Leibniz-Handschriften zur Mathematik LH 35, 13, 2c, fol. 92r
Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. Mean line confidence on this page: 0.68.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- 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
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2c, fol. 92r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068199:0183?run=74