Ioachimi Iungii Philos. ac Medic. D. & Gymnasii Hamburgensis Rectoris Geometria Empirica, fol. 31
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.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- 5. Recta circulum secare dicieur, si peripheriaur ejus
- secerlire li parcem lui aliquam in circuliplano habeae.
- 6. Circuli se mucuoransere dicuntur, siperipherix
- eorum (E FAnZAnE.
- 7. Segmentum Circuliestplonum ABC, orcucircun
- si ABC, ec recta AC comprehentum.
- 8. Sectorcirculi dicitur planum ABCD, arcu circuli
- BCD, _ duabus Cemidiamerris AB, AD, in terminos arcus.
- insiltencibus comprehentum.
- 9. Angulus seomenti dicitur mixtilineus anculus
- qui lub cara peripheria, _ recci circulum (ccante compre
- tiendirur: ur an sulusB. C, BC. A.
- 10. Ini seomento ABC dicitur esse ansulusrectiline.
- us ABC, si vercex ejus sic in arcu scemencis crura rero ejus
- percerminos ejuldem arcustranleant.
- II. Rectilineus BAC ansulus rel ex centro, vel experi.
- pheria inlistere dicitur, in arcum BDC, si rereicem velin
- cerero, vel in peripheriahabeat; crura rero ejus PexTeF
- ei
- minosarcus BDC. transeane.
- 12. Subtensa velchorda arcus dicicur rectas cerminos
- ejus connectens. Inscripea circulo dicicur recta, urrinq; d
- Deripheriacerminata
- 13. Hlomocentricirculi (icidem, peripherix) dicuntur,
- qui communehabenccenerum.
- 14. Recta perpendicularis peripheriu vel in peri
- pheriam elle dicirur, (ee per consequens perpendiculari-
- cer eam lecare, ci insistere) quae angulos, quos rel cum
- conrexa relcum cariperipheria Facur, aquates Facie.
- FIOc2. Angulus quem cum con vexa facit nanquam aqualis esse
- pocest ansulo, quem cumear a facit.
- 25. Rectilinea sigura cixculo inscrixta, vel circulus
- eicircum leripcus ese disirur, St omnes ejusapices lunein
- circuli periphexii
- 6o LB CBB.
Cite
Ioachimi Iungii Philos. ac Medic. D. & Gymnasii Hamburgensis Rectoris Geometria Empirica, fol. 31. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/73061350X:0039?run=74