Clavius, Christoph
,
In Sphaeram Ioannis de Sacro Bosco commentarius
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Ioan. de Sacro Boſco.
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xml:space
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<
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hic auctor ex ijs, quæ dixit, dubitationem quandam, quæ alicui
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faceſſere poſſet negotium. </
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<
s
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echoid-s14012
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xml:space
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">videlicet, non valere hanc argumentationem: </
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<
s
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xml:space
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">Sunt
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duo arcus in ſphæra omnino æquales inter ſe, qui ſimul eodem temporis mo
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mento incipiunt oriri ſupra Horizontem, ſemperq́. </
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>
<
s
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xml:space
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">maior pars unius exorta
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eſt, quàm alterius, igitur citius arcus ille totus, cuius ſemper maior pars eſt
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perorta, ſupra Horizontẽ aſcendet, quàm arcus, cuius ſemper minor fuit por-
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tio orta. </
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>
<
s
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xml:space
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preserve
">Soluitur enim hæc argumẽtatio per ea, quæ dicta ſunt in prima regu
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unsure
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la. </
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<
s
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xml:space
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">Nam quilibet Quadrans Zodiaci initium ſumens ab aliquo quatuor pun-
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ctorum cardinalium, ut diximus, ſimul totus exoritur cum quadrante Aequa-
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toris correſpondente, & </
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<
s
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xml:space
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preserve
">@amen, antequam toti Quadrantes peroriantur, ſem-
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per maior pars alicuius eorum eſt exorta, quàm alterius. </
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<
s
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xml:space
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">Semper enim maior
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pars cuiuſlibet quadrantis Zodiaci ab alterutro æquinoctio in cipientis aſcen-
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dit ſupra Horizontem, quàm Quadrantis Aequatoris, initio facto ſemper om
<
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nium arcuum orientium à puncto æquinoctij, quia ſemper talis arcus Zodiaci
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efficit minorẽ angulum cum Horizonte ad partes Aequatoris, quàm Aequa-
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tor: </
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<
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">lib. </
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<
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<
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">noſtrorum triangu-
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lerum ſphæricorum, minor arcus Aequatoris correſpondebit, donec in fine
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Quadrantum uterque angulus fiat rectus, & </
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<
s
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">conſequenter arcus æquales, per
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propoſ. </
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<
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<
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<
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<
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<
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<
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">noſtrorum triangulorum
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ſphæricornm. </
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<
s
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xml:space
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">Simili modo ſemper maior pars cuiuſlibet Quadrantis Aequa-
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toris initium ſumentis à Coluro ſolſtitiorum, ſupra Horizontem emergit,
<
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quàm Quadrantis Zodiaci correſpondentis, ut clariſſime deducitur ex trian-
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gulis ſphæricis, & </
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<
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">perſpicue apparebit ex tabula aſcenſionum rectarum: </
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<
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">quia
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videlicet ſemper talis arcus Aequatoris minorem angulum cõſtituit cum Ho
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rizonte, quàm Zodiacus, &</
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<
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">c. </
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<
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">Quod autem toti Quadrantes ſimul peroriãtur,
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etiamſi ſemper maior pars unius ſit perorta, quã alterius, inde prouenit, quòd
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non ſemper eadem proportione maior pars unius oriatur, quàm alterius, ſed
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paulatim decreſcatilla proportio, ut manifeſtum eſt ex tabula aſcenſionũ re-
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ctarum, ita ut in fine ſit iam compenſata tota inæqualitas aſcenſionum. </
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<
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">Quod
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quidem fieri poſſe, præter exemplum Quadrãtum Zodiaci, & </
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<
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">Aequatoris ad-
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ductum, hoc uno exemplo percipi poteſt. </
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<
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">Sint duo mobilia A, & </
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<
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">B, quæ per
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vnum & </
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<
s
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">idem ſpatium moueantur, incipiendo eodem temporis momẽto, hac
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tamen lege, ut A, quidem ſemper regulariter, & </
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<
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xml:space
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">uniformiter incedat, B, vero
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vſq; </
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<
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">ad medium ſpatium uelocius, uel tardius feratur, & </
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</
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<
s
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">tardius uel uelocius eadem omnino proportione, quaantea vincebat mobile
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A, vel ab eo ſuperabatur. </
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<
s
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">Quo poſito certum eſt, utrumque mobile eodem
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tempore ad finem. </
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<
s
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">ſpatij peruenturũ, quòd illa dicta proportione tota inæqua
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litas compenſetur: </
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<
s
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">nihilominus tamen ante finem ſpatij totius ſemper mobile
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A, antecedet, uel conſequetur mobile B. </
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<
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ſpatium, ut conſtat. </
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<
s
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xml:space
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& </
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<
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temporibus inæqualibus. </
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<
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xml:space
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">Nam quadrantes Zodiaci a Coluro æquinoctio-
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rum incipientes velocius exoriuntur circa principium, tardius uero circa fi-
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nem: </
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<
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xml:space
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quàm in fine.</
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