Ps. 2, fol. 128
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: 0.83.
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The machine reads it as
- 28
- D E L. Y _ E F T B U S
- jus quamn, hinc Imx.- Lmmx muleo masis eric majus quam n; ad.
- eoque x major quam n
- Im. mm de conlequemer x major quam
- minorhorum duorum terminorum m 8
- n3
- Im. L mm
- C A P U F V.
- De squationibus quatuor dimensionum, secundo es
- tertio termino carentibus.
- Prop. 1. X 4 X X = 1 3 X -] p4 ∞ 0.
- Eerranspolitionem es xt ∞ n3 x -p, ideoquex major quam
- P4
- . Sed per transpolitionem eAt quoque p+ WB3 V - XF, CON.
- (eguenter n3 major quai x3, aC n IajOr quai X. ErGO VETA-
- que radix x aequarionis propOlEX ajor CrIEquam, dEminoe
- quam B.
- PrOp. 2. X 4X X = B3 X = p4 ∞ O.
- Pertranspositionem es x + =n3 X ∞ p+, ideoque x3 major quam
- n3, e x major quamn, ee nn xx majus quam n3 x. Sed elt quoque
- at = p+ ∞ B3 X, IdCOquC xF ajuS quam pF, e x major quaM P, d
- PPXx majus quam p F. AEper transpolitionem est etiaim n3 x p
- p+ ∞ Xt. LrSOnAXX LPP a X majus erit quam x +. Plinc divisi
- UETaqUE PaITC PEF XX, CIIE X X InUS QuaI WB L PP, de x minOr
- quam V nn. LPP. Inrenimusigitur, quod radix aequationis pro-
- politx eA major quamne p, led mInor quam V nn- L PP, dC PFOI
- de muleo INOr quaM n F P.
- Prop. 3. X + X X - 33 X = p+ ∞ 0
- Per cranspolitionem erit x + 2p + = n3 X, dc per consequens
- Major quam x. Similiter eric n3 N ∞ p+ = Xt, _ COnsequenter p
- MajHS QUAL X=, eE pMIa)OF GNaI X, EC p3 x iajS quam xt. Sed
- ett praeterea vt - =n X ∞ pF, ideoque p3 X- n3 x majus quam pt de
- major quam p3- 3. Inrenimusitaque, quod radix aequarionis
- PrOPOliEX eA major qudWB p3 75 ac minOY quam ee P.
- Ct
Cite
Ps. 2, fol. 128. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175906937X:0152?run=74