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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 30
# Folio 28r, page id 00067992:0055
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C D et D ((C) (quam noster calculus dif
ferentialis exhibet pquantitates ordinarias s.
assionabiles) inveniri rationem inter quanti
fates aisionabiles SB et BC adeoque modu
cendi tanventem SC
Caeterum, non tantum quantitatis infunite parvae, seu infinitesmtae
usus est in
Sed etiaus e quantitatis infinitae  calculo
cu
ex caa constat ex optieis randui diversi
veniunt ex eodem puncto, idque punctu ponatur
infinite vel massionabiliter, vel ut subinde
loqui soleo ncomparabiliter abec; radior fieri
parallelos. Un de radii est sole venientes
finountur parallel et directiones oravi
um disi ad velem terrae centrum tendant
tamen ob maonam hujus centii distantia,
pro parallelis habentur, quasi sol aut centrum infinite abessent
C
Sed qui amirabitur alius quoo incalculo assumti,
extrahendae sunt ex quantitatibus necativis meris quantitatibus fituitis, prodire tamen possit
aliqua quantitas infinita, schendu e Aresse  seu 1: 0 esse quam
pae
adeojue
litate infinita, snunitatem ee media proportio,
is vex quasi
nalem inter nihilu  infinitum; adoque si quantitas
it.) ad
aliqua ordinaria dividatur, pniditu, quotiete ec infinituno.
Salis a. divisio ncalculo contingere potest quod
exemplo ostendam. Sit anoulus reatus R A H
cujus crura utcunque prodnota intellivantu
et in uno ejus latere sumatur necta A H
descripta sit curva LC talis naturae, ut quo
cunque ejus puncto sumpto ut catque indc ad
rectam A H demissa perpendiculari CD