Clavius, Christoph
,
In Sphaeram Ioannis de Sacro Bosco commentarius
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Comment. in II. Cap. Sphæræ.
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<
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xml:space
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ET OBLIQVI.</
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<
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xml:space
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">ZENITH autem capitis noſtri ſemper eſt polus Horizontis. </
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">Zenith ca-
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pitis eſſe po
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lum Hori-
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zontis.</
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de ex his patet, quòd quanta eſt eleuatio poli mundi ſupra Horizontem,
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tanta eſt diſtantia Zenith ab Aequinoctiali, quod ſic patet. </
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>
<
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xml:space
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libet die naturali uterque Colurus bis iungatur Meridiano, ſiue idem ſit
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quod Meridianus, quidquid de uno probatur, & </
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<
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tur quarta pars Coluri diſtinguentis Solſtitia, quæ eſt ab Aequinoctiali
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xml:space
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">Eleuatio
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poli ſupra
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Horizõtem
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æqualis eſt
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diſtãtiæ Ze
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nith ab Ae-
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quatore.</
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uſque ad polum mundi: </
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xml:space
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">Sumatur iterum quarta pars eiuſdem Coluri, quę
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eſt à Zcnith uſque ad Horizontem, cum Zenith ſi polus Horizontis. </
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<
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">Iſtæ
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duę quartę, cum ſint quartæ eiuſdem circuli, inter ſe ſunt æquales: </
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xml:space
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">Sed ſi
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ab ęqualibus æqualia demantur, uel idem commune, reſidua ſunt ęqua-
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lia. </
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>
<
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xml:space
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">Dempto communi igitur arcu, ſcilicet, qui eſt inter Zenith, & </
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<
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xml:space
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">polum
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mundi, reſidua erunt æqualia, ſcilicet eleuatio poli mundi ſupra Horizon-
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tem, & </
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<
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quod Zenith, ſeu uertex capitis noſtri perpetuo polus eſt Hori-
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zontis, ita ut à Zenith quaqua uerſus ad Horizo-
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tem uſque ſit Quadrans circuli, demonſtrat hoc
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loco auctor, tantam eſſe eleuationem poli ſupra
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Horizontẽ, quanta eſt diſtantia Zenith ab Aequa-
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tore; </
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<
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xml:space
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">quod nos ſupra in Meridiano circulo, ut no-
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tum, aſſumpſimus. </
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<
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">Demonſtratio uero aucto-
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ris culibet perſpicua eſſe poteſt in hac figura, in
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qua circulus A B C D, ſit Colurus ſolſtitio-
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rum idem, qui Meridianus, Horizon, A E C;
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</
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">poli mundi, G, H; </
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F; </
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