Ps. 2, fol. 90
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
- DE N A X U R 1
- Propositio.
- Pro leptima propolitione, tiat ex duabus, ~3. f CxX. L bex - d3 ∞0
- _ X = b ∞ 0, haeC a quatION =- F Cx 3 X = d3 X f b d3 ∞ O. SupPO-
- bb0
- nendo autem bmajorem quamc, habebit ipsa eandem Formam at-
- que leprima propolitaru x+ Ix 3 F - n3X ( p ∞0, ac per conse.
- quens ejusdem erunt natura d constitutionis. Fiat ergo ada qua-
- tio, comparandoque secundos terminoshabebimusc -- b ∞ - l,
- hoc Clt, c∞ b l. Deinde, ex collatione quartorum termino-
- rumI, habebimus n3 ∞ d3 F bbc, hoc est, reltituendo raloreme
- InVeNEuI, AeE d3 ∞13 =b3- = bbI. unde sequitur, cognita vera
- radiceb, hanC aquaTiONEM X3 F b ~ X + bb x = n ∞0 reliquis
- cribus inferrire.
- b bb = bbl
- f. b3
- Postremo, comparatis altimis terminis, habebimus p+ ∞ 13b.
- unde constat, d’aequari; de cognica rera radice b, ae quationem
- hanc x3 L bX X L bbx - ∞0 ad eres reliquas esse reterendam.
- C A P U F ZI.
- De natura constitutione squationum quatuor dimen-
- sionum, in quibus nullus terminus deest.
- Educuntur hx xquationes omnes ad quindecim sequentes
- X+ - IX3 - MM X X = B3 X- p+ ∞ 0.
- X+ - I∞3 MM ~ X. B3 X 1 p+ ∞ O.
- ∞+ lX3 - MM N X - 13 X - p+ ∞O.
- ∞+ l ∞3 = M M X X . . 13 X - p+ ∞ O0
- ∞t + l∞3 MM ∞ X = B3 X p+ ∞ O.
- XF+ lX3 = M M X X - B3 X- p+ ∞ O.
- ∞4 I∞3 MM X X - ( B3 X - p+ ∞ O.
- xt ∞3 MIB N N B3 X p+ ∞ O.
- l. L FOrMIAS:
Cite
Ps. 2, fol. 90. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175906937X:0114?run=74