# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/1016735707:0441 # Permalink to this reading: https://leibnizlegible.com/page/1016735707:0441?run=74 # Title: [Observationes Diametrorum Solis Et Lunae Apparentium, Meridianarumque aliquot altitudinum Solis & paucarum fixarum] Observationes Diametrorum Solis Et Lunæ Apparentium, Meridianarúmque aliquot altitudinum Solis & paucarum fixarum (shelfmark Leibn. Marg. 130) # Folio 423, page id 1016735707:0441 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=1016735707&page=441 # Source image: https://digitale-sammlungen.gwlb.de/content/1016735707/jpgs/default/00000441.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 70 lines, status machine # Lines: 70 recognised, mean confidence 0.88 # 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. CAF. IV. De lecinmae aequationis charactere. Deniqué, sicur methodo hujus quarei capitis, dacum cempus aequale ab Fpocha olapsum in aPPArenS ConVertere docuimuS: ita nunC quoque incongruum non eriE, Ei eadem mechodo (qua sc ejusdem capicis clautula) ostendamus, quomodo vi- CiRIm TeMPUS ApPALENS In XQUAlE COMUTCTT. Ad darum rempus apparens, quarenda est Ascensio recta Solis, eaque addenda distantia Solis a Mleridiano aequacoria Occasum versus: summa erit Ascensio recta Meridiani; a qua si auferacur. Ascensio recta Solis media; id est medius Solis. mocus dato remporis intervallo conpruens, cui proradice praeposia fuerit Ascensio recta, quam Sol habebat tempore assumpca F. pocha: residuum erit distancia Solis a Meridiano aqua- eoria media (quam revera Sol haberet, si morus ejus. circa polos Segnatoris diurnus nulli subjaceret inaequalicari). Fac aurem distancia in tempus muraca exhibebit horas es scrupula temporis aequalis, qua praeter dics inteeros, ab eadem Fpocha esstaxerun. Exempli cauSZ, esto teMpUS ApPATeNS PExetacA observationis Tychonic~ Fa- etx Uranibursi, Anno Christi 158B: Dic 26 Octobeis, in meridic, cui con- Ascensio recta Solis media. Vraniburoi in Meridre apparenti diei 26 Octo- bris. Ex Tabulis Philolaicis. Sic. er. 0 20 49 58 7 28 47 5 et 28 ocuum cempus aequale afignare cu- Piimus. Dacur cunc, ex ipla oblee- racione, Alcensio resta Solis 5i9. 7 SFad. 10 42 4: Distancia aucem Solis d Meridiano aeguatoris nulla est: Ouare Ascensio recta MC- ridiani Ucanibursici est ccian Sig. 7 Sr. 10 42 4. drem medius mocus Solis congruens incerrallo annorum julianorum 1587: Mentium anni Bissexeilis novem: _ dierum co. pleroru 25 colligicur ex eabulis Philo- laicis Sig. 10 gr. 5 50 22:qui auctus Acentione recta Sig. 9 gc. 10 4958; quam Sol habebac cempore Fpochae Christi, efficieur ACcentio recta Solis media Sis. 7 gr. 16 45 26: hrane sub- eraho ab ACcensione recta Meridiani Sig. 7 grad. 10 42 43 d PEIANCE distancia Solis a Meridinno aequa- coria media Occalum verlus 318. 2FEF. 24 5 4, Quxe in cempus converla dachoras 23 36 7 cemporis equa- I, quae uleta anos julianos 1587: Menses norem bissexcilis anni: dC diCs 28 tu ab F. PoCta Christi. 0 35 54 25 3737 1F 29 1 2 26 40 2 20 42 Lipocha CMul ahri Anm anni Anni 1000. 500 Sctober inchoneus AC5 25. Proprer Bistexcilem 26 Alcentio recta Meridian Diltaneis Solis a Merid. Ereo tempus aequale CAChOTarUM ACcensio recta Solis medis aequatoria media Occ. d