Leibniz-Handschriften zur Mathematik LH 35, 14, 1, fol. 198v
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: 0.84.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 199r); this page is its left half.
The machine reads it as
- 20
- = (( - 4 qu s5 1 29 + 4 8 55 + 29. (557 - 4 5 9
- seu 520 = 59) - 4 qu (597 109 =+ 4 R9. 109 + 2 qu 5109 7 - 4. (59 - po)
- =4. ( 9 +. 1. 6259 - 4. 25 (104 + 4. 5. 109 + 2. 100g0 - 4. 5. d9 + 4 prc
- .
- 2
- 25 1000
- = 59 + 4 pt0
- 200
- 200
- 40
- est rationalis in X ergo quod est rationale in
- 20 erit q + 4 pro
- 10110 10155
- sed rationale in xo est a + β a b + Va b + dabc +B a
- sed a = 4 et ab -0 et a bC = 0. Hinc indestigabimus
- a = _ qu sa
- seu ab -0 ergo a = a
- Hinc quaeramus a, etc.
- 1513
- 0
- res
- 20
- 20
- 15
- a = q et ab =0 abc =0
- 1a =
- = qu+ 4aebcd
- 20
- o
- 10 = qu- 4 ab c
- re
- 20
- 15)
- 10710
- 20
- cope
- a in a = a +2a seu a b - 4ab0
- 20
- ergo fiet 4 = q - 4abcd + 2a
- re
- 10
- 10
- +24 abc205
- 20) = (490) C6abed + 12abcd +n a 65 +24 abcd
- Ergo
- 20
- 5
- 015
- 110
- -(1+1 +2) abcd = absd a b5 = - 4 ab c
- 10 (+20
- +aβabCd +7 abed- 4d a bC d + D abcd
- -4595
- Ergo habetur ab cd
- a - 4g’a +0 a - 0a +. d 3 p: D =0
- 20
- Quaeramus jam β, V, 5, per regulam alibi invendam
- creum nniones totidem
- Potentiae a b e d corficiens prodit ducendo invicem m + np+q quiterciones,
- MCn + P +9 rerum niones m+ sp + q rerum pniones m + greum quiqniones
- ipsi a. b3 praefigitur 20. 19. 18. 17. 16- a. b praefigitur 20. usque ad 11. =
- 2. 3. 4.5
- 1. 2. qu ad 10
- ipsi a b c proesiptu 20 usque ad 16 15 .sqadic d (abC d prosipta 0
- insque ad 51
- 1 usque ad 5
- abC d praefigitur 20 usque ad 16 15 usq ad 11 10 usqu ad 6 = D
- 1. usque ad 5.
- 1. usque ad 5
- 1 usque ad 5
- fiet 4, 20 19. 18. 1 +. Hic quivis triminus mulliplicatur per 20 usqu d 16,: ce1 usque ad 5
- rostat 4 + 2. iusque B11 + - 4. 15 utq ad 11 + 15 usque ad 6 Dousqu ad 16 = aβ + 2) -4d +
- 6 usque ad 10
- seu 4. qu. 1 usqead 15 +2. qu. ( usqu d )
- 1 usque ad X
- qu. Insque ad S
- Iusque ad 5
- 625
- 100
- f 10023
- 1020
- E2o
- Unde C20
- 20
Cite
Leibniz-Handschriften zur Mathematik LH 35, 14, 1, fol. 198v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068201:0396?run=74