Delfino, Federico
,
De fluxu et refluxu aquae maris
,
1559
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oporteret dicere, quòd nona ſphæra, quæ eſt ſub ea, moue
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tur motu illo tardo, continuo dicto uerſus orientem; ad cu
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ius motum ſtellæ fixæ, quæ ſunt in octaua ſphæra, quæ eſt ſu
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pra eam, moueantur uerſus orientem continue, & ſic ſphæra
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inferior ad motum eius proprium moueret ſuperiorem. </
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<
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ceſſarium eſt ergo dicere nonam ſphæram collocari immedia
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te ſub decima: & ipſam eſſe illam, quæ mouetur continue ab
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occidente uerſus orientem motu illo tardo ualde iam dicto,
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defferendo ſecum octauam ſphæram cum ſtellis fixis, quæ ſunt
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in ea, & alias ſphæras inferiores ei: & quòd octaua ſphæra ſit
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ſub ea, & eam moueri tali motu, tanquam motu ſibi proprio,
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ut per eum motum etiam aliæ ſphæræ inferiores octauæ mo
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ueantur: & declinatio ſolis ſemper continue diſcurrentis ſub
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ecliptica octauæ ſphæræ augeatur, & minuatur: & ſic ſituatas
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tres ſphæras non ſequitur aliquod inconueniens. </
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<
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eſt ergo propter reuolutiones dicere ſphæras cæleſtes eſſe de
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cem in numero: & omnes eſſe ſic ordinatas, ut dictum eſt:
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Thebit ergo, ut ſupra dictum eſt, duplicem octauæ ſphæræ
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motum ineſſe dixit: unum ſcilicet à primo mobili, ſeu nona
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ſphæra diurnum ſcilicet: alium uero ſibi proprium trepida
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tionis, ſeu acceſſus, & receſſus, qui fit ſuper circumferentiis
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duorum circulorum paruorum æqualium deſcriptorum in
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concauitate nonæ ſphæræ circa principium arietis, & libræ e
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iuſdem nonæ ſphæræ: duplicem etiam eclipticam aſſeruit fi
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xam quidem in nona ſphæra, ſeu primo mobili: mobile au
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tem in octaua ita, ut capita arietis, & libræ eclipticæ mobilis,
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ſeu octauæ ſphæræ circumferantur in circumferentiis duorum
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circulorum paruorum æqualium, quorum media, ſeu poli,
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ſeu centra ſunt ipſa capita, ſeu principia arietis, & libræ ecli
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pticæ fixæ, ſcilicet nonæ ſphæræ, ſeu primi mobilis: & arcus
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eclipticæ fixæ, ſeu nonæ ſphæræ inter polos, ſeu centra ho
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rum circulorum paruorum, & circumferentias ſuas eſt qua
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tuor graduum, 18 minutorum, & 43. ſecundorum. </
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<
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Thebit capita, ſeu principia arietis, & libræ mobilia, ſeu o
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ctauæ ſphæræ taliter circumferri in circumferentiis ſuorum </
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