Baliani, Giovanni Battista
,
De motu naturali gravium solidorum
,
1638
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<
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<
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">Datis duobus planis diverse inclinatis longitudinis no-
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tae; & nota diuturnitate gravis moti super uno, re-
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perire diuturnitatem si moveatur super alio.
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">Sint plana AB, CD inclinata, & sit data diuturnitas E
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plani AB.
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<
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<
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">Fiat AF, paralella, & aequalis datae CD, in qua reperiatur
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punctum G quo perveniat grave, tempore quo in B
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, unde
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E est etiam diuturnitas spatii AG, quo dato, & spatio
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AF perquiratur eias diuturnitas, quae sit H
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, & dico
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H esse diuturnitatem quae grave descendit in CD.
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Per 17.
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hujus.
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Per 9.
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hujus.
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<
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id
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">Quoniam E, H sunt diuturnitates gravium descendentium
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in AG, seu AB, & AF, per constructionem, & AF
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est aequalis, & paralella datae CD per constructionem,
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sunt etiam E, H diuturnitates ipsarum AB, & CD
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, unde
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reperta est diuturnitas ipsius CD. </
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Per 3.
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pron.
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