Leibniz-Handschriften zur Mathematik LH 35, 13, 3, fol. 87v
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: 0.69.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 86r); this page is its left half.
The machine reads it as
- suinon
- ex O = +VC at
- e p
- aX
- 4t
- et debet esse
- = log. (h
- C D=
- S
- a
- dx
- 44
- log. 0 =
- +
- 27O. ergo
- ed
- Ce denedit
- Ergoquo
- (x = log8
- 4
- s
- s+
- ujus
- flog (t4
- 4t
- ca
- otas fdx sed haberi potest, quotias essis
- e ergo res huc redit
- formula rationalis ex X
- =
- ex
- = l09
- 8
- et log. 8
- odinariae
- n nomatu
- talis
- re
- nle
- e
- seu at differecstde
- sit logarithmus quantitatis.
- x
- qui per mnet numtum integrum
- 12 C multiplicatus sit
- f.
- n logarathiaus quantitatis
- Posite C non immesiplicari peri
- rationalisE. Quo casa pasilo aliter procedem
- 1.
- posuissemus : 2 qua si
- dinagiscu non esse
- extrahibilem
- us pporinet
- cumut indem sodsi
- sia
- T
- = l0gt + l0g. 4 + log
- d
- ei possunt rationales formuta
- 2t
- log
- quanter
- ex
- te
- Ae
- de praesertim cam etram
- esset divisibilis per 3
- e
- integram rationaler
- integram, itaque possumus inhaerere aequationi
- e
- nigel necesse esst C esse
- tsi
- tEt
- haberi posst
- posito edatieatio paliser
- e
- rct
- aeleru.
- veneali ut sat
- () pre C ute
- .
- in dvinarsidx v
- haberi possit erationalis fte nat et rationalis
- dts
- formuat ex X talis ut fiat le ax) t
- e
- log= ((ax: 4)
- t2
- log prosit, si veniamys ad
- exempta
- il
- aq ante omnia f de debel esse dalis ut
- omodo antem Methodo inea habeatum
- ax: 8) sit cogari hinus quod quibus modis fieri p
- t possit generaiter definire possam methodo mea
- genatus ed quadraturarum rationalium
- quid Kbt 10- et = e ide et SDE = 2t SE sirt ax L2 7 (d9. 9)
- eErgo (dxO - log. 2=l0y g. quod etiam non difficilus
- apione rria eict deta
- eMa Hastum
- unt quoties prodi
- l
- i
- e
- so intesda
- si= C
- EiC
- tia
- dtici
- e
- qua
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 3, fol. 87v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068200:0176?run=74