Leibniz-Handschriften zur Mathematik LH 35, 3 B 5, fol. 85r
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
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- d 14111
- 111 1
- 11 11
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- 99 pp an tum Il
- ly lx les lo it ls lr lys Ip ln lon
- mes into mB. nt nis nit mu tap mn
- nio n ut us ut nq no
- Y pt es pr pus
- 91 45 qr
- d deni
- 001100110011 et
- (m = 0001000100oleu
- l + lm = 0 10001000100
- n = 000011110000111 10000ICP
- (n = 0000010100000101 eu
- (Ut Im ), ln = 0001 01 10500010118)
- CL Im = 000100,01,0001 et
- ln =00007. 1 1400, 0101;
- lp = 0000000001010101;
- l9 = 0000000r00000000, 010100101010
- nn = 0000, 0V1150009D10I:
- ea
- Datis quotcunque literis, modo detur sedes
- scribi periodus
- si sint sedes 4 3 1, id est 000o
- 44 8(A EF pullitates, et tolidem unitales.
- (1 2 fit pericdus 00000000,0000, 01∞1
- im pla p elq e tr ls EIt alFla A 2
- mu mp mu vir ms ut ma
- +s
- l=: 01 0101010101 etc = YV
- M~
- (1+ 1m) =
- np nq ur ns ut
- -
- P pr ps
- lp = 0000000001010101
- mn = 00000011V00VD1DI
- prI = 900000110001000B
- nn 8
- (2xHI = X = 1Y in sed eultima vel gneneruliter a: (2X + B= 2 + (
- (2X = +0 in sode potima
- (4y - say +2X +(, sit 54)- s g = y +7X + β
- seu sB + VEX + d + 1 + 88W - (3 + γx + Sy + W. erc
- itaque numerus datue dividendus esset per primum per e residuu per per t
- inde per 2. Et in gerere per maximum pometriam duplum
- proxime inferiorem, quilibet a horu deinde dyadice senbe
- nempe X y d erc. Et tum demum habebitur sumu
- dyadice, sciendum utem B, H, d, D, etc esse 0 vel
- d’ino contra incipremiu a ande parsus a 2
- poum
- mo namerus datus dividendus primum per maxinum b geometricum duslum
- 1E
- quiexucte metitur rgo primum per E, residu pursype
- 2
- residumartus per 2 sit liet. imo res postio more spt
- perse psalet, hoc est eantu numerus propositascuinti
- dua
- y0
- nde detracto reseae
- dyadicegicetuo ad cum qui metitur inde resectus
- A
- q ettae g pasie un
- ite n que
- shaetet
- Quomodu.
- a bbcec doddececeff
- 1.0 100 100010000100000
- 10 1000 100
- 1. 0100 1000100001
- 0101001000
- 00101001
- 0001c
- 000010100
- 00000
- 1. 10100101000100101
- nd
- a C+ m+n + h +92r +5 + F + V
- l + im +n + p + y +
- U. + 2 Cmit 2I + 2lp + 2l9 +. 2li + 2b. + 2lF + 2lV
- v
- m + 2 mat Emp +2t qu t2m5 + 2sn t
- nn +EpenghurtEns
- p +2p9, 2pr
- 94
- rndis
- imcentur summos fimutum
- quolientes sunt
- eu 10, 7, X, B,
Cite
Leibniz-Handschriften zur Mathematik LH 35, 3 B 5, fol. 85r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068255:0169?run=74