The art of glass-blowing : $b or Plain instructions for making the chemical and philosophical instruments which are formed of glassDanger, T.-P.
Science
The art of glass-blowing : $b or Plain instructions for making the chemical and philosophical instruments which are formed of glass
Danger, T.-P.
Glass blowing and working
These caps can be made of different materials. It is most advisable to
have them made of copper or brass; those which are formed of tin plate
(white iron), and which are commonly used in chemical laboratories, are
the worst kind of all. They soon become covered with grease or soot,
which either completely closes up the orifices, or, at least, very soon
alters the circular form which is necessary to the production of a good
fire. Glass caps are less liable to get dirty, and are much cheaper
than the above; but, on the other hand, they have the disadvantage
of being easily melted. This can to a certain extent be remedied by
making the points of very thick glass, and by always keeping them at
some distance from the flame. Moreover, as you can make them yourself
when you are at leisure, their use is very commodious. If they are to
be used with the blowpipe described in this work, they must be fixed
in the cork that closes the passage through which the current of air
arrives. _C c_ and _C´ c_ (pl. 1, fig. 19) are two glass beaks, _c c_
are the corks, which can indifferently be adapted to _c_, in the wooden
vice, by which the various parts of the blowpipe are connected when it
is in action.
Of whatever material the beak may be made, its orifice must be
perfectly round, and the _size_ of the orifice, as we have before
observed, must have a relation to the size of the wick which is to
be used with it. You can ascertain the diameters of the orifices by
inserting into them a little plate of brass, having the form of a long
isoceles triangle, such as is represented by pl. 1, fig. 2. It should
be an inch long, the twelfth of an inch wide at one end, and diminish
to nothing at the other. When divided into eight equal parts, it will
give, at the divisions, the respective proportions of 1, 2, 3, 4, 5,
6, 7 _eighths_ of the diameter at the wide end, as is exemplified by
the figure above referred to. We have stated in the following table
the relative diameters which long experience has recommended to us,
as being adapted to produce the greatest effect; yet it is not to
be imagined that these proportions are mathematically correct and
indispensable for the obtaining of good results. A sensible difference
of effect would be perceived, however, were these proportions departed
from in a notable manner.
Public-domain text, read in full here on John Shaqi.
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