Leibniz-Handschriften zur Mathematik LH 35, 12, 2, fol. 7r
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: 0.74.
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The machine reads it as
- a+ b = 0 fit aa - bb =0 multiplicando ab per a- b.
- sit a +b+c = 0 fit a + b + c - 3a abb- aacc - bb cc 20 nont et ascenditur ad 4
- multiplicando per +a -
- nam a habet 21 valctes
- derivatur et ex praecedenti pro (6) ponendo b + C, nam ita ex aa -bb) fit aa = bb - 2bc - cc =
- sit aibret duo fit ad uti seu 2bc, = aq- bb- ce, quod quadiare utrinque oportet, et habetur
- desideratum
- sit a +b+C+d =0, rursus ad libeamus proxime sequentem, et fiet pro () ponendo etd
- cc -1133- 4aa cd = 0
- . ce - 1b dd = 4bb cd,
- 414
- 414
- au
- et fit a aubb + sccdd +ar ed seu a + b + ab 156G dabb +64 B
- +cdd
- Et quadrando utrabius
- 6de
- -2abb 2abbcc - a b, d
- abab abbudD
- ab G
- 2abb
- +
- 1e
- = aabb Jircedd
- equdd iis Cdd +audd is ed
- (Guod edd C pantuodus nauecte mious lcede e d
- Ccd
- aqu.
- el
- nqu ad d Nna ced
- (+ 4a ccdd (+ B aabb .cdd) (+ 16Cdd 45) Cd) - Haa edd - 1b aa
- + 4b7cdd)
- 16Ccd
- bl
- Et fit a - 2aabb +6cc dd = +4 na q cd
- + 2 cc dd
- seu a - 2aabb + 8cCdd = 14 a47.
- bb cd
- -4CC
- Et quadiando utrobique fit
- a + 2ab ab +6aabbcedd
- 410
- quadr e a
- + 4 ab ++ bbcc + 6 aabbecdd, + +C d. quadr. d. - 2aa bb
- 4a bb
- +64 d.. quadr. de +bcc0d
- S- 4bobbec + b ccdd + 8ed iltod r in 1aa bo + 8ccdd
- a H2ab
- +aeb
- +2ab abba
- ab
- 24,
- +4a 8 (d4b0) aabbec de
- 64Cd) H
- a
- d
- cenditur ad a, nam
- -gabocl)
- +1ba cdd
- habet 2 valores
- araabb in Be ad
- abbec per aabbi
- sper aa
- c da
- ado poratiedo
- 2
- NCd
- ue d) CraacdoZ- nalbbecdd
- b reo aaccd
- 2126 1476
- 58.
- 522
- +gabbcc
- V
- 40
- Et fit denique a - +abb + 6ab 58dabbcc dd = 0
- ( a = 1 b - 1, c =1 et d = - 3 fet a + b + C+ d = 0 po ere a = 3 + 3d = 6564
- abb get = 6 (aon aab taur neab u rbb16) + ap (aa +bb+CC d ( = 1 7 + ( abrC, dd. 3. 9) 2
- a bb = 6+ 218, +27 = 2220; in 4 = - 8880, ab = 3 (cv p G2) +F (_d, - 3. 81) 23 = 246.
- et 644 = 1 16
- agtbccdd = 9 et 1G= Se
- bb Catiae s, 3, R S miberimur vui pu 58. lut 243 + (3d 4 86 1 4. c 1 6 1, 6. 9 d. 9 f 2 86)ab
- 1udd
- (2b )
- aubb
- 3d - b5b
- 688
- 60
- +0
- Et calculu
- robatus
- is
Cite
Leibniz-Handschriften zur Mathematik LH 35, 12, 2, fol. 7r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068195:0013?run=74