Leibniz-Handschriften zur Mathematik LH 35, 8, 30, fol. 86r
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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One image of two folio pages side by side, registered by the library under both labels (also fol. 85v); this page is its right half.
The machine reads it as
- absersoa et ordmata debuitz; et li donus id qua randas Curvad dfficit ut haec aequoo boam qnvis dos.dd
- ratei acquorat. et hac mothodo duit s compulo brovisonno et fancimo Thooromata supra posita mve
- nisso. d et ado mothodo comparat divoises Curvas inlor d ponondo se Dary ordmatas fluoeronly ab-
- socheary rocyroco pportionales.
- Sub fino Epistoere anni iby0 scrilit (e Protloma doorandi Curvas p eonditiones tangontius
- (Ed Loclitins, ivorsum de tangentibus Proetoma, appoceat) in sua potestato 00. una 7 alys
- difficilioribus ad quae solvenda so usyue d dicit duplici mothodo, une concinniore altora gratioro; et
- utramque Citoris branspositis colat: quae m ordmom rodactae hanc sottiam drehent. Una imothodus
- osistit in extractond fenontis quantitatis equaod simul involvento fluociond aevora Hy in
- assum plone soudi pro quantitolo qualieot ineognila ex qua caelera commoda douvari posst, et in
- coceatione toroiy homologory cequavis resultantis ad emondos dros assump la sondi a mothodon
- Eda de veibrs ja racilalis tabsque altorcors xpercao rlugi polo; praoie ab aut hor ja accopi ut sequir
- pro oatvahondo
- Hec mothodus, ait d d guis 7 da p datrachonde radios aquadih assocus supores descysta
- Pons qu Probeoma rosolvendus durals ad aequadom fluontos quantitatos y et 2 una y dary fluaconbus-
- i et 2 invoevento, et qd feuxre ipsius Z unifor mis sit. Ut haec fluono on aequao anestat pro da po
- nalz unias et manoet aequad soeas y. 2 et y involvons quam Rosolvonda vocat. Proponl 3=
- invonto ypstus y n soud insunte convergoute, que sola Z invoevot. Hoc n alrquibus aequaoi impostilieo
- d. maeis praeparaoem aequooqu requin it, ubi voro dordoto consici possit resolatio d hupmodi.
- Prob. A.
- Ex aequa flunecono raduro imivevonto d osctratloro.
- Posolutio.
- ou obs ddode equaois Calore osistentes ae quont nitulo et ipsary y et ii Dignitales (si op se
- dexramants sit ut dary indues ne aliouli nogation sint, non ubique altioros om ad hunc osson
- roquoulz; et sit R= lorys infimae dignitalis vory qui noq pez y noque p oss fon il noq pde
- cors digulato qvis multilrantz. Sit P= qu j Jorus alius qualibot et oos ordno vros pourrondo
- at su, at lot Rous opmodi nros quot Voii. Hory nory
- nacennus vocols vet z out diguitas prumi tou servoi. P2o ojs coossiront ponalh a. et m
- aequ’aod quae resolvonda diith Prubo a r proy, et vaz pro y; ac tou oos rosultantos in quilus
- 2 opdo D dignitatio ac in loro Z suo prosiis signis colloeli, ponantz aequalos nhilo. nam hac
- equa dobilo roducta dacit cooffiments a su hos a2 V27 prunque sorvi
- Opdrao Sda
- ro roliquis orbus hujus soudi vord nonr mvenlis pono P et hotis aequaoom y = are = P. et inde
- 8) Prob1, aequaom ij = Ya 2 4 p Jn Rosoluondà pro y et il saulo tros dory valores dt
- Robit Rosoluonda nova, ubi offuns praestat ipsius y: et hac Rosdlvonda prunque detralos ry sonoi
- P eodo modo atque lorus prumus fordi tolius 9 = a2 + p do solvonda prima debr axisti.
- Oporao slia et sequentos.
- Rosolooda bado a mvomos atque edu moonisti et o ou or hliy sori tolus
- daebratos, et similitor Rosolvona quarta mvonies et de d quarty soudi viy, et su in infut
- souos (a sit nocula ont ra aequaois qa extraton oportuit.
- Ccomplu.
- d aequaot 2 = 2 2i - dd 22 +d22 = 0. extrohonda sit radix y. Pono 2 = 1, et
- equas oradot yt - 27 i - dd + d 2 =0. quae ont Rosolvona. a voro 1ory infungs in quo nec y noq i
- copponto. D 3d. qui phi au esta se L aequats dat 2- B. Sa3 velequus est X 4 pad bs. a uom
Cite
Leibniz-Handschriften zur Mathematik LH 35, 8, 30, fol. 86r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068124:0171?run=73