Leibniz-Handschriften zur Mathematik LH 35, 14, 2, fol. 74v
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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One image of two folio pages side by side, registered by the library under both labels (also fol. 73r); this page is its left half.
The machine reads it as
- mraeter methodam interpolivs qua radices extrarit (puras) habet alium Methodum
- Nentonus magis abstrosum extuhondi radices tam in aneris, quam in silerebus ex equ
- tombus simplicibus vel affectis differalem valde a methodobretas Oughare d e Hario tt arat
- Cinter recepta, est Sed sua potin atitur tanguam conmodore quia ceterius convcigat qcocedi
- id rincipro simesi i cum eo quo usque samem meo Commercio Estistotuto Ex 2
- arux
- ad solvendum problema fere similis naa sumtae inimbro radicis fati modotA
- quemens apparet resterm vanetatem recipit, id possimus vocare A. inde mvemuus ex
- quaestionis id esse vel justo jmajus vel justominus. ob differentiam assumatur B, et smiuiter quaeatur val
- et Fursus prr discuminie assumntur C, etc. sit aequad y - 29-5 = 0. sumitur y aeg. 2+ p
- et substituturis valor inde sumitur p aeg. 0. 1 + 4. et qaeque - 0005q +Y. et
- Y = - 0. 00004952 +s, en invenit autem numeras sequentes ut 1O.) et - 00059,
- et ita porro, Hoc modo: in ag. suttim heu SB= 0 pro substituendo:
- 2 + p fit = 1 + 10 p + 6pp + ph. itaque absolula temmina = 1 dividit per 10 oefficica
- similiter in specrebus., aequationem
- affert; y + axy + acu - X 50. ponitque primum a +p a = Y. hinc X+ 9
- lepus pennetimi et fit + seu + 0. 1
- unde fit + 43 + 3 aa B + happ F p3 = 0. ubi pursus ponit 4X + q = p. (+ cujus rad guihi
- non sulis
- applarec 2)
- +aax + ax B
- +ah + aa H p
- (+ scilicet procedendo ut in numeris negligit
- quoedam, modo semper accedat, dum simplices
- sempr oblineat +)
- addit deinde omnes pro radice, ut y in numeris aeg. A a1. = 0. 0054. = 000A852
- invenit.
- Za
- ilio
- civailer
- Exi aequatione data un osut eas allas quae respondent terminis
- ellus
- aequationis in pamilelogiammo poposito e et cypolentir
- exhibente stellis notat eas
- cellat
- yt - 7a
- 16-5X + R
- quae sunt in aequatione
- a + 6a X3 +b X
- Auta fdous Ja ag X 243.
- inde regulam
- applicat in a notatarum steltarmm cellarum in lalere AB
- infima; et inde ad plures regulam applicat sic ut ea
- tanguntur nempe C, et b
- una vel plures ita simul
- lansit regula; a. b. d. cellas s vliquae quas non langit regula
- sinthis quas langit superiores. Quin ergo hoc loco tanguntur
- 96, XXGy, X ea ex aequatione proposita sunta exeequantur nempe
- 96- 7a a XX79 +6a x ponatu fingatur aegue, 0,. seu - 7VV +6 = 0
- penendo y = D tax ita valore u quosito habentur qualurr
- valores tiax scax + Trax - Vhax. quorm qulibet pour it
- pro primo termmno. suc in 6g. y3 + axus + aaque - x3- 2a 0 sit 2a ang
- nunde = a proxime ideo fit B + p = y. similiterex scundis
- quationibi seciudi legmini invennitur, sed focierus ut dictum
- ande subjicit tonllisiu specialia quoedam Neutoni, deinde his verbis
- concludit. Somerotat of thesamellind hath beea done bus libnitius
- aud Chirnhansius, abrvad, aud Mr james Gregorus, aud Mr Nicolas pter
- cator, voite us. vic are most of them b partieutur cases poithia
- the compass of Mr Mentons general Pules Amonyst oich s thal ot
- ibnitius publistred in ehe acta einditorum at lipsici for Mte Monthot
- februarii 16 1692; lohere he shews (inter alia) MalMe square ot
- the diancetre is to Me Cinte as to 1 = L + - et e vich is
- a converginus series bul flocolus converginus aud vill at lenath come to a
- difference less then any assignable. And johile these fhinus are printinus comes
- oit his present year
- (684 ab Ediuburus) treatise et lisce nature ot
- Mx davita Gregorre nephen of james aud noro professor of Mathematutes
- Edraburus nictutnted exoccrtao nova de dimensione figurarum, ubi plura hujus
- Errare Taquelum putat Wallisius (c. 46.) dicentem Grenorum
- vincentio prm de infiniis propessionibus momandis cogitisse um ipsii
- generis
- liber prodient 164) Toriicellli. 1644 (4 sed serendum longat prius hubuis
- satia Grerjorum a si vinc. vid praf inaqate pistota p. seithes aq litalliscu
- a
- uibi sperat sectione, axis in partes prionis ee, posse aliquid amplus delegi
- cirsliarea, eq
- eliam pro sedmb subeantians ductibus ul vocat ppeus a s. vinc. stem
- n
- 9G
- Mertodus singularis qua Bronntreu, quoddam Broblema
- Fermatus solvit
- in Commeuro Eplrco Ep. 17 et hic fuscu exposita est ibi progresser quasi quaed
- non quidem in infinitum fintiata sed usque, ad detemminivem, fere ut sit in inventum
- communis mensarae. Semper adhibenbu linntes et magis magisque coarnctantur et tande
- integris
- cum agitur in integris comune decrescendo necessur
- imla
- e seuitur exraustro
- debesequitur exhaustro, vibilur a invenir non potest.
- tantum
- espeta
- Aterebratunter
- sequitur Appenda
Cite
Leibniz-Handschriften zur Mathematik LH 35, 14, 2, fol. 74v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068202:0148?run=74