[Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica, fol. 217
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: 0.89.
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The machine reads it as
- Mgi
- 2ju
- POTESTAEYM RESOLVTIOHE.
- Paradiema primum analyseos cubi avulss a solido sub quadrato, ad
- inveniendum radicem minorem.
- I Eductio lateris singularis primi.
- Coefficiens longitudo
- Solidum suo mulcarum cubo.
- Solidum restituens.
- Solidum resticucum.
- Solidum principale minuens.
- Excessus restieuri.
- rest explicari, idemque minus, ut indicat limirum praefinitio. Aujus quatratum est 900, ad quod dun
- adplicatur solidum 24, 300, oritur lariendo 27, quancam ellam relinquit 57 post ablatam 30. In
- cellicuntor rres proporeionales longitudines, quarum cerria sit 27. composita aureme secunda ex prima
- 30, latus alterum de quo proposica anceps aequalitas potest explicari componetur ex secunda ex terria. Sit
- ergo larus alserUM LN. 2O - 27 N, aequabitur 81O planO Cx 27 in 30. FI fiet LN 45. latus majus.
- Paradiema secundum analyseos cubi avulsi a solido sub quadrato,
- ad inveniendum radicem majorem.
- I Eductio laceris Cingularis primi.
- Coiessiciensloneirudo
- Solidum sub quadraco multatum late
- ris cubo.
- Solidum restituens.
- Solidum resticurum.
- Solidum principale minuendum.
- excessus solidiprincipalis, religunmve
- resolvendi cubi.
- Divisorum (Planum explesionis, à
- Pars Lduplo lateris primi in coef-
- Superior) ficientem.
- LCoiefficiens longirudo.
- Religuum resolvendi cub
- Divisorum (Triplum quadrarum la
- Pars
- teris primi.
- inferior (criplum lacus primum.
- abqua
- h plbioto
- buslate
- laceris primi quadraco in coessi
- nocoreibiatobi
- Ptaque (157 O =E C, aequetur 24, 300. fIet F N 3O latus unum e duobus, de quibus aequalitas po-
- aognaur diica
- Cubus lateris prlint
- A lateris primi quadrato in coëffi
- ciensem longicudinem
- TI Eductio lateris sirgMatis secundi.
- Dissen
Cite
[Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica, fol. 217. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/845634801:0223?run=74