Clavius, Christoph
,
Gnomonices libri octo, in quibus non solum horologiorum solariu[m], sed aliarum quo[quam] rerum, quae ex gnomonis umbra cognosci possunt, descriptiones geometricè demonstrantur
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<
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Ptolemæus libellum acutiſſimum de Analemmate,
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in quo & </
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<
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<
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rum inueſtigat, per quos eadem ferme via, qua nos in proxi-
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mo libro vſi ſumus, horologia omnis generis deſcribantur.
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</
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<
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">Id quod feliciter executus eſt Federicus Commandinus in li-
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bello de horologiorum deſcriptione, quem ad illud opus de
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Analemmate adiunxit. </
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<
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<
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lemma Ptolemæi, & </
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<
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">deſcriptionem horologiorum à Federico
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Commandino ex eo depromptam ſuſpiciunt quidem, & </
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<
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mirantur propter acumen ingenii, & </
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<
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">ſubtilitatem demonſtrationum, ſed ſimul
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vtrumque auctorem grauiſſime accuſant de affectata quadam obſcuritate, vt om-
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nino diffidant, ſeſe fructum aliquem ex eorum ſeriptis capere poſſe: </
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<
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mihi omnino putaui, vt rationem illam deſcribendorum horologiorum, quam
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Federicus Commandinus, vt diximus, ex Analemmate Ptolemæi deprompſit, & </
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<
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quæ iucundiſſima eſt, ſubtiliſſimaq́;</
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<
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">, clarius, &</
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<
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">, quoad eius ſieri poterit, breuius hoc
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libro explicem, vt à quouis, qui omnino rerum Geometricarum ignarus non ſit, in-
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telligi poſſit, ac percipi. </
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<
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">Non ſequar autem verba Ptolemæi, ſed ſententiam, atque
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rem ipſam, præſertim in arcubus, circumferentijsve inquirendis per numeros, vbi
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multo breuiores ſupputationes, quam Ptolemæus, excogitauimus, vt facile quiuis
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iudicabit, ſi hæc noſtra cum Ptolemæi ſcriptis contulerit.</
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">EXPLICATIO CIRCVLORVM, ET
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circumferentiarum, quos præcipue in Analemmate
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Ptolemæus conſiderat. CAPVTI.</
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trium potiſſimum horologiorum, nempe Horizontalis, Verti-
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calis, ac Meridiani, rationem habuiſſe videtur; </
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<
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">(Nos tamen eadem ratione, ad mo
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">Quos cireulos
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præcipue in A-
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nalemmate Pto
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lemæus conſi-
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de@et.</
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dum horizontalis horologii, omnia alia horologia, de quibus in ſuperioribus egi
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mus, deſcribemus) propterea tres tantum circulos maximos præcipue in Analem-
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mate conſiderat ſeſe in qualibet ſphæræ poſitione mutuo ad angulos rectos in-
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terſecantes, puta Horizontem, Meridianum, & </
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ctum, quibus dicta tria horologia æquidiſtant, vt ex ſuperioribus patet. </
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trium circulorum rectus eſt, per propoſ. </
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los ducatur, vt perſpicuum eſt. </
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">Communes quoque eorundem circulorum ſectiones mutuo in-
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ter ſe angulos rectos conſtituunt in centro mundi; </
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<
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rum ad reliquum recti ſunt, vt diximus, ac propterea & </
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pendicularis, &</
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meridiana@ Sectio vero communis Horizontis, & </
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<
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na, linea æqui-
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noctialis, & Gno
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mon quid ſecũ-
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du@ Ptolemęũ.</
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ſit communis etiam ſectio Horizontis, & </
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ridiani, & </
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A B C D, eſt Meridianus; </
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dictus ad vtrumque nominatum circulum rectus; </
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ſectio Horizontis, ac Meridian@; </
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tis, & </
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Verticalis.</
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<
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