Leibniz-Handschriften zur Mathematik LH 35, 12, 2, fol. 13r
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: 0.82.
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The machine reads it as
- xa x= i 42y GX = n + 3yX X m tay
- yem X = m XX = mm + 2mn X = m + 3nin
- Nm +amentsnen x = m + smn + 1oM 17
- X-ne tmn + 15 m + roni n.
- X = m + 7mn + 21 mu + 35n n
- Xd=
- -m d my + 28 nen 4,6 mn + 7omn
- 2g
- X = in X = m +2y X3= m + 3GX X- m L ymmtbgu
- sed um seu = m + 4 yxXCByytoyu- 2yy
- Xxhy
- X = m + (5y n seu) sy X - 3yX + 109y X seu fit
- X3= m5 + 5yX-GyyX
- X= m + (6y Mseu)6y X- 4yxx + 2yy
- + (1599 mn seu) 159y Xx - 29 + 207
- X= m + 6yx- guyx 2y3
- X= m H7y seu) y X - By X + 5y9X
- F(2 yys 1 seu) 219y X - 3 yX + 35y x seu
- X = m 4 y yXS - 14yyX3+ 7 B3X
- X- m + (8y moseu) dyx -6 yX 199y 29
- +(28yys n seu) 28yy X 49Xx + 29y
- Hby nonseu s6y ex 2y + 307
- X = m + 8yX. 2or bi)
- verte
- +56
- Summa duorum Zuudratorum
- (primorum inter se
- Differentia eorundem
- divisa per maximam quamhabent
- Nypotenusam
- ruplum Rectangulum sub Lateribus et binarium; et Unitas grutia
- dividit dabunt
- Cathetum vel basia rectum,
- communem mensuram, in estants
- non, aut per Binarium, neque enim
- uiam habere possunt quam unitatem
- Basin retlatuetum verbo
Cite
Leibniz-Handschriften zur Mathematik LH 35, 12, 2, fol. 13r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068195:0025?run=74