DelMonte, Guidubaldo
,
Mechanicorvm Liber
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<
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">Sit pondus A, ſit orbiculus CED tro
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chleæ ponderi alligatæ ex kS ad rectos an
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gulos horizonti; ita vt pondus ſemper eius
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motum ſurſum, ac deorſum factum ſequa
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tur. </
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<
s
id
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">ſit deinde orbiculus circa centrum L
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trochleæ ſurſum appenſæ ſitq; funis circa
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orbiculos reuolutus BCDEHMNO,
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qui religatus ſit in B; ſitq; vis in O mouens
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pondus A mouendo ſe deorſum per OP. </
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dico potentiam in O ſemper mouere pon
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dus A vectibus horizonti ſemper æquidi
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ſtantibus. </
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<
s
id
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">ducatur NH per centrum L ho
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rizonti æquidiſtans, quæ erit vectis orbi
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culi, cuius centrum eſt L. </
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<
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EC per centrum k ſimiliter horizonti æqui
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diſtans, quæ etiam erit vectis orbiculi, cu
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ius centrum eſt k. </
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<
s
id
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">Moueatur potentia in
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O deorſum, quæ dum deorſum mouetur, ve
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ctem NH mouebit; & dum vectis moue
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tur, N deorſum mouebitur, H verò ſur
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ſum, vti ſupra dictum eſt. </
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<
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">dum autem H
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mouetur ſurſum, mouet etiam ſurſum E; &
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vectem EC, cuius fulcimentum eſt C, ſed
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fulcimentum C non poteſt mouere deor
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ſum B; ideo orbiculus, cuius centrum K, ſur
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ſum mouebitur, & per conſequens trochlea, & pondus A; vt in
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præcedenti dictum eſt. </
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">& quoniam ob eandem cauſam in præce
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dentibus aſsignatam in HN, & EC ſemper remanent vectes hori
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zonti æquidiſtantes; potentia ergo mouens pondus A ſemper
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eum mouebit vectibus horizonti æquidiſtantibus. </
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>
<
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">quod erat o
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ſtendendum. </
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1,
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Et
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10
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Huius.
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11
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huius.
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10
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Huius.
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<
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">Et ſi funis circa plures ſit reuolutus orbiculos; ſimiliter oſtende
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tur, potentiam mouere pondus vectibus horizonti ſemper æqui
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diſtantibus: & vectes orbiculorum trochleæ ſuperioris ſemper
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eſſe, vt HN, quorum fulcimenta erunt ſemper in medio: vectes au
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tem orbiculorum trochleæ inferioris ſemper exiſtere, vt EC; quo</
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