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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 68v, page id 00067993:0136
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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)