Leibniz-Handschriften zur Mathematik LH 35, 2, 1, fol. 68v
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. 69r); this page is its left half.
The machine reads it as
- Quam in tem se fortasse procedere licebit. Constat tam
- sequentes teminos ex primo ho modo derivari
- m ∞, 6 - ob c- ob, c- 1b c. ob, c. 1b, ca 2b cuob, c- ib, c. 2 sb
- vel adtur Gentalis.
- 1
- Unde sic aequ. 1. fiet:
- d
- c - ob
- c- 0
- 1.2, 4
- Cob, C- 1b
- 12, de
- 12,34
- cuob, cur b, corb.
- 1,2,3, def
- 12, 3 a4
- crob. Cn1b, corb, C. 3b
- 1,2B, 4, defg. 1
- Ponendo jam b. aequ d. aequ. e aequ f. ex. aequ 2.
- seu omnes literas praeter aequari ipsi Uni
- fiet.
- cocat
- c.0, c- 1, c-2
- 2, 3.
- c-0, C - 1, C- 2, C-3
- 1,2, 3, 1.
- una est difficultas quod non video quomodo hinc prodeat primus
- termina qui semper deb hoc loco est 2. nisi sit exprimus
- generaliter uno termino:
- cy
- c- 4I 2)
- i
- y Ion
- vel potus
- intelligendo per Z exponentem non potentiae purae, sed affectae seu ex
- productis continudduus Nam hoc logarithndtum affectorum genere
- adhibito, patet posita
- vel potius C,
- ic distinctius sulbemus:
- i
- rubi posita Laequ. 0. fit
- c- ,1BC- 3c
- 1,2, etc, (2
- C- ob, carb, c- 2b, etc, c- q
- CB, 1, 2,3, etc, Z, b) 2)
- vel Cet droc, Ar eatre, L + Zb12)
- ex toto termino fic .
- .
- partinet) ad ultimum
- multipli cctorem, sed
- Si 9=, b sit aequ. 0.
- fit tenminus ipse termonus
- plane ullicuus. seu aequ. c.
- Si ponatur Z aequ. 0. fit terminus primus aqu. 1. Nam ut
- omni logaii hmorum sive purctum sive affectorum genere curus
- logarithinus est 0. tunc erminus affectus seu numerus est
- ex duobus terminis extremis quaeramus medios alia
- renitas
- poterit oriri relatio, seu expressio terminorum ordine facta
- per quam fiet ut intermedii sint infiniti, si C non est
- illud tantum videndum an aliqua arte effici possit ope
- numerus rationalis
- transcendentis, ut sinitt sint fermini
- licet et utrinque
- eodem modo compesiti prodeant, licet C non sit quantatus
- numerus integer
- (2)
Cite
Leibniz-Handschriften zur Mathematik LH 35, 2, 1, fol. 68v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 39). https://leibnizlegible.com/page/00067993:0136?run=39