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# Title: Leibniz-Handschriften zur Jurisprudenz LH 2, 5, 1
# Folio 4v, page id 00068406:0008
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si rursus mihi statim detraheres.
tantumque solveres
anem
(00-5 + 5 = 3
20 400
e
Multiper
tu rursus uno an no auticipares S
400Cda . 100
et eo nomine mihi usuram, iterum deberes
vicesimam, post annum solvendam, nempes
E. Quae si iterum rursus tibimiri sumu oa
soplveres
statim detraherem, atque ita alternis
8000
continuaretur in infinitum, omnibus
usuris usurarum post annum debitis
statim ab initio detractis, patet
tandem cunctis in unum, collectis
hujus
te mihi solvere debere, hant series
infinitae summam
100 -5 + 5-
Q seu 100-5, + - - 1 20.
4
400e
- 5 et
0+1600 2200
8000 160000
dico autem sumtuam cuius seriei
Nempe multiplicetur series infinitu per 100, 
2
Multiplactur (100 = 5 + 4 80
per . . - 100
1
1600 32000
fiet (9.. 10000 - 500 + 28. E +
etur
Multiplicetur 100 -5 +
+
16
Mut
per......
5
infinitae esse 100 in 100 divis. per 105 fiet D . . . . 4500 - 15 + E -
seu
10000) seu parte = inde 100 quae
105:
scilicet ad 100 habe at rationem
subses qui vige capam
Hoc a
probo: Multiplicetar series illa
nec infinita per 100 +5 prodibit 10000
ergo series illa tota aequatur 10000 divis.
per 105. consequentia patet. Antecedens
probo Multipli catione actuali
320
50 1600
b6
ete
320
addantur in unum O et D. ac destructis
destruendis restabit tantum. 10000.
2
cum schedas mens veteres diligentem
vero
excossissem deprehend
seprehendi tamen nihilo minus
idem obtineri posse faciliori via
sine ulla adhibita serie infinita
6000d
000
60000
900