[Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica, fol. 221
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: 0.91.
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The machine reads it as
- 10
- POTESTATVM RESOLVZTONE.
- P B OBL F M A Z X.
- i Dato in numeris plano. plano sub cubo ex daca coeficiente longitu-
- dine, adfectomulta quadrato-quadrari, latus analyrice clCere.
- PTOPONALIESSC = TO Q. aquari 1, 481,544. Ouxcieur quanta Sic magnicudo LN,
- radix. ve propolci quadraco. quadeari avulli.
- E. (L, 481,544, Plano. planum sub cubo, et dara coefficiente longicudinc 65. Ouando
- aurem poreltas negatur dehoriogenea lub gradu, latus est anceps. Lraque Ca qu_ pro-
- drance 65. Alcerum majus. Ac proinde cum ad rriplum longicudinis ss adplicabicur qua
- aus est do-
- dcuxlum plano. plani 1, 481, 5 4 4. orierur Colidum majus cubo radicis minoris, minus re-
- ro cubo radicis majoris. Acque 2deo urravis radixiFA OCCUPreL.
- Paradiema primum analy seos quadrato-quadrari a vulst à plano-
- plano sub cubo, ad in veniendum radicem minorem.
- PEductio laceris singularis primi.
- Coëfficiens loncirudo
- Clano. planum multatum resolventu
- quadrato. quadrato.
- Plano. planum restiruens.
- Plano planum restientum
- Plano. planum principale minuens
- Excessus plano. plani resticuri, reli-
- quumve resolvendi avulsi qua
- draco quadraii.
- TI Eductio laceris lingularis secundi.
- (Solidum expletionis,
- à coefficiente in cri-
- plum quadratum la-
- reris primi.
- LPlanum expletionis, a C0
- efficience in criplum latus
- primum.
- Coefficiens longirudo
- Reliquum resolvendi avulsi quadra
- t0. quadrat.
- Onadruptus cubus la-
- Divisorum cerisprimi.
- pars
- pserior
- ESexcuplum quadratum
- lateris primi
- Ouadruplum latus primum
- cessus divisorum superiorum.
- lbbebobibo
- drato. quadrarum lateris priit
- rabola
- Acubo laceris primi in coefsicientent
- onsicudinem.
- 0-
- vis
- sub
Cite
[Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica, fol. 221. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/845634801:0227?run=74