[Johannis Wallis S. T. D. Geometriae Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica] Johannis Wallis S. T. D. Geometriæ Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica, fol. 695
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
- ress
- PrOB. ZI. DeCalculo Centri Ciravitatis.
- descripea, (cujus Caltem magnitudo nota AC) diftorentia, prout aele
- (Seu planorum intersectio) propius auc remocins ablE.
- Aut etiam duclentia momentorum ejusdem sravis; Prout Axis MO.
- tus propius absic aue remotius.
- Hinc speciatim habetur etiam Frilinei vel Polrsoni oujutris, in su-
- perticie Cxlindrica deseripti (planis utcunque positis corminati)
- masnitudo. Ouod et de aliis corporum Prilmaticorum Superticie.
- Dus tixurisque iildem sic inseripris, intellisendum:
- Ncellisacur basis plana B D, (rectilinea, curvilinea, an n_a gualIbCF; ) iguia A.
- c
- d
- (polico oculo n Cocem pralio del intinitam diltantiam) proscracur in BD IC. F18. 136.
- ctam: Cacleoque et huse paraltela plana quaeliber, in pardetas rectas projecta:)
- 3
- incelligatur, quo sensu del. 7. Cap. 4. detinivimus;) B DdB; luque lupor palis
- Cencro sravicaris C, (quod provius remociutro a B vel D intellisendum exit
- prouc Balis tixura d licus poltularerit,) erecta Cc, ipsis Bb, D. a laceribue, pa
- Fallela. Incellisacur vero Colidum hoc Pxilmacleum, alio achuc plano ad planum
- halis oblique inclinato sectum; quod sectionem taciat, Bn s: rasta Cs, OcCurrenS
- in u. Dico; tructum BDs e, aequale esse Solido Prismarico suver, cadem, bale
- (ret huic aequali; propier aequalia Prilmaca, et Cslindros, quae sune super aquali
- bus balibus aeque alta:) alcicudinem habenti cam quae elt rectae Cu; (nempe, huic
- rectae aequalem, si Cn lit ad batin perpendicutaris; vel lalrem, aequalem perpendi
- culari a puncto n camuta ad planum balis BD.)
- Incelligatur urique Planorum BD, BS, communis seclio Z recta; quae in nni
- cum Z punctum projiciatur; adeoque ee huic parallela rectae, in toridem puncta,
- Perque rectam Z incedat Planum ZP, plaHO X BD rectum: quod in X P rectand
- Projiciatur. (Ouam projectionis tormam eo tine adhibemus, quem ad prop. 14
- Cap. 4. intinuarimus; quo et phancasia plurium linearum contusione leretur ne
- que curbentur interim rationes: Ouippe cancundem d plano X P distabunt lingula
- Solidi Duricta; acque, ab X P recta, cactem in plano projecta distane.
- Ponatur POrrO; Planum ZBD, planum Horirontale; recta X, ad IB MOIUS;
- Super qua Erieace corpus Prismacicum quodvio (pucqe Colitiaruo, si basis olta
- Tic circulus; S rectilinea, Prisma Fnelideum; lalcem, Solidum aliquod Prisinati
- cum seu Columnare, quod ex intinicis numero rectis paraslelis aequatibus constari
- tocidem ipli X C aequales.
- Sed e (propter Timilia Friangula;) iccllo AB, XC, XB, dC. PlOPO
- adeoque Planum ZP, perpendiculare Plauum per motus axem. Adeoque in ea
- ratione Ponderane Lingula Balis puncta B, C, D, dec. qua dictant ab axe mocuS L,
- vel a perpendiculari per hunc Plano ZP; ver 4 C ap. 4. Hloc est, in ratione re
- ctarum ZB, XC, ZD, ec. SCCI GravitaciS) cancundent
- Timul omnia ponderant, acque si in C. puncto intellisereneur omnia: pet 26 C ap. 4
- Adeoque (per 4 Cap. 4.) tancundem lunc limul omnes ZB, Z C, ZD, dcc. aique
- les Tunt BB, C nn DS, ec. Adeoque (per 12 L L. 5.) cancundem sunE Simul Om-
- nes BB, Cinus B, CC. (Acum BDSB complences, ) acque cotidem Cn (cotti.
- Plentes
Cite
[Johannis Wallis S. T. D. Geometriae Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica] Johannis Wallis S. T. D. Geometriæ Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica, fol. 695. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/851387705:0715?run=74