# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/00068229:0047 # Permalink to this reading: https://leibnizlegible.com/page/00068229:0047?run=74 # Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 16 # Folio 24r, page id 00068229:0047 # Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 23v); this page is its right half. # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068229&page=47 # Source image: https://digitale-sammlungen.gwlb.de/content/00068229/jpgs/default/00000047.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 113 lines, status machine # Lines: 113 recognised, mean confidence 0.68 # 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. (1) Nancus L. al. Tres Numeros invenore ita ut duorum quorumlibet summa differentiaeque sint q adrati 15)... . H. (al -4 2 (2y) paus sp c fier: (3). . III, al. X. 2730) ct c h+ G + diferentia (S) un Imi etII (5) . I exHIsti L. AH qu ∞C (7) Ergo Z 4 C +4tl c silC t Jamrursus f41 2I 4 + 2 (26) Ergo ex aeq. 24, fiet 15 15C+0 v (2) Intelliganu D e F 13, et fiet ex 26 per e fier s B Ergo tu LA+c ACBal 6, suc adiB+ (2) et dicisis oinibis F H . = s+1 (8) intelligamus XH A C. et XH S. (1) fier Z p A - 12 () Simma ( es (11) Num 1 d 4X. (Ego 45 (20) (25 P5 unma v llioi afclEsaC B, +. q (++) a0.yy C15 vam aepintione 8, u per s C + h udivia commodius tau scribemus: pessit 3n e h B, c sC ah -54 (12).... 11 quva fiet.: 5 + Br h+ afcl et dividendo fiet (13) n.. 1(1. d 1) 11 a M d- X aquand vatrato. sive explicando per 8. 9. 4 trey 1 Et quia d fact. d ideo ex formula, 15, fiet d + S 4 (20) h sil 57Co sd 0 1.1 5 1t su A atcl ft 1 pa tingnq onn oluda sive. Hunc aegual umdt in inpireris reron uolead (31uti, Ad 2 (32) intelligatur Si atcl pd 25 +chs s beuc u e. Use V Mer restior e et ex requatione et sret (7) intelligamus, d ) S otet aequatio es dividi poterit per quadratum ab f+ (s (17- 5)ed B 2Cs 4. 5 (19) Eritque C r7 5.+ c. Quadrato et explicando, d. et Y 51, 2p1+ 14 pereato Ze et explicando e et L f12sC+M 41SCZC n (4 H ∞ F (34) (a siet (6) 52 Aen + =sL 2pC +2.2 scs itd exhenot eretr iraults pa 1i e (37) pa -r LI iaset side 1 + + 1- MeEr) actsite ex aeq 16. fier argute s SisI. (5i) Y.lit r pr eset A he, 5ig itz. (35) ind. ligai e L. 4 La n2 fict. AFCesei eaqe de per sa in et transferendo i latus aequationis V. sp 1 a (36) es et es isclo a frius; ex ndo ) SI fior. f- i2s- 14 2. Hude patet (29) et ex Aeg. 31. fier: totam aequationem tiedi ss per e V+ W et fet. pur 125258+C+ dupar ese se 2 ets set F71. F v2, 2C si 695. C, + (4) Intelligatur f p B D, et ex ag. 33. fiet. + (35) 5. ab(2 4b 120C2) 016 s (36) irtellige SpC+ P. vel s eri Crepi et ex aeg. 25, fiet: (27) rep pTa+ e +gba res vnce dy 14 1 F eb Acb A (35) int istur b ex etterc