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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GNOMONICES
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<
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<
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xml:space
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m cœ
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leſtium deſcri
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ptio in eodem
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horologio decli
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nante ab Hori
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zonte ſecundũ
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Loan. Regiom.</
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plures, ſi domorum cęleſtium partes etiam deſiderentur, initio facto à recta L M, vt i
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n deſcriptio-
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ne horarum à meridie, vel media nocte: </
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<
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xml:space
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<
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ſecantes lineam æquinoctialem in punctis, per quæ ſi agantur rectæ ipſi meridianæ lineæ, vel hori
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zontali parallelæ, deſcriptæ erunt domus cœleſtes ex ſententia Ioan. </
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<
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xml:space
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dianus, & </
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<
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">reliqui circuli domorum cœleſtium diuidant Aequatorem, ac proinde circulum quo-
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que ex L, deſcriptum, in partes 12. </
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<
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">æquales; </
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">ſit autem ex demonſtratis, recta L M, communis ſe-
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ctio Meridiani, & </
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">Aequatoris; </
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">erunt reliquæ lineæ occultæ per puncta diuiſionum, & </
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<
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">centrum L,
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ductæ, communes ſectiones reliquorum circulorum cœleſtium domorum, & </
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<
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">Aequatoris, ſi cir-
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culus ex L, deſcriptus in propria poſitione concipiatur eſſe collocatus. </
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cœleſtium ſecabunt planum horologij in punctis æquinoctialis lineæ, in quæ cadunt dictæ lineæ
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occultæ; </
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<
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xml:space
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">ac proinde per eadem puncta communes ſectiones eorundem circulorum, & </
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<
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">plani horo
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logij ducendæ erunt. </
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<
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xml:space
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">Cum ergo hæ cõmunes ſectiones, per propoſ. </
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<
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xml:space
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">parallelæ ſint, quòd
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planum horogii æquidiſtet communi ſectioni dictorum circulorum, hoc eſt, axi Verticalis cir-
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culi; </
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<
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">conſtat rectas horizontali lineæ, vel meridianæ parallelas per inuenta puncta in linea æqui-
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noctiali ductas, eſſe domos cœleſtes ſecundum doctrinam Ioan. </
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<
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<
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">SED, vt vult Campanus, ita eaſdẽ domos delineabimus. </
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<
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">Ex K, loco ſtyli ducatur lineæ meri-
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ſtium domorũ
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ſecundum Cã-
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panum.</
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dianæ æquidiſtans K A, & </
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<
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æquales, initio facto à ducta recta A D, vel A B; </
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<
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<
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">per puncta diuiſionum, & </
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<
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">centrum A, ducan-
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tur rectæ occultæ ſecantes lineam Verticalem D B, quam propoſ. </
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<
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<
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<
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">duximus, in pun-
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ctis, per quæ ſi agantur rurſus parallelæ ipſi meridianæ lineæ, vel horizontali, habebimus domos
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cœleſtes ſecundum Campanum. </
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<
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">Quoniam enim, vt ſupra oſtendimus propoſ. </
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<
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">huius libri, re-
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cta A D, communis ſectio eſt Verticalis, & </
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<
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<
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">A B, Verticalis ac Meridiani, ſuntq́ue
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Meridianus, & </
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<
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">Horizon ex numero circulorum domorum cœleſtium, erunt reliquæ lineæ occul-
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tæ per puncta diuiſionum circuli ex A, deſcripti, & </
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<
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Verticalis, & </
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<
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<
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plano horologii occurrent in punctis Verticalis lineæ DB, in quæ cadunt dictæ occultæ lineæ, ac
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proinde per eadem puncta communes ſectiones eorundem circulorum, & </
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<
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bunt. </
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<
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">Cum ergo, vt proximè oſtendimus, parallelæ ſint hæ ſectiones communes, liquet parallelas
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illas per puncta lineæ Verticalis ductas, eſſe domos cœleſtes, ex ſententia Campani. </
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<
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domos cœleſtes in eodem horologio declinante ab Horizonte poſuimus. </
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">QVIA horologium noſtrũ declinare ponimus ab Horizonte grad. </
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<
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<
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">ſpectare{q́ue} ad occaſum, fit, vt
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circulus maximus per polos Verticalis circuli tranſiens, per quos omnes circuli domorum cæleſtium </
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