Leibniz-Handschriften zur Mathematik LH 35, 14, 1, fol. 126r
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.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
One image of two folio pages side by side, registered by the library under both labels (also fol. 127v); this page is its right half.
The machine reads it as
- sit aequactio 3 - _ + aer rio multiplicetur per 3 + C0. fici y - qrY 4 aery
- yH = 10 ~ C - 3 s0 de + l
- y N 9e.. . fd. .. 2fgde
- 2f1 ...
- Pe 8 fade ..
- ryte
- in sde
- 4fgde
- +61ge
- + 12 fg deb
- +4f3
- Cd pa
- ayate
- C3y p 3sqdet
- 3f lp
- 3gales
- Sdet
- odet
- 6 fladeh
- Bsgdet
- 3fl det
- 39 l’ et
- 29l
- 3fgde ...
- +de
- +atode
- +6650
- 12tgdet
- + 49 13
- 3sl9de
- 391fde
- rco -aq. +c0aer.
- 10
- Hos jam valores inserendo in aequatione nostra, destmendarm in irrationalium et aequandim
- rationalium Causa habebimus tres aequationes subsidiarias, literas autem ubi
- traris, indeterminatus, d. c. f. g. h. l. n. t numero octo, quare ex
- his sex: f. g. h. l. m. + possunt sumi quinque pro arbitrio, tantum evitandam
- est, cavendum ne , et y coincidant. Quoniam ergo tot sunt arbitrariae,
- utile, erit calculi ad contrahendicausa, ut ponamus lr 0.
- qui factohas tres aequationes habebimus:
- 1) f d’e +459 de a y + yfgdes a f ch r9 deh r3fgd et- 4ea
- +aerf, egutea- q sea t, + aerh 10
- 2) ge de + 4f9d ea, +3 fydema +f det n det nsydela, 4Fda
- targs, agfhta- 1gua 3 +art
- 4659de 6f 9 d’e, f d’epa +9 depa +2f9d eha 4359deta, 2459dea
- +121f9de
- 4fd et
- + ar
- Ponendo jam etiam p o. tum ex aeq. 3. frex haec:
- e6f9de + 3 deha +3 de ta - 297 42
- et der 24 ae _= inuex 1. der) +494a e - a rf
- 659 +3 ha + 3ta
- + artha. -air+
- e 4f9a d
- 524.
- qegt a. aer h p, ex vdis
- frd + 4fgac
- s3h. dE.
- 3fgta.
- 3F9tra. Ergo ex primo et scundo valore de, fier.
- =ars 6s9 - aertibtq - 29 a
- s
- 3h
- 4f9a2 qae = quorars
- 77.
- grh... 3tia
- 3f gta...
- 12fa 6f9 d = a rg 59
- 3la .
- atha gi:
- =2qa afga.
- Efgna.
- quotae 65g
- 3ha V 829ag
- = art 6fg
- 3s9des
- 3flda
- 39l’
- t9det
- soh
- fdet
- 9det
- 6f det
- ++45 a d- arus
- Eup ex
- agiacit
- tarest
- 92de p
- 6. slgdeB
- 3f9d et
- 3571d eh
- a3
- 3gldeh
- 359deb
- fl det
- red
- Et ruisus conferendo valores de, primum et ultimum fiet:
- Quos duos ipsius e valores
- inter se aequando habebimus
- Compendii autem causa appellando.
- Cs. 6sy+ 3ah +3ta aB
- 4f9la +g2h +3 fgtap a h
- etiam valorem ipsius d
- 4fga + f2t + 3fgta ( a57
- eritque a Ca5 p 145 lati
- qest
- dei = arf, a Z, 24 g
- vaaet
- =art. ha 24 a a
- 49 a a 3
- -99ta, aZ
- + aert 7a 19 a, a h
- qugra a 8
- qgta, a X
- arg, 3a, 24033
- frg a fh s
- Fr 2 53G
- 4f a da, 14 a
- A . 190 2 429u. det
- qfh a, 3a
- q’a, a35
- qua a si
- a a3G
- qug ae a B
- qotaat
- qua at
- 2qg’ a, aB
- quyta, at
Cite
Leibniz-Handschriften zur Mathematik LH 35, 14, 1, fol. 126r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068201:0251?run=74