# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/00068199:0183 # Permalink to this reading: https://leibnizlegible.com/page/00068199:0183?run=74 # Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c # Folio 92r, page id 00068199:0183 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068199&page=183 # Source image: https://digitale-sammlungen.gwlb.de/content/00068199/jpgs/default/00000183.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 169 lines, status machine # Lines: 169 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. a LFF 8∞10eo de EFF Se nto = rt id = ead n d.. . N L 2 e 2 in 11). 5 a X~ ii a 2 + + 25 8 12 4024 10 12 E Ob = ale 1 C 1 + 2 76851000 3 e a 2 E 1F ∞1 a + d a- 41048 0c 4. d 409 1 2 6564 0000OFF= 655361== 34464 32768 69 1024 672 2 cu E i i 5 53b 000000000000000O F=1110000(1010100000100000 (13 3 c 2FD e 160 +eC re 2d e 1 L∞I C 12 EIE 12 dy + 1D = 0 solvi poluss se supple dx 1 = = sed si sit my +u2dy + 121Z+22 dZ + 100 = 0 + 2 + E su =- ieC et euy+ 212 dy + 221Z + 212 dZ + 200 = 0 1eL il + opus foret simul Z et dZue solvi pesse. Faciamus y = v + pi Z et fiet UIV + 12 dv + 11I AZ + +12 pdZ + 100 = 0 112 deZ 1224Z 121 Z .Et similiter 2uV + 212d V + 211 NZ + 212 nd Z +200 = 0 212d p. Z 222 dZC 21 e a 1le EAECE +2 + X ∞ e+ 3 c E 5t dq = der + + pa FEsi, 1A+ p Ergo si I1IB + U2den + 121 = 211 (n + 212 d n + 221 prsummsponea 3122 = 112N 4 122 2121 + 222 sconsantem, ut 12+ L22I 1I fy L 112f hy +121 fZ + 122f dz + 100f 121 fZ + 122 fd Z 221 a Z + 222 a d2 121f + 221 a = 221g + 121a 122f + 22a 222c) + 122a + 121. 222 f9 + 221. 4g222 ag +122 ca 224. 122aa + 121 122 af -221. 124fg - 121. ∞7 af lec 227- 222 a9 = 121. 222 aa 122H 22174 222d7 222 et fint d+ sei ita d eranestit fit f9 = aa. itaque nit hinc Fquidsi 112 (M fI2E,: 1 = 21Z + 222C, 2 Sptrmoa sit nestit nt222ge, : 212 evanescit e fit 1 deut ser et eam 5 et G + III. 212 ( +. 111. 222 (n (+ 112. 212 1d n + 112. 222 d p + 121. 222 1fgrS 121. 212 (n = 112. 211 Mer 4 122, 211 n s 112. 212 nde) - , 22. 212 d n = 122. 221 H -. 112. 221 n efficiendum esset ut fieret 112. 212 = 1II. 212. Sed hoc ipsum est quod quantur fiat y = v + f(F et Z= gu+ 112+ d nt + 112FMdt. + 100 = 0 Et eoiem modo pro ul ponendo 2 fit 11∞ + 112 dv + in1 fnt si Aliter fiat fiet 11 V+ n Fao 121 V =122 dv simlliterque in caeferis numeris 1329d ut + 1229ndt fieri debet HS (uI f +1219) p + 11 5 + 129) d M 1219nt y2 L, aj. 5- (1125 + 1279)n (= (21 f + 2e19) at 312f 222g) a B, sed ita evanescit pra vient gati (2125 + 2229) n etsi infants + 111 f p F + 1219,n F 112 fdnt, - 12fn de iagdet =12g de =0 posito 100 et 209 fuisse destructa et quia evanescit i ponamus = 1 fiat I11. f + 1219= 1124+1229 2I1f + 2219 212f+2229 seu + (II. 212 f + 111. 22259 4 121. 22299 =0. hine datur f: g -21. F1L.. - 211. 12259 =221. 12299 lac eadem aequatio prodit et 121. 2125 =2i. 112 G 4af si fiat solum 9 _v+ st pek sC 9E. quid mostit 9 4 E C = i 0