[Vera Circuli Et Hyperbolae Quadratura] Vera Circvli Et Hyperbolæ Quadratura, fol. 49
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: 0.86.
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The machine reads it as
- 103
- pa
- 1S
- 12
- recta KP; _ planum A B in reCtAMN: dc a puncto quolibee
- rectEIxnempeL, ducatur eidem IK perpendiculare plans
- OLP, Secans plana TKMN, DFC, normaliter in recris OL, P.
- P;licque perpendicularis in L. P recta OP. Supponimus hicKE
- Telle axemroracionis; e receam P L. illi normalem, appella-
- musradium rocationis. dicoeruncum cxlindrici R DDC eNC
- ad TOlidUm rOLUNAUM OTEUM exPOEatiONE ASUREDF FC cir
- Ca IK axem rocationis, ve OP alcicudo cxlindrici ad circum-
- ferenciam circulis cuius lemidiamerer est radius rocacionis
- L. P. perb2Tem DE FC ducarur rbiliber recca F L, a Ba(cos
- circumterencia verinque terminata in L _ F, quae producca,
- axirocationis normalirer incidat in punceo V: 2 punccis FF,
- excirentur perpendiculares baseos plano F: HI, FC, a plano
- Secante terminacae in EI de C, qua necelsario sune in Cupert-
- eie trunci ob cxlindricum rectum, ducacurque VFI recEa=
- qua necessario existic in IK M N plano secance: manifectum
- eA criangulo OLP, IIEV, rectangula adP e F. (cum habeuc
- angulosOLP, HEV, aequales inclinationi plani secanris IK
- MN) ese similia; ee ducca recta C, V, ob candem racionem
- similia lunc erianoula HIEV, CFV, cumque CF Sc parallella
- rCCEK HIE, _ FF in direcrUm F V; CoinCIdENERCCEX CIV, IIVS
- in unam rectam plani IEMN; cricqueCFIF Fcommunisin-
- certectio plani CF.V, planoOP L. parallellis cum truncoci
- lindriciRDDC: pacet ereoOP ad PL. eNe, veHIF ad FV; de
- ideore OP ad circumferentiam circuli cuius lemidiameterP
- L, ica HTF ad circumterentiam circuli cuius semidiamerer L
- V; _e re OP ad circumterentiam circuli cuius lemidiameter
- PLdica (reliquos cerminos in eandem alcicudinem, nempe
- lemislem reccae FV, ducendo) criangulum HI F. V ad circu
- lum cuius Pemidiamerer P V: eodem modo demonstratur
- elles re Ol ad circumterenciam circuli, cuius lemidiamerer
- PL, ita criangulum CF. V ad circulum, cuius lemidiamerer F
- V: est isitur cocum rrionsulum C FV ad eorum circulum
- cujus semidiamerer F.V, ica ablacum erian gulum IIL. V ac
- abl2-
Cite
[Vera Circuli Et Hyperbolae Quadratura] Vera Circvli Et Hyperbolæ Quadratura, fol. 49. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/834940469:0133?run=74