Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 96v
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: 0.79.
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The machine reads it as
- l
- seu
- a
- (10X +ua, 20X + 21a) = 30X +31a, 40x + 41a
- fiet + B. 10 XX + 10. 2) aX + 11. 21aa
- X
- 11. 20.
- +30. 40 XX f 30. H ax + 31. qaa
- 31. 40..
- Re X + 10. 21 4 11 20 + 30. 41 + 31.40
- = 0 =XX + 19. 2144. 20435. 41431. 40
- s
- 10, 204 3040
- (9i C10. 21 4+ 11. 20 +30 41L 2. 40()
- +a)L 2,10. 20+ 30.40)
- 10.20 30.40)
- 10.20 -70.40)X + (10. 21 +IL. N - 20. H 31. 40) a + (IuCam 2ermon 3o q. 9, 10) - 4 ( 2- 31. A1, 42 . 70 4)
- 2, 10. 20 430.40
- (N0 120 30. 40)X + (10. 21 4 1. 20 - 20 4(- 312) a A (qu 1d. 21+ 1, 20. 5o. 1. 2. 40) 4 sp. 9t , 1 20 - 30. 40)
- en
- etsimma
- C
- 10.21 + 30. 41 + Y (qu C. 10
- +10X + 110 7
- I1.40
- = 41d. 20
- 30.4)
- .40
- L1 430.40
- duct. in
- 31.40
- d.21 +
- (que n. 20
- +10. 20
- L) 420,40
- du
- 20X+4a)
- + 10. 20
- 3o
- 411. 21, 10. 20)
- + (20X +31a, 40X + 41 a)
- ita summa duorum productorum redacta est ad unum sroductum
- 4 30. 40
- Eodem mod et summa trium productorum reduci potest ad unum productum
- Cox Fa, EOX +Ia + 30X 131a, 40X +Ia G0X+51a, 60X + eia
- tantum opor EC pro 10. 21, scribe et pro 10.20+ et pro n. 2I, pribere Omnia Eupusmod
- s
- tit produdipium
- sunt autemhaec non s nisi biproducta, seu ex duobus
- 11. 201
- At si essent triproducta reidendum plua, reducenda ad unum tripindratum
- veniendum esset ad radices aequationis cubicae
- 11. 21 +31. 8
- +11. 21 F10. 20)
- 30. 41) - 4
- +31. 41 - 30. 40,
- 1V.20430.90
- H. 131. 41
- .2
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 96v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068197:0192?run=74