Leibniz-Handschriften zur Mathematik LH 35, 6, 27, fol. 15v
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: 0.76.
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The machine reads it as
- Repeto novissiuu.
- H ia = ∞ do: deo
- X: a = dz: deo dy: dx = ddv: dd. sit ja
- dy: dx = XX F yy, :aa fiet ddv: ddz = (dZd Z: deodeo) + (vd videot
- seu ddv: ddzue = dZ d2 + dvdv 3: deo deo. sit avaso = Ardo
- sit dadco = dzdz dav: ddz. quod est in potestate nempe
- ab haec quantitas sit constans. Ergo resumamus sit
- e
- dv. d ZVddv: ddZ) et X: a = dZ:
- sdavidaz
- mox valabut quod vetet)
- ponendo dZ Rddx: ddzue) esse constantem, quis enim vetet
- a
- 2
- a
- fiet dy:dx = adv: ddZ. Jam habuimtus dyidx=Xt:aa
- : dzdz (ddo: a
- 4
- fiet dav: daz = dv dv F dZ d2
- seu ddvddv: dd Z ddZ = dodv F dZdZ,: dZ d7
- (dodo +1) et fint add
- fitddv. dZ =
- azar
- dz
- d(dv: dz
- s(avdv + 1)
- lae
- Nam si sit dEx regula quod si detur de
- a du d
- ad
- dis = ae nat u Qid
- CB a (0:
- au
- dZ
- vel v: V)
- sit ad. =.
- : 3 rel (20: 18) - (W: ) ntdo antum hic
- pro 2 pone de, et pro W, pono Av. Datur ergo log. dz ex doid
- intervenientibus quadraturis. Ergo datur elatio etiam inter
- X et y. Neque enim vero opus inveniri v et Z. neque enim assumq
- simus nisi do et do. sed ob rei magnitudinem vix andeo adhibere
- ta et diex ddqe
- sidem alu sit doid
- sit H + aa2) H + t+ et fiat st +aa)-
- Digd= (a a 8() 40. 28D. Ergo fiet
- ua logi=99F aa d8:3) seu alogs(P: 1p)= loq- a: ): 2
- aa88, :28F et
- seu ta logi 24l0g B. e 2a log = log ap: 294 sey
- aa: 2cc7 log +2log. 1
- seu aa: 2 = log. EB + log.
- s
- lon jam log2 lagdz et
- du: d2 ( seu t: a (per 15.15) = aa58: 2a
- yytxx ydixe jam per 2 est
- X: a 5 Sidaz: ddv) porro duo afdvicZ (adZ: d2) (dB A15)- qu: d2
- v.x. Ergo per 14 est
- ergo per _7 et 25. fiet XX: aa = (26) 99+ XX, : XX, quod lubsurdum
- (27
- X
- unde jam in ag.7. praevideri poterat, rem. non prochi
- Aaliter: y. a = dv. d ) dv: (aZ Z. V) sab. Ep. = d2
- A2. L
- dy: dx = ddv: ddZ et quia dZ (Z. V) constans
- sy.D
- v) ddz + (VcdZ Zddv: VD) et quia dqe selze il
- site = doid
- sit (
- qa sed quia
- et sadque
- s nd :Z + ddz (du.Z 0 et quia
- az Tad: dz est constans fiet daqu + daz (ddz.
- e
- istans quod non licet. sed si v.a duid, sadodat
- constansn fi
- a
- e
- consaas
- sed idem
- 20
- az: de Idd o: dz et d2 adx B a7 sans fis ap+ Raqs
- a= dc: de. x. = sad B: d
- e dcodz dodo
- a aoavidoao axiaeie fis tpte d
- L
- vitur
- anti
Cite
Leibniz-Handschriften zur Mathematik LH 35, 6, 27, fol. 15v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068072:0030?run=73