Varro, Michael
,
De motv tractatvs
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<
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>Primùm enim ex doctrina ſecundi
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lẽmatis
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, quod
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inferiùs demonſtrabitur, ſciam proportionem pro
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ximè maiorem, quàm ſit A ad B proportio. </
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<
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>Deinde
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ex doctrina primi lemmatis ita connectam A & B,
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vt quando ambo mouebuntur, nunc ſit ratio motus
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quo B mouebitur ad
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motũ
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quo A mouebitur, quàm
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ſit A ad B. </
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<
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>His peractis ſequitur vim A pondus B mo
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turam ex ſecundo ſuperiùs demonſtrato theorema
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te. </
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>Quod erat propoſitum. </
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<
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>LEMMA I.</
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<
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>Duas vires ita connectere, vt ſi moueantur,
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earũ
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motus, in data ratione alter ad alterum ſe habeant
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vires contrariæ, aut medio aliquo, aut per ſe abſque
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vllo medio committuntur. </
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<
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>Si abſque medio com
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mittant, eodem motu mouebuntur, maior enim mi
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norem eodem motu, quo ipſa moueri poterit, mo
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uebit: aut æquilibrium
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faciẽt
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, ſi æquales ſint: vt ſi le
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ue graui committatur, ſiquidem leuitas grauitate
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maior ſit, attolletur graue: ſin verò grauitas maior
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ſit, leue deprimetur: ſi æqualia ſint, non mouebun
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tur. </
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<
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>Si verò medio aliquo connectantur mediorum
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varia ſunt genera. </
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<
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>Aut enim medium eſt flexibile &
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, vt funis, catena, &c. </
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<
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>aut eſt inflexibile, il
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lúdque aut rectum, aut curuum, vt recta linea vel
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curua vel angulus. </
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<
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>Atque hæc omnia aut continua </
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