Class Book for the School of Musketry, Hythe: Prepared for the Use of OfficersWilford, Ernest Christian
History
Class Book for the School of Musketry, Hythe: Prepared for the Use of Officers
Wilford, Ernest Christian
Firearms; Gunpowder; Military education; Shooting, Military
By the desire of our first Patron, the late Lord Hardinge, Mr. Whitworth
was induced to turn his mechanical genius to the Soldier’s Gun, which
resulted in his adopting the polygonal form of bore. His barrel is
hexagonal, and thus, instead of consisting of non-effective lands, and
partly of grooves, consists entirely of effective rifling surfaces. The
angular corners of the hexagon are always rounded. Supposing a bullet of
a cylindrical shape to be fired, when it begins to expand it is driven
into the recesses of the hexagon. It thus adapts itself to the curves of
the spiral, and the inclined sides of the hexagon offering no direct
resistance, expansion is easily effected.
~Westley Richards octagonal.~
Mr. Westley Richards has followed Mr. Whitworth, by using a polygonal
bore, having applied his highly meritorious system of breech-loading to
a barrel upon the Whitworth principle, of an octagonal form.
~Eliptic rifling.~
~By Captain Berner, 1835.~
~By Mr. Lancaster.~
The cardinal feature of this structure is, that the bore of the barrel
is smooth, and instead of being circular, is cut into the form of an
ellipse, i.e., it has a major and minor axis. Upon being expanded by the
force of the powder, the bullet is forced into the greater axis of the
ellipse, which performs the office of the grooves, rifling the
projectile, and imparting to it the spiral or normal movement round its
own axis. In 1835 a Captain Berner submitted his elliptical bore musket
to the inspection and trial of the Royal Hanoverian Commission,
appointed for that purpose, and which gave results so satisfactory, that
it was considered admirably adapted for the Jäger and Light Infantry
Battalions. This principle has been patented by Mr. Lancaster, and the
advantages of this form have been previously adverted to.
~Odd number of grooves.~
It is supposed by some persons that if the number of grooves be even, so
that they will be opposite to one another, the bullet would then require
more force to enlarge it, so as to fill them properly. If the number be
unequal, the lands will be opposite to the grooves, and the lead, in
forcing, spreading on all sides, will encounter a land opposite to each
groove, which will in some measure repel it, and render its introduction
into the opposite groove more complete.
This ingenious theory is set at nought by Whitworth, Jacobs, Lancaster,
W. Richards, &c., &c., who all recommended an even number of grooves,
while the Government arms have an odd number.
~Drift or cant.~
Public-domain text, read in full here on John Shaqi.
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