Leibniz-Handschriften zur Mathematik LH 35, 12, 1, fol. 116v
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
- aa +ba- LcC
- + d
- aaatbadcea
- daat bdat ccd
- aa - bb
- ab
- aaa - bba
- baa 1 66b
- aaar baa + bba
- Labaa F 2 bba
- 3ba a + 3bba
- sc.
- a
- Theor.
- -
- .
- He---
- aaa+baa bba -
- + 2baa 2bba
- + 3baar 3 bba
- 666
- +d
- ra + ba. L ca
- + du tod. + cd
- la +ba
- Ct
- 64
- c.
- Trect.
- Demonstrat.
- dotccFdd +2bc
- da 2cd
- a
- 6b- Fcc + dd + 2bc et Lour ea
- e. d.
- a
- l. + acd
- He...
- + c.
- Demonstrat..
- d bb + cc + dd - 2bc - 2bd. + 2 cd site
- Hypoth..
- + 4 bc- + qbd
- bb F bc + cc - -- est B;
- bbcc -+ bccc - -- ett 3;
- bb + bcacc et bb -bc 2cc. est B:
- : 2bb e 2cc. . . . est D;
- bb d cc ... est D;
- : b e c. .. ett B;
- In Aequatione Canonica num.. 2 4. Si pona.
- +ca ... d - - b. + c.. mutata d. in b. +C. . . . . . . . .
- erit. aaa - bba
- + bca
- + cea = - + bbc
- ritque radix quaesit a.. a = - b..-
- dem aegvatione foscco - bd - - bc. + cd
- erit... aaa - bbaa
- abdaa
- ddaa
- + bbdd
- b. + d
- In Aequatione num. . 25..- posito d = - b. + c.
- .- -- erit.- aaa - bba
- -3bca
- cea = = - b1
- dix quaesita a = - b +c.
- 2bcc ..- e ra
- In Aequatione num. 26.. posito - bc = bd
- erit... aaa - bbaa
- des quaesita
- in que
- : bb- + cc + dd + 2bc + 2bd + 2cd ri eni
- + d
- b. + d
- 3bcaa
- aceaa
- b +c
- -a-
- 8
- bc
- b +c
- Corollarium.
- +cd
- obcc. -
- tc
- Ex duabus praetedentibus Aequationum Canonic
- um Reciebus (num.. 25. es 26.) earumque veductitiis
- C58) manifestum est non omnes Requationes nega
- tam habentes potestatem esse ambiguas, ac proinde
- mata
- rum
- cente
- in qua
- aequat
- ideoc
- incide
- Quod
- ambius
- Paroc
- conclus
- Sranc
- esse co
- team
- de eo
- co gra
- one d
- genet
- nonise
- liva
- duci q
- radic
- set d
- non
- de ho
- cessit
- sasse
- digue i
- ab a
- toec
- mpta
- gata
- le de
- radice
- ac +c
- negat
- Theorema illud Vietae (CAP. XV. de Recognit.. Ae, tenic
- quat:) quo asseritur, quam in aequationibus potestates de ter de
- homogeneis adfectionum negantur radices esse anci. cathe
- Pites, demonstrationemque Vcetae nullam inferre in
- magi
- ejusmodi aequationibus ambiguitatis necessitatem. kire
- non esse necessario ec universaliter verum,
- tuma
- 52g.
- + bcC-- e
- Porro in ea
- 2C=
- clas ab.
Cite
Leibniz-Handschriften zur Mathematik LH 35, 12, 1, fol. 116v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068194:0232?run=74