Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 68r
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: 0.87.
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The machine reads it as
- (Cx et
- Formula duarum literarum rationalis integra
- ad era resolvi potest in productum
- ex duabus, l et hujus producti potentias, et in
- forimulas ex alterulta litera sola formatas
- sit formula generalis: 100 = 110X + IIIXy + 120XX + 12IXXy + 10X
- 102 gy 1I2 Xgy 10343
- 101 y
- + 122XXyy + 13. Xy + 140X + 132 X3yy + 191Xy + 190X + 133X 7 192X yy + 1BIX, +160X
- 113 X p 104 123 XX y3 114 X yt 1047
- Haec ita ordinabitur secundum Xy,
- 12a ase 105y
- A 110 + 10 X + 120XX + 130X etc Y (XY). et geaeriter tettridi 1
- 201 y 1027y 103 y3
- 1II + I2IX + 13IXX + 14IXX et C Z (X
- 112 y 113 9y 114 yy
- 122 + 132X + I42 XX + I5Z XX etc Y (XI
- 123y 1249y 125gy
- 33 + 143X + 153 XX + 163 XX ese
- 1349 135 yy 1367y
- possemus etiam examinare, quomodo
- quadratum, Cubus vel alia potentia formulae
- veneralis e exprimatur er ordinando
- Celemo
- secundum eXV. Item factum ex duabus
- formulis generalibus vel alia forma, at
- ut (5 vel ( D E, vel OD, etc.
- Et generaliter potentias
- an Xe y afficiet
- afficiet
- membium
- Fne
- l. nte. C. X
- l. C. nt.
- p
- Xy multiplicabitur
- l. 3+2. 3, XX
- l. 3. 3+2. yi
- seu per 153 Xx
- 135 9y
- 120 XX + VFIXy +110X +100 dividatur per _ 210X + 200. seu hoc multiplicet
- per 307 + 300, fiet
- 210. 310XX +2. 810. 310Xy + 200. 31aX + 200. 300
- 0: 300)S
- fit 210. 310 = 120 = 1II:2 200.310+710.300=110 nique 290. 300 =100
- sit 2 310 =1 fiet 210 = 120 200 = 110 -210.300 = 100:300 sen 10
- 200 = 110 a = 120.300 = 100. 300
- V. 9.
- per
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 68r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0135?run=74