Moxon's mechanick exercises, volume 1 (of 2) : $b The doctrine of handy-works applied to the art of printingMoxon, Joseph
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Moxon's mechanick exercises, volume 1 (of 2) : $b The doctrine of handy-works applied to the art of printing
Moxon, Joseph
Printing -- Early works to 1800
It may indeed be thought impossible to divide a Body into seven
equal Parts, and much more difficult to divide each of those seven
equal Parts into six equal Parts, which are forty-two, as aforesaid,
especially if the Body be but small; but yet it is possible with
curious Working: For seven thin Spaces may be Cast and Rubb’d to do it.
And for dividing each of the thin Spaces into six equal Parts, you may
Cast and Rub Full Point . to be of the thickness of one thin Space,
and one sixth part of a thin Space: And you may Cast and Rub : to be
the thickness of one thin Space, and two sixth parts of a thin Space:
And you may Cast and Rub , to be the thickness of one thin Space, and
three sixth parts of a thin Space: And you may Cast and Rub - to be the
thickness of one thin Space, and four sixth parts of a thin Space: And
you may Cast and Rub ; to be the thickness of one thin Space, and five
sixth parts of a thin Space.
The reason why I propose . to be Cast and Rubb’d one sixth part thicker
than a thin Space, is only that it may be readily distinguished from :
, - ; which are two sixth parts, three sixth parts, four sixth parts,
five sixth parts thicker than a thin Space. And for six sixth parts
thicker than a thin Space, two thin Spaces does it.
The manner of adjusting these several Sixth Parts of Thicknesses is as
follows. You may try if six . exactly agree, and be even with seven
thin Spaces; (or, which is all one, a Body) for then is each of those
six . one sixth part thicker than a thin Space, because it drives out
a thin Space in six thin Spaces. And you may try if six : be equal to
a Body and one thin Space; for then is each : two sixth parts thicker
than a thin Space. If six , be equal to nine thin Spaces, then each ,
is three sixth parts of a thin Space thicker than a thin Space. If six
- be equal to ten thin Spaces, then each - is four sixth parts of a
thin Space thicker than a thin Space. If six ; be equal to eleven thin
Spaces, then each ; is five sixth parts of a thin Space thicker than a
thin Space.
Now, as aforesaid, a thin Space being one seventh part of the Body, and
the thin Space thus divided, you have the whole Body actually divided
into forty and two equal parts, as I have divided them in my Drafts of
Letters down the Sides, and in the Bottom-Line.
Though I have thus shewed how to divide a thin Space into six equal
Parts, yet when the Letter to be Cut proves of a small Body, the thin
Space divided into two equal Parts may serve: If it prove bigger, into
three or four equal Parts: And of the largest Bodies, they may be
divided into six, as aforesaid.
Public-domain text, read in full here on John Shaqi.
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