Leibniz-Handschriften zur Mathematik LH 35, 4, 3, fol. 29r
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
- s
- Y= 138 +Z
- e
- e
- bx-
- 13X + 10 = 3)
- Zfirt 13.
- 1
- talis erit
- re
- tem X
- L 2. 13
- f.( 13C
- minor quam
- et eat
- y
- e
- et
- L
- 169 ee + (2182C
- vaeritur in Integris
- gy-10-: 13
- eque
- 7 1
- 39): 13 =
- +
- +12C +2
- P + 2.30. 6+ 36
- n
- lB X + 10.
- + 39.
- 3ec+ 141
- 3E
- 0 + 2. 7.BC
- +10= 13. 13C
- henL
- fiet
- outetur quis numerus
- 7y - 108.
- et X
- 13. 13eC
- Ilem 13X
- G2D. X=
- 10 13X
- ve
- y +72610 = 13Y
- ex hypothesi, opi
- njo
- Nam
- .
- 3X + 10-
- dat de
- +
- 1 + 2. 133
- et
- y9.
- +2 in vel X.
- MC
- ia
- et generalius
- Ergo
- q necessaro
- ps
- 12 possit
- e
- et 6.6-10 (=26): 18 = 2
- sic Z est c
- 13ee
- 1
- pes per
- 3
- minor quam
- 3
- +14e + 3
- vest 2
- v est 2
- 1.
- 6
- 52
- ad Z
- 13. +
- 3
- 182
- 9
- 69
- 13= 2
- 13X +10 aequalis quadrato, nec aliis
- p.
- =1 fiet X = L 2)
- =13ee +12C+2
- vel fiat X = BeC
- modis res praestari potest iit =19. pempe erit 13,27 410 = 361 =19.19
- 7
- ie
- rat X.
- ita quicunque sit numerus e
- ex
- Ex X = 13e4 12P+Y, si
- s C = 1, sit X230
- X = 13CC+14C +3s
- quod est quadratum de 20
- et 13X = 390, cur addendo 10 fit 400
- 13
- e
- 1g.
- i
- 13
Cite
Leibniz-Handschriften zur Mathematik LH 35, 4, 3, fol. 29r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068000:0057?run=73