Leibniz-Handschriften zur Mathematik LH 35, 14, 1, fol. 226v
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: 0.77.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 225r); this page is its left half.
The machine reads it as
- Resumumus:
- Y +at. Y a la
- Et V⊓ S0 l
- 2a
- tar PX
- vli
- B2 a a Sa L a sp2
- sive compernii ausa y B 0 NL + ade a - a d + S0 N l = ast 3S = ad: porro coytot D at
- 2a
- Ponatur jam:
- 2a
- a27at
- +4 7a2
- b = ad f b - E 1- ad 53. fict anteonnia: b - a atio
- D
- sive 3a b +C d pi Ah X2
- Dc reliquo unam ipsius expressionem vel ipsius O cum altera comparemus, sufficit autem eligi unam, aut potius
- fignis aohibitis ambignis altentram: V cubetur ergo b +E. f - ad. fiet: b + 3bc s- ad +bE2 ad Ead)a
- sive +ba
- it
- + Ilica Y- ad
- ed..
- a .
- Unde duae aequationes: l , a b = 3dabc
- et altera:
- Et jam supio habuimus:
- a N3 3bca = d B
- hae e 3ab +3dc
- Unde sequattur: a hab hde , 3a b +, aede
- Unde jam: 1a3b - 3d ae bc 1 34 lbc - l d c3
- sue:
- a b = 3d ae bc 4 3a l b c - 1d C p
- ponendo l esse B - 1. fiet b e c sive a b + 3 albC - 3a dbc - 1d C2
- Si l. ponas sequantitatim affirmativam, signa instar cubi disposita erun
- Aliter.. N+ F ab + 3d 3b ca = dC. Ergo N p, 3b cah - deti
- a N
- 3ab + 3dac
- et s p, 3ab 4yde H aeb - 3dabc 36C a - de
- as
- porro: d5 a b - sl ( e 3b ca - a s
- 3ab
- fiet (bd = sel c (9) ab ca - 3 a set
- pursus 4 2b ca - a N
- A
- nN = 3 ab unde (9l ca - 3a N ch 3abC
- 31
- est autem et H. arbitraria, sam ergo explicando satisfactum ert uni aequationi
- explicando scilicet n, quam includit. Et quia in altera aequatione non redit p
- tur solutionem haberi planam: imo orov. L. scilicet ingreditur ab altera
- parte quae etiam continet M.
- Dantur autem duo valores C, nempe C ⊓ 3 aN b
- unde na l (+2 + a b.)
- 2 H-B Hm
- 3L
- N3a b nba- et
- h b X
- ; H +3L in A+H in a
- separetur haec aequatio in mas: sed non possunt distingui ut sunt
- tieit. 3 set - RY L a + : A2 +3 Lm + Hna b
- 13) 1d
- 2
- ideo haec explicatio nihil praejudicat, caeteraque sumi pro arbitrio possunt unde sequeae.
- tur mei
- Hm
Cite
Leibniz-Handschriften zur Mathematik LH 35, 14, 1, fol. 226v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068201:0452?run=74