Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 202v
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: 0.81.
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The same scan as fol. 201r (00068196:0397), where its text is given.
The machine reads it as
- flia Methodus tollendi incegnita literam quae duabus aequationibus gunetur hac esse potest Esto aequalio 1 10 L IX + MXX =0 et 20 + 21X + 22XX + 23X3 = 0
- aportet ut hae duoe aegrationes habeant vul unam, vel duas radices communes. quod si duus communes habent, habent et unam communem. Habat prior aequatio radioes bimet
- sei et radices Fg secunta andices flia, crgo si illa multipiretmrper (m, horper 9, fiet utrebique fum. Assumaur ergo pr. 9, 40 +4 X; et pro lm, 30)1X + G2XX, et suotibit
- Hocge + 2r 30 X + tu 30 XX 10, 30 t + 1l. 3
- fiet EE = 20 3 = 7 31.
- ~ 20.40 + 2,. 40X + 22. 40XX + 23.40X
- + 10. 32 +11. 32 +12. 32X
- +20. 41 +21. 41 +20. 41 +23. 41X
- 1 +1X + 2 X∞ +BXLAE te 1 X: 4 1C=E N 2 + 123 Xe +1 C.4 X 2 + etc = 0
- 20+ 21X + 22 XX + 23X3 f. 244 etc + 2f. X + 25 - 1 25:1 + 2f.2 4S: + 2f. - 3 XS. 3 + 2f - 4 X55 4 + ete = 0
- ultiplicetur.., 30+3IX+grXX + 33 X +gax t ete H. 3 G~L Xs a + 35- F AS: 2 +. 3. fu3 F. 35 - 4 X F: 4 + 3F-5 YS -5 + et = 0
- pucamst per .. 4ot a(xt arx X + 43 + 3qX terc + 4 -1 XC. +q C. 2 XC. +4 C. 3 x 3+ eaa xC- + + 4 6 - 5 X C. + etc = 8
- i
- A ab cde annopus
- productum prius, et productum poperius eosdem habebunt terminos, B. coincidentientur inter se
- st
- mnopuse tectum
- rectum bcd
- abedemnoxus abcde mnopu
- arbitimiae 4 + 5=, 9 aequationes 10
- cuonen solum invendentur novem
- abbitrariae, sed et tandem prodibu
- solae restibunt, 10, 16, eti; 20, 2 etE
- aequatio. in qua suolacis arbitrariis
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 202v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0400?run=74