Leibniz-Handschriften zur Mathematik LH 35, 6, 27, fol. 20r
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: 0.65.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 17v); this page is its right half.
The machine reads it as
- Lugre i mit .X 2= crp 41) ∞ ap: 2p - cor (22) = ap: p 3 - = app: ArY 1)
- 3d
- app. ExpE = ap: 1 Ep 92) I app: Erp =, F ap: Eep + _ ax: EP = ap: Eres
- E E _ ospeualas
- v: X = erp: ap Y) a: ZNV = ep: drao us) Eep: axpKI = cyp At
- ax bap = erp: Ex p ap: opp = Ap: ExP, no) )
- app: Eppap = erp v ix.)
- nus in ossertgristre
- durgngnso in eo ap: EeYs B op: rey heporpe
- sini kmmsens in nrvelto imme de non timu
- 2
- duo qu
- en i
- tie
- 2us
- : = (Z. M dx ( = 2 boy 40
- av _
- 2pae
- Ex
- a
- a
- Cr: tan
- Es
- p
- abu Erp ZYEP = Er apax Farp Eea nos
- Z 1)
- api
- Errar P
- a
- pitp t v E: a bas i) Ep. be)
- qu+Ep = Eax = axpEe nos ar: Ee = (N: a Y) p = (XP: hx) Y
- D2) ap: Epe = v: X sat 1 sy go sungma Ho
- cop = . Eppo rS EP: PS2 = EreV EpP
- v: X2 = Xp: hp. H = E
- 20 70 2r: ters = v: s ps
- rirap derzu= per: apax sp + . Eps rb qus av. sth = X X = e: X
- 2:52p
- oe
- tors v: h = Ep: aP 1 v. X = dS Xis +
- sipsur po
- L
- = AXpE + hxtp2 +
- o = Hephp e spes tre _ = (ax Xp + Eplip p E
- ap Xp 2 = Xpp xEep jo
- d 2) ax ax 2 + lipsipe v hotve + Ap o= hon uss nis
- Hiti pr + hpt pq = (ptipet Xpoph - Erop Z = B sP , Xep t VEChpB
- v: YY = k
- v. Cxpr p + Xep L2 = hp A vi XVXE p
- ∞ =et : R -GYV ApsX 1
- er um neooo tervureo in hras mmnoco eot
- et pos
- A. B f D ∞ 9 ao) XX: dev. pX sp k 1. L: v = H. Y
- us
- it 0 az. d irrggqus raguunt ym onis epera vyo req
- Y
- dugesat mognssex upguatio maume hnesser n 96 seit onn run) 13 migisositi
- horyga 5 en von egra inc 33 () Epp = Xeip 2 + X∞Y X2 jar rupi
- 1
- usti 16. Z abo 1 y ataue iponur, ngncbor ia ps umis iggas )sert
- uis
- hep 1 XpP an) oveomas ossen non ime nip ras ma go tini
- Kop. Ep ger ann egpun at hegeo y Ben minb wn ezeret eg hp Y XpX
- arpep - hpp N =ne_ g ios X. Xpx Xe t Epp Xe
- agna
- 12). pe He isin emvendisae von morio veensis int
- = (hiy = XDZ nos
- auy X conragoro ngnosu dmusso quau . un cun muende s
- Epexe E) = Kephe L Hl p Xp ∞ siep R X, 1d h= Her: tip X nos
- = apaph nos h: lip X(X) ap X 2O 1 moregva Augns jegus v erit
- l
- N heo, = X2 1) ho XVFo 8 By eirgurvi in ps
- apumpure ins porbeur pou
- cingmitur in agiser tum 207. Err: apy ap. Ditiguat gunisum arit
- dgmnßse soin mvgnmne gonchonn in ean unari 22) fest
- Wshnrch auva byo an ger Jram ao uvoe.
- tro
- ax as
- Exp ap = Mp
- 3
- k
- ib
Cite
Leibniz-Handschriften zur Mathematik LH 35, 6, 27, fol. 20r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068072:0039?run=73