Synopsis Geometrica, fol. 216
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: 0.77.
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The machine reads it as
- 216
- Synop suS
- Hemisphario, et alcicudinis cum
- Sphaera.
- 19. Tlinc Superticies cylindri P est
- aequalis circulo lub BA; quia quadratum
- sub Bd eAt duplum quadeari lubFB; ergo
- circulus lub B A duplus circuli lub FB,
- igitur circulus lub B A aequalis luperticiei
- cylindri.
- 20. Superticies sphaera est aequalis
- circulo Cub diametro ciuldem Ephaerae
- eanquam radio; quiahic cs quadruplus
- circuli maioris sphaera, qui est lubhuius
- Terridiacero.
- 2T. Trilincum parabolicum ad hanc
- clallem perrince; lic enim Cemiparabola
- F AK, rectangulum FR, criangulum A
- FK, vel AFR; ducatur B D, Parallela
- F I eum FF; eric trilineum parabolicum
- DE D R, CxirqueRR, vel GC, vel P A, ad
- DE, vel B A, ve guadeacum R P, vel
- R A, ad quadracum EA, vel BD; id est
- in duplicata R A, ad FA; igitur erili-
- REUI R D A R, quatenus reloluieur
- in eleimenca R R, D F, parallela lci-
- licet asi parabola AL; percince ad
- hanc clallem; isieur RR ducta in
- Tuberiplam R A aequar erilincum, illud
- que reducir ad primam clallemi id est si-
- MI
- aeo
- II.
- papei
- et
- P
- d
- ad
- AI
- lam
- 1HII
- Ab
- el
- 2
- snet
- ali
- Idi
- IIIu
- dae C
- terti
- IIbrr
- Figura
- 2
- alIC
Cite
Synopsis Geometrica, fol. 216. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797939695:0236?run=74