Leibniz-Handschriften zur Mathematik LH 35, 4, 2, fol. 1v
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: 0.71.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 2r); this page is its left half.
The machine reads it as
- Esto esto X+ Q y +d. iict Ey + F X+ C, ap0.
- =ehil - βab- +9) Eoteg. 1
- yl
- Esto item x + by + d
- 1 Zy+ 2xFBC C
- C - bDβ Ah β ge) Absoluta Multiplicatione componantur inter se, fiet:
- 1
- PyX +5 X , get yt ex X + geY y ed)
- a
- se
- Bh n
- I
- Pab ..
- 1 ab .. + b481.
- sMyX +s X 1s 1
- tap. .. +a
- 1β..
- fd) .. + dcY . + bsβ
- + DB. + bBβ
- 2
- tade Ats.
- Quae Aequatio conferenda
- cum proposita:
- pX 1Z a y 1 Y)
- + 1 1 14. +aβ..
- onferantur singuli Termini singulis respondentibus, fi
- CB fM + aB m - f9γ = Bhl = Bab
- )
- Aeq. 1
- Maltiplicntes ipsius X, sunt utrobique iidem, quare collatione non est opus.
- Jam conferantur Mliplicantes ipsius y, et habebitur aequatio collatitia, quae
- dabit valorem ipsius n talem:
- t
- Fyn + aβn - 9cY
- Aeq. 2
- Sed quia Valo iste ipeius haeucontinet C. et vessum vicissim valor ipsius c, continet h
- bβ
- opus est explicatione iporus C net fiet
- fVn + aBn, = 97
- sive h fVul + apnyln
- 0.
- - shl.
- = Bhl -..-
- EPXI
- sive hbB)I - h β9γl. fV ut + a puyl -gy...
- Aeq. 3
- Aeg. 4
- Aeq. 5
- hfy SVnt raent - 9f)m-gapm + 97Y + gBab Ai 6
- be Cd 1bB =9B
- Collatione Multiplicantium X. haberi potest valor ipsius e, idque eo
- Ex X
- facilius, quod in valore illo neque C neque n. continentur exerit
- e A
- Ex y fiet: d H
- Expicano e, ser d
- fVp + aβp = 1f dγ L OB1 - adB
- 574
- 5N4
- + aBtq ge) - bdB - Ahβ
- C)
- + aBg. - bDβ- Ahβ,
- C sVaL + aBq
- sive dF)
- 5V4l + aB9l
- Fmx x mogineorum, et fier:
- pr S1 aC, maltipticata, Nempequs
- 0
- Ac primum per collationem Multiplicanitium VX, quaeramus valorem ipsius, C fiet
- per XXAcq. XX.
- Ex aq. y. V
- 1-
- h r
- c
- Aeg.
- Aeg. 8
- =g....... - fd) ..v. Ay.9.
- -b8B1 - Ah BI, -g ... .... . -, + f dVg derpito initio factiasu trex tris. DX sC t X a rempa s yX + X + FX F
- = b0β1 - atie1 A(). gap P +gBCl + ga d ( N, 1. Sedaec Al, quia it t fieret iifimtatu quemitanea posnienus infirite parvum
- Ert - 5Y9
- lia
Cite
Leibniz-Handschriften zur Mathematik LH 35, 4, 2, fol. 1v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00067997:0002?run=73