Salusbury, Thomas, Mathematical collections and translations (Tome I), 1667

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1and indubitable fundamentals. And becauſe, as I ſay, I deſire de­
monſtratively
to aſſure you, and not with only probable diſcour­
ſes
to perſwade you; preſuppoſing, that you have ſo much know­
ledge
of the Mechanical Concluſions, by others heretofore funda­
mentally
handled, as ſufficeth for our purpoſe; it is requiſite, that
before
we proceed any further, we conſider what effect that is which
opperates
in the Fraction of a Beam of Wood, or other Solid, whoſe
parts
are firmly connected; becauſe this is the firſt Notion, where­
on
the firſt and ſimple principle dependeth, which as familiarly
known
, we may take for granted.
For the clearer explanation
whereof
; let us take the Cilinder, or Priſme, A. B. of Wood, or
other
ſolid and coherent matter, faſtned above in A, and hanging
perpendicular
; to which, at the other end B, let there hang the
Weight
C: It is manifeſt, that how great ſoever the Tenacity and
coherence
of the parts of the ſaid Solid to one another be, ſo it be
not
infinite, it may be overcome by the
Force
of the drawing Weight C: whoſe
Gravity
I ſuppoſe may be encreaſed as much
52[Figure 52]
as
we pleaſe; by the encreaſe whereof the
ſaid
Solid in fine ſhall break, like as if it had
been
a Cord.
And, as in a Cord, we under­
ſtand
its reſiſtance to proceed from the mul­
titude
of the ſtrings or threads in the Hemp
that
compoſe it, ſo in Wood we ſee its veins,
and
grain diſtended lengthwaies, that render
it
far more reſiſting againſt Fraction, then any
Rope
would be, of the ſame thickneſſe: but
in
a Cylinder of ſtone or Metal the Tenacity
of
its parts, (which yet ſeemeth greater) de­
pendeth
on another kind of Cement,
than
of ſtrings, or grains, and yet they alſo
being
drawn with equivalent force, break.
By Accademick
here
, as in his
Dialogues
of the
Syſteme
, Galile­
us
meaneth him­
ſelf
.

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