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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 6r, page id 00068195:0011
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Cum differenbra non
debeat habere plures.
quam Terminus integralidies
et differentia cubicae, aliarumque
alticrum radicum habeat plures
duas partes; et differentio. differentia
ebiam fobidem adhuc plures nempe
tres et ita porro; videamus auhine
lux aliqua per reflegimem redeat
ad materiam de radicibus ut scilices
plures partes potus noniaa
errationalia habeamus, quae revera
non plures habeant ambiguitates quam
nomen simplex adeoque aequationibus
quoque inferioribus seu sui gradus rechis faciant
usus sioni et pro coinci–
dentia seu cientificatio
+ ppC + g=0
V. 4 + 1
+ 4 + 1. 8 - Y F, + 4
X = a + b + 3 ab X A∞ = pp X - 9
et atb
 Ergo ab = -BPR et a + b3 = - q3
quod sucedit nam a + b -- 4 4
et ab = 4 -
t
- c
t
=