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

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1
SALV. I have already foretold it. Nevertheleſſe we will try
whether
by drawing a Diagram thereof, we can give ſome
ſmall
light to the ſame; though indeed it might better be ſet
forth
by ſolid bodies than by bare Schemes; yet we will help our
ſelves
with Perſpective and fore-ſhortning.
Let us draw
fore
, as before, the circumference of the Grand Orb, [as in
Fig
. 4.] in which the point A is underſtood to be one of the
Solſtitials
, and the diameter A P the common Section of the
Solſtitial
Colure, and of the plane of the Grand Orb or
tick
; and in that ſame point A let us ſuppoſe the centre of the
Terreſtrial
Globe to be placed, the Axis of which C A B,
clined
upon the Plane of the Grand Orb, falleth on the plane of
the
ſaid Colure that paſſeth thorow both the Axis of the
ctial
, and of the Ecliptick.
And for to prevent confuſion, let
us
only draw the Equinoctial circle, marking it with theſe
cters
D G E F, the common ſection of which, with the plane of
the
grand Orb, let be the line D E, ſo that half of the ſaid
quinoctial
D F E will remain inclined below the plane of the
Grand
Orb, and the other half D G E elevated above.
Let
now
the Revolution of the ſaid Equinoctial be made, according
to
the order of the points D G E F, and the motion of the
tre
from A towards E.
And becauſe the centre of the Earth
being
in A, the Axis C B (which is erect upon the diameter of
the
Equinoctial D E) falleth, as hath been ſaid, in the
tial
Colure, the common Section of which and of the
Grand
Orb, is the diameter P A, the ſaid line P A ſhall

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