Baliani, Giovanni Battista, De motu naturali gravium solidorum, 1638

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              <s id="s.000338">Quoniam notum est triangulum AEB, cum notus sit angu-
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              lus AEB aequalis alterno EDF inclinationis notae, & E
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              AB rectus ex constructione, & notum latus AB ex hypo-
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              tesi, notum erit etiam latus EB, & quia diuturnitas in pla-
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              no BD est eadem ac si motus antecedens esset per EB
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              , EB,
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              & ED sunt in duplicata ratione diuturnitatum G, K ex con-
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              structione; unde a K deducta KL aequali G ex constructio-
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              ne, remanet LM diuturnitas BD. </s>
              <s id="s.000339">Quod, &c.
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              Per 7.
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              post.
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              <s id="s.000341">Inde sequitur quod summa diuturnitatum C, & LM, est diutur-
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              nitas totius ABD.
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              <s id="s.000342">Eadem operatione pariter reperietur diuturnitas BD si BD
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              sit perpendicularis, & AB inclinata.
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              <s id="s.000343">Item si ambo sint plana inclinata.
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              <s id="s.000344">Ducta AD facile reperietur diuturnitas in ipsa si fiat ut ED
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              ad AD, ita K ad aliud per 21. hujus.
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