Leibniz-Handschriften zur Mathematik LH 35, 6, 27, fol. 20v
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: 0.67.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 17r); this page is its left half.
The machine reads it as
- apard Z = Ex Ep (1+d) e
- dort nos. ap: ZY- = (a (ararC Z - ExEE) qui) B3 apiae = Zp: ap
- nos D (avape=- ExrC)
- fiaY = Ep: app = ep o miius eas
- E
- apit Extisrs (2nid) = ap: Carard. Erer D) v L ar t
- Harap- Err. arpar nos apar D= a E a
- not apeap = ExLPZ epL nos
- Eri are av: C2 qus etio ax + Ep2 =X: v 2 1 hon avi X.V X ren . L
- targ. Erd axa er= epg noc np+ apar Z = ErE
- vadus ers CZxY: arP = X. v nos arp (Z: v) + (XN: vo D (yi)Ce) ∞)-Caricer aB a
- dadivi 1d qiquius Biqu ero nomus E
- appap = np = vaY vo: L
- is () Eerapa + aspavi Ep = = app + apSY
- 1u.)
- dP
- quad gurtuo ers = ap
- u) opx six nos
- s) nt. ar
- nds
- nunsvf 13 arar - aerae x = in uo Errar aer ( B( = sEp: a x) Y X 1) quad
- nos EB: Ere Er: aY) p X + ZY: (ad (aP. ExVi: (p: gri X + Ap) ap apdEp
- Ep:) ExpR = EDEp: Erna pX = a pe Ep X nos Ep: EYY
- et
- urguorgsse 1
- gisse nem seme umenees
- v-h, =EP: a P Z V L1 sua, erd
- Eit
- (nnim da
- un
- ie
- diade eest
- eis it
- monagenta cuva disli argne iunt maloi
- mbn : ario EY. d
- contur. L. bon u 1 ut Lmnaorus e
- Cogeguin en e anum b n) in syus monegnabo, chro angug _ aet
- v: LF
- ap: Epp (21) = EpEr: Capp Zy - Ees a Y
- omad
- , Ex: ap (∞d) = Xp: h∞ S 2 1V 1 X)
- hr= ve + XX H s) vob) sivB = (00 - (oh D XX nos v0 -nh + Xxt.n - k C( (b) = v: _)D
- no -Bh + XX C: Cvuh X Xp: hY. : qu.) 1 vo + X c: C v - k
- bn -tik 3 + XZ = X viat so a: LiY 2
- quis, ad
- =Xp:hp.;
- EYI: CEppa app Z Y 14 13
- L X:t ni Luh nis XX+ vo= vk Vo X M
- ap: Epps = v: X nes
- Erbus = v:h 12 oP: 2p BZ
- =q es) aP. Brsa bb 1 aB.
- av. 4
- or AN vocr
- t rect at
- ubo = b. YY 11)
- . v. Z2 X: hy ab) vn: LpXE V :hp X: = v.
- 52 40) sum
- 2
- = v.t
- =v.
- =v: kH
- b = v: X
- vo. 1 = V. C () vo.
- 1+ vt veu 5. vit v: H 9 _ = sip: p qu) to v. 1 (B: k 1)2
- = v. XB: V (v. Xp) gchacmgnani s 1 + x. _ = vix v. u 13 ep epp: ZP = v. s : H)
- 1 =abus 0 = i 0 = vhaq Cpop: Ceperp + EPZP = . V: _ + ngi P = va D: U C_
- (pop FEEY) by =veX 7s Ex ba = veh 1t ap: Epp = (omposp +E P ZB)bru qua) 11
- ap-Ep: omperp t EpLY 715 Copep+EpZP) h L epep + EP +: 9 ExPLB 41
- np. LPZY ap A 60X
- np op tZHassa M = aY 1s = B ytet qu 0 = p has 1t, e = vihui
- d
- = v. s H s v
- set daebo r = v. E e esp. Zp
- siq unn jumis
- ro =F L D X+ Z. boy = n: h f5
- u i Er. ar i r: opp arra e hon 43 Ep: ap aud Exp: apY susant s
- +2 op. ZP so Cop: aP od syquoent Erp: apD Jo suoson ronuaesum ( atcar C
- tumg et qu
- ap: cers = Ex: eps =h s1 B) tissant ness, un anjunat ges
- aguata g.sar oqus rchie ev. kl. V: Lao usu in
- Ep: Eept (nB: X P Ap)
- EteeCtr: ap) ub - (p: Erp. +B (op: Xte Z HA EB: apd) t v: vx sEr: ap VE + = v. L 131)
- 1... t) 91
- Ctp: Epp. (orinesY 2) 9I Dr. Eep. + (vo: AP Ap
- vrpeptriadenet
- nrud oarno tenob
- vispler: ap) pE. 2 - (v. X X) deun
- apopi X XB L ver LpX (Ar. ax) pb - 2B (Ap: ap) P riti = Zp: Epp (no: 2Y)- Ep: Ep (Ep: a pB nis
- v.nsup t.bb. Er. Eep Cp. apti Bro lp. ap nt
- vo: XX -(Ep. ap B; W: L XpXX H+ (_: ap) Y + - (Ep: ax) p ub = Ep Ep: Epp Exp hegogn omnaenab 13
- Crv: XX - Cp: ap)) p c: C (v: X X - (ap: ap) p (8) = Ep: Ep (L = sip seun
- pn.ror
- (XX- arp=Vih geun. Ap: ap (E re 395) = wo: hh + Xx (y t) = Xp: hy
- Servea. ap: ap (E) = Xp: hp
- ap: Exes (d - X Ep: Eros 7h
- u tp2
- A. (i. 2.1 2
- ibq =
Cite
Leibniz-Handschriften zur Mathematik LH 35, 6, 27, fol. 20v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068072:0040?run=73