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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 15
# Folio 7r, page id 00068264:0013
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unis 1602, Agnosiere prinitivos
Numerus quicunque Z, et numeriis progress
siv
nie Geometricae duplae, cujus exponens est
y01.
unita seminusu
nempe
s
 n = 1 habent
communem divisorem alium ab unitate
et si f. sit numerus primotivus,
divisor esteipse
e
1x
2 1
4
e
C
2V
r0a ia
(A 40350
abi 5i2
1062d800 1024
201
409
sam
quaeritur an numeru
53 sit primitiva aeq
ima
potenlia 33
1
ipsiq7
unitate minuta quem
logarichmum habeat
sciri potest. scitur
nim quem ipsa haber
quem numenet unitate minuti
nostra methodo logarithmorum
scitur et quem logarichmum habeat
factum ex ductum omnium numerom
e
aadice quadrata dati  non majo–
cum in se invicem. Condita sciliret
Tabula e summis logariciminem Tabu-
larum. Nameius datus cujus divisor
quaeritur Multiplicetur per Numem
pimitirum quantumvis magnum, 
quales sunt pr ructi cotinnorum anitate
and
Vi
ejus potentiam, seu ad loga