Essays on the Microscope: Containing a Practical Description of the Most Improved Microscopes, a General History of Insects, etc., etc.Adams, George
Science
Essays on the Microscope: Containing a Practical Description of the Most Improved Microscopes, a General History of Insects, etc., etc.
Adams, George
Insects -- Early works to 1800; Microscopy -- Early works to 1800
The needle will now traverse the field of the microscope, and measure
the length and breadth of the image of any object that is applied to it.
But further assistance must be had, in order to measure the object
itself, which is a subject of real importance; for though we have
ascertained the power of the microscope, and know that it is so many
thousand times, yet this will be of little assistance towards
ascertaining an accurate idea of its real size; for our ideas of bulk
being formed by the comparison of one object with another, we can only
judge of that of any particular body, by comparing it with another
whose size is known: the same thing is necessary, in order to form an
estimate by the microscope; therefore, to ascertain the real measure of
the object, we must make the point of the needle pass over the image of
a known part of an inch placed on the stage, and write down the
revolutions made by the screw, while the needle passed over the image of
this known measure; by which means we ascertain the number of
revolutions on the screw, which are adequate to a real and known measure
on the stage. As it requires an attentive eye to watch the motion of the
needle point, as it passes over the image of a known part of an inch on
the stage, we ought not to trust to one single measurement of the image,
but ought to repeat it at least six times; then add the six measures
thus obtained together, and divide their sum by six, or the number of
trials; the quotient will be the mean of all the trials. This result is
to be placed in a column of a table, next to that which contains the
number of the magnifiers.
By the assistance of the sectoral scale, we obtain with ease a small
part of an inch. This scale is shewn at Fig. 5, 6, 7. Plate II. A, in
which the two lines c a c b, with the side a b, form an isosceles
triangle; each of the sides is two inches long, and the base one-tenth
of an inch. The longer sides may be of any given length, and the base
still only of one-tenth of an inch. The longer lines may be considered
as the line of lines upon a sector opened to one-tenth of an inch.
Hence, whatever number of equal parts ca cb are divided into, their
transverse measure will be such a part of one-tenth as is expressed by
their divisions. Thus, if it be divided into ten equal parts, this will
divide the inch into one-hundred equal parts; the first division next c
will be equal to one-hundredth part of an inch, because it is the tenth
part of one-tenth of an inch. If these lines be divided into twenty
equal parts, the inch will be by those means divided into two hundred
equal parts. Lastly, if a b c a be made three inches long, and divided
into one-hundred equal parts, we obtain with ease the one-thousandth
part. The scale is represented as solid at Fig. 6, but as perforated at
Fig. 5 and 7; so that the light passes through the aperture, when the
sectoral part is placed on the stage.
Public-domain text, read in full here on John Shaqi.
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