# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/797939695:0189 # Permalink to this reading: https://leibnizlegible.com/page/797939695:0189?run=74 # Title: Synopsis Geometrica (shelfmarks Leibn. Marg. 7,1; ZEN Leibn. Marg. 7,1) # Folio 169, page id 797939695:0189 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=797939695&page=189 # Source image: https://digitale-sammlungen.gwlb.de/content/797939695/jpgs/default/00000189.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 53 lines, status machine # Lines: 53 recognised, mean confidence 0.73 # 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. e X eli IalB DM d dlII 3d ll IO Or De 1 M. de 32 a0 11I et ad ii 1 Geommerriba. Idem prorlus dicendum est de qui- bustibet aliis homogeneis, triangulari bus, conicis, parabolicis ecc. modo line homogenexfigura e eiuldem generis quancitaris. v. 8 duo criangula;nihil enim aliud est eriagulu,nii lubdupla ba(IS du- cta in alcicudinem; vel quod idem est, ba- sis in lubduplum alcitudinem; sIc enim a criangulum AH B, ducatur BasIS AF in B R, aequabili motu; ita VE LaICM continue decreleat balis in racione alti- cudinum, v. g. in B, SIC VEB A, in Do reD L; ac proinde (iE B A, ad D I, vE BK, ad DR; Sic signitur triangulums mobile aurem ica continue decrelcens. perinde le habet, acque si B C dimidia B A aequali motu moueretur per BF ler- uata lemper aequalitate, vel AB, in B D dimidiam BK; Ciuc enim mobile con- cinue imminuas recento codeim IOTU; vel dimidium sic semper mobile, recen- toeodem motu, vel idem inobile; cum dimidio moru, perinde est: reducieur porrocriangulum AG B ad AHB, PCF aquationem, de qua in prima parte; est aurem eriangulum AC K, ad ABK in compolita ex rarione AC, ad AB, et ex ratione C F ad BIL; ITCM CONUS M Fisura M