Delfino, Federico
,
De fluxu et refluxu aquae maris
,
1559
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luna, & ſol ſemper erant æquipotentes propter cauſas ſibi di
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ctas, quia eædem cauſæ adſunt in quadratura ſecunda, quæ
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adſunt in quadratura prima, & iſtud eſt circa XXI dies, & i
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ſtam quietem aquæ maris appellant Veneti, ſicut ſupra
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eſt, Acqua de fele. </
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>& utuntur iſto dicto, Da uent'uno à uen
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tidue, l'acqua non ua ne ſu, ne giu. </
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>Cum autem luna pertranſibit motum eius proprium hanc
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quadraturam ſecundam tendendo ad coniunctionem eius
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cum ſole, tunc luna diſtabit à ſole minus quarta parte cæli, &
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tunc cum ipſa fuerit tantum ſupra orizontem ex parte o
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rientis in quarta diurna fluxus, quantum ſol ſub orizonte ex
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eadem parte orientis in quarta nocturna refluxus, tunc lu
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na tantum diſtabit à puncto forti fluxus, qui eſt ſupra orizon
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tem in quarta diurna fluxus accedendo ad ipſum per motum
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primi mobilis, quantum ſol à puncto forti refluxus, qui eſt ſub
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orizonte in quarta nocturna refluxus recedendo ab ipſo per
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eundem motum primi mobilis uerſus punctum orientis debile
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fluxus, & tunc ſol, & luna erunt æquipotentes, & non fiet flu
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xus, neque refluxus. </
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<
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>cum autem luna per motum primi mo
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bilis accedet ad punctum forte fluxus, qui eſt ſupra orizon
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tem in quarta diurna fluxus, ſol per eundem motum primi
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mobilis recedet, & elongabitur tantundem à puncto forti re
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fluxus, qui eſt ſub orizonte in quarta nocturna refluxus
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uerſus punctum orientis debile fluxus, & tunc quia luna mi
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nus diſtabit à puncto forti fluxus, qui eſt ſupra orizontem in
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quarta diurna fluxus, quàm ſol à puncto forti refluxus, qui
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eſt ſub orizonte in quarta nocturna refluxus, luna erit po
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tentior ſole, & ideo tunc incipiet fluxus, & quanto magis lu
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na appropinquabit puncto forti fluxus, tanto magis ſol elon
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gabitur à puncto forti refluxus appropinquando puncto o
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rientis debili fluxus, & ideo continuabitur fluxus: & cum
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ſol ueniet per motum primi mobilis ad punctum orientis
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debile fluxus, quia luna adhuc erit in quarta diurna
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fluxus, eo quia ipſa diſtat à ſole minus quarta parte cæ
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li, ipſa minus diſtabit à puncto forti fluxus, qui eſt ſupra </
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