A Text-Book of Precious Stones for Jewelers and the Gem-Loving PublicWade, Frank Bertram
Science
A Text-Book of Precious Stones for Jewelers and the Gem-Loving Public
Wade, Frank Bertram
Precious stones
HOW CUTTING INCREASES BRILLIANCY. Primarily the object of cutting a
diamond is to make it more brilliant. So true is this that the usual
form to which diamonds are cut has come to be called the _brilliant_.
The adjective has become a noun. The increased brilliancy is due mainly
to two effects: First, greatly increased reflection of light, and
second, dispersion of light. The reflection is partly external but
principally internal.
Taking up first the internal reflection which is responsible for most of
the white brilliancy of the cut stone we must note that it is a fact
that light that is passing through any transparent material will, upon
arriving at any polished surface, either penetrate and emerge or else it
will be reflected within the material, depending upon the angle at
which the light strikes the surface. For each material there is a
definite angle outside of which light that is passing as above
described, is _totally reflected_ within the material.
[Illustration: FIG. 9.
_AB_ represents the back surface of a piece of diamond.
_CD_ is a line perpendicular to _AB_.
Angle _CDE_ is about 24 degrees.
Dotted line, _FDH_ represents the course taken by a ray of light which
is totally reflected at _D_ in such fashion that angle _FDA_ equals
angle _HDB_.
Any light proceeding towards _AB_ but between _E_ and _C_, would fail to
be totally reflected. Most of it would penetrate _AB_.]
TOTAL REFLECTION. For diamond this _critical angle_, as it is called, is
very nearly 24° from a perpendicular to the surface. If now, we shape a
diamond so that most of the light that enters it from the front falls
upon the first back surface that it meets, at an angle greater than 24°
to a perpendicular to that surface, the light will be totally reflected
within the stone. The angle at which it is reflected will be the same as
that at which it meets the surface. In other words the angles of
incidence and of reflection are equal. See Fig. 9 for an illustration of
this point.
THEORY OF THE "BRILLIANT." In the usual "brilliant" much of the light
that enters through the front surface is thus totally reflected from the
first rear facet that it meets and then proceeds across the stone to be
again totally reflected from the opposite side of the brilliant. This
time the light proceeds toward the top of the stone. See Fig. 10--(From
G. F. Herbert-Smith's _Gem-Stones_).
Public-domain text, read in full here on John Shaqi.
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