DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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do E eſtipſis BC ſimul ſumptis ęqualis. </
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<
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">diſtantię verò AD
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DE ſunt æquales, cum ſint ęedem; erit vti〈que〉 punctum D in
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ſecunda figura centrum grauitatis magnitudinis ex AE com
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poſitæ, veluti D in prima figura ipſarum ABC centrum gra
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uitatis exiſtit. </
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<
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ponderabunt: </
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<
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">Cæterum hoc quo〈que〉 oſtendemus hoc pacto. </
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<
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">Iiſdem nam〈que〉 poſitis; æ〈que〉ponderarent ſcilicet grauia
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ABC facta ex D ſuſpenſione. </
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<
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">ſitquè punctum E
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centrum grauitatis ponderum CB. quæ quidem pondera
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CB grauitatis centrum habeant in linea CB. Dico pondus
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A ponderi ipſis CB ſimul ſumptis æquali in E conſti
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tuto æ〈que〉ponderare. </
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<
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">Mente concipiamus diſtantias EC
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EB, manente centro E, circa ipſum circumuerti poſſe;
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vt modò ſint in FEG, modò in HEK. ſimiliter in
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telligantur pondera CB, modò in FG, modò in HK
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exiſtere. </
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<
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">Quoniam igitur punctum E. centrum eſt
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grauitatis ponderum CB; erit idem E (cùm ſitum
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nonmutet) centrum grauitatis ponderum in ſitu FG, ac
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ponderum in HK exiſtentium. </
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<
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〈que〉 pondus (ex dictis) propiè in eius centro grauitatis graui
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tat; pondera ſimul CB ſiue ſint in FG, ſiue in HK, proprie
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in puncto E grauitabunt. </
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