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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 11
# Folio 7v, page id 00068261:0014
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pro
 ita.  Examinari posset,
quandonam M- e fiat quam proxime aequalis
logarithmo aliquo, qui occurreet, si in labura
x
oganthinorum prodituctum si _ log. 2 esset
sd Et video rem sine Tabulis per Currvam logapamo
guni utcunque delineatam commode accedu posse
u
curva quidem legarithuorum non juvas
quia illa non discerngt rationalia et exis
a quibuscunque. In Tabulas adabere
forte folet; sto proterius. forte ergo
seres inqu infinita exhibens logarithmum
ipsuis a ralis assumi posset, ut es
ogarithmas auctus per aliquem numerum
daret accurate humtrum dalum,
sed video opus fore  modo exhibend
am expressionem logarithmi numeri alicurus
integri veri diversam a logarithum quocunque
a
itaque opus esset recursu ad tabulam sei hic quoque
nimis multis opus foret sentamentis. Itaque
1
vereor ut hinc multum juvemur in hac
inquisitione. Caelerum C debet esse
mitor radice quadrata ipsius M, et
q erit minor quam 2b = 1
Res etiam huc redit, ut dato M, insteniatur
In numeris = ef, seu logm A aequ. loge + log. f
et quidum in Tabulis