[Ps. 1], fol. 163
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: 0.76.
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The machine reads it as
- ex quib
- CLDO
- dae tore
- se in i
- endis sq
- rODuIDC
- cmino
- ilL
- der
- uE, Luvili
- do
- quodum
- aliismo
- ex illise
- Qua set
- erte
- C, ed est
- es aUgC
- maximo
- omnes
- ndu
- qued
- DI
- A
- 1
- locatu
- 1IM U
- e
- COMMENTAREE EN LIBRUM I.
- 163
- Eritque reliqua P ML aequalis y, radici quaesita: Ita ut frat Y
- ∞ - = a +. V = a a bb.) Veriim aequatioy y ∞ = a 7- L bb
- admiceir adhuc aliam radicem, minorem quam nihil, quae per li-
- neam OM delignataita exprimitur, Y ∞ = = a - V = a a F bb.
- Cujus demonstracio ad exemplar praecedentis tieri potest.
- Nec aliter fit, si proponatur X + ∞ = a X X L bb, P MI M
- enim esset XX, e haberetur X ∞ V = = a + V = a a + b b.
- Duonia enim x + ∞ = a x x F bb, cransterendo = a x x in al-
- teram aequationis partem, eriex F F ax x ∞ b b. d addica utrique
- Parti f =aa, Proveniet x + L a x x + = a a ∞ = a a- f b b. Tam vero
- extracta utrobique radice, invenietur Xx L Z a ∞ V = a a L b b.
- ac proinde tronsponendo. L= a, ut x x unam constituat xquatio-
- nIS PaKtEII, CTIEXN∞ = = a. L V =a a F bb. UInde extractâ ruI-
- Sus uerinque radice, tiet X D V = = a L V = a a + bb.
- Eodem modo lihabeatur Z + ∞ a Z7 F bb, exit
- DV: at V : a a F bb. Nam Cum Z + ∞ a Z = L bb, erit Per
- cranspolitionem Z+ = aZ 00 bb. Addatur jam utrinque aa,
- Fetque Z+ = a Z 2- F = a a ∞ = a a + bb. CInde, extraCta VETO-
- biqueradice, prodibit Z . - = a ∞ V = aa F bb. hoc est,
- (∞: an) V = aa F bb, e per consequens
- DV: a L V + a a F bb.
- Similicer (1 (IE Z+ 2 a
- 2 -bb, erieZ ∞ V = a- V = a a =- bb,
- necnOn Z ∞ V = a = V = a a = b b. Cum enim Z+ aGuCEuF
- aZ = bb, e pertranspolitionem Z+ = aZ 2 ∞ = bb; addatur u-
- erinque = a, tietque Z + - aZ 2 + = a ∞ = aa - b b. JUarC Cx -
- tracta urrobique radice, emerget Z - = a ∞ V = a a - bb, hoc
- ett, Z ∞ :a. V = aa - bb, ac per conlequens
- ∞V = a- L V = aa - bb. POrrO, quoniam radix ex Z+ = a 72
- F = 4 a eAt quoque = a - Z, hinc _ = a - Z D V = a a -- bb,
- hoc ett, Z.W : a - V = aa - bb, ac per con(equens
- DV = a - V = a 4 -- bb.
- X
- abl
Cite
[Ps. 1], fol. 163. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0185?run=74