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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 11
# Folio 21v, page id 00068261:0042
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Anatus Aliquotas partes invenire sic licebit commodiut
quam more recepto. Sit Numerus e, sit numerus primitivus
propime infertor radire ejus quadrata si dum  sumantur
numeri primitiri ordine usque ad eum qui est minor namen sumatur
productus primitivorum continuotum maximus proxime major
numero e, ejus is  ultimus primitivorum producentium sit s
paductas ipse sit g. I5 productus sit F, qui divisus per e, ai
relinquat Y. Residuns iste multiplicetur per primitivum g
et
proxime Majorem iis per quos f est productus. Et i9 rursus dividatur
per e, residuus 5, iterum multiplicetur per sequentem primilirum h
et productum st, iterum sividatur per e; restabit t, cum
quod iterum multiplicabitur per sequentem primitivum; et ita
qui residuns
continuabitur mustiplicando residuos, et quaerendo residuos
adribitus sit
novos, donec perveuntur ad primitivum proxime minorem
radice divisoris. Et novissimus residuus, itemque numenis
datus e, habebunt communem dlivisorem unitate majorem
si e non est primitibus. Sed non esse primitirum jam
aliunde constat.
ipse f productus
pro Numeris hudrctis continuorum scribuntumtalorum per 2C+5
quoties licet diviorum quotientes inter proucentes primitivos
omittantur L pt 3
= Mq+r = NK +5
2
Main
m +n l
mg - 14
= (m + r F + X
rnq
ain
min
(m -l19 + lgtr m 1 + go -
In +n
nn
N = 29+ Y = 2X + 5 _ 2F +
3H = 29 + 2Y + 29h
n
M
min
m ud