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

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SALV. He betakes himſelf, in like manner, to two threads, yet
more
unable to uphold him than the former: one of which is
wiſe
faſtened to refraction, but ſo much leſs firmly, in that he
ſaith
, that refraction operating upon the new Star, and ſublimating
it
higher than its true ſituation, maketh the ſeeming diſtances
tain
to be diſtinguiſhed from the true, when compared to the
cumpoſed
fixed Stars that environ it.
Nor can I ſufficiently
mire
how he can diſſemble his knowing how that the ſame
ction
will work alike upon the new Star, as upon the antient one
its
neighbour, elevating both equally, ſo as that ſuch a like
dent
altereth not the ſpace betwixt them.
His other ſubterfuge is
yet
more unhappy, and carryeth with it much of ridiculous, it
ing
founded upon the errour that may ariſe in the inſtrumen
peration
it ſelf; whilſt that the Obſervator not being able to
conſtitute
the centre of the eyes pupil in the centre of the
tant
(an Inſtrument imployed in obſerving the diſtance between
two
Stars) but holding it elevated above that centre, as much as
the
ſaid pupil is diſtant from I know not what bone of the cheek,
againſt
which the end of the Inſtrument reſteth, there is formed
in
the eye an angle more acute than that which is made by the ſides
of
the Inſtrument; which angle of rayes differeth alſo from it
ſelf
, at ſuch time as a man looketh upon Stars, not much elevated
above
the Horizon, and the ſame being afterwards placed at a
great
height; that angle, ſaith he, is made different, while the
ſtrument
goeth aſcending, the head ſtanding ſtill: but if in
ting
the Inſtrument, the neck ſhould bend backwards, and the
head
go riſing, together with the Inſtrument, the angle would then
continue
the ſame.
So that the Authours anſwer ſuppoſeth that
the
Obſervators in uſing the Inſtrument have not raiſed the head,
as
they ought to have done; a thing which hath nothing of
hood
in it.
But granting that ſo it had been, I leave you to judge
what
difference can be between two acute angles of two
ral
triangles, the ſides of one of which triangles are each four
[Italian] Braces [i.e. about three Engliſh yards] and thoſe of the
other
, four braces within the quantity of the diameter of a Pea;
for
the differences cannot be abſolutely greater between the length
of
the two viſive rayes, whilſt the line is drawn perpendicularly
from
the centre of the pupil, upon the plain of the Rule of the
Sextant
(which line is no bigger than the breath of the thumb)
and
the length of the ſame rayes, whilſt elevating the Sextant,
without
raiſing the head together with it, that ſame line no longer
falleth
perpendicularly upon the ſaid plane, but inclineth, making

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