[Johannis Wallisii SS. Th. D. Geometriae Professoris Saviliani Oxoniae, Tractatus Duo] Johannis Wallisii SS. Th. D. Geometriæ Professoris Saviliani Oxoniæ, Tractatus Duo, fol. 40
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: 0.87.
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The machine reads it as
- DE C+CLLCL.
- 4. FE similiter de Peomenei cujusvis eum MOMCHEO, TUM cen
- ero oravicatis judicandum cric: Hlabent urique momenca parcium
- currae C A Hg. 8. respectu Al rectae, eam incer se ratione,
- quam respectira partes semiparabola A F C fg. 9. rectis diame-
- croparallelis abscista: quamque habene iae parabolae partes ad re-
- spectiras parces parallelogrammi circumleripei, eam habene di-
- ltanciae cencrorum graricaris carundem parcium (ab A F rCCFA) 2d
- TOLAM F C.
- 5. Si vero pro lingulis rectis Z Z A9, 9. hoc est radiis circulo-
- rum punctis Z E9. 8. circa A F rectam conversis descriptorum,
- Substicuantur ubique restae quae sine ad has ur circuli peripheria ad
- ejusdem eadium: Hloc elt, E Temiparabola quae basin jam habee
- AC un 22 e alricudinem C F D, incellientur, Suxer eadem
- bale constituca, alticudinem habere 4 A F = 2 P; essec ea semi-
- Parabola requalis superticiei convertione currae C A Hg. 8 circa
- A F rectam delCrIPEX; (nempe ZD P, sive 32 circuli genitoris:)
- ejusque partes respectirae respectivis partibus hujus aequales.
- 6. Duod autem F. XA Ag, 9. Tuc Parabola, Sic ostenditur. Resta
- D
- Q. X sunc ubique ut = per = 2,. HOc est, ut D = a;
- adeoque residux XC, hoc eAt E L diamerri, ubique uE a 2; hOc es
- in duplicata ratione Z C, hoc est X E ordinacim applicararum.
- Duod Parabola proprium est.
- 7. POrrO, ejusdem curra C A fg. 8. divisae uc prius in punctis
- Z. omnium punctorum Z. (seu parcium xqualium his. punctis de-
- SIONaEAEUI) dictantix a C F, suNE Z Y, hOc CA L 2 + 2 Y.
- 8. Adeoque SI CUIEVX C A A9. 8. aequalis exrendatur recta C A
- fg. 20. Similiter divilas atque per divitionum puncta Z duCANEUE
- rectae V Z v, ica quidem uc Z V Ag. 20. sinc respectivis 2Z E9. 8.
- aequales, _ Z. v respectiris 2 P: exhibebune hae rectae V Z0 sinou-
- Ix lingulorum currae punctorum Z momenta respectu recta C F
- Fs. 8. adeoque omnes omnium. FIOc elt, figura F V C V A mo-
- mentum rocius A C curvae (respectu rectae C F,) _ illius partes,
- parces respectivas hujus.
- 9. CuM vero rectae C Z Hg. 2O. hoc CA C Z CUHVX Hg. 8. (IHE
- UE C Z chordae in semicirculo equalirer crelcentes, hoc eA, ut
- Tinus recti in quadrance CrelCentes aqualiter, Puca UE B V iN FrI-
- lineo B C cA9. 7. (E nempe intelligatus c B in punctis V aequa-
- ITC
- Centrum
- rum CArVa
- et A
- dato
- Superficies
- circa AF
- descripea.
- Centri cur-
- va distantut
- 818. 10.
- 18.7
Cite
[Johannis Wallisii SS. Th. D. Geometriae Professoris Saviliani Oxoniae, Tractatus Duo] Johannis Wallisii SS. Th. D. Geometriæ Professoris Saviliani Oxoniæ, Tractatus Duo, fol. 40. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/85138403X:0056?run=74