Leibniz-Handschriften zur Mathematik LH 35, 4, 16, fol. 4v
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: 0.78.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 5r); this page is its left half.
The machine reads it as
- 10X + =0 20X + 21X 12 = 0. Ex mulliplicando per 20X. fit 10, 20X L 11. 20X=
- et 1 2 muslipilicando per 10 fit 10020X + 1021X +10. 22. Ex Tot 4 fit HO. LIX +.0. 2
- Ex het 4 fit +10. 2IX + 10. 22 =0
- ~ 11. 20.
- 1820. 1 U
- 2ox 10 X + HX + 1220 et 20X + 2X +2220. Quaerabur
- communis divisor
- 20 X + 21X + 22)C
- - 10. p = 10. 22
- =10. 20, 21
- = 10. 21.21 =10,21. 22
- (+11. 20 XX + 12. 20
- = 10.4 ct - 10. 22
- =12. 20. 2DX
- 1821.
- + X + ZIX +227
- uveta
- -10. 21 X = 10. 22
- epoit
- cn
- Rem., 11. 20 A + 12. 20
- divisio 1
- 10X + 11X +
- 20 X + 21X + 22
- 10, 21N - 102
- divisio2
- 20 sub quotins 1. p AeSId. 1.
- + 20X +4L+ L
- +11. 20. 21 X + 11. 202
- =10, 21, 21
- (+ 1. 20 FR F 12,20]
- 10.io
- - 12. 20.20
- + 10, 20. 2
- + 10. 21. 22
- fl. 201X
- + 12. 2C
- = 10. 2
- b90oti
- 410. 412
- +1I. L0X
- -10.2.
- 10. 25
- subquoti2. Resid 2.
- + 11. 20.21
- -10. 21. 21
- -12, 20. 20
- + 10, 20. 22
- +11. 20
- 10. 21
- =120.
- +10. 20.
- 71. 20
- =10, 21
- L0X +2IX + 22
- sub quot. () subR etid. 1
- 2190X
- Resid. seu subsesud
- +2213030
- 2l. 30. 31
- Resid.
- +20. 31. 3) absolutum
- Itaque ab hoc video esse incipiendum ut habeamus catulogos seriem quohentum
- et Residuoum simplus simplicum ivrsionum
- subquoti subresid. Y
- 10 X + 11 10 ensit 21. 20
- 20X + 21 20
- -10. 21
- subquot.t ( sub Besa. 1
- Zootiens Resict.
- AII. 20
- R-10. 21
- 20 Y. 242
- ubgu2 subhresi d. 2
- 10X + 11 X + 127 10X (I. 2OX + 12. 1 Vl. 20 +12, 20. 20
- 20X + 2)
- to. 2.
- ~ 10.2) - 11. 20, 21
- (20X + 211
- b90.)
- =H. 20. 21
- L+10. 21.41
- 20 +10, 21, 21
- subresit.
- 1. 20X = 1, 20 H,1. 20
- 10. 21.
- 20 X + 20 n( 20
- (quotiens (Resid.
- J 11262521
- 410464121
- (+ 11. 20 (12 20. 20
- 3-10.21 - 11. 20, 21
- 08 410 21. 2)
- 20X + 20.41
- subqu. sibre sid. 2
- Sabq) tubr.
- IOXHIX + IX +13) 1X+1 2O X +n. WOX + 13. 20) + 11. 20 X 11. 20. 20 X + 1. 20. 20) 1ibo 11 3. 202d20
- 2X+ 21
- 20X + 21
- = 11. 20. 2X
- 2410. 211.
- ~H. 20. 21
- 20 +1021, 21
- 11. 2d21 iZ. 2C. 20. 21
- 20 erit quohiens 10X +11. 20X + 122020
- Ita habemus progressum
- nam quivis quotiens componitu seraetentermi
- (410. H. 1 + 11. 28. 21. 21
- (20 X + 21 20 - 10. 21. 11. 4
- 10,2 = 11. 20. 21
- 20 +10. 21. 21
- ( 12. 20, 28. 25
- oiri
- Riesiduu
- C 205 et 113. 20. 2020
- 212. 20. 20. 21 l: 20X + 20. 21
- + 11. 20. 21.
- 21. 21. 21
- habet cvefficenties terminorum primo inferiorum, eosdem cum residuis omnibus praecedentibus
- Residuus autem sit pro X ponendo 2
- 10x +uX + 1X F 1F Ex B. B 120 X = M. 20X411 10 f e X. Ars d. 1 10 20
- 10x + 2 21)
- se ternitit
- 2130 X F n. 307
- copendio
- dok is
- 30x+ 31)
Cite
Leibniz-Handschriften zur Mathematik LH 35, 4, 16, fol. 4v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068013:0008?run=73