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

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1to be perpetually moved with an Equable Circular Motion, made
them
, they departing from Reſt, to move along determinate Spaces
with
that Natural Motion in a Right Line, according to which we
ſenſibly
ſee our Moveables to move from the ſtate of Reſt ſucceſ­
ſively
Accelerating.
And he addeth, that having made them to
acquire
that degree in which it pleaſed him that they ſhould after­
wards
be perpetually conſerved, he converted their Right or direct
Motion
into Circular; which only is apt to conſerve it ſelf Equa­
ble
, alwaies revolving without receding from, or approaching to
any
prefixed term by them deſired.
The Conceit is truly worthy
of
Plato; and is the more to be eſteemed in that the grounds there­
of
paſſed over in ſilence by him, and diſcovered by our Author by
taking
off the Mask or Poetick Repreſentation, do ſhew it to be
in
its native aſpect a true Hiſtory.
And I think it very credible that
we
having by the Doctrine of Aſtronomy ſufficiently competent
Knowledge
of the Magnitudes of the Orbes of the Planets, and of
their
Diſtances from the Center about which they move, as alſo
of
their Velocities, our Author (to whom Plato's Conjecture was
not
unknown) may ſometime for his curioſity have had ſome
thought
of attempting to inveſtigate whether one might aſſign a
determinate
Sublimity from which the Bodies of the Planets depar­
ting
, as from a ſtate of Reſt, and moved for certain Spaces with a
Right
and Naturally Accelerate Motion, afterwards converting
the
Acquired Velocity into Equable Motions, they might be found
to
correſpond with the greatneſs of their Orbes, and with the Times
of
their Revolutions.
PROBL. I. PROP. IV.

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