DelMonte, Guidubaldo
,
Mechanicorvm Liber
Text
Text Image
Image
XML
Thumbnail overview
Document information
None
Concordance
Figures
Thumbnails
Page concordance
<
1 - 30
31 - 60
61 - 90
91 - 120
121 - 150
151 - 180
181 - 210
211 - 240
241 - 270
271 - 288
>
Scan
Original
181
182
183
184
185
186
187
188
189
190
191
192
193
194
195
196
197
198
199
200
201
202
203
204
205
206
207
208
209
210
<
1 - 30
31 - 60
61 - 90
91 - 120
121 - 150
151 - 180
181 - 210
211 - 240
241 - 270
271 - 288
>
page
|<
<
of 288
>
>|
<
archimedes
>
<
text
>
<
body
>
<
chap
id
="
N13F6F
">
<
pb
n
="
85
"
xlink:href
="
036/01/183.jpg
"/>
<
p
id
="
id.2.1.169.14.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.169.14.1.1.0
">Si autem funis in G circa alium reuoluatur
<
lb
/>
orbiculum, cuius centrum k; ſitq; huiuſmo
<
lb
/>
di orbiculi trochlea deorſum affixa, quæ nul
<
lb
/>
lum alium habeat motum, niſi liberam orbi
<
lb
/>
culi circa axem reuolutionem; funiſq; relige
<
lb
/>
tur in M; erit potentia in H ſuſtinens pondus
<
lb
/>
B ſimiliter ipſius ponderis dupla. </
s
>
<
s
id
="
id.2.1.169.14.1.2.0
">quod qui
<
lb
/>
dem manifeſtum eſt, cùm idem prorſus ſit,
<
lb
/>
ſiue funis ſit religatus in M, ſiue in G. </
s
>
<
s
id
="
N151F7
">orbicu
<
lb
/>
lus enim, cuius centrum k, nihil efficit; penituſ
<
lb
/>
〈qué〉 inutilis eſt.
<
figure
id
="
id.036.01.183.1.jpg
"
place
="
text
"
xlink:href
="
036/01/183/1.jpg
"
number
="
170
"/>
</
s
>
</
p
>
<
p
id
="
id.2.1.169.15.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.169.15.1.1.0
">Si verò ſit potentia in M ſuſtinens pon
<
lb
/>
dus B, & trochlea ſuperior ſit ſurſum appen
<
lb
/>
ſa; erit potentia in M æqualis ponderi B. </
s
>
</
p
>
<
p
id
="
id.2.1.169.16.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.169.16.1.1.0
">Quoniam enim potentia in G ſuſtinens
<
arrow.to.target
n
="
note254
"/>
<
lb
/>
pondus B æqualis eſt ponderi B, & ipſi po
<
lb
/>
tentiæ in G æqualis eſt potentia in L; eſt
<
lb
/>
enim GL vectis, cuius fulcimentum eſt k;
<
lb
/>
& diſtantia Gk diſtantiæ kL eſt æqualis;
<
lb
/>
erit igitur potentia in L, ſiue (quod idem eſt)
<
lb
/>
in M, ponderi B æqualis. </
s
>
</
p
>
<
p
id
="
id.2.1.170.1.0.0.0
"
type
="
margin
">
<
s
id
="
id.2.1.170.1.1.1.0
">
<
margin.target
id
="
note254
"/>
1
<
emph
type
="
italics
"/>
Huius.
<
emph.end
type
="
italics
"/>
</
s
>
</
p
>
<
p
id
="
id.2.1.171.1.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.171.1.1.1.0
">Huiuſmodi autem motus fit vectibus DF LG, quorum fulci
<
lb
/>
menta ſunt kA, & pondus in D, & potentia in F. </
s
>
<
s
id
="
N15236
">ſed in vecte
<
lb
/>
LG potentia eſt in L, pondus verò, ac ſi eſſet in G. </
s
>
</
p
>
<
p
id
="
id.2.1.171.2.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.171.2.1.1.0
">Si deinde in M ſit potentia mouens pondus, transferaturq; po
<
lb
/>
tentia in N, pondus autem motum fuerit vſq; ad O; erit MN
<
lb
/>
ſpatium potentiæ æquale ſpatio CO ponderis. </
s
>
<
s
id
="
id.2.1.171.2.1.2.0
">Cùm enim funis
<
lb
/>
MLGFDC æqualis ſit funi NLGFDO.</
s
>
<
s
id
="
N15249
"> eſt enim idem funis;
<
lb
/>
dempto communi MLGFDO; erit ſpatium MN potentiæ æ
<
lb
/>
quale ſpatio CO ponderis. </
s
>
</
p
>
<
p
id
="
id.2.1.171.3.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.171.3.1.1.0
">Et ſi funis in M circa plures reuoluatur orbiculos, ſemper erit
<
lb
/>
potentia altero eius extremo pondus ſuſtinens æqualis ipſi ponderi. </
s
>
<
s
id
="
id.2.1.171.3.1.2.0
">
<
lb
/>
ſpatiaq; ponderis, atq; potentiæ mouentis ſemper oſtendentur
<
lb
/>
æqualia. </
s
>
</
p
>
</
chap
>
</
body
>
</
text
>
</
archimedes
>