the side instead of at the bottom, the rotation might take place around a
vertical axis.
Any
body projected through the air takes, naturally, a movement of rotation, around
an axis passing through its centre of gravity. The sphere having its centre of
gravity and figure nearly coincident, will be deviated less from its course by
the resistance of the air, than a body of any other form.
Without
the resistance of the air, the centre of gravity would move the same as if the
body did not rotate; but the movement will be different in the air, in
consequence of the great resistance offered by it to a body moving with great
velocity. This resistance, estimated at nearly 98 times the weight of the ball
on first leaving the piece, acts with more force a
the movement becomes more irregular, that is, as the mass of air struck
and displaced, increases.
If
a ball could be made perfectly spherical and homogeneous, the centre of gravity
would coincide with the centre of figure, and the resistance of the air would be
reduced singly to friction.
|
|
As
it is impossible to make balls perfectly spherical and homogeneous, the
centres of gravity and figure must be separated. The impulsive force acts
upon the mass, and the point of application may be taken as at the centre
of gravity, G, Fig. 159. The lightest part of the ball will move first
and, talking the case of the centre of gravity being below, the ball will
roll along the bottom of the bore, and after it leaves the piece, the
rotation around the centre of gravity continues, and will be more or less
energetic according to the separation of the centres of gravity, and
figure G and C, which may be taken as the points of application of the
resultants of the impulsive forces and the resistance of the air. |
By
examining Fig. 150, it will be seen on what principles the deviation of the shot
has usually been explained. The upper half moving in the same direction as the
shot increases the velocity on that side, whilst on the underside the velocity
is decreased. Consequently the curvature of the trajectory is increased and the
range decreased. And, as in moving from C to C’, the resistance of the air is
greater than it is during the other half of the revolution, where the air is
comparatively rarified, the shot yields to the greatest force, and the range is
decreased. The deviation of the shot according to the position of the centre of
gravity has been clearly demonstrated by using balls having a portion of the
metal bored out on one side so as to make that lighter than the other. The light
half being put above the range is decreased, and the more metal taken out, the
closer will the shot fall to the piece.
By
reversing the position, the lightest half of the ball, which is below, moves
first, and the rotation is from below to above. The ball is then held up, and
the range increased. By placing the light part to the right or left in the bore,
the ball debates very considerably to the left or right of the plane of fire.
|
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By
far the most satisfactory explanation of this deviation is given
practically by a little instrument invented by Dr. Magnus of Berlin, to
demonstrate the unequal pressure on different sides of a rotating body. A.
small cylinder, Fig. 160, with a vertical axis, is placed in front of a
fan-wheel, by turning which a current of air is forced against the
cylinder. Two light vanes, a a', are balanced on points on each side of
the cylinder by weights on the opposite sides of the pivots. So long as
the cylinder remains stationary, these little vanes are inclined at the
same angle towards it, but the moment a rotary motion is given to the
cylinder about its axis, the vanes are deflected at unequal angles,
showing unequal pressure of the air, the greatest pressure being on that
side where the motion of the cylinder and current are in a opposite
directions. If, for example, the cylinder be rotating from right to left
towards a' as indicated by the arrow-head, the vane a will show the
greatest deflection; and were the cylinder free to move like a ball, it
would be pushed out of its direction, to the left by the increased
pressure on the right. This is exactly the effect which experiment shows
is produced on a projectile, which has a motion as rotation like the
cylinder, and in which the blast from the fan-wheel is replaced by a
motion of translation of the body itself. |
By
another arrangement of the same apparatus, the effect is more distinctly shown
by freely suspending a, rotating cylinder in front of the fan-wheel, when it is
found that it is driven round in a circle, the direction depending upon the
direction in which it rotates. The effect is produced in a much greater degree
when the cylinder is made to rotate eccentrically.
When
the velocity of the current of air is very great in proportion to that of the
revolving cylinder, the direction of the vane, Fig. 159, is but little different
from what it was when the cylinder was stationary, whereas when the velocity of
rotation is only a little inferior to the velocity of the current, one vane
approaches very near to the cylinder, whilst the other recedes correspondingly.
This corresponds with what is observed in practice; for the greater the velocity
of rotation of a projectile in proportion to its velocity of translation, the
greater will be the deviation.
This
unequal pressure on the opposite sides of a revolving body is explained upon the
following principle in regard to the movement of fluids:
"When
a fluid jet, endowed with a certain velocity, flows into a fluid mass of the
same kind, the pressure exerted perpendicular to the direction in which the jet
is moving, is less than would be exerted in that direction were both fluids in a
state of rest."
To
demonstrate this practically, force a current of air through a tube near a
lighted candle. When the velocity of the current reaches a certain point, the
flame will be seen to approach the current, and as the velocity increases, it
will assume a position nearly perpendicular to the direction of the current,
thus showing a decrease of pressure, which is still further decreased by
increasing the velocity of the current.
Forcing
the current against an immovable cylinder, as explained above, the decrease of
pressure on both sides is shown by the approach of the little vanes, but the
moment rotation is given to the cylinder, a current of air is carried around
with it, which, on one side, increases the velocity of the impinging current,
diminishing the pressure, and on the opposite side does exactly the contrary.
All the phenomena shown by this ingenious instrument, are known to occur in the
practical use of spherical projectiles (not rifled). In rifled projectiles, the
same cause of deviation does not exist, as in them, the axis of rotation
remaining always nearly tangent to the trajectory, the motion of rotation occurs
in a direction nearly perpendicular to that of translation; hence, the pressure
on all sides is nearly equal, and no deviation takes place. This, also,
corresponds with practice, since the deviation or drift of rifled
spherical balls is round to be almost inappreciable, although in elongated
projectiles, to which this explanation of Prof. Magnus is not applied by the
author, it is very marked.
Drift
in
elongated projectiles.--
Many explanations have been made with regard to what is called the drift (in
French derivation,) in elongated projectiles, which is found by direct
experiment always to take place in the same direction in which the barrel is
rifled. That is, looking towards the muzzle, if the groove on the upper side of
the bore curves towards the right, the projectile will drift towards the
right of the observer. If the grooves curve towards the left, the projectile
drifts to that side.
It
has been proposed to rifle guns to the left instead of to the right, as is now
generally done, in order to correct the deviation to the right, caused by the
involuntary movement of the marksman's body when pulling the trigger, to which
the drift was at first attributed; and it appears reasonably to suppose that
this method of rifling would snake a piece fire more accurately.
Were
the axis of the projectile to remain always tangent to the trajectory, no
deviation would occur; since the resistance of the air acting always in the
direction of the tangent, the pressure would be equal on all sides, and the only
effect would be to lessen the range. But the tendency of the axis is to remain
parallel to itself as the ball moves through the air, and it really makes a
small angle with the tangent, the point remaining above the trajectory, and the
larger portion of the ball below it.
The
forward motion of the ball causes a pressure of the air against it, which
resists the rotary motion of the lower part of the ball more than does the more
rarified air in contact with the upper part. The ball, yielding to the greater
force, deviates to the right, in the case of a ball rotating them left to right.
This is M. Panôt's theory with regard to drift.
Although
Prof. Magnus does not apply the principle explained on page 218, to account for
the drift observed in oblong rifle balls, and says expressly that it is not
applicable to them, yet with some extension it would appear to account for all
the phenomena observed.
The
axis of the projectile making always a small angle with the tangent to the
trajectory, the points on the surface of the right half have an oblique forward
motion, which, adding to the motion of translation, the pressure on the right
side is greater than on the loft, where the motion of rotation is retrograde,
and in a measure opposed to that of translation, thus increasing the velocity of
the air along the surface, and decreasing the pressure. Under these
circumstances, the projectile would yield to the greater pressure, and go to the
left, but for the fact that the centre of gravity being nearest the front end,
the rear presents the greatest surface to the action of the pressure; and that
part is thrown to the left, whilst the point deviates to the right, causing the
projectile to drift to the right. The longer the range, the greater will be the
drift; for as soon as the axis points to the right, the resistance of the air on
the left side of the point of the ball is increased, which will deviate the
point farther and farther from the vertical plane of fire. This deviation is
shown, by all the experiments in this country, to be greatest on projectiles
which are without grooves; and although these grooves are in some countries, as
England, rejected as useless, it is thought that their effect in diminishing the
drift can be foully demonstrated.
They
were originally placed on the projectile to act as the feathers of an arrow,
offering a greater resistance to the action of the air than a smooth surface;
and as the resistance of the air acts in the direction of the tangent to the
trajectory, the moment the axis of the projectile, from its tendency to remain
parallel to itself, ceases to coincide with this tangent, the air acts directly
against these little surfaces on one side, whilst on the opposite side the
resistance is correspondingly diminished, and the consequence is, the axis is
forced back towards the tangent.
Now,
according to the theory of Prof. Magnus, as we have applied it to oblong balls,
there is no deviation unless the axis is oblique to the tangent; and after it
becomes so, the deviation increases until these two lines become perpendicular
to each other, when it is a maximum.
The
axis always makes a small angle with the tangent, and as the effect of the
grooves is to lessen this angle, the result is a diminution in the drift. This
effect has recently been shown on a large scale at the West Point Foundry, in
experiments made with a 12-pd. iron field gun, with the Heed projectile. When
made perfectly smooth, the deviation to the right at about 2,200 yards was
considerable, and was found to be decreased by turning upon the cylinder of the
projectile two grooves similar to those used on bullets. The projectile weighed
15 lbs., and an elevation of 8ºwas used for the distance, with a charge of 1 ½
lb. Of powder.
In
firing at great distances, when considerable elevations are used, the angle made
by the axis with the tangent is large, and the deviation, by the theory, should
increase, as the position of the projectile then approaches more nearly the
position in which the difference of pressure on the sides is a maximum. Such in
fact is found to be the result in practice; the drift increasing rapidly with
the range, and as the angle of fall increases.
If
the axis of rotation of a ball be perpendicular to the vertical plane of fire,
and both the centres of figure and gravity are in this plane, there will be no
deviation from it; but the resistance of the air will have its maximum effect in
producing variations in the range, which will become greater or less according
to the direction in which the rotation takes place. But this condition of things
is very unusual; and the rotation which results from the construction of the
ball, combining with that which it receives in the piece, makes the position of
the axis very variable, and produces the greatest variations in the firing.
The
projectile may deviate in one direction, and then, the rotation in that
direction being destroyed and replaced by another, may cut the plane of fire,
and deviate on the opposite side, describing thus a curve of double curvature.
It
may happen also that, on the descending branch of the trajectory, the axis of
rotation may change its direction, and the ball be thrown back to the same side
of the plane of fire on which it first deviated, as is often observed in
practice.
As
the resistance of the air is the cause of the deviations in shot, the more this
resistance is increased in proportion to the weight of the shot, the less
accurate will the firing be; for the deviating force, acting upon the surface,
remains the same for all balls of the same diameter. The resistance offered to a
common musket-ball has been estimated at about 98 times its weight; and if we
suppose a ball of the same size but only one-half its freight, the resistance
which it, will experience will be 98 x 2= 196 times its weight; and the
deviations of course be much greater.
A
bullet half the size of the common musket-bullet, will weigh only 1/8 as much;
and the resistance of the air due to its weight will be 98 x 8 = 784. But the
surface of the small is only ¼ of that of the large bullet; and the initial
effect of the resistance upon the small bullet will be (98 x 8) / 4 = 98 x 2
=196. Balls will then, experience more resistance on the part of the air, and
deviate more, the smaller they become.
All
other things being equal, then, the largest, most dense, and most
perfectly-formed balls will be the most accurate in their fire.
The
movement of rotation from above to below, which the ball usually receives in the
piece, tends evidently to make the axis of rotation perpendicular to the plane
of fire; thus rendering the fire more accurate, at least as regards lateral
deviations.
The
velocity of rotation, being much less than that of translation, diminishes but
slowly; while the resistance of the air, being at least proportional to the
square of the velocity, diminishes rapidly. Hence, the deviating influence of
the motion of rotation is greater near the end of the trajectory than at first.
That
the velocity of rotation in projectiles is often very great, is shown by the
fact that, after losing all their velocity of translation, they are sometimes
seen to roll on the surface of the ground; and if any object is interposed to
arrest the rotation. that motion is destroyed, wholly or in part; and all the
force inherent in the ball is exerted to disengage it; and it will be thrown to
a distance sometimes of 250 yards.
The
motion of rotation explains how it is that when two similar projectiles are
thrown with different velocities but under the same angle, 45º for instance,
the one which has the greatest initial velocity will have only an equal and
sometimes a less range than the other, if this last has a greater velocity of
rotation. The velocity of rotation appears to increase in a greater proportion
than the charge.
Each
point of one of these balls, revolving around an axis of rotation, describes a
kind of epicycloid: and this motion necessarily modifies the path described by
the centre of gravity of the ball.
If
the axis of rotation coincides with the tangent to the trajectory at every
point, each point on the surface of the ball describes a spiral; the deviations
mutually counterbalance each other, and we have a rifled ball where the
deviations are the least possible.
The
eccentricity in balls and shells is very slight, never reaching in the former
1/50 of the radius.
For
a long time the deviations observed in shot were not attributed to this
eccentricity existing in the bodies; and when it became known that this
eccentricity was the cause of the resistance of the air producing such great
deviations in the firing, every effort was made to make the projectiles as near
concentric as possible, with a view to increasing the accuracy of fire.
It
was not until quite recently that this very eccentricity was made use of to
increase the accuracy and range of projectiles; and it was found that these
could even be further increased by magnifying what had heretofore been regarded
as the cause of the evils—the distance between the centres of gravity and
figure.
Experiment
demonstrates that:
Placing
the centre of gravity to the right in the bore of the piece throws the shot to
the right;
Placing
it to the left throws the shot to the left. When placed below, the range is
always shortened, and when above always increased.
A
12-pdr., with which experiments were made at Metz, in 1841, by Gen. Paixhans,
gave, with its ordinary charge, shot, and elevation of 4º, a range of 1,500
yards. An eccentric shot, with a cavity on one side large enough to reduce the
weight from 12 to 10 lbs., gave, with the centre of gravity above, a range of
1,960 yards, being an increase of 460 yards; a matter of
no small importance.
It
was found that, whilst firing in the usual way, the mean deviation was 13/100 of
the range; it was reduced with the eccentric shot to 8/100; and that the
difference between the longest and shortest ranges with the solid shot was
276/1000; whilst that between the extreme ranges of the eccentric shot was only
153/1000 of the range. Thus showing a very decided improvement in the regularity
of the firing, with a diminution of 2 lbs. in the weight of the shot. The
lateral deviations are also decreased from 16/1000 of the range to 2/1000.
This
discovery gives the means of increasing very much the accuracy of ordinary
firing, either at long or short range. It would be very easy in the arsenals to
give to the projectile, in fixed ammunition for the field service, the requisite
position, and to indicate on the side of the sabot the positions corresponding
to long and short range. So also with any projectile, a simple mark on the
surface points out to the cannoneer, when loading, the proper position for his
shot in order to give it the least deviation and longest or shortest range.
Wind.--
The action of th e wind on the projectile is another cause of inaccuracy in
firing, and produces a greater effect as the projectile increases in size and
decreases in density. Thus mortar shells deviate more than those from howitzers,
and these more than solid shot.
With
elongated projectiles the wind has a greater surface to act on, and produces a
greater effect than on spherical balls, though sometimes in an opposite
direction. Elongated rifled projectiles are sometimes found to work up towards
a wind instead of being driven off by it. This
is due to the fact that the part of the ball behind, being the lightest, is most
easily acted on, and being thrown away from the wind, the point is thrown in the
opposite direction giving a deviation towards the wind.
The
deviations arising from the action of the wind are very variable, and no rules
can be laid down for correcting them. Practice and close observation of the
results of firing are the only correctives.
The
effect produced on the ball is greater or less, according to the force and
direction of the wind. If it acts uniformly and blows perpendicular to the plane
of fire, the effect produced may be assimilated to that of a constant
accelerating force, and the trajectory becomes a curve of double curvature,
whose horizontal projection is convex towards the wind, and the deviations will
increase in a greater proportion than the ranges.
With small arms, the deviations are further increased by the action of
the wind tending to throw aside the muzzle of the piece, especially when the
trigger is pressed against.
Supposing
the wind very strong (say 60 feet a second), and blowing perpendicular to the
plane of fire, experiments show that firing at 100 yards the musket must be
pointed on the side of the wind about 11 inches. The deviations increase very
nearly as the square of the distance, so that the deviation at 320 yards is 11 x
4=44 inches, about.
The
ball is not only thrown to one side by the action of the wind, but it may be
raised or lowered according as the wind acts from beneath or on top.
When
mortar shells are thrown to a very great height, they may meet currents of air
which will carry them in an opposite direction to those near the surface of the
earth, and the shells are seen to wind about in obedience to these currents.
Other
Causes .--
The inequalities of the ground between the object and the marksman deceive his
view, and diminish the chances of hitting.
When
the inclination of the line of sight is very great, and the object within the
point-blank, it becomes necessary to sight below the object, in which case the
line of sight will meet the ground in front of it. It is difficult to select the
particular point to be aimed at, especially if the ground is broken. Experiment
shows that firing from one point at an object above, is more exact and easier
than in firing downwards.
When
a moving object is fired at, the line of sight must be directed upon the point
where it is presumed the object will be when the ball has passed over the
distance between the piece and the object. For instance, a horseman moving at a
gallop (6.66 yards per second), perpendicular to the plane of fire and at a
distance of 160 yards, advances 3.33 yards during the half second that the
bullet is passing over the 100 yards. The length of a horse being about 10 feet
(3.3 yards), it is necessary, in order to be sure of striking him, to sight 1 or
1 ½ yards in front of his head.
The
Marksman .--
The greatest obstacle to precision in firing small-arms, is the recoil of the
piece; the soldier frequently, after having sighted well, loses the direction by
the quick movement he imparts to the piece by pressing against the trigger.
As
has been already stated, the recoil does not sensibly effect the direction of
the shot. The deviations therefore which result from this cause, must be
attributed to the unskillfulness of the marksman. The principal object of
instruction is, to habituate the soldier to being surprised by the explosion, by
pressing gradually upon the trigger.
He
is first taught to sight by placing hie piece on a rest, as a wooden horse or
bag of earth, which gives him sufficient steadiness to enable the instructor to
verify and correct the pointing. The visual ray should just graze the rear
sight; by placing the eye too high, the angle of sight is increased, and the
shot goes too far.
The
men should be taught the mechanism and object of the hausse, and be instructed
to hold their arms squarely, with the hausse vertical. If the piece is held so
that the hausse is inclined, say to the right, the line of sight is thrown on.
that side, and becomes so much the more faulty as the elevation at which the
piece is fired increases. The shot will fall on that side towards which the
piece is inclined, that is, in the case supposed, to the right. For the manner
of calculating the effects of this error, see p. 215.
The
men are also taught to take the easiest and most stable positions, either
standing or kneeling; to sight and fire with blank cartridges, preserving
immovable both the body and the piece. To habituate the men to press gradually
on the trigger, they are made to fire caps at a lighted candle, placed about 3
inches from the piece. If the piece is directed properly, the jet of gas
produced by the cap will extinguish the candle. After this, they should be made
to fire blank cartridges.
Distances
.--
The estimation of distances is a very important part of the instruction for
officers, as they will direct so much the better the fire of the men they
command, when they are well exercised in measuring distances at a glance. This
knowledge is of great advantage to them in manoeuvering troops, as well as in
time of war. Soldiers thrown out as skirmishers, will have a great advantage
over an enemy if they know how to estimate distances with precision, for their
fire will then be much more accurate and efficacious.
The
men should be first taught to measure distances by the pace, in which they
should be practiced until they learn, in pacing off a distance, to take a,
uniform step of a yard.
In
order to estimate distances by the eye, spaces ore measured off, and men are
placed at points along the line to show their different appearance at the
different distances. For this purpose the ground should be level; persons are
then stationed at different points, and the men made to estimate the distances
to them. The distances are then paced, and, finally, measured. In these
different operations the men are made to notice the different parts of the body
and equipments which become indistinct as the person is removed farther off. On
a clear day, and with ordinary sight, at form 190 to 200 yards, every part of a,
man's body can be seen; and, although the details of dress and figure begin to
grow indistinct, the grades of the officers can be recognized at these
distances. From 400 to 480 yards, the face can no longer be distinguished, but
the head, body, arms anti movements, as well as the uniforms and muskets, can.
At
600 yards, the head and upper and lower parts of the body can be made out; and
of the uniform, the accoutrements and white pantaloons only can be seen.
From
750 to 800 yards, the body appears of an elongated form. Extended arms can be
seen in profile, as also the legs of men in motion. The uniform can no longer be
distinguished at 900 yards; but the files can still be seen, as well as the
movement of troops, and the inst thrown up by a, projectile ricocheting on dry
ground. From 1,100 to 1,200 yards, the files can scarcely be distinguished, and
the troops appear like solid masses, the movements of which can still be
followed.
Stadia.--
A very simple aid in estimating distances, consists of a small stick, held
vertically in the hand at arm's length, and bringing the top of a man's head in
line with the top of the stick, noting where a line from the eye of the observer
to the feet of the man cuts the stick, or stadia, as it is called in
France.
To
graduate the stadia, a man of the ordinary height of a foot soldier, say 5 ft. 8
in., is placed at a known distance, say 50 yards; and the distance on the stick
covered by him when it is held at arm's length is marked and divided into 8
equal parts.
If
the distance is now increased, until the man covers only one of these divisions,
we know he is at a distance equal to 50 yds. x 8 = 400 yards. This instrument is
not very accurate, except for short distances. A much more accurate stadia is
constructed by making use of a metal plate, having a slit in the form of an
isosceles triangle, the base of which held at a certain distance from the edge,
subtends a man (5 ft. 8 in.) say at the distance of 100 yards.
A
slider ab, Fig. 161, moves along the triangle, being always parallel to
the base, A B, and the length of it comprised between the two sides of the
triangle, represents the height of men at different distances, which are marked
in yards on the side of the triangle, above or below, according as the object
looked at is a foot or horseman. in order to keep the stadia always at the same
distance from the eye, a string is attached to the slider, the opposite end
having a knot tied in it, which is held between the teeth while using the
instrument, which is held in the right hand, the slider being moved with the
left anger. The string should always be kept stretched when the instrument is
used, and the line AB in a vertical position.
It
may be graduated, either experimentally, by noting the positions in which the
slider ab represents the apparent height of a man, at different known
distances; or it may be graduated by calculation, as follows:
Calling
the base of the triangle A B C, b, and the height h, the distance of the stadia
from the eye d, and the distance to the object whose apparent height is b, D, H,
the real height of the object, x the graduation corresponding to any other
distance D' and b' the base of the triangle aCb (Fig. 161), whose height is h-
x, the similar triangles A O B, and F O G (Fig. 162), will give the proportion
d: b::D:H and consequently d = bD/H.
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|
|
In
the triangles a O b and K O I; Fig. 162, we have d: b':: D': H and d = b'D'/H.
Hence b D =b'D' (1)
The
triangles ACB and aCb, Fig. 161, give h:h- x::b: b', and b'= (b(h-x))/h (2)
Combining
equations 1 and 2, eliminating b', and deducing the value of x, we have x= (h(D'-D))
/ D'.
When
x=0, we have b= b', and consequently D =D'. From the equation d=bD/H the value
of b is found = dH/D which is the equation of the Ordinary stadia- It gives D =
Hd/b, d being the length of the cord, H the height of the object, and b that of
the stadia scale.
French
Schools of Practice .--
In France, each regiment of infantry has a school of practice established under'
the direction of the lieutenant-colonel. A captain is especially detailed as
instructor of the firing, and is assisted by a subaltern from each battalion.
Each company has a sergeant as the instructor of the firing, and an
under-instructor.
Records
of the firing are kept in each battalion, which are inspected by the
lieutenant-colonel, who also presides at a monthly conference, at which the
chiefs of battalions and captains are present. At these meetings, such portions
of the instruction as are indicated by the colonel, are discussed. The captain
instructor gives theoretical instruction to the subalterns.
The
subaltern instructors instruct the non-commissioned officers of their
battalions, the non-commissioned instructors and their assistants, and have
charge of the firing records, and under the superintendence of the captain
instructor, and the chief of their battalion.
The non-commissioned instructors have charge of the training of the
recruits.
The
lieutenant of the armament has charge of the preservation and distribution of
the ammunition, and keeping the materials in repair.
If
schools of practice for our infantry regiments could be established on some such
basis at one or two of the large western poets, now almost abandoned, the
results to that arm of the service would be most beneficial.
NOTICE
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