Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 86v
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: 0.81.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 85r); this page is its left half.
The machine reads it as
- 10 y + 1dy + 12 ddy =0 y = b fit dy-rb dgb et idus - d b dedv b
- 1 209+21 dy
- Godvb + dedob
- 20y + 30v + 27, 20y+ 30v + 230 -0 407 + 41dy +50V + Sidv + 450
- a20 y + 130V + 20 dy +. 30dv +d230 6 ope 2 et 3 tollatur dv;
- sr - d ( )y
- 30
- fret + d20. 51 y + d30. 51N + 0. Sidy +(3o s1dve+ 51d230 72) Haec aequatio differentretur y
- =40. 30.y - 9130 V A. 30 dy 30 51dr = 450. 30
- d ed 20. 51) y + d ( 50 26
- 40. 30
- fiet d (tro. 51) y
- 40. 30
- d ( 30 39 9
- 50. 30
- +d50. 30 Hfro jy
- = de. 51
- 100y
- = 40. 30 dy d50. 30 dp
- + d (=20, 2i) dys
- = d20. 51 dy
- 40. 30 dy
- a (..7
- a-41.3
- + d50. 302 20 dy
- = d30. 51 d 30
- Uedy
- 1e ly
- fit . 1 20. 51 - 41. 30 = 12C , ddy,
- + d 270
- + 138 = c
- absolutus differtur in finem, quia
- Ibi litera qu quantitas quae non alibi
- 10 y + 1dy + 12 ddy + 13 =0 I = so t d12c) fit Illendue = 10C F 1rdle + Ed d 12 r2 d
- y = 9v dy dg0 +9ar ddy = ddgu + 2des dv + c ddo
- 1 29 - 20 + 21 d + 22 ∞s - 0 sit 2p = py et dp = dpy+ pdy
- et sit op dpy +7 20py
- 21dp7 + 2p dy +22 20
- Fit disfcontiando deopus + 20 pdus + 2 pddy + 12 =0
- conferatur ipsi 10P y + 1P dy + 12 e ddy + 13e = 0
- 20dp y 21 dp dus
- dedp y 21 dp dus
- 21 dap y du p.
- fit e = 2p : 12 = 20p + 21 dp + du, : U fit 1. 21p = 12. 20p + 2. 12. 21 dp + 12d21
- fit 20 = 11. 21p - 2. 12. 21 dp - 12 d21, : 12 et 2 rp: 12 = d20 p + 20 dp + d21 dp + 21 dep, : 10
- seu 10. a1 p = 12 B d20 +12. 20 dp + (2 d21 dp + 12. 21 ddp
- 2o aequalio data 40 Y + _ dep + 12 ddes + 13 = 0 fit 3 = sit V = py, fiet d p - apy + pdys et dd p. - dopis reptus B
- et fil 10py
- 1dpys + a dpys
- 20y+21 dy + 22
- +B1dy + 2 ddus +d22, 12P
- JXo Vdrogt ld2oy +20dy
- 217 Fadps t, 12dp dus + p ddus + 13 a5
- 20. 12 p + d2j. 12p = 11. 21 ap + 2. 12. 21 dp
- et d2o. 12p = 21. 10p + 11. 21 dp + 12. 21. dap.
- seu d2o = 10. 21 + 1. 2 dp + . 2 ddp
- a 21 de + 22 ddy +23 sit V = Py fiat dv- apy+ pay surl + 21 dp y + 21 pdus
- 20 = - d2 + 1. 21 dp + 2. 21 de
- 12 P
- C
- 1e, 1) dp y. + 2 rdpdy + 22p cllys + 23)
- Haec aequatio comparetur datae nultliate per e, toega Hedut eddus + 13 = 0
- 228- 21p +2 22 dp tnusfuanatae 104y
- 10. 22P9
- +114y
- pa 2BI 12dd +reragdus + 12 4 ddus + 13
- 1221qdp et 1. 22+ 12. 21 p9, fit
- 11. 22 pdg = 12.22 gddp
- 12. 22 P ddque
- 2.12. 22 p de
- fit 2 = 10p9 + updq t npdau -nquap
- 2
- 124 dp
- 2. 12. 229 dp
- e 12. p9 = 2. 12p d9 - 2. 129ap 129 + 2 12 A9 X 2. 29.
- 107 sit 1opp _ e rfild p
- seu 12 ddp = 12 dp
- +2p4
- si esset g = B froiet 10p + Upp dp = 12ppdpst 2 ppe p . 418
- a 1 (1+2.1 8 dp) = 10 1 dp + 12 dap
- 5 1 10 1t dutr da +(aglia) Ap a t l 12) Lpcue - 10p p ee t. d lp
- L (11 dp + 12 dp) = 10 P F 11dp + 12 ddlp 2. 17 -. P05 10
- fint udip. + 12ddp + duup + deap = 10 + 1t p + 12ddp H
- ab = sot, ddb- dx l. + dedvb
- = ubi pro dae substituatu
- vator ex ∞e4. 2, et
- pro V, ex aq.1.
- = d ( 30. 51230
- 50. 30
- +450. 30) d (230)
- = d30. 515
- 30
- + 20.51 ady
- = 41. 30My
- t et
- + 20. 51 ddy
- - 41. 30
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 86v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0170?run=74