# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/00068195:0133 # Permalink to this reading: https://leibnizlegible.com/page/00068195:0133?run=74 # Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2 # Folio 67r, page id 00068195:0133 # Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 66v); this page is its right half. # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068195&page=133 # Source image: https://digitale-sammlungen.gwlb.de/content/00068195/jpgs/default/00000133.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 27 lines, status machine # Lines: 27 recognised, mean confidence 0.87 # 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. Javenta Constractione Mechanica pro cogarictuo, aeque apta ac illa est quam invenimus procirculo pio circulo habebitur modus pulcherimus purce exhibendi mecstandce, omiradicem aequationis cujsque ductu linearum simplicissimo; etiamsi aequationes essent transcendentes aut sit yt + b9 + cy- sed si aequatio afffecta esset comparunda cum possin etiam i trespa producta ut y + byy+ cy daequ. 0. comparande esset y+fyHyem ytn 29+pry+9 quod utique in fallor coqo semperfieri potest, quo facto probleua esset tale: logarictum nonamus singamus AF semper esse numerum, et GC numerum, E R et E. A. puncta fixa, et esse y, y+ aqu. fiei Zly + ly + aegu Cb. sit GCaequ y. et AF equ ly et 89 sit b. et A7 sit lb et HK sit M et 6k sit y+ M et AB sit yam sunc resolutio aequationis reducetur id problema tale; r punctum C. invenire tole, ut ducta ECF sit AF AF ducta in aucra ipsa AB, aequalis ipsi A7 sripliculae, quod si curva sit ermodum affagsis poreassurmet. Imo satis pe en analylica probleme altas i ei modi constructio pro oganttimis haberi posset ad parabolam sive sed nobis susfecerit coganthmos exhibere posse licet illis sequationes affectas solvere non possimus