[Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica, fol. 342
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: 0.85.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- L O N T V S
- De Problentate Raymari.
- Problema, quod a Ra) MaIOMIIe constructummerico conquereris,
- dum suam propoluit circuli quadrationem, ita concipio et ab (olro.
- P R OBL EM A VTI.
- CRVCHIC CaS C rectangulum, cujus eria latera sine proporrionalia.
- Exponatur linea AB secta in E media _L extTC.
- maratione, ee Hac ea diameter circuli, quem ex
- cirata normalis ad E. intercipiatin C, e conne
- CtanEUE AC, BC. Triangulum igitur tcrectan
- Gulum ACB, cujus lacus AC proportionale e
- InTEF AB, AE. OUOnIAM VEEO PTOPONITUEAL
- secta media e exrrema ratione, ideo propOF
- tionales lUnEAB, AE, F. B. Sed d proporriona.
- les quoque construuntur AB, BC, EB. Suncie
- EUF AE, BC aequales. Frianguli igicur rectanS
- ACB latus AC proporrionale est inter reliqua
- duo latera AB, BC. Ouod Faciendum erat.
- Cumm verOICd UaCTATAFLPFOPONUINE,
- Si trianguli rectanculi latera fuerint proporiionalia, latus aurem quod ansule
- recto subtenditur, staruatur diameter circuli: majus reliquorum laterum erit qua
- dranti circumferentiae ejusdem circuli aequale.
- quam longe ablint a veroita planum AE.
- SIC AB 100,000
- LIE AE seu BC 61, 803
- EB 38, 19.
- AC 78,615
- Diamerex igirur cireuli aA quAdTANEEM CIFCUMLETCMEIL IC HADELCL, UF100,0
- 2d78
- 625. et angulus BAC HereE partIuIm XXXVIIE i Xxu qualium rectuSXC. Il diameser c
- culi ad quadrancem circumferencia se habet proxime ur 100, 000 2d78, 540. LF cl
- lacus AC constiruicur proxemodum quadranri circumterenrix aequale, angulus b
- exICIE PAKEIUI XXLVLIE IX XUVI.
- revo
- et 2
- ralis
- cutur
- cande
- DoI
- eior C
- Ater
- Ca in
- ium
- dee
- lu (901
- erum
- ian
Cite
[Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica, fol. 342. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/845634801:0348?run=74