Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 158v
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: 0.68.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- (9H - ndp d7 + d, 7 = b rd
- E H e, Lullus E+ b∞ d bb ). b d, = dd7 + bb 3s
- = d4 F F 1d b: y = A B 2=9 B)
- un
- da +
- Woin non pant tent = _ uo)
- vu2 = vor- ff qui eysstu in nuy
- au
- a2 d cb+ in d imuroreti 0 = Y+ in + um y + nim iqu
- y- b2 6) y = d2 D b. = d p
- bat ildib + un 2 + mio = 1 +.
- n β
- ba + i b + undet cid = a ui c b + n d injuoent o- By + i, + unget lunc b ro
- un
- XAp Y
- bb: 7 = y 1 62 = y r)
- 4+ tumy + mb v + in j + umbrtum B. ih +b = ( Bt (u + 11) 6x
- u
- U
- BV
- un
- 79n
- ff-v0+
- Aguitsuyb 0 = 3 n.in res conubuarur 13 prut . 3f - 4qu = 49 uos 15-v0t 3B - 127=
- f-vob
- f - vob = b2 + y vo = b H - vrr = y 3 10 = y 4) =
- -1dt 1, 031
- p) 1
- = B04
- vv +1 = pB9+ Y∞ 3
- fret - v+ =B Arvu v8F f = y fs - v- Y B- vrt) nb
- b2ty 1g = BB uc yy+ ybB = 7. + 1d
- kbC+ 94 =bB nos yb68 - y4b b2H + (9n = b2 11
- 62-9 b2ty nos 2- 91b2 +9
- (brt) nb
- Hgy
- ub qeo
- yB. 1 X o
- Sypsplig yuyge gdessingi uonBtss - as (es) (vvV. Si dub l4 4)
- HB
- 127
- Ohor ar etir
- ve
- t
- .
- 30iffrg svB)-suvet, fi (ay- () qB quis C hor Ho atru
- s, v91Dss vgrt fo _9M ( V91 - 218 31 D 1f29 ) f9gv = yb- H vd.
- id
- itsoo - 3s 1 ∞ , = 355 - 1qu 5s nnV 9 + = B V (∞91 + ssuvR F)99 V =
- sqqu
- e. f. H208 vertsunque ver s = br+ y Mt s - ssovet 8) forus vB), 5 t = 62 -y B2. y
- b2+g y H= Ly B nos bb+- gu ybt 3) (9b2- 1y) ub eb nds
- Xxot Iun = (ibo2 - 19r D ett 11 + +HBE F uum ∞ ts
- bby- qy
- Obbr -yy
- yboB. quo + U jbot-jyn2 F uut rhuro Sp.g. ng Vd uof sicopu) 120) Xse vyvaomna 109t
- Rbt-gy
- BbH - qV
- yuobx-upolt -ncctlict opootuurtumqque = quo Fujun2 tungus + u jo + u nq + Un eN
- 62+
- 0 =
- 660
- uu
- 66+
- Ety cy = 1B yient
- i- 15 codv. 553 t inquod uutobi t mmor
- bin
- JqV + in (ff vot) quo + uru (suvg- vB + SF um (S5. mnot on
- un t Cont. H effrv. 3 - xbr + v g1 - 5+
- +
- u
- 62
- 3ff-
- nosso- fE+ - B fv
- 2
- oo =H C ui mo t =q too 15 uut
- ffx mngsssort uni + umts on = uru fa 49∞ + inqu+ + V t tris mnsurtur imporjuta
- nu
- Amuomup Bti
- t srg-
- Am- 1D1 V = uubo Ho09-
- Eusy u agvat s 304v+ iugun + un rog tmuvr= uuefft ddon qund quo
- un
- in v2 =df mogm ingguneyura; e 1ef ajum +
- vuget umpdsoE + ddvo = (umpS + do) 2) Bg suxctum f s) syignova d9n
- ucp a a in guinah von Lynopi fusser 202 apemecib qu’ao sumv op 1st
- umpbiuvot + 3∞ + uuquot unvous t uuvB = 3 D + XX9o + X etuu
- uu
- uo
- qnn2 +
- mup iuvot + umovust unuvo = X r uup vo + uv = D XX
- uu
- gut Z uop + Uv = X quo). O∞ + XX gV + X, s = hV
- Sumta jam sunt
- 12 = 0
- 22 = 32Y9. Id est 32 - 22 a: vague
- 11 = 2. 21rg: f, - 2. 31g. G. Sit 31 - 0. Facit 1- 2. 21Sg: f id est 21 - 1f: Zraq
- 10 = 2. 20rg. f, - 2. 309. f Sit 20 =0. Fact 10 -, 2. 209: f Ed est
- fiet
- O = 10a +1 Z seu 0 - - 2. 20 ga, t 1fZ,:f
- D = 21Z +22V seu D - 4 fZ. 2Vag 11+ Z +2 RZ + 22B
- D = 1fZ: 2h. + 22v seu D - 11fZ + 2. 22ho,: rh
- = 30a +32V Faut 30a, + 22av.h seu noah +2ZaB L,:h = Y
- evia vero 1. 22. 30: ad huc sunt arbitrande,
- ideo uti illis possumus ad denominatores ex his valoribus tollendor, excepta Uenitate
- seu a, ponendo 30a = f 1a = 2h, 2E a = h
- fi et 0 - (- 2. 30ga + 1 f . f seu 0 - (-2. fg + 11f 2. f facit 0 - -29 + 1E
- -(1fE +2. 2240). 24) Id est 0 = - 2g + 2hf
- Id est Dafa. D - (2hfE + 2. 22hr): 2h.
- Facit D = f
- + 22V
- ro Radice, rag
- scribatur
- Facit 2 sk
- 21 = 11f: 2k
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 158v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0314?run=74