Leibniz-Handschriften zur Mathematik LH 35, 6, 4, fol. 91r
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: 0.73.
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The machine reads it as
- FHGKX + BDPX +OgpQ + EgKX +p Exra quauu E
- + RKK
- EKp
- pr
- 12 XX +BX + 14 L22X L 23 s.
- W XX +YI9X +y9 + 5) BVxrrq . . . . .
- b6
- 96
- Bd2Y obrr
- 618q 67Bcq
- 2ab9 abque
- di
- (58)
- e
- 6
- F99Y99. + KKOrr + 99641
- KKVqr
- +22X +)quer ..)
- 2 Ex a9 70. fit Falqpendro 12X + 9X f99 + 1EXx + .... 0
- sit R = ge + KK) +D)
- e
- OV
- MAEY
- snurqu
- S = get XKD+KK a = 99) n = KKD n = 90D+ KXY
- eq eq + fY = 13. Ugq + mmrr + nnrq = 14
- sit 4= 13- fr 8: ee ,et U99 - UB- ill1SY + FU S
- 109or +2C
- orr+ 41Y
- mmir=
- Faurq =
- +nn
- 14 = - 14
- 4
- ce
- um YY
- =un efrr
- ee
- Aliter comperano 6 et 70 scriti pt: 1, 14+ 2FY + 1109 + 210Y +
- 104 +or +H - 0 3097 + +0 1109 +120Y A =0 21099+ 22DrY + 230r9
- fit 9= 171 1oX 5 13C. - 120 Y
- 9. Y = - 120: 110
- 110
- que = 2, - 230 L (230. 230 = 210. 220
- 210
- 110)
- 99 + 230 r9 += 250 7
- et fiet = 120. 210 = 110. 230 + 110 230. 230-710220
- seu 110. 230 - 120. 210 = 6110 1230. 230 -210. 210
- a
- g9FKK = 1 EgK = 2 fit 9+K = A2tE et g- K = s12 - 22
- 2
- d et- g KH = et g = = Si2 + 22 + 12 - 22 K = 1512 + 22 - (12- 2
- tx
- 110 - Y +99 - 27) -678-2ab
- 1b
- 120- dqKK - 208 - 678 - 2ab
- 230 210 = 99) 22OKKB 230-99b
- ee Emores x)
- + 230, 230 = gDb + K~ VV Y((GX BY +2gGKKDY. Ergo 1230 - 4, 210. 220
- 4210. 220 = =
- (9g) =4ggKK6)
- seu 110 2 10 21 = 10
- + = ffiet:
- 2
- Ca
- = +99B + KK)
- seu fiet : 110. 230 -2. 120. 210 =110998 + 10X)
- seu +o ggD HuO KK) = 2. 120. 210
- + 4 +
- seu seu imo enor
- ( J. B FggKK Y 0 g 5B 2y1(938, -(699100 - 2abl9 9) d
- (gV8 + gytikD) + KK(99) (- 2 B0(99)) - (8) 8(39) - 2 ab(99)
- 499 - 2. 12 +2) 12. 12- 22. 22 KK = 2. 12 = 2.12. 12-22. 22
- ubi tomo eopto
- seos justitia
- +12. 12 = V + 2Y)6B + 12738 + 21 ab = B4 + 128 + 280 ab + 12)D ab + aa bb
- Hinc, 2gk 429K = gg+KK
- 1367790
- - 32) VED . 1678
- -1667
- seu K = +B + 9 An gg- XK
- et 1212 -22. 22 = 74 + B _- 4)8- 4VB3 +67) 8B + 2) + 1 +67B ab + aabb
- -22. 22
- f.str. 12 = 22.22 = () v -B + _ 2. 12 ab + aa bb = Aly. B + 2)) +B+ 515 ab + aa bb
- etsic H+ p. B+SB rab C+ .... B = 4)B,B + 2 ab B
- ........ . . . - s... V
- si B et y = - B
- fiet ec -2. 4BB + 2 ab = - BDD + 2ab
- seu explicando Y per -B fetet divisis oibque per b fit
- DB+6B = 63B + ab (+ summ - 4b8, 5. + 2ab7 sed hoc non
- bi nonfeet ab=
- seu divisit om
- sed si f.. .. =0 fictet 12-
- PB + DD∞6DB +ab = sui
- seu AY6D +B= ab
- asd
- . 40dqnt dtat B. F ab
- ui in 1 explicando vala
- nempe V4+Br.
- pro et scuibam
- 12XX +95V9+gY X
- DADGLKKOr
- gg+KKY
- 16)
- 216
- 2d0 rr = 2201Y
- 4 210
- e
- seu g + =, 230r = Y (230 210
- et 2
- 210
- 210
- dbservatur signo
- calculi probi
- ocedit
Cite
Leibniz-Handschriften zur Mathematik LH 35, 6, 4, fol. 91r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068049:0183?run=73