DelMonte, Guidubaldo
,
Mechanicorvm Liber
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<
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">Si autem in L ſit potentia mouens pondus. </
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Dico ſpatium potentiæ ſpatii ponderis ſeſquial
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terum eſſe. </
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<
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id.2.1.183.2.1.1.0
">Iiſdem poſitis, perueniat orbi
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culus ABC vſq; ad MNO, &
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DEF ad PQR; & H in S; &
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pondus G vſq; ad T. </
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<
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">Et quoniam
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funis HABCDEFK eſt æqualis
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funi SMNOPQRk, cùm ſit
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idem funis; & funes circa ſemicir
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culos ABC MNO ſunt inter ſe
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ſe æquales; qui verò ſunt circa
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DEF PQR ſimiliter inter ſe æ
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quales; Demptis igitur AS CP
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RK communibus, erunt duo CO
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MA tribus DP HS FR æqua
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les. </
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<
s
id
="
id.2.1.183.2.1.2.0
">ſed vterq; CO AM ſeorſum
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eſt æqualis ſpatio potentiæ motæ. </
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id.2.1.183.2.1.3.0
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quare duo CO MA, ſimul ſpatii
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potentiæ dupli erunt: treſq; DP
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HS FR ſimul ſimili modo ſpatii
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ponderis moti tripli erunt. </
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<
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">dimidia
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verò pars, hoc eſt ſpatium poten
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tiæ motæ ad tertiam, ad ſpatium
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ſcilicet ponderis moti ita ſe habet,
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vt duplum dimidii ad duplum ter
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tii; hoc eſt, vt totum ad duas ter
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tias, quod eſt vt tria ad duo. </
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<
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">ſpatium ergo potentiæ in L ſpa
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tii ponderis G moti ſeſquialterum eſt. </
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<
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id
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id.2.1.183.2.1.6.0
">quod oſtendere opor
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tebat. </
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