DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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AB ſiuè æqua
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lia, ſiue in ęqua
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lia æ〈que〉ponde
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rent ex diſtan
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tijs AC CB, al
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teri verò gra
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uium, putà B,
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adijciatur pon
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dus D. perſpicuum eſt pondera BD ſimul magis ponderare,
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quàm A. ſi enim B ę〈que〉ponderat ipſi A; erit pondus B in
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hoc ſitu æ〈que〉graue, vt A: pondera igitur BD in hoc ſitu
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erunt æ〈que〉grauia, vt pondus A. ſed grauiora exiſtent, quàm
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A. quare BD deorſum tendent. </
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aliquid, non æ〈que〉ponderare; verùm ad graue, à
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quo nil ablatum eſt, deorſum tendere. </
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<
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">Ae〈que〉ponderent grauia BD ſimul, & A
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di
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ſtantias CB CA; vt in eadem figura, & ab altero eorum, putà
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BD, auferatur D, remanebunt grauia BA; eritquè A gra
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uius ipſo B. Nam ſi BD ſimul æ〈que〉ponderant ipſi A, B
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tantùm eidem A non æ〈que〉ponderabit, ſed leuius erit. </
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<
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ſequitur ex parte A motum fieri deorſum. </
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