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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c
# Folio 150r, page id 00068199:0299
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sunt autem h. et l. arbitrariae quoniam vero
quanquam antem ipsae f et g. sint ignotae tamen ut frat
Aghf  9.  quantitas valde exigna, assumamus pro f
a 
quantitatem aliquam
22
-
minurenu
minorem quam F, et) pro h quantitatem aliquam
majorem quam h. sevel contra, et faciendo
quae assum ta sint D.
item fiet l∞- l) et addendo fier:
+ h
quae quantitas se est  major utique
quam +hf = C9. quod si vero 
ergo ipsa minor esst quantitas Th8  C)
3, et fiet
quod multiplicetur per h fiet: h8 - hJ, et
ess et minor
bt  mu utique lucrati essemus aliquid
quam +
erum hac methodo in infinitum non produci potest appropru
bn
quatio quod vel ex eo patet quia licest limetes duo lasi
sunt non tamen datur continnatio, infinitae autem aliae quan-
titates inter has datos limites cadere possunt Tantum ergo
uti poterium
hac productione appropinquationum, quando datur
infinistum pprocedens.
Adde aliquid simile
apud gregorium, item appropinquationem aequationum
egula in
quae est apud Lanum.
15F1, 3, 5, 2
aqu. (135
113
1,5 L
+ 13
1,2, 5 Fr + 1,3Af
F