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

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SALV. You will be pleaſed when you hear it, but I ſhall not
tell
it you till anon: in the mean time, let us proceed.
I have
propoſed
the obſervation of this Pendulum, to the intent, that you
ſhould
underſtand, that the impetus acquired in the deſcending
arch
, where the motion is natural, is of it ſelf able to drive the
ſaid
ball with a violent motion, as far on the other ſide in the like
aſcending
arch; if ſo, I ſay, of it ſelf, all external impediments
being
removed: I believe alſo that every one takes it for granted,
that
as in the deſcending arch the velocity all the way increaſeth,
till
it come to the loweſt point, or its perpendicularity; ſo from
this
point, by the other aſcending arch, it all the wav diminiſheth,
untill
it come to its extreme and higheſt point: and diminiſhing
with
the ſame proportions, where with it did before increaſe, ſo that
the
dgrees of the velocities in the points equidiſtant from the point
of
perpendicularity, are equal to each other.
Hence it ſeemeth
to
me (arguing with all due modeſty) that I might eaſily be induced
to
believe, that if the Terreſtrial Globe were bored thorow the

centre
, a Canon bullet deſcending through that Well, would
quire
by that time it came to the centre, ſuch an impulſe of
city
, that, it having paſſed beyond the centre, would ſpring it
wards
the other way, as great a ſpace, as that was wherewith it had
deſcended
, all the way beyond the centre diminiſhing the velocity
with
decreaſements like to the increaſements acquired in the
ſcent
: and the time ſpent in this ſecond motion of aſcent, I
lieve
, would be equal to the time of deſcent.
Now if the
able
by diminiſhing that its greateſt degree of velocity which it

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