[Ps. 1], fol. 409
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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The machine reads it as
- le
- CudtM
- em
- dimentie
- omne
- Lu qu
- 2uC
- TEN
- a
- u c
- es lIIc
- retiime
- DE REDHCTLOHE AE OLATIONUM. 409
- Exemplum, ubi ultimus Terminus non evanescit.
- SiC in aquatione X3 =3 a X x = 2 bb x = a3 ∞0, S(upPO-
- +3 ab - b3
- Aa - a a b
- + bb a
- naTUIF a ∞ 0, retultabie, inde x3 -=B X x L 2 bb x - b3 ∞0. Ouia
- autem haec aequatio reducibilisnon est, certum estneque PFODO-
- Titam reducibilem fore.
- Exemplum, ubi ultimus Terminus evane scit.
- Siimxquatione xs - abx t + 0C3 X3 F a3bXX - == aaC3 X f 1265d ∞0
- 3aA + C6B
- bba
- abccd = abbc3
- L54 ab3
- suxponantur d d a ∞00, reluleat inde x 3 +503∞0. Ouia vero
- hac aequatio erium dimensionum reduci nequit, arxumentum est
- heque Propolicam ad pauciores dimensiones quam ad tres, redu-
- cibilemFore.
- Sic etiam supponendo d ec b ∞ 0, vel tantumc ∞ 0, orientur
- bae dux aquatiOneS
- X5 = 3 A A X 3 = 63X X = = 2 Aa63 ∞ O.
- _5 = ab X 3 = bb aXX F a3 b x + a ab3 ∞0.
- 3Aa
- DHx SI rEdUCINON POTCRUnE, denOtabUNE Propoltam aquatio-
- nem, ad pauciores dimensiones quam ad 5, reducinon poste.
- Dico, illam non ad pauciores dimensiones reducibilem fore, quippe
- aliquando continsere potest, ut Propolita ae quatio ad cundem di-
- mensionum numerum sic reducibilis. quemadmodum continsit
- In hac X + = = a X3 L + AA X X L = b3X =- + a b 3∞0, Supponendo
- A ∞ O: exlurgic enim x3. F 2 b3 ∞00, quae non pocestreduci, et
- tamen ae quatio Propolita eA reducibilis per X - 2 a ∞0.
- I. R F G V E A.
- Si in aequatione licerali pro una, vel pluribus, vel
- Omnibasse laluratibus cogniris, supponan-
- fF
- EUE
Cite
[Ps. 1], fol. 409. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0431?run=74