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
121
122
123
124
125
126
127
128
129
130
131
132
133
134
135
136
137
138
139
140
141
142
143
144
145
146
147
148
149
150
<
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
xlink:href
="
036/01/210.jpg
"/>
<
p
id
="
id.2.1.197.8.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.197.8.1.1.0
">Sit pondus A trochleæ inferiori alligatum,
<
lb
/>
quæ orbiculum habeat, cuius centrum ſit B; tro
<
lb
/>
chlea verò ſuperior duos orbiculos habeat,
<
lb
/>
quorum centra ſint CD; ſitq; funis circa om
<
lb
/>
nes orbiculos reuolutus, qui in EF ſit religatus;
<
lb
/>
potentiaq; ſuſtinens pondus ſit in G. </
s
>
<
s
id
="
id.2.1.197.8.1.1.0.a
">dico po
<
lb
/>
tentiam in G ponderis A duplam eſſe. </
s
>
<
s
id
="
id.2.1.197.8.1.2.0
">ſi enim
<
lb
/>
<
arrow.to.target
n
="
note278
"/>
in H k duæ eſſent potentiæ pondus ſuſtinen
<
lb
/>
<
arrow.to.target
n
="
note279
"/>
tes, eſſet vtraq; ſubdupla ponderis A; ſed po
<
lb
/>
<
arrow.to.target
n
="
note280
"/>
tentia in D dupla eſt potentiæ in H, & poten
<
lb
/>
tia in C dupla potentiæ in K; quare duæ ſimul
<
lb
/>
potentiæ in CD vtriuſq; ſimul potentiæ in H k
<
lb
/>
duplæ erunt. </
s
>
<
s
id
="
id.2.1.197.8.1.3.0
">ſed potentiæ in H k ponderi A ſunt
<
lb
/>
æquales, & potentiæ in CD ipſi potentiæ in G
<
lb
/>
ſunt etiam æquales; potentia igitur in G ponde
<
lb
/>
ris A dupla erit. </
s
>
<
s
id
="
id.2.1.197.8.1.4.0
">quod oportebat demonſtrare. </
s
>
</
p
>
<
p
id
="
id.2.1.198.1.0.0.0
"
type
="
margin
">
<
s
id
="
id.2.1.198.1.1.1.0
">
<
margin.target
id
="
note278
"/>
2.
<
emph
type
="
italics
"/>
Cor.
<
emph.end
type
="
italics
"/>
</
s
>
<
s
id
="
id.2.1.198.1.1.2.0
">
<
margin.target
id
="
note279
"/>
2
<
emph
type
="
italics
"/>
Huius.
<
emph.end
type
="
italics
"/>
</
s
>
<
s
id
="
id.2.1.198.1.1.3.0
">
<
margin.target
id
="
note280
"/>
<
emph
type
="
italics
"/>
Ex
<
emph.end
type
="
italics
"/>
15
<
emph
type
="
italics
"/>
huius.
<
emph.end
type
="
italics
"/>
</
s
>
</
p
>
<
p
id
="
id.2.1.199.1.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.199.1.1.1.0
">Si autem in G ſit potentia mouens pon
<
lb
/>
dus, ſimiliter vt in præcedenti oſtendetur ſpa
<
lb
/>
tium ponderis ſpatii potentiæ duplum eſſe.
<
figure
id
="
id.036.01.210.1.jpg
"
place
="
text
"
xlink:href
="
036/01/210/1.jpg
"
number
="
193
"/>
</
s
>
</
p
>
<
p
id
="
id.2.1.199.2.0.0.0
"
type
="
main
">
<
s
id
="
id.2.1.199.2.1.1.0
">Hinc quoq; conſiderandum eſt vectem PQ
<
lb
/>
non moueri, quia vectis LM habet fulcimen
<
lb
/>
tum in L, potentia in medio, & pondus in M. </
s
>
<
s
id
="
id.2.1.199.2.1.1.0.a
">
<
lb
/>
vectis autem NO habet fulcimentum in O,
<
lb
/>
potentia in medio, & pondus in N. </
s
>
<
s
id
="
N15D20
">quare M, & N ſurſum mo
<
lb
/>
uebuntur. </
s
>
<
s
id
="
id.2.1.199.2.1.2.0
">in contrarias igitur partes orbiculi, quorum centra
<
lb
/>
ſunt CD mouentur. </
s
>
<
s
id
="
id.2.1.199.2.1.3.0
">idcirco vectis PQ in neutram partem mo
<
lb
/>
uebitur; eritq;, ac ſi in medio eſſet appenſum pondus, & in PQ
<
lb
/>
duæ potentiæ æquales dimidio ponderis A. </
s
>
<
s
id
="
N15D30
">vtraq; enim potentia
<
lb
/>
in HK ſubdupla eſt ponderis A. </
s
>
<
s
id
="
N15D34
">totus igitur orbiculus, cuius
<
lb
/>
centrum B ſurſum mouebitur, ſed non circumuertetur. </
s
>
</
p
>
</
chap
>
</
body
>
</
text
>
</
archimedes
>