Synopsis Geometrica, fol. 196
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
- Y9
- Symopsis
- conoides parabolicum MI N O, cuius
- BasiS est CirculuS MI O; VE aUEEM OM
- sionie circulum MC, ita VR signie
- etiam circulum R P; eAt aurem circulus
- MIO, 2d circulum R P, ve quadeatum
- OM. ad quadratum V I; id est vEO
- N, ad VN; decrelcune igieur cireulis
- id est clementa huius tolidi, ve alcicudi-
- nesiigitur ad clallem eriangularium per-
- cinet.
- 8. Elinc ducta BasIS MITO S in
- Tubduplam alcicudinis OY, signiclo.
- lidum aequale conoidi MI. IO; sic enim
- aequatur, id estreducitur ad primamclal
- FCr.
- 9. Hlinc conoides parabolicum est
- Tubduplum cplindri ciuldem balis d al.
- ticudinis.
- 10. Sive aurem basIS BE CieculUS,
- sinc quadracum. siuc triangulum, luve
- quodlibet polrsonum; modo reliqua
- elementa sint figurae lumiles basisperinde
- etierirque emper lubduplum Colidi cy.
- lindrici sub eadem bali es alcicudine,
- modo iuxta dictam formam decrel-
- CanL.
- 12. Ouocumque modo diuidatur
- conoidesper axein NVO. licque relil.
- lius
Cite
Synopsis Geometrica, fol. 196. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797939695:0216?run=74