Galilei, Galileo
,
Mechanics
,
1665
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Term
of
thoſe
Diſtances
,
that
is
from
the
point
of
Suſpenſion
,
to
the
ſame
Center
of
the
Earrh.
Theſe
things
determined
and
ſuppoſed
,
we
come
to
the
explica-
tion
of
a
Principle
,
the
moſt
common
and
materiall
of
the
greater
part
of
Mechanick
Inſtruments
:
demonſtrating
,
that
unequall
Weights
weigh
equally
when
ſuſpended
by
[
or
at
]
unequal
Diſtan-
ces
,
which
have
contrary
proportion
to
that
which
thoſe
weights
are
found
to
have
,
See
the
Demonſtration
in
the
beginning
of
the
ſecond
Dialogue
of
Local-Motions.
Some
Adveriiſements
about
what
hath
been
ſaid
.
Now
being
that
Weights
unequall
come
to
acquire
equall
Moment
,
by
being
alternately
ſuſpended
at
Diſtances
that
have
the
ſame
proportion
with
them
;
I
think
it
not
fit
to
over
paſſe
with
ſilence
another
congruicy
and
probability
,
which
may
confirm
the
ſame
truth
;
for
let
the
Ballance
A
B
,
be
conſide-
red
,
as
it
is
divided
into
unequal
parts
in
the
point
C
,
and
let
the
Weights
be
of
the
ſame
propor-
[Figure 2]
tion
that
is
between
the
Diſtan-
ces
B
C
,
and
C
A
,
alternately
ſuſpended
by
the
points
A
,
and
B
:
It
is
already
manifeſt
,
that
the
one
will
counterpoiſe
the
other
,
and
conſequently
,
that
were
there
added
to
one
of
them
a
very
ſmall
Moment
of
Gravity
,
it
would
preponderate
,
raiſing
the
other
,
ſo
that
an
inſenſible
Weight
put
to
the
Grave
B
,
the
Ballance
would
move
and
deſcend
from
the
point
B
towards
E
,
and
the
other
extream
A
would
aſcend
into
D
,
and
in
regard
that
to
weigh
down
B
,
every
ſmall
Gravity
is
ſufficient
,
therefore
not
keeping
any
accompt
of
this
inſenſible
Moment
,
we
will
put
no
difference
between
one
Weights
ſuſtaining
,
and
one
Weights
moving
another
.
Now
,
let
us
conſider
the
Motion
which
the
Weight
B
makes
,
deſcending
into
E
,
and
that
which
the
other
A
makes
in
aſcending
into
D
,
we
ſhall
without
doubt
find
the
Space
B
E
to
be
ſo
much
greater
than
the
Space
A
D
,
as
the
Di-
ſtance
B
C
is
greater
than
C
A
,
forming
in
the
Center
C
two
an-
gles
D
C
A
,
and
E
C
B
, equall
as
being
at
the
Cock
,
and
conſe-
quently
two
Circumferences
A
D
and
B
E
alike
;
and
to
have
the
ſame
proportion
to
one
another
,
as
have
the
Semidiameters
B
C
,
and
C
A
,
by
which
they
are
deſcribed
:
ſo
that
then
the
Velocity
of
the
Motion
of
the
deſcending
Grave
B
cometh
to
be
ſo
much
Superiour
to
the
Velocity
of
the
other
aſcending
Moveable
A
,
as
the
Gravity
of
this
exceeds
the
Gravity
of
that
;
and
it
not
being
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