# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/867984570:0545 # Permalink to this reading: https://leibnizlegible.com/page/867984570:0545?run=74 # Title: [Quo Continentur Claudii Ptolemaei, Porphyrii, Manuelis Bryennii Harmonica: Archimedis Arenarius, & Dimensio Circuli; Cum Eutocii Commentario: Aristarchi Samii, de Magnitudinibus & Distantiis Solis & Lunae, Liber: Pappi Alexandrini, Libri Secundi Collectaneorum, hactenus desiderati, Fragmentum ; Graece & Latine Edita, cum Notis ; Accedunt Epistolae nonnullae, rem Mathematicam spectantes; Et Opuscula quaedam Miscellanea] Quo Continentur Claudii Ptolemæi, Porphyrii, Manuelis Bryennii Harmonica: Archimedis Arenarius, & Dimensio Circuli; Cum Eutocii Commentario: Aristarchi Samii, de Magnitudinibus & Distantiis Solis & Lunæ, Liber: Pappi Alexandrini, Libri Secundi Collectaneorum, hactenus desiderati, Fragmentum ; Græce & Latine Edita, cum Notis ; Accedunt Epistolæ nonnullæ, rem Mathematicam spectantes; Et Opuscula quædam Miscellanea (shelfmark Leibn. Marg. 100:3) # Folio 517, page id 867984570:0545 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=867984570&page=545 # Source image: https://digitale-sammlungen.gwlb.de/content/867984570/jpgs/default/00000545.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 46 lines, status machine # Lines: 46 recognised, mean confidence 0.80 # Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. # Licence: CC BY 4.0, Leibniz Legible. Machine output: do not ingest it as verified text; keep this provenance with the text. # Wording rule: say "the machine reads it as …", never "Leibniz wrote". # After the first blank line: the recognised lines in reading order, one per line. 11 eait A R F NY A R IV S. Nocidco id Seco exBCENyuVo, X)4 X 25. Incelligatur enim planum, per celluris Folis NEVTSS FS guS, S a N1S, i 24 aS ouS que cenrrum, ccglie, trajectum; sole lu- pporine Y det OG EorroS FS aNIS. TepVerC.85 Pra FTorizonem paulum caltente. Planum. ∞CexBbAnder do, ui neopornara a y nXNOV, raV jar nara Y dec. Y de aNtoV que sic trajectum secet, Mundum quidem in aB7 cite10, 026, 30let 1 mari i on nonher. Kerreor Do es co ras idid ras P circulo on: Centrum aurem Pelturis lILB, 30- lis n; sicque Oculus S: Rectaque ducantuE oar ei deias aisoa) on ninns. dro peti rs gocirculum on concingentes; nempe d s, recla S, ai dn dE. B Lavorrcor de nar X v X 5 dro de 25d, ai du 30Sil avourcor de nara ~ X nai x p Y dE aBy NH NoV B repuror- rcr at du do, naFa ∞ a nai ∞ B. Sa sE, quae tanganc in v et 7; e d d rectae dP. do, guxe tansant in X d e; ip(xque du do circulum a By secene in a e B. Est de petE cor i du TaS du, eet Lo) 515 Fs auceM Du major quam dU: CUM PONAEUE Sol supra FTorizoncem cse; (adeoque aneulus aNoS vnEpYdeCorra cipds iis re e ycovia a Erxoua und rar dn dE uecor est TaS yc- vias TaS Derxopdvas d rar du do A dE ddu obtusus propter Solis semidiamerrum ma- jorem quam Lelluris:) EL propcerea, qui rectis Sa SE concinetur angulus, major est quam qui EreXOCa Ycorta Lad l rar dN dE. ueicor pdi rectis Du do concinetur. Angulus vero iptie Esir 3) aooreso pEpos opdas, ena cor dE n FaS 200S L SE concencus, major quidem est quam recti opd a5 X) G1pE DetoaS ets PE d TErcoVer pépos. m ou qd est Ta Vcorta E5 av o NtOS erapps et TaV N- P Dar Exsour noni rà o Vd. (25 7e d y coria d eE pars ducentelima, sed minor quam recti in par- ies 264 diriti pars una; (aequalis urique illi cui Sol concruic verricem in oculo habenti.) Adeoque mulso magis qui rectis du do contine. Zocda rar Du Do, ENa Tcresir n FaS opdaS Fur minor est quam recti in parces roq divisi D)aspEDEtoS eis DE d TETCVer pEpBS à de aBros pars una, (seu 4 rectorum in partes 656;) et a3 aderae Ct a icoV Est Tas Ccorvsos er uaa recta, minor ea quae subrendic partem unam Deri a Suppleo C 3 airis. b B. oercorra c Malim enbn zeio. d Malius nasabat. e f B u eirm sune Imperariva AC- tiea PrO iruvas. b B. detsionu. i k L B. F. in B. 1ooi quias ii n B. auis an. X X X 3 d, 3 o aNis x n ois de Esco∞d. Kai d axc