# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/00068203:0016 # Permalink to this reading: https://leibnizlegible.com/page/00068203:0016?run=74 # Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 1 # Folio 8v, page id 00068203:0016 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068203&page=16 # Source image: https://digitale-sammlungen.gwlb.de/content/00068203/jpgs/default/00000016.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 29 lines, status machine # Lines: 29 recognised, mean confidence 0.93 # 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. impunao ad dirtanciam sinitam, quod ont punarcontaitus in priphiria apparentia. scholium. st ergo imparobola reaa dificiens, qua quidem vice fungitur tangentis, cum tangencis sit apparentia. Corollarium Siplanum tabella issiciat hyporbolam, omnes tangent es poriph. proiicient suas apparentias implanuntabellae, etiamsi ad puncta non apparencra portineant; et quidem siipsitangent espinphinant ad puncta non apparmlia non portincant, ipsarum apparontiae tangent hyporbolam impundo ad distantiam finitam; si viro ducantur tangent es ad puncta non apparentia. ipsarum apparincia, non nisi ad distantiam infinitam hyporbolant allingent, et parallila erunt aluruur radiorum. Sebolium. 1 Colligendum hinc asymptotos censori et sumi protangenribus ad distanciam infinitam. Scholium. 2. Zondosbion Haturoves Colligitur quoqi ex praecedontibus inparobola ee na soriem roctaum incerseparallilarum, sicantium parabolaum vuo tantum pundo. C’olligitur quoque in hyporbola esse duas sories rictarum intr se parallelarum, quarum in viraq; uua rita eot, qua non nisi ad distantiam insinitam, hyporbolam attingit. Sou quae est asymptotos. Diq patet Para bolam rnere Hiodorsachslecho