Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 74r
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: 0.73.
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The machine reads it as
- er
- re adhabitissemus
- (-D 1da 30n = 1310=
- 10= 13n + Ta 2, : 1310. seu +13A1. 13 na = + 1310l 2
- 1o C
- 13Hla
- +aQ: 13
- 1320. 13n1a = 13n0la)
- 4t +1311. 13F0 Z +1310 a Z
- 1310,13H1
- F13NOra (
- 310 - 2. 1310. 13X1. 1310. 1311I = 13A8Aa 2_ -2. 1310. 1310aarq. C
- 13II
- = 51.60-50167
- 13 nopa
- in pro 13Al. 13M0 - 1310. 13MC ponamus 13ApI et fiet
- 1310a44 = 13A n1 = 2. 1310. 13 10 a a4C, seu
- 1310 AaC_
- 4
- Paa 2 2 (1) 2. 1310. 13n0 a a 40 + 13A n1fC: 13. (n. 1319 a 2t = (9. 1316. 13(
- aaO
- 2an +2 14. 1292aamm
- es
- 13am
- 2
- a
- 1310 a
- +2. 104132. 337aM 4 1a
- +
- slu
- q
- s a
- 3ot(
- = 2.1340. 1340 aa ZO . + i3 KnD - 2. BA Nr 1128 aY = 0
- 131OaC)
- nI + 2. 1320a4 +2 13 n0 ac possit aequari quadrato
- 40
- y = 13n0 aC aequ. radici hujus quadrati multiplicatae
- dem quod cum n, faciendum cum II, fiat ergo
- 4
- 0 a2 -2. 13 (n0 aO = (13A n 12 + 2. 131 nc. 100101 a a 1000ia
- 4
- 10at 2136 a ( = (13XAN) + 2. 13A(p, 200 201 aa + 200. 201 a
- a et. q,BaCMBCCN24aDCe
- 34044 + 2. 12 10 a C = 100. 1014
- et 13A(,+ 2.13A0 a Y +2 1340 a) = 20. W a
- =+13A (1. 100. 101 a4. Et ex 9 et 1 fiet 1310aY (+) 13ANI. 200. 201aa
- 2
- =13710 a(
- ad = 112 aa + aD et a2 = p2aa + atque et a 8
- 1aa + a∞. Haque Et quia 12
- Eit ex aeg. 10 et H quaeri 11Z, rmpe ex aequ. 10 fiet -13X 1 1310. 112 aa +2. 13(0 at
- , 100. 105 a, seu 11244 = 100. 101 a L1Lni 2. 1310ah-2. 13 10 a Diy B 2. 1240+2. B3 n0
- =200. 201a + 13A NI = 21346aG -2. 1340 a D, : 1318+ 21310. Et ex aequ. 12 fier
- C
- 1340 at + 13 nCaD3:, 1320= 1310. Et ex Xg. 13 fit 12ad E (4) 13 N1. 200. 201a4 - 1340aO eNOUD, :, 1310- 1310
- 6, 17, sublata ir2aa, finul tres novae, quae pro varia combinatione vartari possunt, sed simplicissime ulopinior
- 17 tulli potest 200. 201, haberi potest. ratio naliter, si 2ed roram 1gi ampndia. Ita non amplius oeus
- rtus substituatur in aeq. 15. Lint ag. 20. jam aequ. 16 combinetur cum agg. 14 et 20, prodibunt duae aequationes
- 1340, 13n0, 134O, vocentur gro f 50, 60,70; et 1351, 13(I, 13_ vocentur S1, ,61, 71, et proi
- et 13NNI eut = 51.70.50, 71. Et 1320= 13n0 =50-60 = 3 3o( - 1) Et 1310-131O=50-70 -30 (n- )
- C- 2. 1∞30 a((+ m) +30 U+ mm) et 13d0 + 13pose 50+70 = 2. 104-2. 1030 a(l+ 1) 430 (ll+mm). E.t
- Haa L1 10. 31 al = 30. 31lm +, D. IIaa ∞ = 10. am + 30. 31, seu 100G1 aC 10.31 - 11.30, a (- m)
- asit ). Im sit e lem sit f, l. nsit h, Amsit
- iet 112aa =4+ 10810144 e81 -Z. 509t- 2. 60233., 102- 210. 305+3091 Et 112aa = (15) Nec
- IIheam
- A11 = 10. 31 = 11.30, a (l = n). Compenlio 10. 31- 11.2
- ,2.10a - 2. 10. 3694 30 K et 112aa = 16) 481 = 10101. aC- 50dh+ 60a B,:, 4- 30C
- 0ag 4704D,: = 30h , Ex 49. 16 et 17 fal 209. 2014a= + 81. 100. 101 at eh 450a (Cg- ht,)
- vieb. Et
- E seu 200. 201 (+) 10d. 101 50(RF -18) + (50h- 70e) D,:
- a S0gu (eECht) = ∞. 90 eq- hF (60h.70C) Ad
- Ds s. SI CCha 20) = 21 an 2 tohocgr 3G ax) (+ 81. 10 10t a) C- 5 50a +6B∞ B, ∞- 302) -9, th + 240a 5+ v10a
- 190. 1o16CDhh) +. 9(. 1ap. 101 2((0h.7 CC) aa
- superest ad hnc una aequatio, quae fiet aequando 14 es 10 vabres
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 74r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068198:0147?run=74